TSTP Solution File: GRP002-10 by CiME---2.01
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%------------------------------------------------------------------------------
% File : CiME---2.01
% Problem : GRP002-10 : TPTP v7.3.0. Released v7.3.0.
% Transfm : none
% Format : tptp:raw
% Command : tptp2X_and_run_cime %s
% Computer : n186.star.cs.uiowa.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2609 0 2.40GHz
% Memory : 32218.5MB
% OS : Linux 3.10.0-862.11.6.el7.x86_64
% CPULimit : 300s
% DateTime : Wed Feb 27 12:44:32 EST 2019
% Result : Timeout 286.82s
% Output : None
% Verified :
% SZS Type : None (Parsing solution fails)
% Syntax : Number of formulae : 0
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.04 % Problem : GRP002-10 : TPTP v7.3.0. Released v7.3.0.
% 0.00/0.04 % Command : tptp2X_and_run_cime %s
% 0.03/0.24 % Computer : n186.star.cs.uiowa.edu
% 0.03/0.24 % Model : x86_64 x86_64
% 0.03/0.24 % CPU : Intel(R) Xeon(R) CPU E5-2609 0 @ 2.40GHz
% 0.03/0.24 % Memory : 32218.5MB
% 0.03/0.24 % OS : Linux 3.10.0-862.11.6.el7.x86_64
% 0.03/0.24 % CPULimit : 300
% 0.03/0.24 % DateTime : Wed Feb 20 19:55:14 CST 2019
% 0.03/0.25 % CPUTime :
% 1.16/1.44 Processing problem /tmp/CiME_46752_n186.star.cs.uiowa.edu
% 1.16/1.44 #verbose 1;
% 1.16/1.44 let F = signature " k,j,h,d,c,b,a,true,identity : constant; multiply : 2; inverse : 1; product : 3; ifeq : 4; ifeq2 : 4;";
% 1.16/1.44 let X = vars "A B C X Y W Z U V";
% 1.16/1.44 let Axioms = equations F X "
% 1.16/1.44 ifeq2(A,A,B,C) = B;
% 1.16/1.44 ifeq(A,A,B,C) = B;
% 1.16/1.44 product(identity,X,X) = true;
% 1.16/1.44 product(X,identity,X) = true;
% 1.16/1.44 product(inverse(X),X,identity) = true;
% 1.16/1.44 product(X,inverse(X),identity) = true;
% 1.16/1.44 product(X,Y,multiply(X,Y)) = true;
% 1.16/1.44 ifeq2(product(X,Y,W),true,ifeq2(product(X,Y,Z),true,Z,W),W) = W;
% 1.16/1.44 ifeq(product(U,Z,W),true,ifeq(product(Y,Z,V),true,ifeq(product(X,Y,U),true,product(X,V,W),true),true),true) = true;
% 1.16/1.44 ifeq(product(Y,Z,V),true,ifeq(product(X,V,W),true,ifeq(product(X,Y,U),true,product(U,Z,W),true),true),true) = true;
% 1.16/1.44 ifeq(product(X,X,Y),true,product(X,Y,identity),true) = true;
% 1.16/1.44 ifeq(product(X,X,Y),true,product(Y,X,identity),true) = true;
% 1.16/1.44 product(a,b,c) = true;
% 1.16/1.44 product(c,inverse(a),d) = true;
% 1.16/1.44 product(d,inverse(b),h) = true;
% 1.16/1.44 product(h,b,j) = true;
% 1.16/1.44 product(j,inverse(h),k) = true;
% 1.16/1.44 ";
% 1.16/1.44
% 1.16/1.44 let s1 = status F "
% 1.16/1.44 k lr_lex;
% 1.16/1.44 j lr_lex;
% 1.16/1.44 h lr_lex;
% 1.16/1.44 d lr_lex;
% 1.16/1.44 c lr_lex;
% 1.16/1.44 b lr_lex;
% 1.16/1.44 a lr_lex;
% 1.16/1.44 multiply lr_lex;
% 1.16/1.44 inverse lr_lex;
% 1.16/1.44 true lr_lex;
% 1.16/1.44 product lr_lex;
% 1.16/1.44 identity lr_lex;
% 1.16/1.44 ifeq lr_lex;
% 1.16/1.44 ifeq2 lr_lex;
% 1.16/1.44 ";
% 1.16/1.44
% 1.16/1.44 let p1 = precedence F "
% 1.16/1.44 multiply > ifeq2 > ifeq > product > inverse > identity > true > a > b > c > d > h > j > k";
% 1.16/1.44
% 1.16/1.44 let s2 = status F "
% 1.16/1.44 k mul;
% 1.16/1.44 j mul;
% 1.16/1.44 h mul;
% 1.16/1.44 d mul;
% 1.16/1.44 c mul;
% 1.16/1.44 b mul;
% 1.16/1.44 a mul;
% 1.16/1.44 multiply mul;
% 1.16/1.44 inverse mul;
% 1.16/1.44 true mul;
% 1.16/1.44 product mul;
% 1.16/1.44 identity mul;
% 1.16/1.44 ifeq mul;
% 1.16/1.44 ifeq2 mul;
% 1.16/1.44 ";
% 1.16/1.44
% 1.16/1.44 let p2 = precedence F "
% 1.16/1.44 multiply > ifeq2 > ifeq > product > inverse > identity = true = a = b = c = d = h = j = k";
% 1.16/1.44
% 1.16/1.44 let o_auto = AUTO Axioms;
% 1.16/1.44
% 1.16/1.44 let o = LEX o_auto (LEX (ACRPO s1 p1) (ACRPO s2 p2));
% 1.16/1.44
% 1.16/1.44 let Conjectures = equations F X " product(k,inverse(b),identity) = true;"
% 1.16/1.44 ;
% 1.16/1.44 (*
% 1.16/1.44 let Red_Axioms = normalize_equations Defining_rules Axioms;
% 1.16/1.44
% 1.16/1.44 let Red_Conjectures = normalize_equations Defining_rules Conjectures;
% 1.16/1.44 *)
% 1.16/1.44 #time on;
% 1.16/1.44
% 1.16/1.44 let res = prove_conj_by_ordered_completion o Axioms Conjectures;
% 1.16/1.44
% 1.16/1.44 #time off;
% 1.16/1.44
% 1.16/1.44
% 1.16/1.44 let status = if res then "unsatisfiable" else "satisfiable";
% 1.16/1.44 #quit;
% 1.16/1.44 Verbose level is now 1
% 1.16/1.44
% 1.16/1.44 F : signature = <signature>
% 1.16/1.44 X : variable_set = <variable set>
% 1.16/1.44
% 1.16/1.44 Axioms : (F,X) equations = { ifeq2(A,A,B,C) = B,
% 1.16/1.44 ifeq(A,A,B,C) = B,
% 1.16/1.44 product(identity,X,X) = true,
% 1.16/1.44 product(X,identity,X) = true,
% 1.16/1.44 product(inverse(X),X,identity) = true,
% 1.16/1.44 product(X,inverse(X),identity) = true,
% 1.16/1.44 product(X,Y,multiply(X,Y)) = true,
% 1.16/1.44 ifeq2(product(X,Y,W),true,ifeq2(product(X,Y,Z),true,Z,W),W)
% 1.16/1.44 = W,
% 1.16/1.44 ifeq(product(U,Z,W),true,ifeq(product(Y,Z,V),true,
% 1.16/1.44 ifeq(product(X,Y,U),true,
% 1.16/1.44 product(X,V,W),true),true),true)
% 1.16/1.44 = true,
% 1.16/1.44 ifeq(product(Y,Z,V),true,ifeq(product(X,V,W),true,
% 1.16/1.44 ifeq(product(X,Y,U),true,
% 1.16/1.44 product(U,Z,W),true),true),true)
% 1.16/1.44 = true,
% 1.16/1.44 ifeq(product(X,X,Y),true,product(X,Y,identity),true)
% 1.16/1.44 = true,
% 1.16/1.44 ifeq(product(X,X,Y),true,product(Y,X,identity),true)
% 1.16/1.44 = true,
% 1.16/1.44 product(a,b,c) = true,
% 1.16/1.44 product(c,inverse(a),d) = true,
% 1.16/1.44 product(d,inverse(b),h) = true,
% 1.16/1.44 product(h,b,j) = true,
% 1.16/1.44 product(j,inverse(h),k) = true }
% 1.16/1.44 (17 equation(s))
% 1.16/1.44 s1 : F status = <status>
% 1.16/1.44 p1 : F precedence = <precedence>
% 1.16/1.44 s2 : F status = <status>
% 1.16/1.44 p2 : F precedence = <precedence>
% 1.16/1.44 o_auto : F term_ordering = <term ordering>
% 1.16/1.44 o : F term_ordering = <term ordering>
% 1.16/1.44 Conjectures : (F,X) equations = { product(k,inverse(b),identity) = true }
% 1.16/1.44 (1 equation(s))
% 1.16/1.44 time is now on
% 1.16/1.44
% 1.16/1.44 Initializing completion ...
% 1.16/1.44 New rule produced : [1] product(identity,X,X) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 16
% 1.16/1.44 Current number of rules: 1
% 1.16/1.44 New rule produced : [2] product(X,identity,X) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 15
% 1.16/1.44 Current number of rules: 2
% 1.16/1.44 New rule produced : [3] product(a,b,c) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 14
% 1.16/1.44 Current number of rules: 3
% 1.16/1.44 New rule produced : [4] product(h,b,j) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 13
% 1.16/1.44 Current number of rules: 4
% 1.16/1.44 New rule produced : [5] product(j,inverse(h),k) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 12
% 1.16/1.44 Current number of rules: 5
% 1.16/1.44 New rule produced : [6] ifeq(A,A,B,C) -> B
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 11
% 1.16/1.44 Current number of rules: 6
% 1.16/1.44 New rule produced : [7] ifeq2(A,A,B,C) -> B
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 10
% 1.16/1.44 Current number of rules: 7
% 1.16/1.44 New rule produced : [8] product(X,inverse(X),identity) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 9
% 1.16/1.44 Current number of rules: 8
% 1.16/1.44 New rule produced : [9] product(inverse(X),X,identity) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 8
% 1.16/1.44 Current number of rules: 9
% 1.16/1.44 New rule produced : [10] product(c,inverse(a),d) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 7
% 1.16/1.44 Current number of rules: 10
% 1.16/1.44 New rule produced : [11] product(d,inverse(b),h) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 6
% 1.16/1.44 Current number of rules: 11
% 1.16/1.44 New rule produced : [12] product(X,Y,multiply(X,Y)) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 5
% 1.16/1.44 Current number of rules: 12
% 1.16/1.44 New rule produced :
% 1.16/1.44 [13] ifeq(product(X,X,Y),true,product(X,Y,identity),true) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 4
% 1.16/1.44 Current number of rules: 13
% 1.16/1.44 New rule produced :
% 1.16/1.44 [14] ifeq(product(X,X,Y),true,product(Y,X,identity),true) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 3
% 1.16/1.44 Current number of rules: 14
% 1.16/1.44 New rule produced :
% 1.16/1.44 [15] ifeq2(product(X,Y,W),true,ifeq2(product(X,Y,Z),true,Z,W),W) -> W
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 2
% 1.16/1.44 Current number of rules: 15
% 1.16/1.44 New rule produced :
% 1.16/1.44 [16]
% 1.16/1.44 ifeq(product(U,Z,W),true,ifeq(product(Y,Z,V),true,ifeq(product(X,Y,U),true,
% 1.16/1.44 product(X,V,W),true),true),true)
% 1.16/1.44 -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 1
% 1.16/1.44 Current number of rules: 16
% 1.16/1.44 New rule produced :
% 1.16/1.44 [17]
% 1.16/1.44 ifeq(product(Y,Z,V),true,ifeq(product(X,V,W),true,ifeq(product(X,Y,U),true,
% 1.16/1.44 product(U,Z,W),true),true),true)
% 1.16/1.44 -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 0
% 1.16/1.44 Current number of rules: 17
% 1.16/1.44 New rule produced : [18] product(A,multiply(A,A),identity) -> true
% 1.16/1.44 Current number of equations to process: 2
% 1.16/1.44 Current number of ordered equations: 0
% 1.16/1.44 Current number of rules: 18
% 1.16/1.44 New rule produced : [19] ifeq(product(A,A,inverse(A)),true,true,true) -> true
% 1.16/1.44 Current number of equations to process: 1
% 1.16/1.44 Current number of ordered equations: 0
% 1.16/1.44 Current number of rules: 19
% 1.16/1.44 New rule produced :
% 1.16/1.44 [20] ifeq(product(inverse(A),inverse(A),A),true,true,true) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 0
% 1.16/1.44 Current number of rules: 20
% 1.16/1.44 New rule produced : [21] product(multiply(A,A),A,identity) -> true
% 1.16/1.44 Current number of equations to process: 0
% 1.16/1.44 Current number of ordered equations: 0
% 1.16/1.44 Current number of rules: 21
% 1.16/1.44 New rule produced : [22] ifeq2(product(identity,A,B),true,B,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 22
% 1.16/1.45 New rule produced : [23] ifeq2(product(identity,A,B),true,A,B) -> B
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 23
% 1.16/1.45 New rule produced : [24] ifeq2(product(A,identity,B),true,B,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 24
% 1.16/1.45 New rule produced : [25] ifeq2(product(A,identity,B),true,A,B) -> B
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 25
% 1.16/1.45 New rule produced : [26] ifeq2(product(a,b,A),true,A,c) -> c
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 26
% 1.16/1.45 New rule produced : [27] ifeq2(product(a,b,A),true,c,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 27
% 1.16/1.45 New rule produced : [28] ifeq2(product(h,b,A),true,A,j) -> j
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 28
% 1.16/1.45 New rule produced : [29] ifeq2(product(h,b,A),true,j,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 29
% 1.16/1.45 New rule produced : [30] ifeq2(product(j,inverse(h),A),true,A,k) -> k
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 30
% 1.16/1.45 New rule produced : [31] ifeq2(product(j,inverse(h),A),true,k,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 31
% 1.16/1.45 New rule produced :
% 1.16/1.45 [32] ifeq2(product(A,inverse(A),B),true,B,identity) -> identity
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 32
% 1.16/1.45 New rule produced : [33] ifeq2(product(A,inverse(A),B),true,identity,B) -> B
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 33
% 1.16/1.45 New rule produced :
% 1.16/1.45 [34] ifeq2(product(inverse(A),A,B),true,B,identity) -> identity
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 34
% 1.16/1.45 New rule produced : [35] ifeq2(product(inverse(A),A,B),true,identity,B) -> B
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 35
% 1.16/1.45 New rule produced : [36] ifeq2(product(c,inverse(a),A),true,A,d) -> d
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 36
% 1.16/1.45 New rule produced : [37] ifeq2(product(c,inverse(a),A),true,d,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 37
% 1.16/1.45 New rule produced : [38] ifeq2(product(d,inverse(b),A),true,A,h) -> h
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 1
% 1.16/1.45 Current number of rules: 38
% 1.16/1.45 New rule produced : [39] ifeq2(product(d,inverse(b),A),true,h,A) -> A
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 39
% 1.16/1.45 New rule produced : [40] ifeq2(product(A,B,C),true,multiply(A,B),C) -> C
% 1.16/1.45 Current number of equations to process: 1
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 40
% 1.16/1.45 New rule produced :
% 1.16/1.45 [41] ifeq2(product(A,B,C),true,C,multiply(A,B)) -> multiply(A,B)
% 1.16/1.45 Current number of equations to process: 0
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 41
% 1.16/1.45 New rule produced :
% 1.16/1.45 [42]
% 1.16/1.45 ifeq(product(A,B,identity),true,ifeq(product(C,B,A),true,true,true),true) ->
% 1.16/1.45 true
% 1.16/1.45 Current number of equations to process: 40
% 1.16/1.45 Current number of ordered equations: 0
% 1.16/1.45 Current number of rules: 42
% 1.16/1.45 New rule produced :
% 1.16/1.45 [43]
% 1.16/1.45 ifeq(product(A,B,C),true,ifeq(product(X,A,identity),true,product(X,C,B),true),true)
% 1.16/1.45 -> true
% 1.16/1.45 Current number of equations to process: 37
% 1.16/1.45 Current number of ordered equations: 2
% 1.16/1.45 Current number of rules: 43
% 1.16/1.45 New rule produced :
% 1.16/1.45 [44]
% 1.16/1.45 ifeq(product(A,B,C),true,ifeq(product(X,identity,A),true,product(X,B,C),true),true)
% 1.16/1.45 -> true
% 1.16/1.46 Current number of equations to process: 37
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 44
% 1.16/1.46 New rule produced :
% 1.16/1.46 [45]
% 1.16/1.46 ifeq(product(A,B,C),true,ifeq(product(A,B,X),true,product(identity,X,C),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 37
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 45
% 1.16/1.46 New rule produced :
% 1.16/1.46 [46]
% 1.16/1.46 ifeq(product(A,identity,B),true,ifeq(product(C,A,X),true,product(C,B,X),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 34
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 46
% 1.16/1.46 New rule produced :
% 1.16/1.46 [47]
% 1.16/1.46 ifeq(product(A,identity,B),true,ifeq(product(C,X,A),true,product(C,X,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 34
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 47
% 1.16/1.46 New rule produced :
% 1.16/1.46 [48]
% 1.16/1.46 ifeq(product(A,B,C),true,ifeq(product(identity,B,X),true,product(A,X,C),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 34
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 48
% 1.16/1.46 New rule produced :
% 1.16/1.46 [49]
% 1.16/1.46 ifeq(product(c,A,B),true,ifeq(product(b,A,C),true,product(a,C,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 31
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 49
% 1.16/1.46 New rule produced :
% 1.16/1.46 [50]
% 1.16/1.46 ifeq(product(A,b,B),true,ifeq(product(C,A,a),true,product(C,B,c),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 31
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 50
% 1.16/1.46 New rule produced :
% 1.16/1.46 [51]
% 1.16/1.46 ifeq(product(A,b,B),true,ifeq(product(C,a,A),true,product(C,c,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 31
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 51
% 1.16/1.46 New rule produced :
% 1.16/1.46 [52]
% 1.16/1.46 ifeq(product(A,b,B),true,ifeq(product(C,A,h),true,product(C,B,j),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 28
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 52
% 1.16/1.46 New rule produced :
% 1.16/1.46 [53]
% 1.16/1.46 ifeq(product(A,b,B),true,ifeq(product(C,h,A),true,product(C,j,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 28
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 53
% 1.16/1.46 New rule produced :
% 1.16/1.46 [54]
% 1.16/1.46 ifeq(product(j,A,B),true,ifeq(product(b,A,C),true,product(h,C,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 28
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 54
% 1.16/1.46 New rule produced :
% 1.16/1.46 [55]
% 1.16/1.46 ifeq(product(k,A,B),true,ifeq(product(inverse(h),A,C),true,product(j,C,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 25
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 55
% 1.16/1.46 New rule produced :
% 1.16/1.46 [56]
% 1.16/1.46 ifeq(product(A,inverse(h),B),true,ifeq(product(C,A,j),true,product(C,B,k),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 25
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 56
% 1.16/1.46 New rule produced :
% 1.16/1.46 [57]
% 1.16/1.46 ifeq(product(A,inverse(h),B),true,ifeq(product(C,j,A),true,product(C,k,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 25
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 57
% 1.16/1.46 New rule produced :
% 1.16/1.46 [58]
% 1.16/1.46 ifeq(product(A,inverse(B),C),true,ifeq(product(X,A,B),true,product(X,C,identity),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 22
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 58
% 1.16/1.46 New rule produced :
% 1.16/1.46 [59]
% 1.16/1.46 ifeq(product(A,inverse(B),C),true,ifeq(product(X,B,A),true,product(X,identity,C),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 22
% 1.16/1.46 Current number of ordered equations: 1
% 1.16/1.46 Current number of rules: 59
% 1.16/1.46 New rule produced :
% 1.16/1.46 [60]
% 1.16/1.46 ifeq(product(identity,A,B),true,ifeq(product(inverse(C),A,X),true,product(C,X,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 22
% 1.16/1.46 Current number of ordered equations: 0
% 1.16/1.46 Current number of rules: 60
% 1.16/1.46 New rule produced :
% 1.16/1.46 [61]
% 1.16/1.46 ifeq(product(identity,A,B),true,ifeq(product(C,A,X),true,product(inverse(C),X,B),true),true)
% 1.16/1.46 -> true
% 1.16/1.46 Current number of equations to process: 19
% 1.16/1.46 Current number of ordered equations: 2
% 1.16/1.46 Current number of rules: 61
% 1.16/1.46 New rule produced :
% 1.16/1.46 [62]
% 1.16/1.46 ifeq(product(A,B,C),true,ifeq(product(X,A,inverse(B)),true,product(X,C,identity),true),true)
% 1.16/1.46 -> true
% 1.19/1.48 Current number of equations to process: 19
% 1.19/1.48 Current number of ordered equations: 1
% 1.19/1.48 Current number of rules: 62
% 1.19/1.48 New rule produced :
% 1.19/1.48 [63]
% 1.19/1.48 ifeq(product(A,B,C),true,ifeq(product(X,inverse(B),A),true,product(X,identity,C),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 19
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 63
% 1.19/1.48 New rule produced :
% 1.19/1.48 [64]
% 1.19/1.48 ifeq(product(d,A,B),true,ifeq(product(inverse(a),A,C),true,product(c,C,B),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 16
% 1.19/1.48 Current number of ordered equations: 2
% 1.19/1.48 Current number of rules: 64
% 1.19/1.48 New rule produced :
% 1.19/1.48 [65]
% 1.19/1.48 ifeq(product(A,inverse(a),B),true,ifeq(product(C,A,c),true,product(C,B,d),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 16
% 1.19/1.48 Current number of ordered equations: 1
% 1.19/1.48 Current number of rules: 65
% 1.19/1.48 New rule produced :
% 1.19/1.48 [66]
% 1.19/1.48 ifeq(product(A,inverse(a),B),true,ifeq(product(C,c,A),true,product(C,d,B),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 16
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 66
% 1.19/1.48 New rule produced :
% 1.19/1.48 [67]
% 1.19/1.48 ifeq(product(h,A,B),true,ifeq(product(inverse(b),A,C),true,product(d,C,B),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 13
% 1.19/1.48 Current number of ordered equations: 2
% 1.19/1.48 Current number of rules: 67
% 1.19/1.48 New rule produced :
% 1.19/1.48 [68]
% 1.19/1.48 ifeq(product(A,inverse(b),B),true,ifeq(product(C,A,d),true,product(C,B,h),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 13
% 1.19/1.48 Current number of ordered equations: 1
% 1.19/1.48 Current number of rules: 68
% 1.19/1.48 New rule produced :
% 1.19/1.48 [69]
% 1.19/1.48 ifeq(product(A,inverse(b),B),true,ifeq(product(C,d,A),true,product(C,h,B),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 13
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 69
% 1.19/1.48 New rule produced :
% 1.19/1.48 [70]
% 1.19/1.48 ifeq(product(multiply(A,B),C,X),true,ifeq(product(B,C,Y),true,product(A,Y,X),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 10
% 1.19/1.48 Current number of ordered equations: 2
% 1.19/1.48 Current number of rules: 70
% 1.19/1.48 New rule produced :
% 1.19/1.48 [71]
% 1.19/1.48 ifeq(product(A,B,C),true,ifeq(product(X,A,Y),true,product(X,C,multiply(Y,B)),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 10
% 1.19/1.48 Current number of ordered equations: 1
% 1.19/1.48 Current number of rules: 71
% 1.19/1.48 New rule produced :
% 1.19/1.48 [72]
% 1.19/1.48 ifeq(product(A,B,C),true,ifeq(product(X,Y,A),true,product(X,multiply(Y,B),C),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 10
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 72
% 1.19/1.48 New rule produced :
% 1.19/1.48 [73]
% 1.19/1.48 ifeq(product(A,B,C),true,ifeq(product(X,B,C),true,ifeq(product(identity,X,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 9
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 73
% 1.19/1.48 New rule produced :
% 1.19/1.48 [74]
% 1.19/1.48 ifeq(product(A,B,C),true,ifeq(product(X,B,identity),true,ifeq(product(C,X,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 8
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 74
% 1.19/1.48 New rule produced :
% 1.19/1.48 [75]
% 1.19/1.48 ifeq(product(A,B,c),true,ifeq(product(C,B,b),true,ifeq(product(a,C,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 7
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 75
% 1.19/1.48 New rule produced :
% 1.19/1.48 [76]
% 1.19/1.48 ifeq(product(A,B,j),true,ifeq(product(C,B,b),true,ifeq(product(h,C,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 6
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 76
% 1.19/1.48 New rule produced :
% 1.19/1.48 [77]
% 1.19/1.48 ifeq(product(A,B,k),true,ifeq(product(C,B,inverse(h)),true,ifeq(product(j,C,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 5
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 77
% 1.19/1.48 New rule produced :
% 1.19/1.48 [78]
% 1.19/1.48 ifeq(product(A,B,identity),true,ifeq(product(C,B,inverse(X)),true,ifeq(
% 1.19/1.48 product(X,C,A),true,true,true),true),true)
% 1.19/1.48 -> true
% 1.19/1.48 Current number of equations to process: 4
% 1.19/1.48 Current number of ordered equations: 0
% 1.19/1.48 Current number of rules: 78
% 1.19/1.48 New rule produced :
% 1.19/1.48 [79]
% 1.19/1.48 ifeq(product(A,B,identity),true,ifeq(product(C,B,X),true,ifeq(product(
% 1.19/1.48 inverse(X),C,A),true,true,true),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 3
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 79
% 1.19/1.51 New rule produced :
% 1.19/1.51 [80]
% 1.19/1.51 ifeq(product(A,B,d),true,ifeq(product(C,B,inverse(a)),true,ifeq(product(c,C,A),true,true,true),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 2
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 80
% 1.19/1.51 New rule produced :
% 1.19/1.51 [81]
% 1.19/1.51 ifeq(product(A,B,h),true,ifeq(product(C,B,inverse(b)),true,ifeq(product(d,C,A),true,true,true),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 1
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 81
% 1.19/1.51 New rule produced :
% 1.19/1.51 [82]
% 1.19/1.51 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(Y,B,X),true,ifeq(product(C,Y,A),true,true,true),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 0
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 82
% 1.19/1.51 New rule produced :
% 1.19/1.51 [83]
% 1.19/1.51 ifeq(product(A,A,B),true,ifeq(product(A,B,identity),true,true,true),true) ->
% 1.19/1.51 true
% 1.19/1.51 Current number of equations to process: 40
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 83
% 1.19/1.51 New rule produced :
% 1.19/1.51 [84]
% 1.19/1.51 ifeq(product(A,B,C),true,ifeq(product(A,identity,X),true,product(X,B,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 37
% 1.19/1.51 Current number of ordered equations: 2
% 1.19/1.51 Current number of rules: 84
% 1.19/1.51 New rule produced :
% 1.19/1.51 [85]
% 1.19/1.51 ifeq(product(A,B,C),true,ifeq(product(identity,A,X),true,product(X,B,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 37
% 1.19/1.51 Current number of ordered equations: 1
% 1.19/1.51 Current number of rules: 85
% 1.19/1.51 New rule produced :
% 1.19/1.51 [86]
% 1.19/1.51 ifeq(product(A,B,C),true,ifeq(product(identity,C,X),true,product(A,B,X),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 37
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 86
% 1.19/1.51 New rule produced :
% 1.19/1.51 [87]
% 1.19/1.51 ifeq(product(A,B,identity),true,ifeq(product(C,A,X),true,product(X,B,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 34
% 1.19/1.51 Current number of ordered equations: 2
% 1.19/1.51 Current number of rules: 87
% 1.19/1.51 New rule produced :
% 1.19/1.51 [88]
% 1.19/1.51 ifeq(product(identity,A,B),true,ifeq(product(C,B,X),true,product(C,A,X),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 34
% 1.19/1.51 Current number of ordered equations: 1
% 1.19/1.51 Current number of rules: 88
% 1.19/1.51 New rule produced :
% 1.19/1.51 [89]
% 1.19/1.51 ifeq(product(A,B,C),true,ifeq(product(A,B,X),true,product(X,identity,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 34
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 89
% 1.19/1.51 New rule produced :
% 1.19/1.51 [90]
% 1.19/1.51 ifeq(product(b,A,B),true,ifeq(product(a,B,C),true,product(c,A,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 31
% 1.19/1.51 Current number of ordered equations: 2
% 1.19/1.51 Current number of rules: 90
% 1.19/1.51 New rule produced :
% 1.19/1.51 [91]
% 1.19/1.51 ifeq(product(A,c,B),true,ifeq(product(A,a,C),true,product(C,b,B),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 31
% 1.19/1.51 Current number of ordered equations: 1
% 1.19/1.51 Current number of rules: 91
% 1.19/1.51 New rule produced :
% 1.19/1.51 [92]
% 1.19/1.51 ifeq(product(A,B,b),true,ifeq(product(a,A,C),true,product(C,B,c),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 31
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 92
% 1.19/1.51 New rule produced :
% 1.19/1.51 [93]
% 1.19/1.51 ifeq(product(A,j,B),true,ifeq(product(A,h,C),true,product(C,b,B),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 28
% 1.19/1.51 Current number of ordered equations: 2
% 1.19/1.51 Current number of rules: 93
% 1.19/1.51 New rule produced :
% 1.19/1.51 [94]
% 1.19/1.51 ifeq(product(b,A,B),true,ifeq(product(h,B,C),true,product(j,A,C),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 28
% 1.19/1.51 Current number of ordered equations: 1
% 1.19/1.51 Current number of rules: 94
% 1.19/1.51 New rule produced :
% 1.19/1.51 [95]
% 1.19/1.51 ifeq(product(A,B,b),true,ifeq(product(h,A,C),true,product(C,B,j),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 28
% 1.19/1.51 Current number of ordered equations: 0
% 1.19/1.51 Current number of rules: 95
% 1.19/1.51 New rule produced :
% 1.19/1.51 [96]
% 1.19/1.51 ifeq(product(A,k,B),true,ifeq(product(A,j,C),true,product(C,inverse(h),B),true),true)
% 1.19/1.51 -> true
% 1.19/1.51 Current number of equations to process: 25
% 1.19/1.51 Current number of ordered equations: 2
% 1.19/1.51 Current number of rules: 96
% 1.19/1.51 New rule produced :
% 1.19/1.51 [97]
% 1.19/1.51 ifeq(product(inverse(h),A,B),true,ifeq(product(j,B,C),true,product(k,A,C),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 25
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 97
% 1.19/1.54 New rule produced :
% 1.19/1.54 [98]
% 1.19/1.54 ifeq(product(A,B,inverse(h)),true,ifeq(product(j,A,C),true,product(C,B,k),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 25
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 98
% 1.19/1.54 New rule produced :
% 1.19/1.54 [99]
% 1.19/1.54 ifeq(product(inverse(A),B,C),true,ifeq(product(A,C,X),true,product(identity,B,X),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 22
% 1.19/1.54 Current number of ordered equations: 2
% 1.19/1.54 Current number of rules: 99
% 1.19/1.54 New rule produced :
% 1.19/1.54 [100]
% 1.19/1.54 ifeq(product(A,B,inverse(C)),true,ifeq(product(C,A,X),true,product(X,B,identity),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 22
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 100
% 1.19/1.54 New rule produced :
% 1.19/1.54 [101]
% 1.19/1.54 ifeq(product(A,identity,B),true,ifeq(product(A,C,X),true,product(X,inverse(C),B),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 22
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 101
% 1.19/1.54 New rule produced :
% 1.19/1.54 [102]
% 1.19/1.54 ifeq(product(A,identity,B),true,ifeq(product(A,inverse(C),X),true,product(X,C,B),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 19
% 1.19/1.54 Current number of ordered equations: 2
% 1.19/1.54 Current number of rules: 102
% 1.19/1.54 New rule produced :
% 1.19/1.54 [103]
% 1.19/1.54 ifeq(product(A,B,C),true,ifeq(product(inverse(C),A,X),true,product(X,B,identity),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 19
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 103
% 1.19/1.54 New rule produced :
% 1.19/1.54 [104]
% 1.19/1.54 ifeq(product(A,B,C),true,ifeq(product(inverse(A),C,X),true,product(identity,B,X),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 19
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 104
% 1.19/1.54 New rule produced :
% 1.19/1.54 [105]
% 1.19/1.54 ifeq(product(A,d,B),true,ifeq(product(A,c,C),true,product(C,inverse(a),B),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 16
% 1.19/1.54 Current number of ordered equations: 2
% 1.19/1.54 Current number of rules: 105
% 1.19/1.54 New rule produced :
% 1.19/1.54 [106]
% 1.19/1.54 ifeq(product(inverse(a),A,B),true,ifeq(product(c,B,C),true,product(d,A,C),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 16
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 106
% 1.19/1.54 New rule produced :
% 1.19/1.54 [107]
% 1.19/1.54 ifeq(product(A,B,inverse(a)),true,ifeq(product(c,A,C),true,product(C,B,d),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 16
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 107
% 1.19/1.54 New rule produced :
% 1.19/1.54 [108]
% 1.19/1.54 ifeq(product(A,h,B),true,ifeq(product(A,d,C),true,product(C,inverse(b),B),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 13
% 1.19/1.54 Current number of ordered equations: 2
% 1.19/1.54 Current number of rules: 108
% 1.19/1.54 New rule produced :
% 1.19/1.54 [109]
% 1.19/1.54 ifeq(product(inverse(b),A,B),true,ifeq(product(d,B,C),true,product(h,A,C),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 13
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 109
% 1.19/1.54 New rule produced :
% 1.19/1.54 [110]
% 1.19/1.54 ifeq(product(A,B,inverse(b)),true,ifeq(product(d,A,C),true,product(C,B,h),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 13
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 110
% 1.19/1.54 New rule produced :
% 1.19/1.54 [111]
% 1.19/1.54 ifeq(product(A,multiply(B,C),X),true,ifeq(product(A,B,Y),true,product(Y,C,X),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 10
% 1.19/1.54 Current number of ordered equations: 2
% 1.19/1.54 Current number of rules: 111
% 1.19/1.54 New rule produced :
% 1.19/1.54 [112]
% 1.19/1.54 ifeq(product(A,B,C),true,ifeq(product(X,A,Y),true,product(Y,B,multiply(X,C)),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 10
% 1.19/1.54 Current number of ordered equations: 1
% 1.19/1.54 Current number of rules: 112
% 1.19/1.54 New rule produced :
% 1.19/1.54 [113]
% 1.19/1.54 ifeq(product(A,B,C),true,ifeq(product(X,C,Y),true,product(multiply(X,A),B,Y),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 10
% 1.19/1.54 Current number of ordered equations: 0
% 1.19/1.54 Current number of rules: 113
% 1.19/1.54 New rule produced :
% 1.19/1.54 [114]
% 1.19/1.54 ifeq(product(A,B,C),true,ifeq(product(X,C,B),true,ifeq(product(X,A,identity),true,true,true),true),true)
% 1.19/1.54 -> true
% 1.19/1.54 Current number of equations to process: 9
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 114
% 1.19/1.58 New rule produced :
% 1.19/1.58 [115]
% 1.19/1.58 ifeq(product(A,identity,B),true,ifeq(product(C,B,X),true,ifeq(product(C,A,X),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 8
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 115
% 1.19/1.58 New rule produced :
% 1.19/1.58 [116]
% 1.19/1.58 ifeq(product(A,b,B),true,ifeq(product(C,B,c),true,ifeq(product(C,A,a),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 7
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 116
% 1.19/1.58 New rule produced :
% 1.19/1.58 [117]
% 1.19/1.58 ifeq(product(A,b,B),true,ifeq(product(C,B,j),true,ifeq(product(C,A,h),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 6
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 117
% 1.19/1.58 New rule produced :
% 1.19/1.58 [118]
% 1.19/1.58 ifeq(product(A,inverse(h),B),true,ifeq(product(C,B,k),true,ifeq(product(C,A,j),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 5
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 118
% 1.19/1.58 New rule produced :
% 1.19/1.58 [119]
% 1.19/1.58 ifeq(product(A,inverse(B),C),true,ifeq(product(X,C,identity),true,ifeq(
% 1.19/1.58 product(X,A,B),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 4
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 119
% 1.19/1.58 New rule produced :
% 1.19/1.58 [120]
% 1.19/1.58 ifeq(product(A,B,C),true,ifeq(product(X,C,identity),true,ifeq(product(X,A,
% 1.19/1.58 inverse(B)),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 3
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 120
% 1.19/1.58 New rule produced :
% 1.19/1.58 [121]
% 1.19/1.58 ifeq(product(A,inverse(a),B),true,ifeq(product(C,B,d),true,ifeq(product(C,A,c),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 2
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 121
% 1.19/1.58 New rule produced :
% 1.19/1.58 [122]
% 1.19/1.58 ifeq(product(A,inverse(b),B),true,ifeq(product(C,B,h),true,ifeq(product(C,A,d),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 1
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 122
% 1.19/1.58 New rule produced :
% 1.19/1.58 [123]
% 1.19/1.58 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(Y,B)),true,ifeq(product(X,A,Y),true,true,true),true),true)
% 1.19/1.58 -> true
% 1.19/1.58 Current number of equations to process: 0
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 123
% 1.19/1.58 New rule produced :
% 1.19/1.58 [124] ifeq2(product(A,multiply(A,A),B),true,B,identity) -> identity
% 1.19/1.58 Current number of equations to process: 1
% 1.19/1.58 Current number of ordered equations: 1
% 1.19/1.58 Current number of rules: 124
% 1.19/1.58 New rule produced :
% 1.19/1.58 [125] ifeq2(product(A,multiply(A,A),B),true,identity,B) -> B
% 1.19/1.58 Current number of equations to process: 1
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 125
% 1.19/1.58 New rule produced :
% 1.19/1.58 [126] ifeq(product(multiply(A,A),multiply(A,A),A),true,true,true) -> true
% 1.19/1.58 Current number of equations to process: 0
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 126
% 1.19/1.58 New rule produced :
% 1.19/1.58 [127] ifeq2(product(multiply(A,A),A,B),true,B,identity) -> identity
% 1.19/1.58 Current number of equations to process: 8
% 1.19/1.58 Current number of ordered equations: 1
% 1.19/1.58 Current number of rules: 127
% 1.19/1.58 New rule produced :
% 1.19/1.58 [128] ifeq2(product(multiply(A,A),A,B),true,identity,B) -> B
% 1.19/1.58 Current number of equations to process: 8
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 128
% 1.19/1.58 New rule produced : [129] inverse(identity) -> identity
% 1.19/1.58 Current number of equations to process: 16
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 129
% 1.19/1.58 New rule produced : [130] multiply(identity,A) -> A
% 1.19/1.58 Current number of equations to process: 16
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 130
% 1.19/1.58 New rule produced : [131] multiply(A,identity) -> A
% 1.19/1.58 Current number of equations to process: 16
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 131
% 1.19/1.58 New rule produced : [132] multiply(a,b) -> c
% 1.19/1.58 Current number of equations to process: 16
% 1.19/1.58 Current number of ordered equations: 0
% 1.19/1.58 Current number of rules: 132
% 1.19/1.64 New rule produced : [133] multiply(h,b) -> j
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 133
% 1.19/1.64 New rule produced : [134] multiply(j,inverse(h)) -> k
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 134
% 1.19/1.64 New rule produced : [135] multiply(A,inverse(A)) -> identity
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 135
% 1.19/1.64 New rule produced : [136] multiply(inverse(A),A) -> identity
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 136
% 1.19/1.64 New rule produced : [137] multiply(c,inverse(a)) -> d
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 137
% 1.19/1.64 New rule produced : [138] multiply(d,inverse(b)) -> h
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 138
% 1.19/1.64 New rule produced : [139] multiply(A,multiply(A,A)) -> identity
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 139
% 1.19/1.64 New rule produced : [140] multiply(multiply(A,A),A) -> identity
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 140
% 1.19/1.64 New rule produced :
% 1.19/1.64 [141] ifeq(product(A,identity,identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 1
% 1.19/1.64 Current number of rules: 141
% 1.19/1.64 New rule produced : [142] ifeq(product(A,A,identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 142
% 1.19/1.64 New rule produced : [143] ifeq(product(c,b,identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 143
% 1.19/1.64 New rule produced : [144] ifeq(product(j,b,identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 144
% 1.19/1.64 New rule produced :
% 1.19/1.64 [145] ifeq(product(k,inverse(h),identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 145
% 1.19/1.64 New rule produced :
% 1.19/1.64 [146] ifeq(product(A,inverse(B),B),true,true,true) -> true
% 1.19/1.64 Rule [20] ifeq(product(inverse(A),inverse(A),A),true,true,true) -> true
% 1.19/1.64 collapsed.
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 1
% 1.19/1.64 Current number of rules: 145
% 1.19/1.64 New rule produced :
% 1.19/1.64 [147] ifeq(product(identity,inverse(A),identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 146
% 1.19/1.64 New rule produced :
% 1.19/1.64 [148] ifeq(product(identity,A,identity),true,true,true) -> true
% 1.19/1.64 Rule [147] ifeq(product(identity,inverse(A),identity),true,true,true) -> true
% 1.19/1.64 collapsed.
% 1.19/1.64 Current number of equations to process: 17
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 146
% 1.19/1.64 New rule produced :
% 1.19/1.64 [149] ifeq(product(A,B,inverse(B)),true,true,true) -> true
% 1.19/1.64 Rule [19] ifeq(product(A,A,inverse(A)),true,true,true) -> true collapsed.
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 146
% 1.19/1.64 New rule produced :
% 1.19/1.64 [150] ifeq(product(d,inverse(a),identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 147
% 1.19/1.64 New rule produced :
% 1.19/1.64 [151] ifeq(product(h,inverse(b),identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 148
% 1.19/1.64 New rule produced :
% 1.19/1.64 [152] ifeq(product(multiply(A,B),B,identity),true,true,true) -> true
% 1.19/1.64 Current number of equations to process: 16
% 1.19/1.64 Current number of ordered equations: 0
% 1.19/1.64 Current number of rules: 149
% 1.19/1.64 New rule produced :
% 1.19/1.64 [153] ifeq(product(A,multiply(B,B),B),true,true,true) -> true
% 1.19/1.64 Rule
% 1.19/1.64 [126] ifeq(product(multiply(A,A),multiply(A,A),A),true,true,true) -> true
% 1.19/1.68 collapsed.
% 1.19/1.68 Current number of equations to process: 16
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 149
% 1.19/1.68 New rule produced :
% 1.19/1.68 [154] ifeq(product(A,B,multiply(B,B)),true,true,true) -> true
% 1.19/1.68 Current number of equations to process: 16
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 150
% 1.19/1.68 New rule produced : [155] ifeq(product(A,B,B),true,true,true) -> true
% 1.19/1.68 Rule [141] ifeq(product(A,identity,identity),true,true,true) -> true
% 1.19/1.68 collapsed.
% 1.19/1.68 Current number of equations to process: 18
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 150
% 1.19/1.68 New rule produced :
% 1.19/1.68 [156] ifeq(product(A,identity,identity),true,product(A,B,B),true) -> true
% 1.19/1.68 Current number of equations to process: 22
% 1.19/1.68 Current number of ordered equations: 1
% 1.19/1.68 Current number of rules: 151
% 1.19/1.68 New rule produced :
% 1.19/1.68 [157] ifeq(product(identity,A,B),true,product(identity,B,A),true) -> true
% 1.19/1.68 Current number of equations to process: 22
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 152
% 1.19/1.68 New rule produced :
% 1.19/1.68 [158] ifeq(product(A,B,identity),true,product(A,B,identity),true) -> true
% 1.19/1.68 Current number of equations to process: 21
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 153
% 1.19/1.68 New rule produced :
% 1.19/1.68 [159] ifeq(product(A,a,identity),true,product(A,c,b),true) -> true
% 1.19/1.68 Current number of equations to process: 20
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 154
% 1.19/1.68 New rule produced :
% 1.19/1.68 [160] ifeq(product(A,h,identity),true,product(A,j,b),true) -> true
% 1.19/1.68 Current number of equations to process: 19
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 155
% 1.19/1.68 New rule produced :
% 1.19/1.68 [161] ifeq(product(A,j,identity),true,product(A,k,inverse(h)),true) -> true
% 1.19/1.68 Current number of equations to process: 32
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 156
% 1.19/1.68 New rule produced :
% 1.19/1.68 [162]
% 1.19/1.68 ifeq(product(A,B,identity),true,product(A,identity,inverse(B)),true) -> true
% 1.19/1.68 Current number of equations to process: 30
% 1.19/1.68 Current number of ordered equations: 1
% 1.19/1.68 Current number of rules: 157
% 1.19/1.68 New rule produced :
% 1.19/1.68 [163] ifeq(product(inverse(A),B,C),true,product(A,C,B),true) -> true
% 1.19/1.68 Current number of equations to process: 30
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 158
% 1.19/1.68 New rule produced :
% 1.19/1.68 [164] ifeq(product(A,B,C),true,product(inverse(A),C,B),true) -> true
% 1.19/1.68 Current number of equations to process: 28
% 1.19/1.68 Current number of ordered equations: 1
% 1.19/1.68 Current number of rules: 159
% 1.19/1.68 New rule produced :
% 1.19/1.68 [165]
% 1.19/1.68 ifeq(product(A,inverse(B),identity),true,product(A,identity,B),true) -> true
% 1.19/1.68 Current number of equations to process: 28
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 160
% 1.19/1.68 New rule produced :
% 1.19/1.68 [166] ifeq(product(A,c,identity),true,product(A,d,inverse(a)),true) -> true
% 1.19/1.68 Current number of equations to process: 27
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 161
% 1.19/1.68 New rule produced :
% 1.19/1.68 [167] ifeq(product(A,d,identity),true,product(A,h,inverse(b)),true) -> true
% 1.19/1.68 Current number of equations to process: 26
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 162
% 1.19/1.68 New rule produced :
% 1.19/1.68 [168]
% 1.19/1.68 ifeq(product(A,B,identity),true,product(A,multiply(B,C),C),true) -> true
% 1.19/1.68 Current number of equations to process: 25
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 163
% 1.19/1.68 New rule produced :
% 1.19/1.68 [169]
% 1.19/1.68 ifeq(product(A,B,identity),true,ifeq(product(B,A,identity),true,true,true),true)
% 1.19/1.68 -> true
% 1.19/1.68 Current number of equations to process: 24
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 164
% 1.19/1.68 New rule produced :
% 1.19/1.68 [170]
% 1.19/1.68 ifeq(product(A,c,b),true,ifeq(product(a,A,identity),true,true,true),true) ->
% 1.19/1.68 true
% 1.19/1.68 Current number of equations to process: 23
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 165
% 1.19/1.68 New rule produced :
% 1.19/1.68 [171]
% 1.19/1.68 ifeq(product(A,j,b),true,ifeq(product(h,A,identity),true,true,true),true) ->
% 1.19/1.68 true
% 1.19/1.68 Current number of equations to process: 22
% 1.19/1.68 Current number of ordered equations: 0
% 1.19/1.68 Current number of rules: 166
% 1.19/1.68 New rule produced :
% 1.19/1.68 [172]
% 1.19/1.68 ifeq(product(A,k,inverse(h)),true,ifeq(product(j,A,identity),true,true,true),true)
% 1.19/1.68 -> true
% 1.19/1.68 Current number of equations to process: 21
% 1.19/1.68 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 167
% 1.44/1.72 New rule produced :
% 1.44/1.72 [173]
% 1.44/1.72 ifeq(product(A,identity,inverse(B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 20
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 168
% 1.44/1.72 New rule produced :
% 1.44/1.72 [174]
% 1.44/1.72 ifeq(product(A,identity,B),true,ifeq(product(inverse(B),A,identity),true,true,true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 19
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 169
% 1.44/1.72 New rule produced :
% 1.44/1.72 [175]
% 1.44/1.72 ifeq(product(A,d,inverse(a)),true,ifeq(product(c,A,identity),true,true,true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 18
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 170
% 1.44/1.72 New rule produced :
% 1.44/1.72 [176]
% 1.44/1.72 ifeq(product(A,h,inverse(b)),true,ifeq(product(d,A,identity),true,true,true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 17
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 171
% 1.44/1.72 New rule produced :
% 1.44/1.72 [177]
% 1.44/1.72 ifeq(product(A,multiply(B,C),C),true,ifeq(product(B,A,identity),true,true,true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 16
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 172
% 1.44/1.72 New rule produced :
% 1.44/1.72 [178]
% 1.44/1.72 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,A,B),true,product(X,C,identity),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 13
% 1.44/1.72 Current number of ordered equations: 2
% 1.44/1.72 Current number of rules: 173
% 1.44/1.72 New rule produced :
% 1.44/1.72 [179]
% 1.44/1.72 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,B,A),true,product(X,identity,C),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 13
% 1.44/1.72 Current number of ordered equations: 1
% 1.44/1.72 Current number of rules: 174
% 1.44/1.72 New rule produced :
% 1.44/1.72 [180]
% 1.44/1.72 ifeq(product(identity,A,B),true,ifeq(product(multiply(C,C),A,X),true,
% 1.44/1.72 product(C,X,B),true),true) -> true
% 1.44/1.72 Current number of equations to process: 13
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 175
% 1.44/1.72 New rule produced :
% 1.44/1.72 [181]
% 1.44/1.72 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,C,X),true,product(identity,B,X),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 10
% 1.44/1.72 Current number of ordered equations: 2
% 1.44/1.72 Current number of rules: 176
% 1.44/1.72 New rule produced :
% 1.44/1.72 [182]
% 1.44/1.72 ifeq(product(A,identity,B),true,ifeq(product(A,C,X),true,product(X,multiply(C,C),B),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 10
% 1.44/1.72 Current number of ordered equations: 1
% 1.44/1.72 Current number of rules: 177
% 1.44/1.72 New rule produced :
% 1.44/1.72 [183]
% 1.44/1.72 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,X),true,product(X,B,identity),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 10
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 178
% 1.44/1.72 New rule produced :
% 1.44/1.72 [184]
% 1.44/1.72 ifeq(product(identity,A,B),true,ifeq(product(C,A,X),true,product(multiply(C,C),X,B),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 7
% 1.44/1.72 Current number of ordered equations: 2
% 1.44/1.72 Current number of rules: 179
% 1.44/1.72 New rule produced :
% 1.44/1.72 [185]
% 1.44/1.72 ifeq(product(A,B,C),true,ifeq(product(X,A,multiply(B,B)),true,product(X,C,identity),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 7
% 1.44/1.72 Current number of ordered equations: 1
% 1.44/1.72 Current number of rules: 180
% 1.44/1.72 New rule produced :
% 1.44/1.72 [186]
% 1.44/1.72 ifeq(product(A,B,C),true,ifeq(product(X,multiply(B,B),A),true,product(X,identity,C),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 7
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.72 Current number of rules: 181
% 1.44/1.72 New rule produced :
% 1.44/1.72 [187]
% 1.44/1.72 ifeq(product(A,identity,B),true,ifeq(product(A,multiply(C,C),X),true,
% 1.44/1.72 product(X,C,B),true),true) -> true
% 1.44/1.72 Current number of equations to process: 4
% 1.44/1.72 Current number of ordered equations: 2
% 1.44/1.72 Current number of rules: 182
% 1.44/1.72 New rule produced :
% 1.44/1.72 [188]
% 1.44/1.72 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,X),true,product(X,B,identity),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 4
% 1.44/1.72 Current number of ordered equations: 1
% 1.44/1.72 Current number of rules: 183
% 1.44/1.72 New rule produced :
% 1.44/1.72 [189]
% 1.44/1.72 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),C,X),true,product(identity,B,X),true),true)
% 1.44/1.72 -> true
% 1.44/1.72 Current number of equations to process: 4
% 1.44/1.72 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 184
% 1.44/1.78 New rule produced :
% 1.44/1.78 [190] ifeq(product(multiply(A,A),B,C),true,product(A,C,B),true) -> true
% 1.44/1.78 Current number of equations to process: 8
% 1.44/1.78 Current number of ordered equations: 1
% 1.44/1.78 Current number of rules: 185
% 1.44/1.78 New rule produced :
% 1.44/1.78 [191]
% 1.44/1.78 ifeq(product(A,B,identity),true,product(A,identity,multiply(B,B)),true) ->
% 1.44/1.78 true
% 1.44/1.78 Current number of equations to process: 8
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 186
% 1.44/1.78 New rule produced :
% 1.44/1.78 [192] ifeq(product(A,B,C),true,product(multiply(A,A),C,B),true) -> true
% 1.44/1.78 Current number of equations to process: 6
% 1.44/1.78 Current number of ordered equations: 1
% 1.44/1.78 Current number of rules: 187
% 1.44/1.78 New rule produced :
% 1.44/1.78 [193]
% 1.44/1.78 ifeq(product(A,multiply(B,B),identity),true,product(A,identity,B),true) ->
% 1.44/1.78 true
% 1.44/1.78 Current number of equations to process: 6
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 188
% 1.44/1.78 New rule produced :
% 1.44/1.78 [194]
% 1.44/1.78 ifeq(product(A,identity,multiply(B,B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 1.44/1.78 -> true
% 1.44/1.78 Current number of equations to process: 5
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 189
% 1.44/1.78 New rule produced :
% 1.44/1.78 [195]
% 1.44/1.78 ifeq(product(A,identity,B),true,ifeq(product(multiply(B,B),A,identity),true,true,true),true)
% 1.44/1.78 -> true
% 1.44/1.78 Current number of equations to process: 4
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 190
% 1.44/1.78 New rule produced :
% 1.44/1.78 [196] ifeq(product(identity,A,B),true,product(identity,A,B),true) -> true
% 1.44/1.78 Current number of equations to process: 12
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 191
% 1.44/1.78 New rule produced :
% 1.44/1.78 [197] ifeq(product(A,identity,B),true,product(A,identity,B),true) -> true
% 1.44/1.78 Current number of equations to process: 10
% 1.44/1.78 Current number of ordered equations: 1
% 1.44/1.78 Current number of rules: 192
% 1.44/1.78 New rule produced :
% 1.44/1.78 [198] ifeq(product(A,B,C),true,product(A,B,C),true) -> true
% 1.44/1.78 Rule
% 1.44/1.78 [158] ifeq(product(A,B,identity),true,product(A,B,identity),true) -> true
% 1.44/1.78 collapsed.
% 1.44/1.78 Rule
% 1.44/1.78 [196] ifeq(product(identity,A,B),true,product(identity,A,B),true) -> true
% 1.44/1.78 collapsed.
% 1.44/1.78 Rule
% 1.44/1.78 [197] ifeq(product(A,identity,B),true,product(A,identity,B),true) -> true
% 1.44/1.78 collapsed.
% 1.44/1.78 Current number of equations to process: 10
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 190
% 1.44/1.78 New rule produced :
% 1.44/1.78 [199] ifeq(product(A,identity,a),true,product(A,b,c),true) -> true
% 1.44/1.78 Current number of equations to process: 9
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 191
% 1.44/1.78 New rule produced :
% 1.44/1.78 [200] ifeq(product(A,identity,h),true,product(A,b,j),true) -> true
% 1.44/1.78 Current number of equations to process: 8
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 192
% 1.44/1.78 New rule produced :
% 1.44/1.78 [201] ifeq(product(A,identity,j),true,product(A,inverse(h),k),true) -> true
% 1.44/1.78 Current number of equations to process: 19
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 193
% 1.44/1.78 New rule produced :
% 1.44/1.78 [202]
% 1.44/1.78 ifeq(product(A,identity,B),true,product(A,inverse(B),identity),true) -> true
% 1.44/1.78 Current number of equations to process: 18
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 194
% 1.44/1.78 New rule produced :
% 1.44/1.78 [203]
% 1.44/1.78 ifeq(product(A,identity,inverse(B)),true,product(A,B,identity),true) -> true
% 1.44/1.78 Current number of equations to process: 17
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 195
% 1.44/1.78 New rule produced :
% 1.44/1.78 [204] ifeq(product(A,identity,c),true,product(A,inverse(a),d),true) -> true
% 1.44/1.78 Current number of equations to process: 16
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 196
% 1.44/1.78 New rule produced :
% 1.44/1.78 [205] ifeq(product(A,identity,d),true,product(A,inverse(b),h),true) -> true
% 1.44/1.78 Current number of equations to process: 15
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 197
% 1.44/1.78 New rule produced :
% 1.44/1.78 [206]
% 1.44/1.78 ifeq(product(A,identity,B),true,product(A,C,multiply(B,C)),true) -> true
% 1.44/1.78 Current number of equations to process: 14
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 198
% 1.44/1.78 New rule produced :
% 1.44/1.78 [207]
% 1.44/1.78 ifeq(product(A,B,B),true,ifeq(product(identity,identity,A),true,true,true),true)
% 1.44/1.78 -> true
% 1.44/1.78 Current number of equations to process: 13
% 1.44/1.78 Current number of ordered equations: 0
% 1.44/1.78 Current number of rules: 199
% 1.57/1.83 New rule produced :
% 1.57/1.83 [208]
% 1.57/1.83 ifeq(product(A,identity,B),true,ifeq(product(B,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 12
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 200
% 1.57/1.83 New rule produced :
% 1.57/1.83 [209]
% 1.57/1.83 ifeq(product(A,b,c),true,ifeq(product(a,identity,A),true,true,true),true) ->
% 1.57/1.83 true
% 1.57/1.83 Current number of equations to process: 11
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 201
% 1.57/1.83 New rule produced :
% 1.57/1.83 [210]
% 1.57/1.83 ifeq(product(A,b,j),true,ifeq(product(h,identity,A),true,true,true),true) ->
% 1.57/1.83 true
% 1.57/1.83 Current number of equations to process: 10
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 202
% 1.57/1.83 New rule produced :
% 1.57/1.83 [211]
% 1.57/1.83 ifeq(product(A,inverse(h),k),true,ifeq(product(j,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 9
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 203
% 1.57/1.83 New rule produced :
% 1.57/1.83 [212]
% 1.57/1.83 ifeq(product(A,inverse(B),identity),true,ifeq(product(B,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 8
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 204
% 1.57/1.83 New rule produced :
% 1.57/1.83 [213]
% 1.57/1.83 ifeq(product(A,B,identity),true,ifeq(product(inverse(B),identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 7
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 205
% 1.57/1.83 New rule produced :
% 1.57/1.83 [214]
% 1.57/1.83 ifeq(product(A,inverse(a),d),true,ifeq(product(c,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 6
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 206
% 1.57/1.83 New rule produced :
% 1.57/1.83 [215]
% 1.57/1.83 ifeq(product(A,inverse(b),h),true,ifeq(product(d,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 5
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 207
% 1.57/1.83 New rule produced :
% 1.57/1.83 [216]
% 1.57/1.83 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(C,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 4
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 208
% 1.57/1.83 New rule produced :
% 1.57/1.83 [217]
% 1.57/1.83 ifeq(product(A,identity,B),true,product(A,multiply(B,B),identity),true) ->
% 1.57/1.83 true
% 1.57/1.83 Current number of equations to process: 7
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 209
% 1.57/1.83 New rule produced :
% 1.57/1.83 [218]
% 1.57/1.83 ifeq(product(A,identity,multiply(B,B)),true,product(A,B,identity),true) ->
% 1.57/1.83 true
% 1.57/1.83 Current number of equations to process: 6
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 210
% 1.57/1.83 New rule produced :
% 1.57/1.83 [219]
% 1.57/1.83 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(B,identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 5
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 211
% 1.57/1.83 New rule produced :
% 1.57/1.83 [220]
% 1.57/1.83 ifeq(product(A,B,identity),true,ifeq(product(multiply(B,B),identity,A),true,true,true),true)
% 1.57/1.83 -> true
% 1.57/1.83 Current number of equations to process: 4
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 212
% 1.57/1.83 New rule produced :
% 1.57/1.83 [221] ifeq(product(A,identity,B),true,product(identity,A,B),true) -> true
% 1.57/1.83 Current number of equations to process: 9
% 1.57/1.83 Current number of ordered equations: 1
% 1.57/1.83 Current number of rules: 213
% 1.57/1.83 New rule produced :
% 1.57/1.83 [222] ifeq(product(A,identity,B),true,product(identity,B,A),true) -> true
% 1.57/1.83 Current number of equations to process: 9
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 214
% 1.57/1.83 New rule produced :
% 1.57/1.83 [223] ifeq(product(a,b,A),true,product(identity,A,c),true) -> true
% 1.57/1.83 Current number of equations to process: 7
% 1.57/1.83 Current number of ordered equations: 1
% 1.57/1.83 Current number of rules: 215
% 1.57/1.83 New rule produced :
% 1.57/1.83 [224] ifeq(product(a,b,A),true,product(identity,c,A),true) -> true
% 1.57/1.83 Current number of equations to process: 7
% 1.57/1.83 Current number of ordered equations: 0
% 1.57/1.83 Current number of rules: 216
% 1.57/1.83 New rule produced :
% 1.57/1.83 [225] ifeq(product(h,b,A),true,product(identity,A,j),true) -> true
% 1.57/1.83 Current number of equations to process: 5
% 1.57/1.83 Current number of ordered equations: 1
% 1.57/1.83 Current number of rules: 217
% 1.57/1.83 New rule produced :
% 1.57/1.83 [226] ifeq(product(h,b,A),true,product(identity,j,A),true) -> true
% 1.57/1.83 Current number of equations to process: 5
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 218
% 1.57/1.90 New rule produced :
% 1.57/1.90 [227] ifeq(product(j,inverse(h),A),true,product(identity,A,k),true) -> true
% 1.57/1.90 Current number of equations to process: 15
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 219
% 1.57/1.90 New rule produced :
% 1.57/1.90 [228] ifeq(product(j,inverse(h),A),true,product(identity,k,A),true) -> true
% 1.57/1.90 Current number of equations to process: 15
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 220
% 1.57/1.90 New rule produced :
% 1.57/1.90 [229]
% 1.57/1.90 ifeq(product(A,inverse(A),B),true,product(identity,B,identity),true) -> true
% 1.57/1.90 Current number of equations to process: 13
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 221
% 1.57/1.90 New rule produced :
% 1.57/1.90 [230]
% 1.57/1.90 ifeq(product(A,inverse(A),B),true,product(identity,identity,B),true) -> true
% 1.57/1.90 Current number of equations to process: 13
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 222
% 1.57/1.90 New rule produced :
% 1.57/1.90 [231]
% 1.57/1.90 ifeq(product(inverse(A),A,B),true,product(identity,B,identity),true) -> true
% 1.57/1.90 Current number of equations to process: 11
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 223
% 1.57/1.90 New rule produced :
% 1.57/1.90 [232]
% 1.57/1.90 ifeq(product(inverse(A),A,B),true,product(identity,identity,B),true) -> true
% 1.57/1.90 Current number of equations to process: 11
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 224
% 1.57/1.90 New rule produced :
% 1.57/1.90 [233] ifeq(product(c,inverse(a),A),true,product(identity,A,d),true) -> true
% 1.57/1.90 Current number of equations to process: 9
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 225
% 1.57/1.90 New rule produced :
% 1.57/1.90 [234] ifeq(product(c,inverse(a),A),true,product(identity,d,A),true) -> true
% 1.57/1.90 Current number of equations to process: 9
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 226
% 1.57/1.90 New rule produced :
% 1.57/1.90 [235] ifeq(product(d,inverse(b),A),true,product(identity,A,h),true) -> true
% 1.57/1.90 Current number of equations to process: 7
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 227
% 1.57/1.90 New rule produced :
% 1.57/1.90 [236] ifeq(product(d,inverse(b),A),true,product(identity,h,A),true) -> true
% 1.57/1.90 Current number of equations to process: 7
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 228
% 1.57/1.90 New rule produced :
% 1.57/1.90 [237]
% 1.57/1.90 ifeq(product(A,B,C),true,product(identity,C,multiply(A,B)),true) -> true
% 1.57/1.90 Current number of equations to process: 5
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 229
% 1.57/1.90 New rule produced :
% 1.57/1.90 [238]
% 1.57/1.90 ifeq(product(A,B,C),true,product(identity,multiply(A,B),C),true) -> true
% 1.57/1.90 Current number of equations to process: 5
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 230
% 1.57/1.90 New rule produced :
% 1.57/1.90 [239]
% 1.57/1.90 ifeq(product(A,B,C),true,ifeq(product(A,B,C),true,true,true),true) -> true
% 1.57/1.90 Current number of equations to process: 4
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 231
% 1.57/1.90 New rule produced :
% 1.57/1.90 [240]
% 1.57/1.90 ifeq(product(A,multiply(A,A),B),true,product(identity,B,identity),true) ->
% 1.57/1.90 true
% 1.57/1.90 Current number of equations to process: 6
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 232
% 1.57/1.90 New rule produced :
% 1.57/1.90 [241]
% 1.57/1.90 ifeq(product(A,multiply(A,A),B),true,product(identity,identity,B),true) ->
% 1.57/1.90 true
% 1.57/1.90 Current number of equations to process: 6
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 233
% 1.57/1.90 New rule produced :
% 1.57/1.90 [242]
% 1.57/1.90 ifeq(product(multiply(A,A),A,B),true,product(identity,B,identity),true) ->
% 1.57/1.90 true
% 1.57/1.90 Current number of equations to process: 4
% 1.57/1.90 Current number of ordered equations: 1
% 1.57/1.90 Current number of rules: 234
% 1.57/1.90 New rule produced :
% 1.57/1.90 [243]
% 1.57/1.90 ifeq(product(multiply(A,A),A,B),true,product(identity,identity,B),true) ->
% 1.57/1.90 true
% 1.57/1.90 Current number of equations to process: 4
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 235
% 1.57/1.90 New rule produced :
% 1.57/1.90 [244] ifeq(product(identity,identity,A),true,product(B,A,B),true) -> true
% 1.57/1.90 Current number of equations to process: 10
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 236
% 1.57/1.90 New rule produced :
% 1.57/1.90 [245] ifeq(product(b,identity,A),true,product(a,A,c),true) -> true
% 1.57/1.90 Current number of equations to process: 9
% 1.57/1.90 Current number of ordered equations: 0
% 1.57/1.90 Current number of rules: 237
% 1.57/1.90 New rule produced :
% 1.57/1.90 [246] ifeq(product(b,identity,A),true,product(h,A,j),true) -> true
% 1.66/1.98 Current number of equations to process: 8
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 238
% 1.66/1.98 New rule produced :
% 1.66/1.98 [247] ifeq(product(inverse(h),identity,A),true,product(j,A,k),true) -> true
% 1.66/1.98 Current number of equations to process: 15
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 239
% 1.66/1.98 New rule produced :
% 1.66/1.98 [248] ifeq(product(inverse(a),identity,A),true,product(c,A,d),true) -> true
% 1.66/1.98 Current number of equations to process: 14
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 240
% 1.66/1.98 New rule produced :
% 1.66/1.98 [249] ifeq(product(inverse(b),identity,A),true,product(d,A,h),true) -> true
% 1.66/1.98 Current number of equations to process: 13
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 241
% 1.66/1.98 New rule produced :
% 1.66/1.98 [250]
% 1.66/1.98 ifeq(product(A,identity,B),true,product(C,B,multiply(C,A)),true) -> true
% 1.66/1.98 Current number of equations to process: 12
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 242
% 1.66/1.98 New rule produced :
% 1.66/1.98 [251]
% 1.66/1.98 ifeq(product(A,identity,B),true,ifeq(product(identity,A,B),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 11
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 243
% 1.66/1.98 New rule produced :
% 1.66/1.98 [252]
% 1.66/1.98 ifeq(product(A,identity,identity),true,ifeq(product(B,A,B),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 10
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 244
% 1.66/1.98 New rule produced :
% 1.66/1.98 [253]
% 1.66/1.98 ifeq(product(A,identity,b),true,ifeq(product(a,A,c),true,true,true),true) ->
% 1.66/1.98 true
% 1.66/1.98 Current number of equations to process: 9
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 245
% 1.66/1.98 New rule produced :
% 1.66/1.98 [254]
% 1.66/1.98 ifeq(product(A,identity,b),true,ifeq(product(h,A,j),true,true,true),true) ->
% 1.66/1.98 true
% 1.66/1.98 Current number of equations to process: 8
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 246
% 1.66/1.98 New rule produced :
% 1.66/1.98 [255]
% 1.66/1.98 ifeq(product(A,identity,inverse(h)),true,ifeq(product(j,A,k),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 7
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 247
% 1.66/1.98 New rule produced :
% 1.66/1.98 [256]
% 1.66/1.98 ifeq(product(A,identity,inverse(a)),true,ifeq(product(c,A,d),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 6
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 248
% 1.66/1.98 New rule produced :
% 1.66/1.98 [257]
% 1.66/1.98 ifeq(product(A,identity,inverse(b)),true,ifeq(product(d,A,h),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 5
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 249
% 1.66/1.98 New rule produced :
% 1.66/1.98 [258]
% 1.66/1.98 ifeq(product(A,identity,B),true,ifeq(product(C,A,multiply(C,B)),true,true,true),true)
% 1.66/1.98 -> true
% 1.66/1.98 Current number of equations to process: 4
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 250
% 1.66/1.98 New rule produced :
% 1.66/1.98 [259] ifeq(product(c,identity,A),true,product(a,b,A),true) -> true
% 1.66/1.98 Current number of equations to process: 8
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 251
% 1.66/1.98 New rule produced :
% 1.66/1.98 [260] ifeq(product(j,identity,A),true,product(h,b,A),true) -> true
% 1.66/1.98 Current number of equations to process: 7
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 252
% 1.66/1.98 New rule produced :
% 1.66/1.98 [261] ifeq(product(k,identity,A),true,product(j,inverse(h),A),true) -> true
% 1.66/1.98 Current number of equations to process: 18
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 253
% 1.66/1.98 New rule produced :
% 1.66/1.98 [262]
% 1.66/1.98 ifeq(product(identity,identity,A),true,product(B,inverse(B),A),true) -> true
% 1.66/1.98 Current number of equations to process: 17
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 254
% 1.66/1.98 New rule produced :
% 1.66/1.98 [263]
% 1.66/1.98 ifeq(product(identity,identity,A),true,product(inverse(B),B,A),true) -> true
% 1.66/1.98 Current number of equations to process: 16
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 255
% 1.66/1.98 New rule produced :
% 1.66/1.98 [264] ifeq(product(d,identity,A),true,product(c,inverse(a),A),true) -> true
% 1.66/1.98 Current number of equations to process: 15
% 1.66/1.98 Current number of ordered equations: 0
% 1.66/1.98 Current number of rules: 256
% 1.66/1.98 New rule produced :
% 1.66/1.98 [265] ifeq(product(h,identity,A),true,product(d,inverse(b),A),true) -> true
% 1.74/2.06 Current number of equations to process: 14
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 257
% 1.74/2.06 New rule produced :
% 1.74/2.06 [266]
% 1.74/2.06 ifeq(product(multiply(A,B),identity,C),true,product(A,B,C),true) -> true
% 1.74/2.06 Current number of equations to process: 13
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 258
% 1.74/2.06 New rule produced :
% 1.74/2.06 [267]
% 1.74/2.06 ifeq(product(A,identity,B),true,ifeq(product(identity,B,A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 12
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 259
% 1.74/2.06 New rule produced :
% 1.74/2.06 [268]
% 1.74/2.06 ifeq(product(A,identity,c),true,ifeq(product(a,b,A),true,true,true),true) ->
% 1.74/2.06 true
% 1.74/2.06 Current number of equations to process: 11
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 260
% 1.74/2.06 New rule produced :
% 1.74/2.06 [269]
% 1.74/2.06 ifeq(product(A,identity,j),true,ifeq(product(h,b,A),true,true,true),true) ->
% 1.74/2.06 true
% 1.74/2.06 Current number of equations to process: 10
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 261
% 1.74/2.06 New rule produced :
% 1.74/2.06 [270]
% 1.74/2.06 ifeq(product(A,identity,k),true,ifeq(product(j,inverse(h),A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 9
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 262
% 1.74/2.06 New rule produced :
% 1.74/2.06 [271]
% 1.74/2.06 ifeq(product(A,identity,identity),true,ifeq(product(B,inverse(B),A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 8
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 263
% 1.74/2.06 New rule produced :
% 1.74/2.06 [272]
% 1.74/2.06 ifeq(product(A,identity,identity),true,ifeq(product(inverse(B),B,A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 7
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 264
% 1.74/2.06 New rule produced :
% 1.74/2.06 [273]
% 1.74/2.06 ifeq(product(A,identity,d),true,ifeq(product(c,inverse(a),A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 6
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 265
% 1.74/2.06 New rule produced :
% 1.74/2.06 [274]
% 1.74/2.06 ifeq(product(A,identity,h),true,ifeq(product(d,inverse(b),A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 5
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 266
% 1.74/2.06 New rule produced :
% 1.74/2.06 [275]
% 1.74/2.06 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(B,C,A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 4
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 267
% 1.74/2.06 New rule produced :
% 1.74/2.06 [276]
% 1.74/2.06 ifeq(product(identity,identity,A),true,product(B,multiply(B,B),A),true) ->
% 1.74/2.06 true
% 1.74/2.06 Current number of equations to process: 7
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 268
% 1.74/2.06 New rule produced :
% 1.74/2.06 [277]
% 1.74/2.06 ifeq(product(identity,identity,A),true,product(multiply(B,B),B,A),true) ->
% 1.74/2.06 true
% 1.74/2.06 Current number of equations to process: 6
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 269
% 1.74/2.06 New rule produced :
% 1.74/2.06 [278]
% 1.74/2.06 ifeq(product(A,identity,identity),true,ifeq(product(B,multiply(B,B),A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 5
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 270
% 1.74/2.06 New rule produced :
% 1.74/2.06 [279]
% 1.74/2.06 ifeq(product(A,identity,identity),true,ifeq(product(multiply(B,B),B,A),true,true,true),true)
% 1.74/2.06 -> true
% 1.74/2.06 Current number of equations to process: 4
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 271
% 1.74/2.06 New rule produced : [280] ifeq(product(A,B,A),true,true,true) -> true
% 1.74/2.06 Rule [148] ifeq(product(identity,A,identity),true,true,true) -> true
% 1.74/2.06 collapsed.
% 1.74/2.06 Rule
% 1.74/2.06 [252]
% 1.74/2.06 ifeq(product(A,identity,identity),true,ifeq(product(B,A,B),true,true,true),true)
% 1.74/2.06 -> true collapsed.
% 1.74/2.06 Current number of equations to process: 4
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 270
% 1.74/2.06 New rule produced :
% 1.74/2.06 [281] ifeq(product(identity,b,A),true,product(a,A,c),true) -> true
% 1.74/2.06 Current number of equations to process: 7
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 271
% 1.74/2.06 New rule produced :
% 1.74/2.06 [282] ifeq(product(identity,b,A),true,product(h,A,j),true) -> true
% 1.74/2.06 Current number of equations to process: 6
% 1.74/2.06 Current number of ordered equations: 0
% 1.74/2.06 Current number of rules: 272
% 1.74/2.06 New rule produced :
% 1.74/2.06 [283] ifeq(product(identity,inverse(h),A),true,product(j,A,k),true) -> true
% 1.87/2.14 Current number of equations to process: 17
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 273
% 1.87/2.14 New rule produced :
% 1.87/2.14 [284]
% 1.87/2.14 ifeq(product(identity,inverse(A),B),true,product(A,B,identity),true) -> true
% 1.87/2.14 Current number of equations to process: 16
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 274
% 1.87/2.14 New rule produced :
% 1.87/2.14 [285]
% 1.87/2.14 ifeq(product(identity,A,B),true,product(inverse(A),B,identity),true) -> true
% 1.87/2.14 Current number of equations to process: 15
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 275
% 1.87/2.14 New rule produced :
% 1.87/2.14 [286] ifeq(product(identity,inverse(a),A),true,product(c,A,d),true) -> true
% 1.87/2.14 Current number of equations to process: 14
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 276
% 1.87/2.14 New rule produced :
% 1.87/2.14 [287] ifeq(product(identity,inverse(b),A),true,product(d,A,h),true) -> true
% 1.87/2.14 Current number of equations to process: 13
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 277
% 1.87/2.14 New rule produced :
% 1.87/2.14 [288]
% 1.87/2.14 ifeq(product(identity,A,B),true,product(C,B,multiply(C,A)),true) -> true
% 1.87/2.14 Current number of equations to process: 12
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 278
% 1.87/2.14 New rule produced :
% 1.87/2.14 [289]
% 1.87/2.14 ifeq(product(a,A,c),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 1.87/2.14 true
% 1.87/2.14 Current number of equations to process: 11
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 279
% 1.87/2.14 New rule produced :
% 1.87/2.14 [290]
% 1.87/2.14 ifeq(product(h,A,j),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 1.87/2.14 true
% 1.87/2.14 Current number of equations to process: 10
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 280
% 1.87/2.14 New rule produced :
% 1.87/2.14 [291]
% 1.87/2.14 ifeq(product(j,A,k),true,ifeq(product(identity,A,inverse(h)),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 9
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 281
% 1.87/2.14 New rule produced :
% 1.87/2.14 [292]
% 1.87/2.14 ifeq(product(A,B,identity),true,ifeq(product(identity,B,inverse(A)),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 8
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 282
% 1.87/2.14 New rule produced :
% 1.87/2.14 [293]
% 1.87/2.14 ifeq(product(inverse(A),B,identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 7
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 283
% 1.87/2.14 New rule produced :
% 1.87/2.14 [294]
% 1.87/2.14 ifeq(product(c,A,d),true,ifeq(product(identity,A,inverse(a)),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 6
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 284
% 1.87/2.14 New rule produced :
% 1.87/2.14 [295]
% 1.87/2.14 ifeq(product(d,A,h),true,ifeq(product(identity,A,inverse(b)),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 5
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 285
% 1.87/2.14 New rule produced :
% 1.87/2.14 [296]
% 1.87/2.14 ifeq(product(A,B,multiply(A,C)),true,ifeq(product(identity,B,C),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 4
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 286
% 1.87/2.14 New rule produced :
% 1.87/2.14 [297]
% 1.87/2.14 ifeq(product(identity,multiply(A,A),B),true,product(A,B,identity),true) ->
% 1.87/2.14 true
% 1.87/2.14 Current number of equations to process: 7
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 287
% 1.87/2.14 New rule produced :
% 1.87/2.14 [298]
% 1.87/2.14 ifeq(product(identity,A,B),true,product(multiply(A,A),B,identity),true) ->
% 1.87/2.14 true
% 1.87/2.14 Current number of equations to process: 6
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 288
% 1.87/2.14 New rule produced :
% 1.87/2.14 [299]
% 1.87/2.14 ifeq(product(A,B,identity),true,ifeq(product(identity,B,multiply(A,A)),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 5
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 289
% 1.87/2.14 New rule produced :
% 1.87/2.14 [300]
% 1.87/2.14 ifeq(product(multiply(A,A),B,identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 1.87/2.14 -> true
% 1.87/2.14 Current number of equations to process: 4
% 1.87/2.14 Current number of ordered equations: 0
% 1.87/2.14 Current number of rules: 290
% 1.87/2.14 New rule produced :
% 1.87/2.14 [301] ifeq(product(b,inverse(c),A),true,product(a,A,identity),true) -> true
% 1.87/2.14 Current number of equations to process: 10
% 1.87/2.14 Current number of ordered equations: 1
% 1.97/2.23 Current number of rules: 291
% 1.97/2.23 New rule produced :
% 1.97/2.23 [302] ifeq(product(c,inverse(b),A),true,product(a,identity,A),true) -> true
% 1.97/2.23 Current number of equations to process: 10
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 292
% 1.97/2.23 New rule produced :
% 1.97/2.23 [303] ifeq(product(b,inverse(a),A),true,product(a,A,d),true) -> true
% 1.97/2.23 Current number of equations to process: 9
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 293
% 1.97/2.23 New rule produced :
% 1.97/2.23 [304] ifeq(product(c,A,B),true,product(a,multiply(b,A),B),true) -> true
% 1.97/2.23 Current number of equations to process: 7
% 1.97/2.23 Current number of ordered equations: 1
% 1.97/2.23 Current number of rules: 294
% 1.97/2.23 New rule produced :
% 1.97/2.23 [305] ifeq(product(b,A,B),true,product(a,B,multiply(c,A)),true) -> true
% 1.97/2.23 Current number of equations to process: 7
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 295
% 1.97/2.23 New rule produced :
% 1.97/2.23 [306]
% 1.97/2.23 ifeq(product(c,A,a),true,ifeq(product(b,A,identity),true,true,true),true) ->
% 1.97/2.23 true
% 1.97/2.23 Current number of equations to process: 6
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 296
% 1.97/2.23 New rule produced :
% 1.97/2.23 [307]
% 1.97/2.23 ifeq(product(c,A,identity),true,ifeq(product(b,A,inverse(a)),true,true,true),true)
% 1.97/2.23 -> true
% 1.97/2.23 Current number of equations to process: 5
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 297
% 1.97/2.23 New rule produced :
% 1.97/2.23 [308]
% 1.97/2.23 ifeq(product(c,A,multiply(a,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 1.97/2.23 -> true
% 1.97/2.23 Current number of equations to process: 4
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 298
% 1.97/2.23 New rule produced :
% 1.97/2.23 [309]
% 1.97/2.23 ifeq(product(b,multiply(c,c),A),true,product(a,A,identity),true) -> true
% 1.97/2.23 Current number of equations to process: 5
% 1.97/2.23 Current number of ordered equations: 1
% 1.97/2.23 Current number of rules: 299
% 1.97/2.23 New rule produced :
% 1.97/2.23 [310]
% 1.97/2.23 ifeq(product(c,multiply(b,b),A),true,product(a,identity,A),true) -> true
% 1.97/2.23 Current number of equations to process: 5
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 300
% 1.97/2.23 New rule produced :
% 1.97/2.23 [311]
% 1.97/2.23 ifeq(product(c,A,identity),true,ifeq(product(b,A,multiply(a,a)),true,true,true),true)
% 1.97/2.23 -> true
% 1.97/2.23 Current number of equations to process: 4
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 301
% 1.97/2.23 New rule produced :
% 1.97/2.23 [312] ifeq(product(A,a,a),true,product(A,c,c),true) -> true
% 1.97/2.23 Current number of equations to process: 7
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 302
% 1.97/2.23 New rule produced :
% 1.97/2.23 [313] ifeq(product(A,h,a),true,product(A,j,c),true) -> true
% 1.97/2.23 Current number of equations to process: 6
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 303
% 1.97/2.23 New rule produced :
% 1.97/2.23 [314] ifeq(product(A,inverse(b),a),true,product(A,identity,c),true) -> true
% 1.97/2.23 Current number of equations to process: 7
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 304
% 1.97/2.23 New rule produced :
% 1.97/2.23 [315] ifeq(product(A,B,a),true,product(A,multiply(B,b),c),true) -> true
% 1.97/2.23 Current number of equations to process: 6
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 305
% 1.97/2.23 New rule produced :
% 1.97/2.23 [316]
% 1.97/2.23 ifeq(product(A,b,c),true,ifeq(product(identity,A,a),true,true,true),true) ->
% 1.97/2.23 true
% 1.97/2.23 Current number of equations to process: 5
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 306
% 1.97/2.23 New rule produced :
% 1.97/2.23 [317]
% 1.97/2.23 ifeq(product(A,b,identity),true,ifeq(product(c,A,a),true,true,true),true) ->
% 1.97/2.23 true
% 1.97/2.23 Current number of equations to process: 4
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 307
% 1.97/2.23 New rule produced :
% 1.97/2.23 [318]
% 1.97/2.23 ifeq(product(A,multiply(b,b),a),true,product(A,identity,c),true) -> true
% 1.97/2.23 Current number of equations to process: 4
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 308
% 1.97/2.23 New rule produced :
% 1.97/2.23 [319] ifeq(product(A,a,h),true,product(A,c,j),true) -> true
% 1.97/2.23 Current number of equations to process: 5
% 1.97/2.23 Current number of ordered equations: 0
% 1.97/2.23 Current number of rules: 309
% 1.97/2.23 New rule produced :
% 1.97/2.23 [320] ifeq(product(A,a,inverse(b)),true,product(A,c,identity),true) -> true
% 1.97/2.23 Current number of equations to process: 9
% 1.97/2.23 Current number of ordered equations: 1
% 1.97/2.23 Current number of rules: 310
% 1.97/2.23 New rule produced :
% 1.97/2.23 [321] ifeq(product(identity,b,A),true,product(inverse(a),c,A),true) -> true
% 2.06/2.34 Current number of equations to process: 9
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 311
% 2.06/2.34 New rule produced :
% 2.06/2.34 [322] ifeq(product(A,a,B),true,product(A,c,multiply(B,b)),true) -> true
% 2.06/2.34 Current number of equations to process: 7
% 2.06/2.34 Current number of ordered equations: 1
% 2.06/2.34 Current number of rules: 312
% 2.06/2.34 New rule produced :
% 2.06/2.34 [323] ifeq(product(multiply(A,a),b,B),true,product(A,c,B),true) -> true
% 2.06/2.34 Current number of equations to process: 7
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 313
% 2.06/2.34 New rule produced :
% 2.06/2.34 [324]
% 2.06/2.34 ifeq(product(A,b,c),true,ifeq(product(identity,a,A),true,true,true),true) ->
% 2.06/2.34 true
% 2.06/2.34 Current number of equations to process: 6
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 314
% 2.06/2.34 New rule produced :
% 2.06/2.34 [325]
% 2.06/2.34 ifeq(product(A,b,identity),true,ifeq(product(inverse(c),a,A),true,true,true),true)
% 2.06/2.34 -> true
% 2.06/2.34 Current number of equations to process: 5
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 315
% 2.06/2.34 New rule produced :
% 2.06/2.34 [326]
% 2.06/2.34 ifeq(product(A,b,multiply(B,c)),true,ifeq(product(B,a,A),true,true,true),true)
% 2.06/2.34 -> true
% 2.06/2.34 Current number of equations to process: 4
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 316
% 2.06/2.34 New rule produced : [327] ifeq(product(a,c,b),true,true,true) -> true
% 2.06/2.34 Current number of equations to process: 4
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 317
% 2.06/2.34 New rule produced :
% 2.06/2.34 [328]
% 2.06/2.34 ifeq(product(A,a,multiply(b,b)),true,product(A,c,identity),true) -> true
% 2.06/2.34 Current number of equations to process: 5
% 2.06/2.34 Current number of ordered equations: 1
% 2.06/2.34 Current number of rules: 318
% 2.06/2.34 New rule produced :
% 2.06/2.34 [329]
% 2.06/2.34 ifeq(product(identity,b,A),true,product(multiply(a,a),c,A),true) -> true
% 2.06/2.34 Current number of equations to process: 5
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 319
% 2.06/2.34 New rule produced :
% 2.06/2.34 [330]
% 2.06/2.34 ifeq(product(A,b,identity),true,ifeq(product(multiply(c,c),a,A),true,true,true),true)
% 2.06/2.34 -> true
% 2.06/2.34 Current number of equations to process: 4
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 320
% 2.06/2.34 New rule produced :
% 2.06/2.34 [331] ifeq(product(A,h,h),true,product(A,j,j),true) -> true
% 2.06/2.34 Current number of equations to process: 6
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 321
% 2.06/2.34 New rule produced :
% 2.06/2.34 [332] ifeq(product(A,inverse(b),h),true,product(A,identity,j),true) -> true
% 2.06/2.34 Current number of equations to process: 8
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 322
% 2.06/2.34 New rule produced :
% 2.06/2.34 [333] ifeq(product(inverse(b),b,A),true,product(d,A,j),true) -> true
% 2.06/2.34 Current number of equations to process: 7
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 323
% 2.06/2.34 New rule produced :
% 2.06/2.34 [334] ifeq(product(A,B,h),true,product(A,multiply(B,b),j),true) -> true
% 2.06/2.34 Current number of equations to process: 6
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 324
% 2.06/2.34 New rule produced :
% 2.06/2.34 [335]
% 2.06/2.34 ifeq(product(A,b,j),true,ifeq(product(identity,A,h),true,true,true),true) ->
% 2.06/2.34 true
% 2.06/2.34 Current number of equations to process: 5
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 325
% 2.06/2.34 New rule produced :
% 2.06/2.34 [336]
% 2.06/2.34 ifeq(product(A,b,identity),true,ifeq(product(j,A,h),true,true,true),true) ->
% 2.06/2.34 true
% 2.06/2.34 Current number of equations to process: 4
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 326
% 2.06/2.34 New rule produced :
% 2.06/2.34 [337]
% 2.06/2.34 ifeq(product(A,multiply(b,b),h),true,product(A,identity,j),true) -> true
% 2.06/2.34 Current number of equations to process: 4
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 327
% 2.06/2.34 New rule produced :
% 2.06/2.34 [338] ifeq(product(A,h,inverse(b)),true,product(A,j,identity),true) -> true
% 2.06/2.34 Current number of equations to process: 9
% 2.06/2.34 Current number of ordered equations: 1
% 2.06/2.34 Current number of rules: 328
% 2.06/2.34 New rule produced :
% 2.06/2.34 [339] ifeq(product(identity,b,A),true,product(inverse(h),j,A),true) -> true
% 2.06/2.34 Current number of equations to process: 9
% 2.06/2.34 Current number of ordered equations: 0
% 2.06/2.34 Current number of rules: 329
% 2.06/2.34 New rule produced :
% 2.06/2.34 [340] ifeq(product(A,h,B),true,product(A,j,multiply(B,b)),true) -> true
% 2.06/2.34 Current number of equations to process: 7
% 2.06/2.34 Current number of ordered equations: 1
% 2.06/2.34 Current number of rules: 330
% 2.06/2.34 New rule produced :
% 2.17/2.44 [341] ifeq(product(multiply(A,h),b,B),true,product(A,j,B),true) -> true
% 2.17/2.44 Current number of equations to process: 7
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 331
% 2.17/2.44 New rule produced :
% 2.17/2.44 [342]
% 2.17/2.44 ifeq(product(A,b,j),true,ifeq(product(identity,h,A),true,true,true),true) ->
% 2.17/2.44 true
% 2.17/2.44 Current number of equations to process: 6
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 332
% 2.17/2.44 New rule produced :
% 2.17/2.44 [343]
% 2.17/2.44 ifeq(product(A,b,identity),true,ifeq(product(inverse(j),h,A),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 333
% 2.17/2.44 New rule produced :
% 2.17/2.44 [344]
% 2.17/2.44 ifeq(product(A,b,multiply(B,j)),true,ifeq(product(B,h,A),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 4
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 334
% 2.17/2.44 New rule produced : [345] ifeq(product(h,j,b),true,true,true) -> true
% 2.17/2.44 Current number of equations to process: 4
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 335
% 2.17/2.44 New rule produced :
% 2.17/2.44 [346]
% 2.17/2.44 ifeq(product(A,h,multiply(b,b)),true,product(A,j,identity),true) -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 1
% 2.17/2.44 Current number of rules: 336
% 2.17/2.44 New rule produced :
% 2.17/2.44 [347]
% 2.17/2.44 ifeq(product(identity,b,A),true,product(multiply(h,h),j,A),true) -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 337
% 2.17/2.44 New rule produced :
% 2.17/2.44 [348]
% 2.17/2.44 ifeq(product(A,b,identity),true,ifeq(product(multiply(j,j),h,A),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 4
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 338
% 2.17/2.44 New rule produced :
% 2.17/2.44 [349] ifeq(product(b,inverse(h),A),true,product(h,A,k),true) -> true
% 2.17/2.44 Current number of equations to process: 11
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 339
% 2.17/2.44 New rule produced :
% 2.17/2.44 [350] ifeq(product(b,inverse(j),A),true,product(h,A,identity),true) -> true
% 2.17/2.44 Current number of equations to process: 9
% 2.17/2.44 Current number of ordered equations: 1
% 2.17/2.44 Current number of rules: 340
% 2.17/2.44 New rule produced :
% 2.17/2.44 [351] ifeq(product(j,inverse(b),A),true,product(h,identity,A),true) -> true
% 2.17/2.44 Current number of equations to process: 9
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 341
% 2.17/2.44 New rule produced :
% 2.17/2.44 [352] ifeq(product(b,A,B),true,product(h,B,multiply(j,A)),true) -> true
% 2.17/2.44 Current number of equations to process: 7
% 2.17/2.44 Current number of ordered equations: 1
% 2.17/2.44 Current number of rules: 342
% 2.17/2.44 New rule produced :
% 2.17/2.44 [353] ifeq(product(j,A,B),true,product(h,multiply(b,A),B),true) -> true
% 2.17/2.44 Current number of equations to process: 7
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 343
% 2.17/2.44 New rule produced :
% 2.17/2.44 [354]
% 2.17/2.44 ifeq(product(j,A,h),true,ifeq(product(b,A,identity),true,true,true),true) ->
% 2.17/2.44 true
% 2.17/2.44 Current number of equations to process: 6
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 344
% 2.17/2.44 New rule produced :
% 2.17/2.44 [355]
% 2.17/2.44 ifeq(product(j,A,identity),true,ifeq(product(b,A,inverse(h)),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 345
% 2.17/2.44 New rule produced :
% 2.17/2.44 [356]
% 2.17/2.44 ifeq(product(j,A,multiply(h,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 4
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 346
% 2.17/2.44 New rule produced :
% 2.17/2.44 [357]
% 2.17/2.44 ifeq(product(b,multiply(j,j),A),true,product(h,A,identity),true) -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 1
% 2.17/2.44 Current number of rules: 347
% 2.17/2.44 New rule produced :
% 2.17/2.44 [358]
% 2.17/2.44 ifeq(product(j,multiply(b,b),A),true,product(h,identity,A),true) -> true
% 2.17/2.44 Current number of equations to process: 5
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 348
% 2.17/2.44 New rule produced :
% 2.17/2.44 [359]
% 2.17/2.44 ifeq(product(j,A,identity),true,ifeq(product(b,A,multiply(h,h)),true,true,true),true)
% 2.17/2.44 -> true
% 2.17/2.44 Current number of equations to process: 4
% 2.17/2.44 Current number of ordered equations: 0
% 2.17/2.44 Current number of rules: 349
% 2.17/2.44 New rule produced :
% 2.17/2.44 [360] ifeq(product(k,h,A),true,product(j,identity,A),true) -> true
% 2.26/2.55 Current number of equations to process: 8
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 350
% 2.26/2.55 New rule produced :
% 2.26/2.55 [361]
% 2.26/2.55 ifeq(product(inverse(h),inverse(k),A),true,product(j,A,identity),true) ->
% 2.26/2.55 true
% 2.26/2.55 Current number of equations to process: 9
% 2.26/2.55 Current number of ordered equations: 1
% 2.26/2.55 Current number of rules: 351
% 2.26/2.55 New rule produced :
% 2.26/2.55 [362]
% 2.26/2.55 ifeq(product(k,inverse(inverse(h)),A),true,product(j,identity,A),true) ->
% 2.26/2.55 true
% 2.26/2.55 Current number of equations to process: 9
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 352
% 2.26/2.55 New rule produced :
% 2.26/2.55 [363]
% 2.26/2.55 ifeq(product(k,A,B),true,product(j,multiply(inverse(h),A),B),true) -> true
% 2.26/2.55 Current number of equations to process: 7
% 2.26/2.55 Current number of ordered equations: 1
% 2.26/2.55 Current number of rules: 353
% 2.26/2.55 New rule produced :
% 2.26/2.55 [364]
% 2.26/2.55 ifeq(product(inverse(h),A,B),true,product(j,B,multiply(k,A)),true) -> true
% 2.26/2.55 Current number of equations to process: 7
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 354
% 2.26/2.55 New rule produced :
% 2.26/2.55 [365]
% 2.26/2.55 ifeq(product(k,A,j),true,ifeq(product(inverse(h),A,identity),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 6
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 355
% 2.26/2.55 New rule produced :
% 2.26/2.55 [366]
% 2.26/2.55 ifeq(product(k,A,identity),true,ifeq(product(inverse(h),A,inverse(j)),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 5
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 356
% 2.26/2.55 New rule produced :
% 2.26/2.55 [367]
% 2.26/2.55 ifeq(product(k,A,multiply(j,B)),true,ifeq(product(inverse(h),A,B),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 4
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 357
% 2.26/2.55 New rule produced :
% 2.26/2.55 [368]
% 2.26/2.55 ifeq(product(inverse(h),multiply(k,k),A),true,product(j,A,identity),true) ->
% 2.26/2.55 true
% 2.26/2.55 Current number of equations to process: 6
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 358
% 2.26/2.55 New rule produced :
% 2.26/2.55 [369]
% 2.26/2.55 ifeq(product(k,multiply(inverse(h),inverse(h)),A),true,product(j,identity,A),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 5
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 359
% 2.26/2.55 New rule produced :
% 2.26/2.55 [370]
% 2.26/2.55 ifeq(product(k,A,identity),true,ifeq(product(inverse(h),A,multiply(j,j)),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 4
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 360
% 2.26/2.55 New rule produced :
% 2.26/2.55 [371] ifeq(product(A,j,j),true,product(A,k,k),true) -> true
% 2.26/2.55 Current number of equations to process: 6
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 361
% 2.26/2.55 New rule produced :
% 2.26/2.55 [372] ifeq(product(A,h,j),true,product(A,identity,k),true) -> true
% 2.26/2.55 Current number of equations to process: 6
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 362
% 2.26/2.55 New rule produced :
% 2.26/2.55 [373]
% 2.26/2.55 ifeq(product(A,inverse(inverse(h)),j),true,product(A,identity,k),true) ->
% 2.26/2.55 true
% 2.26/2.55 Current number of equations to process: 7
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 363
% 2.26/2.55 New rule produced :
% 2.26/2.55 [374]
% 2.26/2.55 ifeq(product(A,B,j),true,product(A,multiply(B,inverse(h)),k),true) -> true
% 2.26/2.55 Current number of equations to process: 6
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 364
% 2.26/2.55 New rule produced :
% 2.26/2.55 [375]
% 2.26/2.55 ifeq(product(A,inverse(h),k),true,ifeq(product(identity,A,j),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 5
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 365
% 2.26/2.55 New rule produced :
% 2.26/2.55 [376]
% 2.26/2.55 ifeq(product(A,inverse(h),identity),true,ifeq(product(k,A,j),true,true,true),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 4
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 366
% 2.26/2.55 New rule produced :
% 2.26/2.55 [377]
% 2.26/2.55 ifeq(product(A,multiply(inverse(h),inverse(h)),j),true,product(A,identity,k),true)
% 2.26/2.55 -> true
% 2.26/2.55 Current number of equations to process: 4
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 367
% 2.26/2.55 New rule produced :
% 2.26/2.55 [378] ifeq(product(A,j,h),true,product(A,k,identity),true) -> true
% 2.26/2.55 Current number of equations to process: 5
% 2.26/2.55 Current number of ordered equations: 0
% 2.26/2.55 Current number of rules: 368
% 2.26/2.55 New rule produced :
% 2.26/2.55 [379]
% 2.26/2.55 ifeq(product(A,j,inverse(inverse(h))),true,product(A,k,identity),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 9
% 2.36/2.66 Current number of ordered equations: 1
% 2.36/2.66 Current number of rules: 369
% 2.36/2.66 New rule produced :
% 2.36/2.66 [380]
% 2.36/2.66 ifeq(product(identity,inverse(h),A),true,product(inverse(j),k,A),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 9
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 370
% 2.36/2.66 New rule produced :
% 2.36/2.66 [381]
% 2.36/2.66 ifeq(product(A,j,B),true,product(A,k,multiply(B,inverse(h))),true) -> true
% 2.36/2.66 Current number of equations to process: 7
% 2.36/2.66 Current number of ordered equations: 1
% 2.36/2.66 Current number of rules: 371
% 2.36/2.66 New rule produced :
% 2.36/2.66 [382]
% 2.36/2.66 ifeq(product(multiply(A,j),inverse(h),B),true,product(A,k,B),true) -> true
% 2.36/2.66 Current number of equations to process: 7
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 372
% 2.36/2.66 New rule produced :
% 2.36/2.66 [383]
% 2.36/2.66 ifeq(product(A,inverse(h),k),true,ifeq(product(identity,j,A),true,true,true),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 6
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 373
% 2.36/2.66 New rule produced :
% 2.36/2.66 [384]
% 2.36/2.66 ifeq(product(A,inverse(h),identity),true,ifeq(product(inverse(k),j,A),true,true,true),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 5
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 374
% 2.36/2.66 New rule produced :
% 2.36/2.66 [385]
% 2.36/2.66 ifeq(product(A,inverse(h),multiply(B,k)),true,ifeq(product(B,j,A),true,true,true),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 4
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 375
% 2.36/2.66 New rule produced :
% 2.36/2.66 [386] ifeq(product(j,k,inverse(h)),true,true,true) -> true
% 2.36/2.66 Current number of equations to process: 4
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 376
% 2.36/2.66 New rule produced :
% 2.36/2.66 [387]
% 2.36/2.66 ifeq(product(identity,inverse(h),A),true,product(multiply(j,j),k,A),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 6
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 377
% 2.36/2.66 New rule produced :
% 2.36/2.66 [388]
% 2.36/2.66 ifeq(product(A,j,multiply(inverse(h),inverse(h))),true,product(A,k,identity),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 5
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 378
% 2.36/2.66 New rule produced :
% 2.36/2.66 [389]
% 2.36/2.66 ifeq(product(A,inverse(h),identity),true,ifeq(product(multiply(k,k),j,A),true,true,true),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 4
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 379
% 2.36/2.66 New rule produced :
% 2.36/2.66 [390] ifeq(product(A,B,B),true,product(A,identity,identity),true) -> true
% 2.36/2.66 Current number of equations to process: 6
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 380
% 2.36/2.66 New rule produced :
% 2.36/2.66 [391] ifeq(product(A,c,a),true,product(A,d,identity),true) -> true
% 2.36/2.66 Current number of equations to process: 9
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 381
% 2.36/2.66 New rule produced :
% 2.36/2.66 [392] ifeq(product(A,d,b),true,product(A,h,identity),true) -> true
% 2.36/2.66 Current number of equations to process: 10
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 382
% 2.36/2.66 New rule produced :
% 2.36/2.66 [393]
% 2.36/2.66 ifeq(product(A,inverse(inverse(B)),B),true,product(A,identity,identity),true)
% 2.36/2.66 -> true
% 2.36/2.66 Current number of equations to process: 11
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 383
% 2.36/2.66 New rule produced :
% 2.36/2.66 [394]
% 2.36/2.66 ifeq(product(inverse(a),inverse(d),A),true,product(c,A,identity),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 10
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 384
% 2.36/2.66 New rule produced :
% 2.36/2.66 [395]
% 2.36/2.66 ifeq(product(inverse(b),inverse(h),A),true,product(d,A,identity),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 9
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 385
% 2.36/2.66 New rule produced :
% 2.36/2.66 [396]
% 2.36/2.66 ifeq(product(A,B,C),true,product(A,multiply(B,inverse(C)),identity),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 7
% 2.36/2.66 Current number of ordered equations: 1
% 2.36/2.66 Current number of rules: 386
% 2.36/2.66 New rule produced :
% 2.36/2.66 [397]
% 2.36/2.66 ifeq(product(A,inverse(multiply(B,A)),C),true,product(B,C,identity),true) ->
% 2.36/2.66 true
% 2.36/2.66 Current number of equations to process: 7
% 2.36/2.66 Current number of ordered equations: 0
% 2.36/2.66 Current number of rules: 387
% 2.36/2.66 New rule produced :
% 2.36/2.66 [398]
% 2.36/2.66 ifeq(product(A,inverse(B),identity),true,ifeq(product(identity,A,B),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 6
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 388
% 2.45/2.78 New rule produced :
% 2.45/2.78 [399]
% 2.45/2.78 ifeq(product(A,inverse(B),inverse(C)),true,ifeq(product(C,A,B),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 5
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 389
% 2.45/2.78 New rule produced :
% 2.45/2.78 [400]
% 2.45/2.78 ifeq(product(A,inverse(B),C),true,ifeq(product(inverse(C),A,B),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 4
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 390
% 2.45/2.78 New rule produced :
% 2.45/2.78 [401]
% 2.45/2.78 ifeq(product(A,multiply(inverse(B),inverse(B)),B),true,product(A,identity,identity),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 6
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 391
% 2.45/2.78 New rule produced :
% 2.45/2.78 [402]
% 2.45/2.78 ifeq(product(A,inverse(B),multiply(C,C)),true,ifeq(product(C,A,B),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 5
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 392
% 2.45/2.78 New rule produced :
% 2.45/2.78 [403]
% 2.45/2.78 ifeq(product(A,inverse(B),C),true,ifeq(product(multiply(C,C),A,B),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 4
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 393
% 2.45/2.78 New rule produced :
% 2.45/2.78 [404] ifeq(product(A,a,c),true,product(A,identity,d),true) -> true
% 2.45/2.78 Current number of equations to process: 10
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 394
% 2.45/2.78 New rule produced :
% 2.45/2.78 [405] ifeq(product(A,b,d),true,product(A,identity,h),true) -> true
% 2.45/2.78 Current number of equations to process: 11
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 395
% 2.45/2.78 New rule produced :
% 2.45/2.78 [406]
% 2.45/2.78 ifeq(product(identity,inverse(inverse(A)),B),true,product(A,identity,B),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 12
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 396
% 2.45/2.78 New rule produced :
% 2.45/2.78 [407]
% 2.45/2.78 ifeq(product(identity,inverse(A),B),true,product(inverse(A),identity,B),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 10
% 2.45/2.78 Current number of ordered equations: 1
% 2.45/2.78 Current number of rules: 397
% 2.45/2.78 New rule produced :
% 2.45/2.78 [408]
% 2.45/2.78 ifeq(product(A,B,inverse(inverse(B))),true,product(A,identity,identity),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 10
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 398
% 2.45/2.78 New rule produced :
% 2.45/2.78 [409]
% 2.45/2.78 ifeq(product(d,inverse(inverse(a)),A),true,product(c,identity,A),true) ->
% 2.45/2.78 true
% 2.45/2.78 Current number of equations to process: 9
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 399
% 2.45/2.78 New rule produced :
% 2.45/2.78 [410]
% 2.45/2.78 ifeq(product(h,inverse(inverse(b)),A),true,product(d,identity,A),true) ->
% 2.45/2.78 true
% 2.45/2.78 Current number of equations to process: 8
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 400
% 2.45/2.78 New rule produced :
% 2.45/2.78 [411]
% 2.45/2.78 ifeq(product(A,B,C),true,product(A,identity,multiply(C,inverse(B))),true) ->
% 2.45/2.78 true
% 2.45/2.78 Current number of equations to process: 6
% 2.45/2.78 Current number of ordered equations: 1
% 2.45/2.78 Current number of rules: 401
% 2.45/2.78 New rule produced :
% 2.45/2.78 [412]
% 2.45/2.78 ifeq(product(multiply(A,B),inverse(B),C),true,product(A,identity,C),true) ->
% 2.45/2.78 true
% 2.45/2.78 Current number of equations to process: 6
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 402
% 2.45/2.78 New rule produced :
% 2.45/2.78 [413]
% 2.45/2.78 ifeq(product(A,inverse(B),identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Current number of equations to process: 5
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 403
% 2.45/2.78 New rule produced :
% 2.45/2.78 [414]
% 2.45/2.78 ifeq(product(A,inverse(B),C),true,ifeq(product(C,B,A),true,true,true),true)
% 2.45/2.78 -> true
% 2.45/2.78 Rule
% 2.45/2.78 [413]
% 2.45/2.78 ifeq(product(A,inverse(B),identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 2.45/2.78 -> true collapsed.
% 2.45/2.78 Current number of equations to process: 4
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 403
% 2.45/2.78 New rule produced :
% 2.45/2.78 [415] ifeq(product(A,identity,inverse(A)),true,true,true) -> true
% 2.45/2.78 Current number of equations to process: 4
% 2.45/2.78 Current number of ordered equations: 0
% 2.45/2.78 Current number of rules: 404
% 2.45/2.78 New rule produced :
% 2.45/2.78 [416]
% 2.45/2.78 ifeq(product(identity,inverse(multiply(A,A)),B),true,product(A,identity,B),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 6
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 405
% 2.57/2.90 New rule produced :
% 2.57/2.90 [417]
% 2.57/2.90 ifeq(product(identity,inverse(A),B),true,product(multiply(A,A),identity,B),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 5
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 406
% 2.57/2.90 New rule produced :
% 2.57/2.90 [418]
% 2.57/2.90 ifeq(product(A,B,multiply(inverse(B),inverse(B))),true,product(A,identity,identity),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 4
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 407
% 2.57/2.90 New rule produced :
% 2.57/2.90 [419] ifeq(product(identity,A,B),true,product(A,identity,B),true) -> true
% 2.57/2.90 Rule
% 2.57/2.90 [407]
% 2.57/2.90 ifeq(product(identity,inverse(A),B),true,product(inverse(A),identity,B),true)
% 2.57/2.90 -> true collapsed.
% 2.57/2.90 Current number of equations to process: 9
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 407
% 2.57/2.90 New rule produced :
% 2.57/2.90 [420]
% 2.57/2.90 ifeq(product(identity,A,B),true,product(C,multiply(inverse(C),A),B),true) ->
% 2.57/2.90 true
% 2.57/2.90 Current number of equations to process: 12
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 408
% 2.57/2.90 New rule produced :
% 2.57/2.90 [421]
% 2.57/2.90 ifeq(product(identity,A,B),true,ifeq(product(inverse(B),A,identity),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 11
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 409
% 2.57/2.90 New rule produced :
% 2.57/2.90 [422]
% 2.57/2.90 ifeq(product(identity,A,c),true,ifeq(product(inverse(a),A,b),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 10
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 410
% 2.57/2.90 New rule produced :
% 2.57/2.90 [423]
% 2.57/2.90 ifeq(product(identity,A,j),true,ifeq(product(inverse(h),A,b),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 9
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 411
% 2.57/2.90 New rule produced :
% 2.57/2.90 [424]
% 2.57/2.90 ifeq(product(identity,A,k),true,ifeq(product(inverse(j),A,inverse(h)),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 8
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 412
% 2.57/2.90 New rule produced :
% 2.57/2.90 [425]
% 2.57/2.90 ifeq(product(identity,A,identity),true,ifeq(product(inverse(inverse(B)),A,B),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 7
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 413
% 2.57/2.90 New rule produced :
% 2.57/2.90 [426]
% 2.57/2.90 ifeq(product(identity,A,d),true,ifeq(product(inverse(c),A,inverse(a)),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 6
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 414
% 2.57/2.90 New rule produced :
% 2.57/2.90 [427]
% 2.57/2.90 ifeq(product(identity,A,h),true,ifeq(product(inverse(d),A,inverse(b)),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 5
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 415
% 2.57/2.90 New rule produced :
% 2.57/2.90 [428]
% 2.57/2.90 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(inverse(B),A,C),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 4
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 416
% 2.57/2.90 New rule produced :
% 2.57/2.90 [429]
% 2.57/2.90 ifeq(product(identity,multiply(inverse(A),inverse(A)),B),true,product(A,identity,B),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 6
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 417
% 2.57/2.90 New rule produced :
% 2.57/2.90 [430]
% 2.57/2.90 ifeq(product(identity,A,identity),true,ifeq(product(inverse(B),A,multiply(B,B)),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 5
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 418
% 2.57/2.90 New rule produced :
% 2.57/2.90 [431]
% 2.57/2.90 ifeq(product(identity,A,identity),true,ifeq(product(inverse(multiply(B,B)),A,B),true,true,true),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 4
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 419
% 2.57/2.90 New rule produced :
% 2.57/2.90 [432]
% 2.57/2.90 ifeq(product(identity,A,B),true,product(inverse(inverse(A)),identity,B),true)
% 2.57/2.90 -> true
% 2.57/2.90 Current number of equations to process: 10
% 2.57/2.90 Current number of ordered equations: 0
% 2.57/2.90 Current number of rules: 420
% 2.57/2.90 New rule produced :
% 2.57/2.90 [433]
% 2.57/2.90 ifeq(product(identity,inverse(a),A),true,product(inverse(c),d,A),true) ->
% 2.57/2.90 true
% 2.78/3.03 Current number of equations to process: 9
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 421
% 2.78/3.03 New rule produced :
% 2.78/3.03 [434]
% 2.78/3.03 ifeq(product(identity,inverse(b),A),true,product(inverse(d),h,A),true) ->
% 2.78/3.03 true
% 2.78/3.03 Current number of equations to process: 8
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 422
% 2.78/3.03 New rule produced :
% 2.78/3.03 [435]
% 2.78/3.03 ifeq(product(identity,A,B),true,product(inverse(C),multiply(C,A),B),true) ->
% 2.78/3.03 true
% 2.78/3.03 Current number of equations to process: 7
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 423
% 2.78/3.03 New rule produced :
% 2.78/3.03 [436]
% 2.78/3.03 ifeq(product(identity,A,inverse(B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 6
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 424
% 2.78/3.03 New rule produced :
% 2.78/3.03 [437]
% 2.78/3.03 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(inverse(B))),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 5
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 425
% 2.78/3.03 New rule produced :
% 2.78/3.03 [438]
% 2.78/3.03 ifeq(product(identity,A,multiply(inverse(B),C)),true,ifeq(product(B,A,C),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 4
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 426
% 2.78/3.03 New rule produced :
% 2.78/3.03 [439]
% 2.78/3.03 ifeq(product(identity,multiply(A,A),B),true,product(inverse(A),identity,B),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 6
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 427
% 2.78/3.03 New rule produced :
% 2.78/3.03 [440]
% 2.78/3.03 ifeq(product(identity,A,B),true,product(inverse(multiply(A,A)),identity,B),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 5
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 428
% 2.78/3.03 New rule produced :
% 2.78/3.03 [441]
% 2.78/3.03 ifeq(product(A,c,inverse(inverse(a))),true,product(A,d,identity),true) ->
% 2.78/3.03 true
% 2.78/3.03 Current number of equations to process: 10
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 429
% 2.78/3.03 New rule produced :
% 2.78/3.03 [442]
% 2.78/3.03 ifeq(product(A,d,inverse(inverse(b))),true,product(A,h,identity),true) ->
% 2.78/3.03 true
% 2.78/3.03 Current number of equations to process: 9
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 430
% 2.78/3.03 New rule produced :
% 2.78/3.03 [443]
% 2.78/3.03 ifeq(product(A,B,inverse(C)),true,product(A,multiply(B,C),identity),true) ->
% 2.78/3.03 true
% 2.78/3.03 Current number of equations to process: 8
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 431
% 2.78/3.03 New rule produced :
% 2.78/3.03 [444]
% 2.78/3.03 ifeq(product(A,B,identity),true,ifeq(product(identity,A,inverse(B)),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 7
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 432
% 2.78/3.03 New rule produced :
% 2.78/3.03 [445]
% 2.78/3.03 ifeq(product(A,B,inverse(C)),true,ifeq(product(C,A,inverse(B)),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 6
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 433
% 2.78/3.03 New rule produced :
% 2.78/3.03 [446]
% 2.78/3.03 ifeq(product(A,B,C),true,ifeq(product(inverse(C),A,inverse(B)),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 5
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 434
% 2.78/3.03 New rule produced :
% 2.78/3.03 [447]
% 2.78/3.03 ifeq(product(identity,A,identity),true,ifeq(product(B,A,multiply(inverse(B),
% 2.78/3.03 inverse(B))),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 4
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 435
% 2.78/3.03 New rule produced :
% 2.78/3.03 [448]
% 2.78/3.03 ifeq(product(A,B,inverse(multiply(B,B))),true,product(A,identity,identity),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 7
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 436
% 2.78/3.03 New rule produced :
% 2.78/3.03 [449]
% 2.78/3.03 ifeq(product(A,multiply(B,B),inverse(B)),true,product(A,identity,identity),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 6
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 437
% 2.78/3.03 New rule produced :
% 2.78/3.03 [450]
% 2.78/3.03 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,inverse(B)),true,true,true),true)
% 2.78/3.03 -> true
% 2.78/3.03 Current number of equations to process: 5
% 2.78/3.03 Current number of ordered equations: 0
% 2.78/3.03 Current number of rules: 438
% 2.78/3.03 New rule produced :
% 2.78/3.03 [451]
% 2.78/3.03 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,inverse(B)),true,true,true),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 4
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 439
% 2.87/3.17 New rule produced :
% 2.87/3.17 [452] ifeq(product(d,a,A),true,product(c,identity,A),true) -> true
% 2.87/3.17 Current number of equations to process: 7
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 440
% 2.87/3.17 New rule produced :
% 2.87/3.17 [453] ifeq(product(h,b,A),true,product(d,identity,A),true) -> true
% 2.87/3.17 Current number of equations to process: 8
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 441
% 2.87/3.17 New rule produced :
% 2.87/3.17 [454]
% 2.87/3.17 ifeq(product(A,inverse(inverse(a)),c),true,product(A,identity,d),true) ->
% 2.87/3.17 true
% 2.87/3.17 Current number of equations to process: 9
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 442
% 2.87/3.17 New rule produced :
% 2.87/3.17 [455]
% 2.87/3.17 ifeq(product(A,inverse(inverse(b)),d),true,product(A,identity,h),true) ->
% 2.87/3.17 true
% 2.87/3.17 Current number of equations to process: 8
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 443
% 2.87/3.17 New rule produced :
% 2.87/3.17 [456]
% 2.87/3.17 ifeq(product(multiply(A,inverse(B)),B,C),true,product(A,identity,C),true) ->
% 2.87/3.17 true
% 2.87/3.17 Current number of equations to process: 6
% 2.87/3.17 Current number of ordered equations: 1
% 2.87/3.17 Current number of rules: 444
% 2.87/3.17 New rule produced :
% 2.87/3.17 [457]
% 2.87/3.17 ifeq(product(A,inverse(B),C),true,product(A,identity,multiply(C,B)),true) ->
% 2.87/3.17 true
% 2.87/3.17 Current number of equations to process: 6
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 445
% 2.87/3.17 New rule produced :
% 2.87/3.17 [458]
% 2.87/3.17 ifeq(product(A,B,identity),true,ifeq(product(identity,inverse(B),A),true,true,true),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 5
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 446
% 2.87/3.17 New rule produced :
% 2.87/3.17 [459]
% 2.87/3.17 ifeq(product(A,B,C),true,ifeq(product(C,inverse(B),A),true,true,true),true)
% 2.87/3.17 -> true
% 2.87/3.17 Rule
% 2.87/3.17 [458]
% 2.87/3.17 ifeq(product(A,B,identity),true,ifeq(product(identity,inverse(B),A),true,true,true),true)
% 2.87/3.17 -> true collapsed.
% 2.87/3.17 Current number of equations to process: 4
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 446
% 2.87/3.17 New rule produced :
% 2.87/3.17 [460] ifeq(product(inverse(A),identity,A),true,true,true) -> true
% 2.87/3.17 Current number of equations to process: 4
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 447
% 2.87/3.17 New rule produced :
% 2.87/3.17 [461]
% 2.87/3.17 ifeq(product(A,inverse(multiply(B,B)),B),true,product(A,identity,identity),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 6
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 448
% 2.87/3.17 New rule produced :
% 2.87/3.17 [462]
% 2.87/3.17 ifeq(product(A,inverse(B),multiply(B,B)),true,product(A,identity,identity),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 5
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 449
% 2.87/3.17 New rule produced :
% 2.87/3.17 [463]
% 2.87/3.17 ifeq(product(identity,A,B),true,product(multiply(inverse(A),inverse(A)),identity,B),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 4
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 450
% 2.87/3.17 New rule produced :
% 2.87/3.17 [464] ifeq(product(inverse(a),inverse(b),A),true,product(c,A,h),true) -> true
% 2.87/3.17 Current number of equations to process: 9
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 451
% 2.87/3.17 New rule produced :
% 2.87/3.17 [465]
% 2.87/3.17 ifeq(product(d,A,B),true,product(c,multiply(inverse(a),A),B),true) -> true
% 2.87/3.17 Current number of equations to process: 7
% 2.87/3.17 Current number of ordered equations: 1
% 2.87/3.17 Current number of rules: 452
% 2.87/3.17 New rule produced :
% 2.87/3.17 [466]
% 2.87/3.17 ifeq(product(inverse(a),A,B),true,product(c,B,multiply(d,A)),true) -> true
% 2.87/3.17 Current number of equations to process: 7
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 453
% 2.87/3.17 New rule produced :
% 2.87/3.17 [467]
% 2.87/3.17 ifeq(product(d,A,c),true,ifeq(product(inverse(a),A,identity),true,true,true),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 6
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 454
% 2.87/3.17 New rule produced :
% 2.87/3.17 [468]
% 2.87/3.17 ifeq(product(d,A,identity),true,ifeq(product(inverse(a),A,inverse(c)),true,true,true),true)
% 2.87/3.17 -> true
% 2.87/3.17 Current number of equations to process: 5
% 2.87/3.17 Current number of ordered equations: 0
% 2.87/3.17 Current number of rules: 455
% 2.87/3.17 New rule produced :
% 2.87/3.17 [469]
% 2.87/3.17 ifeq(product(d,A,multiply(c,B)),true,ifeq(product(inverse(a),A,B),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 456
% 3.07/3.33 New rule produced :
% 3.07/3.33 [470]
% 3.07/3.33 ifeq(product(inverse(a),multiply(d,d),A),true,product(c,A,identity),true) ->
% 3.07/3.33 true
% 3.07/3.33 Current number of equations to process: 6
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 457
% 3.07/3.33 New rule produced :
% 3.07/3.33 [471]
% 3.07/3.33 ifeq(product(d,multiply(inverse(a),inverse(a)),A),true,product(c,identity,A),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 5
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 458
% 3.07/3.33 New rule produced :
% 3.07/3.33 [472]
% 3.07/3.33 ifeq(product(d,A,identity),true,ifeq(product(inverse(a),A,multiply(c,c)),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 459
% 3.07/3.33 New rule produced :
% 3.07/3.33 [473] ifeq(product(A,c,c),true,product(A,d,d),true) -> true
% 3.07/3.33 Current number of equations to process: 6
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 460
% 3.07/3.33 New rule produced :
% 3.07/3.33 [474]
% 3.07/3.33 ifeq(product(A,B,c),true,product(A,multiply(B,inverse(a)),d),true) -> true
% 3.07/3.33 Current number of equations to process: 6
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 461
% 3.07/3.33 New rule produced :
% 3.07/3.33 [475]
% 3.07/3.33 ifeq(product(A,inverse(a),d),true,ifeq(product(identity,A,c),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 5
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 462
% 3.07/3.33 New rule produced :
% 3.07/3.33 [476]
% 3.07/3.33 ifeq(product(A,inverse(a),identity),true,ifeq(product(d,A,c),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 463
% 3.07/3.33 New rule produced :
% 3.07/3.33 [477]
% 3.07/3.33 ifeq(product(A,multiply(inverse(a),inverse(a)),c),true,product(A,identity,d),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 464
% 3.07/3.33 New rule produced :
% 3.07/3.33 [478]
% 3.07/3.33 ifeq(product(multiply(A,c),inverse(a),B),true,product(A,d,B),true) -> true
% 3.07/3.33 Current number of equations to process: 7
% 3.07/3.33 Current number of ordered equations: 1
% 3.07/3.33 Current number of rules: 465
% 3.07/3.33 New rule produced :
% 3.07/3.33 [479]
% 3.07/3.33 ifeq(product(A,c,B),true,product(A,d,multiply(B,inverse(a))),true) -> true
% 3.07/3.33 Current number of equations to process: 7
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 466
% 3.07/3.33 New rule produced :
% 3.07/3.33 [480]
% 3.07/3.33 ifeq(product(A,inverse(a),d),true,ifeq(product(identity,c,A),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 6
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 467
% 3.07/3.33 New rule produced :
% 3.07/3.33 [481]
% 3.07/3.33 ifeq(product(A,inverse(a),identity),true,ifeq(product(inverse(d),c,A),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 5
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 468
% 3.07/3.33 New rule produced :
% 3.07/3.33 [482]
% 3.07/3.33 ifeq(product(A,inverse(a),multiply(B,d)),true,ifeq(product(B,c,A),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 469
% 3.07/3.33 New rule produced :
% 3.07/3.33 [483] ifeq(product(c,d,inverse(a)),true,true,true) -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 470
% 3.07/3.33 New rule produced :
% 3.07/3.33 [484]
% 3.07/3.33 ifeq(product(identity,inverse(a),A),true,product(multiply(c,c),d,A),true) ->
% 3.07/3.33 true
% 3.07/3.33 Current number of equations to process: 6
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 471
% 3.07/3.33 New rule produced :
% 3.07/3.33 [485]
% 3.07/3.33 ifeq(product(A,c,multiply(inverse(a),inverse(a))),true,product(A,d,identity),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 5
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 472
% 3.07/3.33 New rule produced :
% 3.07/3.33 [486]
% 3.07/3.33 ifeq(product(A,inverse(a),identity),true,ifeq(product(multiply(d,d),c,A),true,true,true),true)
% 3.07/3.33 -> true
% 3.07/3.33 Current number of equations to process: 4
% 3.07/3.33 Current number of ordered equations: 0
% 3.07/3.33 Current number of rules: 473
% 3.07/3.33 New rule produced :
% 3.07/3.33 [487]
% 3.07/3.33 ifeq(product(h,A,B),true,product(d,multiply(inverse(b),A),B),true) -> true
% 3.07/3.33 Current number of equations to process: 7
% 3.07/3.33 Current number of ordered equations: 1
% 3.07/3.33 Current number of rules: 474
% 3.07/3.33 New rule produced :
% 3.17/3.49 [488]
% 3.17/3.49 ifeq(product(inverse(b),A,B),true,product(d,B,multiply(h,A)),true) -> true
% 3.17/3.49 Current number of equations to process: 7
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 475
% 3.17/3.49 New rule produced :
% 3.17/3.49 [489]
% 3.17/3.49 ifeq(product(h,A,d),true,ifeq(product(inverse(b),A,identity),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 6
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 476
% 3.17/3.49 New rule produced :
% 3.17/3.49 [490]
% 3.17/3.49 ifeq(product(h,A,identity),true,ifeq(product(inverse(b),A,inverse(d)),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 5
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 477
% 3.17/3.49 New rule produced :
% 3.17/3.49 [491]
% 3.17/3.49 ifeq(product(h,A,multiply(d,B)),true,ifeq(product(inverse(b),A,B),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 478
% 3.17/3.49 New rule produced :
% 3.17/3.49 [492]
% 3.17/3.49 ifeq(product(inverse(b),multiply(h,h),A),true,product(d,A,identity),true) ->
% 3.17/3.49 true
% 3.17/3.49 Current number of equations to process: 6
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 479
% 3.17/3.49 New rule produced :
% 3.17/3.49 [493]
% 3.17/3.49 ifeq(product(h,multiply(inverse(b),inverse(b)),A),true,product(d,identity,A),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 5
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 480
% 3.17/3.49 New rule produced :
% 3.17/3.49 [494]
% 3.17/3.49 ifeq(product(h,A,identity),true,ifeq(product(inverse(b),A,multiply(d,d)),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 481
% 3.17/3.49 New rule produced :
% 3.17/3.49 [495] ifeq(product(A,d,d),true,product(A,h,h),true) -> true
% 3.17/3.49 Current number of equations to process: 6
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 482
% 3.17/3.49 New rule produced :
% 3.17/3.49 [496]
% 3.17/3.49 ifeq(product(A,B,d),true,product(A,multiply(B,inverse(b)),h),true) -> true
% 3.17/3.49 Current number of equations to process: 6
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 483
% 3.17/3.49 New rule produced :
% 3.17/3.49 [497]
% 3.17/3.49 ifeq(product(A,inverse(b),h),true,ifeq(product(identity,A,d),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 5
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 484
% 3.17/3.49 New rule produced :
% 3.17/3.49 [498]
% 3.17/3.49 ifeq(product(A,inverse(b),identity),true,ifeq(product(h,A,d),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 485
% 3.17/3.49 New rule produced :
% 3.17/3.49 [499]
% 3.17/3.49 ifeq(product(A,multiply(inverse(b),inverse(b)),d),true,product(A,identity,h),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 486
% 3.17/3.49 New rule produced :
% 3.17/3.49 [500]
% 3.17/3.49 ifeq(product(multiply(A,d),inverse(b),B),true,product(A,h,B),true) -> true
% 3.17/3.49 Current number of equations to process: 7
% 3.17/3.49 Current number of ordered equations: 1
% 3.17/3.49 Current number of rules: 487
% 3.17/3.49 New rule produced :
% 3.17/3.49 [501]
% 3.17/3.49 ifeq(product(A,d,B),true,product(A,h,multiply(B,inverse(b))),true) -> true
% 3.17/3.49 Current number of equations to process: 7
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 488
% 3.17/3.49 New rule produced :
% 3.17/3.49 [502]
% 3.17/3.49 ifeq(product(A,inverse(b),h),true,ifeq(product(identity,d,A),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 6
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 489
% 3.17/3.49 New rule produced :
% 3.17/3.49 [503]
% 3.17/3.49 ifeq(product(A,inverse(b),identity),true,ifeq(product(inverse(h),d,A),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 5
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 490
% 3.17/3.49 New rule produced :
% 3.17/3.49 [504]
% 3.17/3.49 ifeq(product(A,inverse(b),multiply(B,h)),true,ifeq(product(B,d,A),true,true,true),true)
% 3.17/3.49 -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 491
% 3.17/3.49 New rule produced :
% 3.17/3.49 [505] ifeq(product(d,h,inverse(b)),true,true,true) -> true
% 3.17/3.49 Current number of equations to process: 4
% 3.17/3.49 Current number of ordered equations: 0
% 3.17/3.49 Current number of rules: 492
% 3.17/3.49 New rule produced :
% 3.17/3.49 [506]
% 3.17/3.49 ifeq(product(identity,inverse(b),A),true,product(multiply(d,d),h,A),true) ->
% 3.17/3.49 true
% 3.17/3.49 Current number of equations to process: 6
% 3.37/3.64 Current number of ordered equations: 0
% 3.37/3.64 Current number of rules: 493
% 3.37/3.64 New rule produced :
% 3.37/3.64 [507]
% 3.37/3.64 ifeq(product(A,d,multiply(inverse(b),inverse(b))),true,product(A,h,identity),true)
% 3.37/3.64 -> true
% 3.37/3.64 Current number of equations to process: 5
% 3.37/3.64 Current number of ordered equations: 0
% 3.37/3.64 Current number of rules: 494
% 3.37/3.64 New rule produced :
% 3.37/3.64 [508]
% 3.37/3.64 ifeq(product(A,inverse(b),identity),true,ifeq(product(multiply(h,h),d,A),true,true,true),true)
% 3.37/3.64 -> true
% 3.37/3.64 Current number of equations to process: 4
% 3.37/3.64 Current number of ordered equations: 0
% 3.37/3.64 Current number of rules: 495
% 3.37/3.64 New rule produced :
% 3.37/3.64 [509]
% 3.37/3.64 ifeq(product(A,B,C),true,product(X,C,multiply(multiply(X,A),B)),true) -> true
% 3.37/3.64 Current number of equations to process: 13
% 3.37/3.64 Current number of ordered equations: 1
% 3.37/3.64 Current number of rules: 496
% 3.37/3.64 New rule produced :
% 3.37/3.64 [510]
% 3.37/3.64 ifeq(product(multiply(A,B),C,X),true,product(A,multiply(B,C),X),true) -> true
% 3.37/3.64 Current number of equations to process: 13
% 3.37/3.64 Current number of ordered equations: 0
% 3.37/3.64 Current number of rules: 497
% 3.37/3.64 New rule produced :
% 3.37/3.64 [511]
% 3.37/3.64 ifeq(product(multiply(A,B),C,A),true,ifeq(product(B,C,identity),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 12
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 498
% 3.37/3.65 New rule produced :
% 3.37/3.65 [512]
% 3.37/3.65 ifeq(product(multiply(a,A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 11
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 499
% 3.37/3.65 New rule produced :
% 3.37/3.65 [513]
% 3.37/3.65 ifeq(product(multiply(h,A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 10
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 500
% 3.37/3.65 New rule produced :
% 3.37/3.65 [514]
% 3.37/3.65 ifeq(product(multiply(j,A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 9
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 501
% 3.37/3.65 New rule produced :
% 3.37/3.65 [515]
% 3.37/3.65 ifeq(product(multiply(A,B),C,identity),true,ifeq(product(B,C,inverse(A)),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 8
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 502
% 3.37/3.65 New rule produced :
% 3.37/3.65 [516]
% 3.37/3.65 ifeq(product(multiply(inverse(A),B),C,identity),true,ifeq(product(B,C,A),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 7
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 503
% 3.37/3.65 New rule produced :
% 3.37/3.65 [517]
% 3.37/3.65 ifeq(product(multiply(c,A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 6
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 504
% 3.37/3.65 New rule produced :
% 3.37/3.65 [518]
% 3.37/3.65 ifeq(product(multiply(d,A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 5
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 505
% 3.37/3.65 New rule produced :
% 3.37/3.65 [519]
% 3.37/3.65 ifeq(product(multiply(A,B),C,multiply(A,X)),true,ifeq(product(B,C,X),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 4
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 506
% 3.37/3.65 New rule produced :
% 3.37/3.65 [520]
% 3.37/3.65 ifeq(product(multiply(A,B),multiply(B,B),C),true,product(A,identity,C),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 8
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 507
% 3.37/3.65 New rule produced :
% 3.37/3.65 [521]
% 3.37/3.65 ifeq(product(multiply(A,multiply(B,B)),B,C),true,product(A,identity,C),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 7
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 508
% 3.37/3.65 New rule produced :
% 3.37/3.65 [522]
% 3.37/3.65 ifeq(product(A,multiply(multiply(B,A),multiply(B,A)),C),true,product(B,C,identity),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 6
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 509
% 3.37/3.65 New rule produced :
% 3.37/3.65 [523]
% 3.37/3.65 ifeq(product(multiply(A,B),C,identity),true,ifeq(product(B,C,multiply(A,A)),true,true,true),true)
% 3.37/3.65 -> true
% 3.37/3.65 Current number of equations to process: 5
% 3.37/3.65 Current number of ordered equations: 0
% 3.37/3.65 Current number of rules: 510
% 3.37/3.65 New rule produced :
% 3.37/3.65 [524]
% 3.37/3.65 ifeq(product(multiply(multiply(A,A),B),C,identity),true,ifeq(product(B,C,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 511
% 3.58/3.89 New rule produced :
% 3.58/3.89 [525]
% 3.58/3.89 ifeq(product(A,B,C),true,product(A,multiply(B,X),multiply(C,X)),true) -> true
% 3.58/3.89 Current number of equations to process: 6
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 512
% 3.58/3.89 New rule produced :
% 3.58/3.89 [526]
% 3.58/3.89 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(identity,A,C),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 5
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 513
% 3.58/3.89 New rule produced :
% 3.58/3.89 [527]
% 3.58/3.89 ifeq(product(A,B,identity),true,ifeq(product(multiply(C,B),A,C),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 514
% 3.58/3.89 New rule produced :
% 3.58/3.89 [528]
% 3.58/3.89 ifeq(product(A,B,C),true,product(A,identity,multiply(C,multiply(B,B))),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 5
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 515
% 3.58/3.89 New rule produced :
% 3.58/3.89 [529]
% 3.58/3.89 ifeq(product(A,multiply(B,B),C),true,product(A,identity,multiply(C,B)),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 516
% 3.58/3.89 New rule produced :
% 3.58/3.89 [530]
% 3.58/3.89 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(identity,C,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 6
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 517
% 3.58/3.89 New rule produced :
% 3.58/3.89 [531]
% 3.58/3.89 ifeq(product(A,B,identity),true,ifeq(product(inverse(multiply(C,B)),C,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 5
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 518
% 3.58/3.89 New rule produced :
% 3.58/3.89 [532]
% 3.58/3.89 ifeq(product(A,B,multiply(C,multiply(X,B))),true,ifeq(product(C,X,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 519
% 3.58/3.89 New rule produced :
% 3.58/3.89 [533] ifeq(product(A,multiply(A,B),B),true,true,true) -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 520
% 3.58/3.89 New rule produced :
% 3.58/3.89 [534]
% 3.58/3.89 ifeq(product(identity,A,B),true,product(C,multiply(multiply(C,C),A),B),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 7
% 3.58/3.89 Current number of ordered equations: 1
% 3.58/3.89 Current number of rules: 521
% 3.58/3.89 New rule produced :
% 3.58/3.89 [535]
% 3.58/3.89 ifeq(product(A,B,C),true,product(A,multiply(B,multiply(C,C)),identity),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 7
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 522
% 3.58/3.89 New rule produced :
% 3.58/3.89 [536]
% 3.58/3.89 ifeq(product(identity,A,B),true,product(multiply(C,C),multiply(C,A),B),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 5
% 3.58/3.89 Current number of ordered equations: 1
% 3.58/3.89 Current number of rules: 523
% 3.58/3.89 New rule produced :
% 3.58/3.89 [537]
% 3.58/3.89 ifeq(product(A,B,multiply(C,C)),true,product(A,multiply(B,C),identity),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 5
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 524
% 3.58/3.89 New rule produced :
% 3.58/3.89 [538]
% 3.58/3.89 ifeq(product(A,B,identity),true,ifeq(product(multiply(multiply(C,B),multiply(C,B)),C,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 525
% 3.58/3.89 New rule produced :
% 3.58/3.89 [539]
% 3.58/3.89 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(identity,A,B),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 6
% 3.58/3.89 Current number of ordered equations: 1
% 3.58/3.89 Current number of rules: 526
% 3.58/3.89 New rule produced :
% 3.58/3.89 [540]
% 3.58/3.89 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 6
% 3.58/3.89 Current number of ordered equations: 0
% 3.58/3.89 Current number of rules: 527
% 3.58/3.89 New rule produced :
% 3.58/3.89 [541]
% 3.58/3.89 ifeq(product(A,B,identity),true,ifeq(product(identity,multiply(B,B),A),true,true,true),true)
% 3.58/3.89 -> true
% 3.58/3.89 Current number of equations to process: 4
% 3.58/3.89 Current number of ordered equations: 1
% 3.58/3.89 Current number of rules: 528
% 3.58/3.89 New rule produced :
% 3.58/3.89 [542]
% 3.58/3.89 ifeq(product(A,B,identity),true,ifeq(product(identity,A,multiply(B,B)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 529
% 4.06/4.30 New rule produced :
% 4.06/4.30 [543]
% 4.06/4.30 ifeq(product(A,multiply(B,B),C),true,ifeq(product(C,B,A),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Rule
% 4.06/4.30 [540]
% 4.06/4.30 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 4.06/4.30 -> true collapsed.
% 4.06/4.30 Current number of equations to process: 6
% 4.06/4.30 Current number of ordered equations: 1
% 4.06/4.30 Current number of rules: 529
% 4.06/4.30 New rule produced :
% 4.06/4.30 [544]
% 4.06/4.30 ifeq(product(identity,A,B),true,ifeq(product(multiply(B,B),A,identity),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 6
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 530
% 4.06/4.30 New rule produced :
% 4.06/4.30 [545]
% 4.06/4.30 ifeq(product(A,B,C),true,ifeq(product(C,multiply(B,B),A),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Rule
% 4.06/4.30 [541]
% 4.06/4.30 ifeq(product(A,B,identity),true,ifeq(product(identity,multiply(B,B),A),true,true,true),true)
% 4.06/4.30 -> true collapsed.
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 1
% 4.06/4.30 Current number of rules: 530
% 4.06/4.30 New rule produced :
% 4.06/4.30 [546]
% 4.06/4.30 ifeq(product(identity,A,multiply(B,B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 531
% 4.06/4.30 New rule produced :
% 4.06/4.30 [547]
% 4.06/4.30 ifeq(product(identity,A,c),true,ifeq(product(multiply(a,a),A,b),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 532
% 4.06/4.30 New rule produced :
% 4.06/4.30 [548]
% 4.06/4.30 ifeq(product(identity,A,j),true,ifeq(product(multiply(h,h),A,b),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 533
% 4.06/4.30 New rule produced :
% 4.06/4.30 [549]
% 4.06/4.30 ifeq(product(identity,A,k),true,ifeq(product(multiply(j,j),A,inverse(h)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 534
% 4.06/4.30 New rule produced :
% 4.06/4.30 [550]
% 4.06/4.30 ifeq(product(A,multiply(B,B),inverse(C)),true,ifeq(product(C,A,B),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 6
% 4.06/4.30 Current number of ordered equations: 1
% 4.06/4.30 Current number of rules: 535
% 4.06/4.30 New rule produced :
% 4.06/4.30 [551]
% 4.06/4.30 ifeq(product(identity,A,identity),true,ifeq(product(multiply(B,B),A,inverse(B)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 6
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 536
% 4.06/4.30 New rule produced :
% 4.06/4.30 [552]
% 4.06/4.30 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(multiply(B,B))),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 1
% 4.06/4.30 Current number of rules: 537
% 4.06/4.30 New rule produced :
% 4.06/4.30 [553]
% 4.06/4.30 ifeq(product(A,B,inverse(C)),true,ifeq(product(C,A,multiply(B,B)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 538
% 4.06/4.30 New rule produced :
% 4.06/4.30 [554]
% 4.06/4.30 ifeq(product(A,multiply(B,B),C),true,ifeq(product(inverse(C),A,B),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 6
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 539
% 4.06/4.30 New rule produced :
% 4.06/4.30 [555]
% 4.06/4.30 ifeq(product(A,B,C),true,ifeq(product(inverse(C),A,multiply(B,B)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 5
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 540
% 4.06/4.30 New rule produced :
% 4.06/4.30 [556]
% 4.06/4.30 ifeq(product(identity,A,identity),true,ifeq(product(multiply(inverse(B),
% 4.06/4.30 inverse(B)),A,B),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 541
% 4.06/4.30 New rule produced :
% 4.06/4.30 [557]
% 4.06/4.30 ifeq(product(identity,A,d),true,ifeq(product(multiply(c,c),A,inverse(a)),true,true,true),true)
% 4.06/4.30 -> true
% 4.06/4.30 Current number of equations to process: 4
% 4.06/4.30 Current number of ordered equations: 0
% 4.06/4.30 Current number of rules: 542
% 4.06/4.30 New rule produced :
% 4.06/4.30 [558]
% 4.06/4.30 ifeq(product(identity,A,h),true,ifeq(product(multiply(d,d),A,inverse(b)),true,true,true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 4
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 543
% 4.29/4.53 New rule produced :
% 4.29/4.53 [559]
% 4.29/4.53 ifeq(product(A,B,identity),true,ifeq(product(C,B,multiply(X,X)),true,
% 4.29/4.53 ifeq(product(X,C,A),true,true,true),true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 3
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 544
% 4.29/4.53 New rule produced :
% 4.29/4.53 [560]
% 4.29/4.53 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,C,identity),true,
% 4.29/4.53 ifeq(product(X,A,B),true,true,true),true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 2
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 545
% 4.29/4.53 New rule produced :
% 4.29/4.53 [561]
% 4.29/4.53 ifeq(product(A,B,identity),true,ifeq(product(C,B,X),true,ifeq(product(
% 4.29/4.53 multiply(X,X),C,A),true,true,true),true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 1
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 546
% 4.29/4.53 New rule produced :
% 4.29/4.53 [562]
% 4.29/4.53 ifeq(product(A,B,C),true,ifeq(product(X,C,identity),true,ifeq(product(X,A,
% 4.29/4.53 multiply(B,B)),true,true,true),true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 0
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 547
% 4.29/4.53 New rule produced :
% 4.29/4.53 [563]
% 4.29/4.53 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(multiply(B,B),A,C),true,true,true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 1
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 548
% 4.29/4.53 New rule produced :
% 4.29/4.53 [564]
% 4.29/4.53 ifeq(product(identity,A,multiply(multiply(B,B),C)),true,ifeq(product(B,A,C),true,true,true),true)
% 4.29/4.53 -> true
% 4.29/4.53 Current number of equations to process: 0
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 549
% 4.29/4.53 New rule produced :
% 4.29/4.53 [565] ifeq(product(identity,identity,A),true,product(A,B,B),true) -> true
% 4.29/4.53 Current number of equations to process: 5
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 550
% 4.29/4.53 New rule produced :
% 4.29/4.53 [566] ifeq(product(A,identity,B),true,product(B,identity,A),true) -> true
% 4.29/4.53 Current number of equations to process: 4
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 551
% 4.29/4.53 New rule produced :
% 4.29/4.53 [567] ifeq(product(a,identity,A),true,product(A,b,c),true) -> true
% 4.29/4.53 Current number of equations to process: 3
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 552
% 4.29/4.53 New rule produced :
% 4.29/4.53 [568] ifeq(product(h,identity,A),true,product(A,b,j),true) -> true
% 4.29/4.53 Current number of equations to process: 2
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 553
% 4.29/4.53 New rule produced :
% 4.29/4.53 [569] ifeq(product(j,identity,A),true,product(A,inverse(h),k),true) -> true
% 4.29/4.53 Current number of equations to process: 13
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 554
% 4.29/4.53 New rule produced :
% 4.29/4.53 [570]
% 4.29/4.53 ifeq(product(A,identity,B),true,product(B,inverse(A),identity),true) -> true
% 4.29/4.53 Current number of equations to process: 12
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 555
% 4.29/4.53 New rule produced :
% 4.29/4.53 [571]
% 4.29/4.53 ifeq(product(inverse(A),identity,B),true,product(B,A,identity),true) -> true
% 4.29/4.53 Current number of equations to process: 11
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 556
% 4.29/4.53 New rule produced :
% 4.29/4.53 [572] ifeq(product(c,identity,A),true,product(A,inverse(a),d),true) -> true
% 4.29/4.53 Current number of equations to process: 10
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 557
% 4.29/4.53 New rule produced :
% 4.29/4.53 [573] ifeq(product(d,identity,A),true,product(A,inverse(b),h),true) -> true
% 4.29/4.53 Current number of equations to process: 9
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 558
% 4.29/4.53 New rule produced :
% 4.29/4.53 [574]
% 4.29/4.53 ifeq(product(A,identity,B),true,product(B,C,multiply(A,C)),true) -> true
% 4.29/4.53 Current number of equations to process: 8
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 559
% 4.29/4.53 New rule produced :
% 4.29/4.53 [575]
% 4.29/4.53 ifeq(product(A,b,c),true,ifeq(product(A,identity,a),true,true,true),true) ->
% 4.29/4.53 true
% 4.29/4.53 Current number of equations to process: 7
% 4.29/4.53 Current number of ordered equations: 0
% 4.29/4.53 Current number of rules: 560
% 4.50/4.71 New rule produced :
% 4.50/4.71 [576]
% 4.50/4.71 ifeq(product(A,b,j),true,ifeq(product(A,identity,h),true,true,true),true) ->
% 4.50/4.71 true
% 4.50/4.71 Current number of equations to process: 6
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 561
% 4.50/4.71 New rule produced :
% 4.50/4.71 [577]
% 4.50/4.71 ifeq(product(A,inverse(h),k),true,ifeq(product(A,identity,j),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 5
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 562
% 4.50/4.71 New rule produced :
% 4.50/4.71 [578]
% 4.50/4.71 ifeq(product(A,inverse(B),identity),true,ifeq(product(A,identity,B),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 4
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 563
% 4.50/4.71 New rule produced :
% 4.50/4.71 [579]
% 4.50/4.71 ifeq(product(A,B,identity),true,ifeq(product(A,identity,inverse(B)),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 3
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 564
% 4.50/4.71 New rule produced :
% 4.50/4.71 [580]
% 4.50/4.71 ifeq(product(A,inverse(a),d),true,ifeq(product(A,identity,c),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 2
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 565
% 4.50/4.71 New rule produced :
% 4.50/4.71 [581]
% 4.50/4.71 ifeq(product(A,inverse(b),h),true,ifeq(product(A,identity,d),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 1
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 566
% 4.50/4.71 New rule produced :
% 4.50/4.71 [582]
% 4.50/4.71 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(A,identity,C),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 0
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 567
% 4.50/4.71 New rule produced :
% 4.50/4.71 [583]
% 4.50/4.71 ifeq(product(A,identity,B),true,product(B,multiply(A,A),identity),true) ->
% 4.50/4.71 true
% 4.50/4.71 Current number of equations to process: 3
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 568
% 4.50/4.71 New rule produced :
% 4.50/4.71 [584]
% 4.50/4.71 ifeq(product(multiply(A,A),identity,B),true,product(B,A,identity),true) ->
% 4.50/4.71 true
% 4.50/4.71 Current number of equations to process: 2
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 569
% 4.50/4.71 New rule produced :
% 4.50/4.71 [585]
% 4.50/4.71 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(A,identity,B),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 1
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 570
% 4.50/4.71 New rule produced :
% 4.50/4.71 [586]
% 4.50/4.71 ifeq(product(A,B,identity),true,ifeq(product(A,identity,multiply(B,B)),true,true,true),true)
% 4.50/4.71 -> true
% 4.50/4.71 Current number of equations to process: 0
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 571
% 4.50/4.71 New rule produced :
% 4.50/4.71 [587] ifeq(product(identity,A,B),true,product(B,identity,A),true) -> true
% 4.50/4.71 Current number of equations to process: 2
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 572
% 4.50/4.71 New rule produced :
% 4.50/4.71 [588] ifeq(product(identity,a,A),true,product(A,b,c),true) -> true
% 4.50/4.71 Current number of equations to process: 1
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 573
% 4.50/4.71 New rule produced :
% 4.50/4.71 [589] ifeq(product(identity,h,A),true,product(A,b,j),true) -> true
% 4.50/4.71 Current number of equations to process: 0
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 574
% 4.50/4.71 New rule produced :
% 4.50/4.71 [590] ifeq(product(identity,j,A),true,product(A,inverse(h),k),true) -> true
% 4.50/4.71 Current number of equations to process: 5
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 575
% 4.50/4.71 New rule produced :
% 4.50/4.71 [591]
% 4.50/4.71 ifeq(product(identity,A,B),true,product(B,inverse(A),identity),true) -> true
% 4.50/4.71 Current number of equations to process: 4
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 576
% 4.50/4.71 New rule produced :
% 4.50/4.71 [592]
% 4.50/4.71 ifeq(product(identity,inverse(A),B),true,product(B,A,identity),true) -> true
% 4.50/4.71 Current number of equations to process: 3
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 577
% 4.50/4.71 New rule produced :
% 4.50/4.71 [593] ifeq(product(identity,c,A),true,product(A,inverse(a),d),true) -> true
% 4.50/4.71 Current number of equations to process: 2
% 4.50/4.71 Current number of ordered equations: 0
% 4.50/4.71 Current number of rules: 578
% 4.50/4.71 New rule produced :
% 4.50/4.71 [594] ifeq(product(identity,d,A),true,product(A,inverse(b),h),true) -> true
% 4.50/4.71 Current number of equations to process: 1
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 579
% 4.67/4.91 New rule produced :
% 4.67/4.91 [595]
% 4.67/4.91 ifeq(product(identity,A,B),true,product(B,C,multiply(A,C)),true) -> true
% 4.67/4.91 Current number of equations to process: 0
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 580
% 4.67/4.91 New rule produced :
% 4.67/4.91 [596]
% 4.67/4.91 ifeq(product(identity,A,B),true,product(B,multiply(A,A),identity),true) ->
% 4.67/4.91 true
% 4.67/4.91 Current number of equations to process: 1
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 581
% 4.67/4.91 New rule produced :
% 4.67/4.91 [597]
% 4.67/4.91 ifeq(product(identity,multiply(A,A),B),true,product(B,A,identity),true) ->
% 4.67/4.91 true
% 4.67/4.91 Current number of equations to process: 0
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 582
% 4.67/4.91 New rule produced :
% 4.67/4.91 [598] ifeq(product(identity,c,A),true,product(a,b,A),true) -> true
% 4.67/4.91 Current number of equations to process: 4
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 583
% 4.67/4.91 New rule produced :
% 4.67/4.91 [599] ifeq(product(identity,j,A),true,product(h,b,A),true) -> true
% 4.67/4.91 Current number of equations to process: 3
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 584
% 4.67/4.91 New rule produced :
% 4.67/4.91 [600] ifeq(product(A,inverse(A),B),true,true,true) -> true
% 4.67/4.91 Rule
% 4.67/4.91 [271]
% 4.67/4.91 ifeq(product(A,identity,identity),true,ifeq(product(B,inverse(B),A),true,true,true),true)
% 4.67/4.91 -> true collapsed.
% 4.67/4.91 Current number of equations to process: 5
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 584
% 4.67/4.91 New rule produced :
% 4.67/4.91 [601] ifeq(product(inverse(A),A,B),true,true,true) -> true
% 4.67/4.91 Rule
% 4.67/4.91 [272]
% 4.67/4.91 ifeq(product(A,identity,identity),true,ifeq(product(inverse(B),B,A),true,true,true),true)
% 4.67/4.91 -> true collapsed.
% 4.67/4.91 Current number of equations to process: 5
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 584
% 4.67/4.91 New rule produced :
% 4.67/4.91 [602] ifeq(product(identity,k,A),true,product(j,inverse(h),A),true) -> true
% 4.67/4.91 Current number of equations to process: 10
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 585
% 4.67/4.91 New rule produced :
% 4.67/4.91 [603] ifeq(product(identity,d,A),true,product(c,inverse(a),A),true) -> true
% 4.67/4.91 Current number of equations to process: 9
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 586
% 4.67/4.91 New rule produced :
% 4.67/4.91 [604] ifeq(product(identity,h,A),true,product(d,inverse(b),A),true) -> true
% 4.67/4.91 Current number of equations to process: 8
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 587
% 4.67/4.91 New rule produced :
% 4.67/4.91 [605]
% 4.67/4.91 ifeq(product(identity,multiply(A,B),C),true,product(A,B,C),true) -> true
% 4.67/4.91 Current number of equations to process: 7
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 588
% 4.67/4.91 New rule produced :
% 4.67/4.91 [606]
% 4.67/4.91 ifeq(product(identity,A,B),true,ifeq(product(identity,B,A),true,true,true),true)
% 4.67/4.91 -> true
% 4.67/4.91 Current number of equations to process: 6
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 589
% 4.67/4.91 New rule produced :
% 4.67/4.91 [607]
% 4.67/4.91 ifeq(product(a,b,A),true,ifeq(product(identity,A,c),true,true,true),true) ->
% 4.67/4.91 true
% 4.67/4.91 Current number of equations to process: 5
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 590
% 4.67/4.91 New rule produced :
% 4.67/4.91 [608]
% 4.67/4.91 ifeq(product(h,b,A),true,ifeq(product(identity,A,j),true,true,true),true) ->
% 4.67/4.91 true
% 4.67/4.91 Current number of equations to process: 4
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 591
% 4.67/4.91 New rule produced :
% 4.67/4.91 [609]
% 4.67/4.91 ifeq(product(j,inverse(h),A),true,ifeq(product(identity,A,k),true,true,true),true)
% 4.67/4.91 -> true
% 4.67/4.91 Current number of equations to process: 3
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 592
% 4.67/4.91 New rule produced :
% 4.67/4.91 [610]
% 4.67/4.91 ifeq(product(c,inverse(a),A),true,ifeq(product(identity,A,d),true,true,true),true)
% 4.67/4.91 -> true
% 4.67/4.91 Current number of equations to process: 2
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 593
% 4.67/4.91 New rule produced :
% 4.67/4.91 [611]
% 4.67/4.91 ifeq(product(d,inverse(b),A),true,ifeq(product(identity,A,h),true,true,true),true)
% 4.67/4.91 -> true
% 4.67/4.91 Current number of equations to process: 1
% 4.67/4.91 Current number of ordered equations: 0
% 4.67/4.91 Current number of rules: 594
% 4.67/4.91 New rule produced :
% 4.67/4.91 [612]
% 4.67/4.91 ifeq(product(A,B,C),true,ifeq(product(identity,C,multiply(A,B)),true,true,true),true)
% 4.67/4.91 -> true
% 4.67/4.91 Current number of equations to process: 0
% 4.67/4.91 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 595
% 4.88/5.11 New rule produced :
% 4.88/5.11 [613] ifeq(product(A,multiply(A,A),B),true,true,true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [278]
% 4.88/5.11 ifeq(product(A,identity,identity),true,ifeq(product(B,multiply(B,B),A),true,true,true),true)
% 4.88/5.11 -> true collapsed.
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 595
% 4.88/5.11 New rule produced :
% 4.88/5.11 [614] ifeq(product(multiply(A,A),A,B),true,true,true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [279]
% 4.88/5.11 ifeq(product(A,identity,identity),true,ifeq(product(multiply(B,B),B,A),true,true,true),true)
% 4.88/5.11 -> true collapsed.
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 595
% 4.88/5.11 New rule produced :
% 4.88/5.11 [615] ifeq(product(identity,A,identity),true,product(B,A,B),true) -> true
% 4.88/5.11 Current number of equations to process: 2
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 596
% 4.88/5.11 New rule produced :
% 4.88/5.11 [616] ifeq(product(b,A,identity),true,product(c,A,a),true) -> true
% 4.88/5.11 Current number of equations to process: 1
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 597
% 4.88/5.11 New rule produced :
% 4.88/5.11 [617] ifeq(product(b,A,identity),true,product(j,A,h),true) -> true
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 598
% 4.88/5.11 New rule produced :
% 4.88/5.11 [618] ifeq(product(inverse(h),A,identity),true,product(k,A,j),true) -> true
% 4.88/5.11 Current number of equations to process: 7
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 599
% 4.88/5.11 New rule produced :
% 4.88/5.11 [619] ifeq(product(A,B,C),true,product(C,inverse(B),A),true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [591]
% 4.88/5.11 ifeq(product(identity,A,B),true,product(B,inverse(A),identity),true) -> true
% 4.88/5.11 collapsed.
% 4.88/5.11 Current number of equations to process: 5
% 4.88/5.11 Current number of ordered equations: 1
% 4.88/5.11 Current number of rules: 599
% 4.88/5.11 New rule produced :
% 4.88/5.11 [620]
% 4.88/5.11 ifeq(product(inverse(A),B,identity),true,product(identity,B,A),true) -> true
% 4.88/5.11 Current number of equations to process: 5
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 600
% 4.88/5.11 New rule produced :
% 4.88/5.11 [621]
% 4.88/5.11 ifeq(product(A,B,identity),true,product(identity,B,inverse(A)),true) -> true
% 4.88/5.11 Current number of equations to process: 3
% 4.88/5.11 Current number of ordered equations: 1
% 4.88/5.11 Current number of rules: 601
% 4.88/5.11 New rule produced :
% 4.88/5.11 [622] ifeq(product(A,inverse(B),C),true,product(C,B,A),true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [592]
% 4.88/5.11 ifeq(product(identity,inverse(A),B),true,product(B,A,identity),true) -> true
% 4.88/5.11 collapsed.
% 4.88/5.11 Current number of equations to process: 3
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 601
% 4.88/5.11 New rule produced :
% 4.88/5.11 [623] ifeq(product(inverse(a),A,identity),true,product(d,A,c),true) -> true
% 4.88/5.11 Current number of equations to process: 2
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 602
% 4.88/5.11 New rule produced :
% 4.88/5.11 [624] ifeq(product(inverse(b),A,identity),true,product(h,A,d),true) -> true
% 4.88/5.11 Current number of equations to process: 1
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 603
% 4.88/5.11 New rule produced :
% 4.88/5.11 [625]
% 4.88/5.11 ifeq(product(A,B,identity),true,product(multiply(C,A),B,C),true) -> true
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 604
% 4.88/5.11 New rule produced :
% 4.88/5.11 [626] ifeq(product(A,B,C),true,product(C,multiply(B,B),A),true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [596]
% 4.88/5.11 ifeq(product(identity,A,B),true,product(B,multiply(A,A),identity),true) ->
% 4.88/5.11 true collapsed.
% 4.88/5.11 Current number of equations to process: 2
% 4.88/5.11 Current number of ordered equations: 1
% 4.88/5.11 Current number of rules: 604
% 4.88/5.11 New rule produced :
% 4.88/5.11 [627]
% 4.88/5.11 ifeq(product(multiply(A,A),B,identity),true,product(identity,B,A),true) ->
% 4.88/5.11 true
% 4.88/5.11 Current number of equations to process: 2
% 4.88/5.11 Current number of ordered equations: 0
% 4.88/5.11 Current number of rules: 605
% 4.88/5.11 New rule produced :
% 4.88/5.11 [628] ifeq(product(A,multiply(B,B),C),true,product(C,B,A),true) -> true
% 4.88/5.11 Rule
% 4.88/5.11 [597]
% 4.88/5.11 ifeq(product(identity,multiply(A,A),B),true,product(B,A,identity),true) ->
% 4.88/5.11 true collapsed.
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 1
% 4.88/5.11 Current number of rules: 605
% 4.88/5.11 New rule produced :
% 4.88/5.11 [629]
% 4.88/5.11 ifeq(product(A,B,identity),true,product(identity,B,multiply(A,A)),true) ->
% 4.88/5.11 true
% 4.88/5.11 Current number of equations to process: 0
% 4.88/5.11 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 606
% 5.09/5.32 New rule produced :
% 5.09/5.32 [630] ifeq(product(identity,identity,A),true,true,true) -> true
% 5.09/5.32 Rule
% 5.09/5.32 [207]
% 5.09/5.32 ifeq(product(A,B,B),true,ifeq(product(identity,identity,A),true,true,true),true)
% 5.09/5.32 -> true collapsed.
% 5.09/5.32 Current number of equations to process: 0
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 606
% 5.09/5.32 New rule produced :
% 5.09/5.32 [631] ifeq(product(identity,A,b),true,product(a,A,c),true) -> true
% 5.09/5.32 Current number of equations to process: 3
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 607
% 5.09/5.32 New rule produced :
% 5.09/5.32 [632] ifeq(product(identity,A,b),true,product(h,A,j),true) -> true
% 5.09/5.32 Current number of equations to process: 2
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 608
% 5.09/5.32 New rule produced :
% 5.09/5.32 [633] ifeq(product(identity,A,inverse(h)),true,product(j,A,k),true) -> true
% 5.09/5.32 Current number of equations to process: 13
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 609
% 5.09/5.32 New rule produced :
% 5.09/5.32 [634]
% 5.09/5.32 ifeq(product(identity,A,inverse(B)),true,product(B,A,identity),true) -> true
% 5.09/5.32 Current number of equations to process: 12
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 610
% 5.09/5.32 New rule produced :
% 5.09/5.32 [635]
% 5.09/5.32 ifeq(product(identity,A,B),true,product(inverse(B),A,identity),true) -> true
% 5.09/5.32 Current number of equations to process: 11
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 611
% 5.09/5.32 New rule produced :
% 5.09/5.32 [636] ifeq(product(identity,A,inverse(a)),true,product(c,A,d),true) -> true
% 5.09/5.32 Current number of equations to process: 10
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 612
% 5.09/5.32 New rule produced :
% 5.09/5.32 [637] ifeq(product(identity,A,inverse(b)),true,product(d,A,h),true) -> true
% 5.09/5.32 Current number of equations to process: 9
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 613
% 5.09/5.32 New rule produced :
% 5.09/5.32 [638]
% 5.09/5.32 ifeq(product(identity,A,B),true,product(C,A,multiply(C,B)),true) -> true
% 5.09/5.32 Current number of equations to process: 8
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 614
% 5.09/5.32 New rule produced :
% 5.09/5.32 [639]
% 5.09/5.32 ifeq(product(identity,b,A),true,ifeq(product(a,A,c),true,true,true),true) ->
% 5.09/5.32 true
% 5.09/5.32 Current number of equations to process: 7
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 615
% 5.09/5.32 New rule produced :
% 5.09/5.32 [640]
% 5.09/5.32 ifeq(product(identity,b,A),true,ifeq(product(h,A,j),true,true,true),true) ->
% 5.09/5.32 true
% 5.09/5.32 Current number of equations to process: 6
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 616
% 5.09/5.32 New rule produced :
% 5.09/5.32 [641]
% 5.09/5.32 ifeq(product(identity,inverse(h),A),true,ifeq(product(j,A,k),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 5
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 617
% 5.09/5.32 New rule produced :
% 5.09/5.32 [642]
% 5.09/5.32 ifeq(product(identity,inverse(A),B),true,ifeq(product(A,B,identity),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 4
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 618
% 5.09/5.32 New rule produced :
% 5.09/5.32 [643]
% 5.09/5.32 ifeq(product(identity,A,B),true,ifeq(product(inverse(A),B,identity),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 3
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 619
% 5.09/5.32 New rule produced :
% 5.09/5.32 [644]
% 5.09/5.32 ifeq(product(identity,inverse(a),A),true,ifeq(product(c,A,d),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 2
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 620
% 5.09/5.32 New rule produced :
% 5.09/5.32 [645]
% 5.09/5.32 ifeq(product(identity,inverse(b),A),true,ifeq(product(d,A,h),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 1
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 621
% 5.09/5.32 New rule produced :
% 5.09/5.32 [646]
% 5.09/5.32 ifeq(product(identity,A,B),true,ifeq(product(C,B,multiply(C,A)),true,true,true),true)
% 5.09/5.32 -> true
% 5.09/5.32 Current number of equations to process: 0
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 622
% 5.09/5.32 New rule produced :
% 5.09/5.32 [647]
% 5.09/5.32 ifeq(product(identity,A,multiply(B,B)),true,product(B,A,identity),true) ->
% 5.09/5.32 true
% 5.09/5.32 Current number of equations to process: 3
% 5.09/5.32 Current number of ordered equations: 0
% 5.09/5.32 Current number of rules: 623
% 5.09/5.32 New rule produced :
% 5.09/5.32 [648]
% 5.09/5.32 ifeq(product(identity,A,B),true,product(multiply(B,B),A,identity),true) ->
% 5.27/5.53 true
% 5.27/5.53 Current number of equations to process: 2
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 624
% 5.27/5.53 New rule produced :
% 5.27/5.53 [649]
% 5.27/5.53 ifeq(product(identity,multiply(A,A),B),true,ifeq(product(A,B,identity),true,true,true),true)
% 5.27/5.53 -> true
% 5.27/5.53 Current number of equations to process: 1
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 625
% 5.27/5.53 New rule produced :
% 5.27/5.53 [650]
% 5.27/5.53 ifeq(product(identity,A,B),true,ifeq(product(multiply(A,A),B,identity),true,true,true),true)
% 5.27/5.53 -> true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 626
% 5.27/5.53 New rule produced :
% 5.27/5.53 [651] ifeq(product(a,b,A),true,product(c,identity,A),true) -> true
% 5.27/5.53 Current number of equations to process: 2
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 627
% 5.27/5.53 New rule produced :
% 5.27/5.53 [652] ifeq(product(a,b,A),true,product(A,identity,c),true) -> true
% 5.27/5.53 Current number of equations to process: 2
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 628
% 5.27/5.53 New rule produced :
% 5.27/5.53 [653] ifeq(product(h,b,A),true,product(j,identity,A),true) -> true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 629
% 5.27/5.53 New rule produced :
% 5.27/5.53 [654] ifeq(product(h,b,A),true,product(A,identity,j),true) -> true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 630
% 5.27/5.53 New rule produced :
% 5.27/5.53 [655] ifeq(product(j,inverse(h),A),true,product(A,identity,k),true) -> true
% 5.27/5.53 Current number of equations to process: 8
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 631
% 5.27/5.53 New rule produced :
% 5.27/5.53 [656] ifeq(product(j,inverse(h),A),true,product(k,identity,A),true) -> true
% 5.27/5.53 Current number of equations to process: 8
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 632
% 5.27/5.53 New rule produced :
% 5.27/5.53 [657]
% 5.27/5.53 ifeq(product(A,inverse(A),B),true,product(B,identity,identity),true) -> true
% 5.27/5.53 Current number of equations to process: 7
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 633
% 5.27/5.53 New rule produced :
% 5.27/5.53 [658]
% 5.27/5.53 ifeq(product(inverse(A),A,B),true,product(B,identity,identity),true) -> true
% 5.27/5.53 Current number of equations to process: 6
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 634
% 5.27/5.53 New rule produced :
% 5.27/5.53 [659] ifeq(product(c,inverse(a),A),true,product(d,identity,A),true) -> true
% 5.27/5.53 Current number of equations to process: 4
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 635
% 5.27/5.53 New rule produced :
% 5.27/5.53 [660] ifeq(product(c,inverse(a),A),true,product(A,identity,d),true) -> true
% 5.27/5.53 Current number of equations to process: 4
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 636
% 5.27/5.53 New rule produced :
% 5.27/5.53 [661] ifeq(product(d,inverse(b),A),true,product(h,identity,A),true) -> true
% 5.27/5.53 Current number of equations to process: 2
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 637
% 5.27/5.53 New rule produced :
% 5.27/5.53 [662] ifeq(product(d,inverse(b),A),true,product(A,identity,h),true) -> true
% 5.27/5.53 Current number of equations to process: 2
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 638
% 5.27/5.53 New rule produced :
% 5.27/5.53 [663]
% 5.27/5.53 ifeq(product(A,B,C),true,product(multiply(A,B),identity,C),true) -> true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 1
% 5.27/5.53 Current number of rules: 639
% 5.27/5.53 New rule produced :
% 5.27/5.53 [664]
% 5.27/5.53 ifeq(product(A,B,C),true,product(C,identity,multiply(A,B)),true) -> true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 640
% 5.27/5.53 New rule produced :
% 5.27/5.53 [665]
% 5.27/5.53 ifeq(product(A,multiply(A,A),B),true,product(B,identity,identity),true) ->
% 5.27/5.53 true
% 5.27/5.53 Current number of equations to process: 1
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 641
% 5.27/5.53 New rule produced :
% 5.27/5.53 [666]
% 5.27/5.53 ifeq(product(multiply(A,A),A,B),true,product(B,identity,identity),true) ->
% 5.27/5.53 true
% 5.27/5.53 Current number of equations to process: 0
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 642
% 5.27/5.53 New rule produced :
% 5.27/5.53 [667] ifeq(product(b,A,b),true,product(c,A,c),true) -> true
% 5.27/5.53 Current number of equations to process: 1
% 5.27/5.53 Current number of ordered equations: 0
% 5.27/5.53 Current number of rules: 643
% 5.49/5.74 New rule produced :
% 5.49/5.74 [668] ifeq(product(a,identity,A),true,product(c,inverse(b),A),true) -> true
% 5.49/5.74 Current number of equations to process: 6
% 5.49/5.74 Current number of ordered equations: 1
% 5.49/5.74 Current number of rules: 644
% 5.49/5.74 New rule produced :
% 5.49/5.74 [669] ifeq(product(b,A,inverse(a)),true,product(c,A,identity),true) -> true
% 5.49/5.74 Current number of equations to process: 6
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 645
% 5.49/5.74 New rule produced :
% 5.49/5.74 [670] ifeq(product(a,multiply(b,A),B),true,product(c,A,B),true) -> true
% 5.49/5.74 Current number of equations to process: 4
% 5.49/5.74 Current number of ordered equations: 1
% 5.49/5.74 Current number of rules: 646
% 5.49/5.74 New rule produced :
% 5.49/5.74 [671] ifeq(product(b,A,B),true,product(c,A,multiply(a,B)),true) -> true
% 5.49/5.74 Current number of equations to process: 4
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 647
% 5.49/5.74 New rule produced :
% 5.49/5.74 [672]
% 5.49/5.74 ifeq(product(b,identity,A),true,ifeq(product(a,A,c),true,true,true),true) ->
% 5.49/5.74 true
% 5.49/5.74 Current number of equations to process: 3
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 648
% 5.49/5.74 New rule produced :
% 5.49/5.74 [673]
% 5.49/5.74 ifeq(product(b,inverse(c),A),true,ifeq(product(a,A,identity),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 2
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 649
% 5.49/5.74 New rule produced :
% 5.49/5.74 [674]
% 5.49/5.74 ifeq(product(b,inverse(a),A),true,ifeq(product(a,A,d),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 1
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 650
% 5.49/5.74 New rule produced :
% 5.49/5.74 [675]
% 5.49/5.74 ifeq(product(b,A,B),true,ifeq(product(a,B,multiply(c,A)),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 0
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 651
% 5.49/5.74 New rule produced :
% 5.49/5.74 [676]
% 5.49/5.74 ifeq(product(a,identity,A),true,product(c,multiply(b,b),A),true) -> true
% 5.49/5.74 Current number of equations to process: 1
% 5.49/5.74 Current number of ordered equations: 1
% 5.49/5.74 Current number of rules: 652
% 5.49/5.74 New rule produced :
% 5.49/5.74 [677]
% 5.49/5.74 ifeq(product(b,A,multiply(a,a)),true,product(c,A,identity),true) -> true
% 5.49/5.74 Current number of equations to process: 1
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 653
% 5.49/5.74 New rule produced :
% 5.49/5.74 [678]
% 5.49/5.74 ifeq(product(b,multiply(c,c),A),true,ifeq(product(a,A,identity),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 0
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 654
% 5.49/5.74 New rule produced :
% 5.49/5.74 [679] ifeq(product(inverse(a),c,A),true,product(identity,b,A),true) -> true
% 5.49/5.74 Current number of equations to process: 6
% 5.49/5.74 Current number of ordered equations: 1
% 5.49/5.74 Current number of rules: 655
% 5.49/5.74 New rule produced :
% 5.49/5.74 [680] ifeq(product(inverse(c),a,A),true,product(A,b,identity),true) -> true
% 5.49/5.74 Current number of equations to process: 6
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 656
% 5.49/5.74 New rule produced :
% 5.49/5.74 [681] ifeq(product(A,c,B),true,product(multiply(A,a),b,B),true) -> true
% 5.49/5.74 Current number of equations to process: 4
% 5.49/5.74 Current number of ordered equations: 1
% 5.49/5.74 Current number of rules: 657
% 5.49/5.74 New rule produced :
% 5.49/5.74 [682] ifeq(product(A,a,B),true,product(B,b,multiply(A,c)),true) -> true
% 5.49/5.74 Current number of equations to process: 4
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 658
% 5.49/5.74 New rule produced :
% 5.49/5.74 [683]
% 5.49/5.74 ifeq(product(A,c,b),true,ifeq(product(A,a,identity),true,true,true),true) ->
% 5.49/5.74 true
% 5.49/5.74 Current number of equations to process: 3
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 659
% 5.49/5.74 New rule produced :
% 5.49/5.74 [684]
% 5.49/5.74 ifeq(product(A,c,j),true,ifeq(product(A,a,h),true,true,true),true) -> true
% 5.49/5.74 Current number of equations to process: 2
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 660
% 5.49/5.74 New rule produced :
% 5.49/5.74 [685]
% 5.49/5.74 ifeq(product(A,c,identity),true,ifeq(product(A,a,inverse(b)),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 1
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 661
% 5.49/5.74 New rule produced :
% 5.49/5.74 [686]
% 5.49/5.74 ifeq(product(A,c,multiply(B,b)),true,ifeq(product(A,a,B),true,true,true),true)
% 5.49/5.74 -> true
% 5.49/5.74 Current number of equations to process: 0
% 5.49/5.74 Current number of ordered equations: 0
% 5.49/5.74 Current number of rules: 662
% 5.49/5.74 New rule produced :
% 5.49/5.74 [687]
% 5.69/5.99 ifeq(product(multiply(a,a),c,A),true,product(identity,b,A),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 1
% 5.69/5.99 Current number of rules: 663
% 5.69/5.99 New rule produced :
% 5.69/5.99 [688]
% 5.69/5.99 ifeq(product(multiply(c,c),a,A),true,product(A,b,identity),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 664
% 5.69/5.99 New rule produced :
% 5.69/5.99 [689]
% 5.69/5.99 ifeq(product(A,c,identity),true,ifeq(product(A,a,multiply(b,b)),true,true,true),true)
% 5.69/5.99 -> true
% 5.69/5.99 Current number of equations to process: 0
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 665
% 5.69/5.99 New rule produced :
% 5.69/5.99 [690] ifeq(product(inverse(a),A,b),true,product(identity,A,c),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 666
% 5.69/5.99 New rule produced :
% 5.69/5.99 [691] ifeq(product(A,B,b),true,product(multiply(a,A),B,c),true) -> true
% 5.69/5.99 Current number of equations to process: 0
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 667
% 5.69/5.99 New rule produced :
% 5.69/5.99 [692]
% 5.69/5.99 ifeq(product(multiply(a,a),A,b),true,product(identity,A,c),true) -> true
% 5.69/5.99 Current number of equations to process: 0
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 668
% 5.69/5.99 New rule produced :
% 5.69/5.99 [693] ifeq(product(inverse(j),h,A),true,product(A,b,identity),true) -> true
% 5.69/5.99 Current number of equations to process: 6
% 5.69/5.99 Current number of ordered equations: 1
% 5.69/5.99 Current number of rules: 669
% 5.69/5.99 New rule produced :
% 5.69/5.99 [694] ifeq(product(inverse(h),j,A),true,product(identity,b,A),true) -> true
% 5.69/5.99 Current number of equations to process: 6
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 670
% 5.69/5.99 New rule produced :
% 5.69/5.99 [695] ifeq(product(A,j,B),true,product(multiply(A,h),b,B),true) -> true
% 5.69/5.99 Current number of equations to process: 4
% 5.69/5.99 Current number of ordered equations: 1
% 5.69/5.99 Current number of rules: 671
% 5.69/5.99 New rule produced :
% 5.69/5.99 [696] ifeq(product(A,h,B),true,product(B,b,multiply(A,j)),true) -> true
% 5.69/5.99 Current number of equations to process: 4
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 672
% 5.69/5.99 New rule produced :
% 5.69/5.99 [697]
% 5.69/5.99 ifeq(product(A,j,b),true,ifeq(product(A,h,identity),true,true,true),true) ->
% 5.69/5.99 true
% 5.69/5.99 Current number of equations to process: 3
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 673
% 5.69/5.99 New rule produced :
% 5.69/5.99 [698]
% 5.69/5.99 ifeq(product(A,j,c),true,ifeq(product(A,h,a),true,true,true),true) -> true
% 5.69/5.99 Current number of equations to process: 2
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 674
% 5.69/5.99 New rule produced :
% 5.69/5.99 [699]
% 5.69/5.99 ifeq(product(A,j,identity),true,ifeq(product(A,h,inverse(b)),true,true,true),true)
% 5.69/5.99 -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 675
% 5.69/5.99 New rule produced :
% 5.69/5.99 [700]
% 5.69/5.99 ifeq(product(A,j,multiply(B,b)),true,ifeq(product(A,h,B),true,true,true),true)
% 5.69/5.99 -> true
% 5.69/5.99 Current number of equations to process: 0
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 676
% 5.69/5.99 New rule produced :
% 5.69/5.99 [701]
% 5.69/5.99 ifeq(product(multiply(h,h),j,A),true,product(identity,b,A),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 1
% 5.69/5.99 Current number of rules: 677
% 5.69/5.99 New rule produced :
% 5.69/5.99 [702]
% 5.69/5.99 ifeq(product(multiply(j,j),h,A),true,product(A,b,identity),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 678
% 5.69/5.99 New rule produced :
% 5.69/5.99 [703]
% 5.69/5.99 ifeq(product(A,j,identity),true,ifeq(product(A,h,multiply(b,b)),true,true,true),true)
% 5.69/5.99 -> true
% 5.69/5.99 Current number of equations to process: 0
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 679
% 5.69/5.99 New rule produced :
% 5.69/5.99 [704] ifeq(product(b,A,b),true,product(j,A,j),true) -> true
% 5.69/5.99 Current number of equations to process: 1
% 5.69/5.99 Current number of ordered equations: 0
% 5.69/5.99 Current number of rules: 680
% 5.69/5.99 New rule produced :
% 5.69/5.99 [705] ifeq(product(h,identity,A),true,product(j,inverse(b),A),true) -> true
% 5.69/5.99 Current number of equations to process: 6
% 5.69/5.99 Current number of ordered equations: 1
% 5.69/5.99 Current number of rules: 681
% 5.69/5.99 New rule produced :
% 5.69/5.99 [706] ifeq(product(b,A,inverse(h)),true,product(j,A,identity),true) -> true
% 5.69/5.99 Current number of equations to process: 6
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 682
% 5.99/6.21 New rule produced :
% 5.99/6.21 [707] ifeq(product(b,A,B),true,product(j,A,multiply(h,B)),true) -> true
% 5.99/6.21 Current number of equations to process: 4
% 5.99/6.21 Current number of ordered equations: 1
% 5.99/6.21 Current number of rules: 683
% 5.99/6.21 New rule produced :
% 5.99/6.21 [708] ifeq(product(h,multiply(b,A),B),true,product(j,A,B),true) -> true
% 5.99/6.21 Current number of equations to process: 4
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 684
% 5.99/6.21 New rule produced :
% 5.99/6.21 [709]
% 5.99/6.21 ifeq(product(b,identity,A),true,ifeq(product(h,A,j),true,true,true),true) ->
% 5.99/6.21 true
% 5.99/6.21 Current number of equations to process: 3
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 685
% 5.99/6.21 New rule produced :
% 5.99/6.21 [710]
% 5.99/6.21 ifeq(product(b,inverse(h),A),true,ifeq(product(h,A,k),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 2
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 686
% 5.99/6.21 New rule produced :
% 5.99/6.21 [711]
% 5.99/6.21 ifeq(product(b,inverse(j),A),true,ifeq(product(h,A,identity),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 1
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 687
% 5.99/6.21 New rule produced :
% 5.99/6.21 [712]
% 5.99/6.21 ifeq(product(b,A,B),true,ifeq(product(h,B,multiply(j,A)),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 0
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 688
% 5.99/6.21 New rule produced :
% 5.99/6.21 [713]
% 5.99/6.21 ifeq(product(b,A,multiply(h,h)),true,product(j,A,identity),true) -> true
% 5.99/6.21 Current number of equations to process: 1
% 5.99/6.21 Current number of ordered equations: 1
% 5.99/6.21 Current number of rules: 689
% 5.99/6.21 New rule produced :
% 5.99/6.21 [714]
% 5.99/6.21 ifeq(product(h,identity,A),true,product(j,multiply(b,b),A),true) -> true
% 5.99/6.21 Current number of equations to process: 1
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 690
% 5.99/6.21 New rule produced :
% 5.99/6.21 [715]
% 5.99/6.21 ifeq(product(b,multiply(j,j),A),true,ifeq(product(h,A,identity),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 0
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 691
% 5.99/6.21 New rule produced :
% 5.99/6.21 [716] ifeq(product(inverse(h),A,b),true,product(identity,A,j),true) -> true
% 5.99/6.21 Current number of equations to process: 1
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 692
% 5.99/6.21 New rule produced :
% 5.99/6.21 [717] ifeq(product(A,B,b),true,product(multiply(h,A),B,j),true) -> true
% 5.99/6.21 Current number of equations to process: 0
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 693
% 5.99/6.21 New rule produced :
% 5.99/6.21 [718]
% 5.99/6.21 ifeq(product(multiply(h,h),A,b),true,product(identity,A,j),true) -> true
% 5.99/6.21 Current number of equations to process: 0
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 694
% 5.99/6.21 New rule produced :
% 5.99/6.21 [719]
% 5.99/6.21 ifeq(product(inverse(j),k,A),true,product(identity,inverse(h),A),true) ->
% 5.99/6.21 true
% 5.99/6.21 Current number of equations to process: 6
% 5.99/6.21 Current number of ordered equations: 1
% 5.99/6.21 Current number of rules: 695
% 5.99/6.21 New rule produced :
% 5.99/6.21 [720]
% 5.99/6.21 ifeq(product(inverse(k),j,A),true,product(A,inverse(h),identity),true) ->
% 5.99/6.21 true
% 5.99/6.21 Current number of equations to process: 6
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 696
% 5.99/6.21 New rule produced :
% 5.99/6.21 [721]
% 5.99/6.21 ifeq(product(A,j,B),true,product(B,inverse(h),multiply(A,k)),true) -> true
% 5.99/6.21 Current number of equations to process: 4
% 5.99/6.21 Current number of ordered equations: 1
% 5.99/6.21 Current number of rules: 697
% 5.99/6.21 New rule produced :
% 5.99/6.21 [722]
% 5.99/6.21 ifeq(product(A,k,B),true,product(multiply(A,j),inverse(h),B),true) -> true
% 5.99/6.21 Current number of equations to process: 4
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 698
% 5.99/6.21 New rule produced :
% 5.99/6.21 [723]
% 5.99/6.21 ifeq(product(A,k,identity),true,ifeq(product(A,j,h),true,true,true),true) ->
% 5.99/6.21 true
% 5.99/6.21 Current number of equations to process: 3
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 699
% 5.99/6.21 New rule produced :
% 5.99/6.21 [724]
% 5.99/6.21 ifeq(product(A,k,inverse(h)),true,ifeq(product(A,j,identity),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 2
% 5.99/6.21 Current number of ordered equations: 0
% 5.99/6.21 Current number of rules: 700
% 5.99/6.21 New rule produced :
% 5.99/6.21 [725]
% 5.99/6.21 ifeq(product(A,k,identity),true,ifeq(product(A,j,inverse(inverse(h))),true,true,true),true)
% 5.99/6.21 -> true
% 5.99/6.21 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 701
% 6.17/6.44 New rule produced :
% 6.17/6.44 [726]
% 6.17/6.44 ifeq(product(A,k,multiply(B,inverse(h))),true,ifeq(product(A,j,B),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 0
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 702
% 6.17/6.44 New rule produced :
% 6.17/6.44 [727]
% 6.17/6.44 ifeq(product(multiply(j,j),k,A),true,product(identity,inverse(h),A),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 1
% 6.17/6.44 Current number of rules: 703
% 6.17/6.44 New rule produced :
% 6.17/6.44 [728]
% 6.17/6.44 ifeq(product(multiply(k,k),j,A),true,product(A,inverse(h),identity),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 704
% 6.17/6.44 New rule produced :
% 6.17/6.44 [729]
% 6.17/6.44 ifeq(product(A,k,identity),true,ifeq(product(A,j,multiply(inverse(h),
% 6.17/6.44 inverse(h))),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 0
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 705
% 6.17/6.44 New rule produced :
% 6.17/6.44 [730] ifeq(product(j,identity,A),true,product(k,h,A),true) -> true
% 6.17/6.44 Current number of equations to process: 5
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 706
% 6.17/6.44 New rule produced :
% 6.17/6.44 [731] ifeq(product(inverse(h),A,inverse(h)),true,product(k,A,k),true) -> true
% 6.17/6.44 Current number of equations to process: 7
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 707
% 6.17/6.44 New rule produced :
% 6.17/6.44 [732]
% 6.17/6.44 ifeq(product(inverse(h),A,inverse(j)),true,product(k,A,identity),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 5
% 6.17/6.44 Current number of ordered equations: 1
% 6.17/6.44 Current number of rules: 708
% 6.17/6.44 New rule produced :
% 6.17/6.44 [733]
% 6.17/6.44 ifeq(product(j,identity,A),true,product(k,inverse(inverse(h)),A),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 5
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 709
% 6.17/6.44 New rule produced :
% 6.17/6.44 [734]
% 6.17/6.44 ifeq(product(j,multiply(inverse(h),A),B),true,product(k,A,B),true) -> true
% 6.17/6.44 Current number of equations to process: 3
% 6.17/6.44 Current number of ordered equations: 1
% 6.17/6.44 Current number of rules: 710
% 6.17/6.44 New rule produced :
% 6.17/6.44 [735]
% 6.17/6.44 ifeq(product(inverse(h),A,B),true,product(k,A,multiply(j,B)),true) -> true
% 6.17/6.44 Current number of equations to process: 3
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 711
% 6.17/6.44 New rule produced :
% 6.17/6.44 [736]
% 6.17/6.44 ifeq(product(inverse(h),identity,A),true,ifeq(product(j,A,k),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 2
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 712
% 6.17/6.44 New rule produced :
% 6.17/6.44 [737]
% 6.17/6.44 ifeq(product(inverse(h),inverse(k),A),true,ifeq(product(j,A,identity),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 713
% 6.17/6.44 New rule produced :
% 6.17/6.44 [738]
% 6.17/6.44 ifeq(product(inverse(h),A,B),true,ifeq(product(j,B,multiply(k,A)),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 0
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 714
% 6.17/6.44 New rule produced :
% 6.17/6.44 [739]
% 6.17/6.44 ifeq(product(inverse(h),A,multiply(j,j)),true,product(k,A,identity),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 2
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 715
% 6.17/6.44 New rule produced :
% 6.17/6.44 [740]
% 6.17/6.44 ifeq(product(j,identity,A),true,product(k,multiply(inverse(h),inverse(h)),A),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 716
% 6.17/6.44 New rule produced :
% 6.17/6.44 [741]
% 6.17/6.44 ifeq(product(inverse(h),multiply(k,k),A),true,ifeq(product(j,A,identity),true,true,true),true)
% 6.17/6.44 -> true
% 6.17/6.44 Current number of equations to process: 0
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 717
% 6.17/6.44 New rule produced :
% 6.17/6.44 [742]
% 6.17/6.44 ifeq(product(inverse(j),A,inverse(h)),true,product(identity,A,k),true) ->
% 6.17/6.44 true
% 6.17/6.44 Current number of equations to process: 1
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 718
% 6.17/6.44 New rule produced :
% 6.17/6.44 [743]
% 6.17/6.44 ifeq(product(A,B,inverse(h)),true,product(multiply(j,A),B,k),true) -> true
% 6.17/6.44 Current number of equations to process: 0
% 6.17/6.44 Current number of ordered equations: 0
% 6.17/6.44 Current number of rules: 719
% 6.49/6.74 New rule produced :
% 6.49/6.74 [744]
% 6.49/6.74 ifeq(product(multiply(j,j),A,inverse(h)),true,product(identity,A,k),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 0
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 720
% 6.49/6.74 New rule produced :
% 6.49/6.74 [745]
% 6.49/6.74 ifeq(product(inverse(A),B,inverse(A)),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 6
% 6.49/6.74 Current number of ordered equations: 1
% 6.49/6.74 Current number of rules: 721
% 6.49/6.74 New rule produced :
% 6.49/6.74 [746]
% 6.49/6.74 ifeq(product(A,identity,B),true,product(identity,inverse(inverse(A)),B),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 6
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 722
% 6.49/6.74 New rule produced :
% 6.49/6.74 [747]
% 6.49/6.74 ifeq(product(inverse(inverse(A)),B,A),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 5
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 723
% 6.49/6.74 New rule produced :
% 6.49/6.74 [748]
% 6.49/6.74 ifeq(product(inverse(c),A,inverse(a)),true,product(identity,A,d),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 4
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 724
% 6.49/6.74 New rule produced :
% 6.49/6.74 [749]
% 6.49/6.74 ifeq(product(inverse(d),A,inverse(b)),true,product(identity,A,h),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 3
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 725
% 6.49/6.74 New rule produced :
% 6.49/6.74 [750]
% 6.49/6.74 ifeq(product(A,multiply(inverse(A),B),C),true,product(identity,B,C),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 1
% 6.49/6.74 Current number of ordered equations: 1
% 6.49/6.74 Current number of rules: 726
% 6.49/6.74 New rule produced :
% 6.49/6.74 [751]
% 6.49/6.74 ifeq(product(inverse(A),B,C),true,product(identity,B,multiply(A,C)),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 1
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 727
% 6.49/6.74 New rule produced :
% 6.49/6.74 [752]
% 6.49/6.74 ifeq(product(inverse(A),B,C),true,ifeq(product(A,C,B),true,true,true),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 0
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 728
% 6.49/6.74 New rule produced :
% 6.49/6.74 [753]
% 6.49/6.74 ifeq(product(inverse(A),B,multiply(A,A)),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 2
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 729
% 6.49/6.74 New rule produced :
% 6.49/6.74 [754]
% 6.49/6.74 ifeq(product(inverse(multiply(A,A)),B,A),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 1
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 730
% 6.49/6.74 New rule produced :
% 6.49/6.74 [755]
% 6.49/6.74 ifeq(product(A,identity,B),true,product(identity,multiply(inverse(A),
% 6.49/6.74 inverse(A)),B),true) -> true
% 6.49/6.74 Current number of equations to process: 0
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 731
% 6.49/6.74 New rule produced :
% 6.49/6.74 [756]
% 6.49/6.74 ifeq(product(A,B,inverse(inverse(A))),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 3
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 732
% 6.49/6.74 New rule produced :
% 6.49/6.74 [757]
% 6.49/6.74 ifeq(product(inverse(a),A,inverse(c)),true,product(d,A,identity),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 2
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 733
% 6.49/6.74 New rule produced :
% 6.49/6.74 [758]
% 6.49/6.74 ifeq(product(inverse(b),A,inverse(d)),true,product(h,A,identity),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 1
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 734
% 6.49/6.74 New rule produced :
% 6.49/6.74 [759]
% 6.49/6.74 ifeq(product(A,B,inverse(C)),true,product(multiply(C,A),B,identity),true) ->
% 6.49/6.74 true
% 6.49/6.74 Current number of equations to process: 0
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 735
% 6.49/6.74 New rule produced :
% 6.49/6.74 [760]
% 6.49/6.74 ifeq(product(multiply(A,A),B,inverse(A)),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 1
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 736
% 6.49/6.74 New rule produced :
% 6.49/6.74 [761]
% 6.49/6.74 ifeq(product(A,B,inverse(multiply(A,A))),true,product(identity,B,identity),true)
% 6.49/6.74 -> true
% 6.49/6.74 Current number of equations to process: 0
% 6.49/6.74 Current number of ordered equations: 0
% 6.49/6.74 Current number of rules: 737
% 6.49/6.74 New rule produced :
% 6.49/6.74 [762]
% 6.49/6.74 ifeq(product(c,identity,A),true,product(d,inverse(inverse(a)),A),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 8
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 738
% 6.69/6.96 New rule produced :
% 6.69/6.96 [763]
% 6.69/6.96 ifeq(product(d,identity,A),true,product(h,inverse(inverse(b)),A),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 7
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 739
% 6.69/6.96 New rule produced :
% 6.69/6.96 [764]
% 6.69/6.96 ifeq(product(A,identity,B),true,product(multiply(A,C),inverse(C),B),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 6
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 740
% 6.69/6.96 New rule produced :
% 6.69/6.96 [765]
% 6.69/6.96 ifeq(product(A,identity,k),true,ifeq(product(A,h,j),true,true,true),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 5
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 741
% 6.69/6.96 New rule produced :
% 6.69/6.96 [766]
% 6.69/6.96 ifeq(product(A,identity,d),true,ifeq(product(A,a,c),true,true,true),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 4
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 742
% 6.69/6.96 New rule produced :
% 6.69/6.96 [767]
% 6.69/6.96 ifeq(product(A,identity,h),true,ifeq(product(A,b,d),true,true,true),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 3
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 743
% 6.69/6.96 New rule produced :
% 6.69/6.96 [768]
% 6.69/6.96 ifeq(product(A,identity,inverse(B)),true,ifeq(product(A,B,identity),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 2
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 744
% 6.69/6.96 New rule produced :
% 6.69/6.96 [769]
% 6.69/6.96 ifeq(product(A,identity,identity),true,ifeq(product(A,B,inverse(inverse(B))),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 1
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 745
% 6.69/6.96 New rule produced :
% 6.69/6.96 [770]
% 6.69/6.96 ifeq(product(A,identity,multiply(B,inverse(C))),true,ifeq(product(A,C,B),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 0
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 746
% 6.69/6.96 New rule produced :
% 6.69/6.96 [771]
% 6.69/6.96 ifeq(product(A,identity,B),true,product(identity,inverse(multiply(A,A)),B),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 2
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 747
% 6.69/6.96 New rule produced :
% 6.69/6.96 [772]
% 6.69/6.96 ifeq(product(multiply(A,A),identity,B),true,product(identity,inverse(A),B),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 1
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 748
% 6.69/6.96 New rule produced :
% 6.69/6.96 [773]
% 6.69/6.96 ifeq(product(A,identity,identity),true,ifeq(product(A,B,multiply(inverse(B),
% 6.69/6.96 inverse(B))),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 0
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 749
% 6.69/6.96 New rule produced :
% 6.69/6.96 [774] ifeq(product(c,identity,A),true,product(d,a,A),true) -> true
% 6.69/6.96 Current number of equations to process: 7
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 750
% 6.69/6.96 New rule produced :
% 6.69/6.96 [775] ifeq(product(d,identity,A),true,product(h,b,A),true) -> true
% 6.69/6.96 Current number of equations to process: 8
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 751
% 6.69/6.96 New rule produced :
% 6.69/6.96 [776]
% 6.69/6.96 ifeq(product(inverse(inverse(A)),identity,B),true,product(identity,A,B),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 9
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 752
% 6.69/6.96 New rule produced :
% 6.69/6.96 [777]
% 6.69/6.96 ifeq(product(A,identity,B),true,product(multiply(A,inverse(C)),C,B),true) ->
% 6.69/6.96 true
% 6.69/6.96 Current number of equations to process: 8
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 753
% 6.69/6.96 New rule produced :
% 6.69/6.96 [778]
% 6.69/6.96 ifeq(product(A,identity,B),true,ifeq(product(A,inverse(B),identity),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 7
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 754
% 6.69/6.96 New rule produced :
% 6.69/6.96 [779]
% 6.69/6.96 ifeq(product(A,identity,c),true,ifeq(product(A,inverse(b),a),true,true,true),true)
% 6.69/6.96 -> true
% 6.69/6.96 Current number of equations to process: 6
% 6.69/6.96 Current number of ordered equations: 0
% 6.69/6.96 Current number of rules: 755
% 6.69/6.96 New rule produced :
% 6.69/6.96 [780]
% 6.69/6.96 ifeq(product(A,identity,j),true,ifeq(product(A,inverse(b),h),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 5
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 756
% 7.00/7.24 New rule produced :
% 7.00/7.24 [781]
% 7.00/7.24 ifeq(product(A,identity,k),true,ifeq(product(A,inverse(inverse(h)),j),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 4
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 757
% 7.00/7.24 New rule produced :
% 7.00/7.24 [782]
% 7.00/7.24 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(inverse(B)),B),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 3
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 758
% 7.00/7.24 New rule produced :
% 7.00/7.24 [783]
% 7.00/7.24 ifeq(product(A,identity,d),true,ifeq(product(A,inverse(inverse(a)),c),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 2
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 759
% 7.00/7.24 New rule produced :
% 7.00/7.24 [784]
% 7.00/7.24 ifeq(product(A,identity,h),true,ifeq(product(A,inverse(inverse(b)),d),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 1
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 760
% 7.00/7.24 New rule produced :
% 7.00/7.24 [785]
% 7.00/7.24 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(A,inverse(C),B),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 761
% 7.00/7.24 New rule produced :
% 7.00/7.24 [786]
% 7.00/7.24 ifeq(product(multiply(inverse(A),inverse(A)),identity,B),true,product(identity,A,B),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 2
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 762
% 7.00/7.24 New rule produced :
% 7.00/7.24 [787]
% 7.00/7.24 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(multiply(B,B)),B),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 1
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 763
% 7.00/7.24 New rule produced :
% 7.00/7.24 [788]
% 7.00/7.24 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(B),multiply(B,B)),true,true,true),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 764
% 7.00/7.24 New rule produced :
% 7.00/7.24 [789] ifeq(product(A,B,A),true,product(identity,B,identity),true) -> true
% 7.00/7.24 Rule
% 7.00/7.24 [745]
% 7.00/7.24 ifeq(product(inverse(A),B,inverse(A)),true,product(identity,B,identity),true)
% 7.00/7.24 -> true collapsed.
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 764
% 7.00/7.24 New rule produced :
% 7.00/7.24 [790]
% 7.00/7.24 ifeq(product(inverse(d),c,A),true,product(A,inverse(a),identity),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 3
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 765
% 7.00/7.24 New rule produced :
% 7.00/7.24 [791]
% 7.00/7.24 ifeq(product(inverse(h),d,A),true,product(A,inverse(b),identity),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 2
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 766
% 7.00/7.24 New rule produced :
% 7.00/7.24 [792]
% 7.00/7.24 ifeq(product(A,B,C),true,product(multiply(inverse(C),A),B,identity),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 1
% 7.00/7.24 Current number of rules: 767
% 7.00/7.24 New rule produced :
% 7.00/7.24 [793]
% 7.00/7.24 ifeq(product(inverse(multiply(A,B)),A,C),true,product(C,B,identity),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 768
% 7.00/7.24 New rule produced :
% 7.00/7.24 [794]
% 7.00/7.24 ifeq(product(multiply(inverse(A),inverse(A)),B,A),true,product(identity,B,identity),true)
% 7.00/7.24 -> true
% 7.00/7.24 Current number of equations to process: 0
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 769
% 7.00/7.24 New rule produced :
% 7.00/7.24 [795]
% 7.00/7.24 ifeq(product(inverse(c),d,A),true,product(identity,inverse(a),A),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 4
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 770
% 7.00/7.24 New rule produced :
% 7.00/7.24 [796]
% 7.00/7.24 ifeq(product(inverse(d),h,A),true,product(identity,inverse(b),A),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 3
% 7.00/7.24 Current number of ordered equations: 0
% 7.00/7.24 Current number of rules: 771
% 7.00/7.24 New rule produced :
% 7.00/7.24 [797]
% 7.00/7.24 ifeq(product(A,B,C),true,product(identity,B,multiply(inverse(A),C)),true) ->
% 7.00/7.24 true
% 7.00/7.24 Current number of equations to process: 1
% 7.00/7.24 Current number of ordered equations: 1
% 7.30/7.51 Current number of rules: 772
% 7.30/7.51 New rule produced :
% 7.30/7.51 [798]
% 7.30/7.51 ifeq(product(inverse(A),multiply(A,B),C),true,product(identity,B,C),true) ->
% 7.30/7.51 true
% 7.30/7.51 Current number of equations to process: 1
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 773
% 7.30/7.51 New rule produced :
% 7.30/7.51 [799]
% 7.30/7.51 ifeq(product(A,B,C),true,ifeq(product(inverse(A),C,B),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 0
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 774
% 7.30/7.51 New rule produced :
% 7.30/7.51 [800]
% 7.30/7.51 ifeq(product(inverse(A),identity,B),true,product(identity,multiply(A,A),B),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 2
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 775
% 7.30/7.51 New rule produced :
% 7.30/7.51 [801]
% 7.30/7.51 ifeq(product(inverse(multiply(A,A)),identity,B),true,product(identity,A,B),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 1
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 776
% 7.30/7.51 New rule produced :
% 7.30/7.51 [802]
% 7.30/7.51 ifeq(product(A,B,multiply(inverse(A),inverse(A))),true,product(identity,B,identity),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 0
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 777
% 7.30/7.51 New rule produced :
% 7.30/7.51 [803]
% 7.30/7.51 ifeq(product(A,c,B),true,product(B,inverse(a),multiply(A,d)),true) -> true
% 7.30/7.51 Current number of equations to process: 4
% 7.30/7.51 Current number of ordered equations: 1
% 7.30/7.51 Current number of rules: 778
% 7.30/7.51 New rule produced :
% 7.30/7.51 [804]
% 7.30/7.51 ifeq(product(A,d,B),true,product(multiply(A,c),inverse(a),B),true) -> true
% 7.30/7.51 Current number of equations to process: 4
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 779
% 7.30/7.51 New rule produced :
% 7.30/7.51 [805]
% 7.30/7.51 ifeq(product(A,d,identity),true,ifeq(product(A,c,a),true,true,true),true) ->
% 7.30/7.51 true
% 7.30/7.51 Current number of equations to process: 3
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 780
% 7.30/7.51 New rule produced :
% 7.30/7.51 [806]
% 7.30/7.51 ifeq(product(A,d,inverse(a)),true,ifeq(product(A,c,identity),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 2
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 781
% 7.30/7.51 New rule produced :
% 7.30/7.51 [807]
% 7.30/7.51 ifeq(product(A,d,identity),true,ifeq(product(A,c,inverse(inverse(a))),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 1
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 782
% 7.30/7.51 New rule produced :
% 7.30/7.51 [808]
% 7.30/7.51 ifeq(product(A,d,multiply(B,inverse(a))),true,ifeq(product(A,c,B),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 0
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 783
% 7.30/7.51 New rule produced :
% 7.30/7.51 [809]
% 7.30/7.51 ifeq(product(multiply(c,c),d,A),true,product(identity,inverse(a),A),true) ->
% 7.30/7.51 true
% 7.30/7.51 Current number of equations to process: 1
% 7.30/7.51 Current number of ordered equations: 1
% 7.30/7.51 Current number of rules: 784
% 7.30/7.51 New rule produced :
% 7.30/7.51 [810]
% 7.30/7.51 ifeq(product(multiply(d,d),c,A),true,product(A,inverse(a),identity),true) ->
% 7.30/7.51 true
% 7.30/7.51 Current number of equations to process: 1
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 785
% 7.30/7.51 New rule produced :
% 7.30/7.51 [811]
% 7.30/7.51 ifeq(product(A,d,identity),true,ifeq(product(A,c,multiply(inverse(a),
% 7.30/7.51 inverse(a))),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 0
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 786
% 7.30/7.51 New rule produced :
% 7.30/7.51 [812] ifeq(product(inverse(a),A,inverse(a)),true,product(d,A,d),true) -> true
% 7.30/7.51 Current number of equations to process: 6
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 787
% 7.30/7.51 New rule produced :
% 7.30/7.51 [813]
% 7.30/7.51 ifeq(product(inverse(a),A,B),true,product(d,A,multiply(c,B)),true) -> true
% 7.30/7.51 Current number of equations to process: 4
% 7.30/7.51 Current number of ordered equations: 1
% 7.30/7.51 Current number of rules: 788
% 7.30/7.51 New rule produced :
% 7.30/7.51 [814]
% 7.30/7.51 ifeq(product(c,multiply(inverse(a),A),B),true,product(d,A,B),true) -> true
% 7.30/7.51 Current number of equations to process: 4
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 789
% 7.30/7.51 New rule produced :
% 7.30/7.51 [815]
% 7.30/7.51 ifeq(product(inverse(a),identity,A),true,ifeq(product(c,A,d),true,true,true),true)
% 7.30/7.51 -> true
% 7.30/7.51 Current number of equations to process: 3
% 7.30/7.51 Current number of ordered equations: 0
% 7.30/7.51 Current number of rules: 790
% 7.30/7.51 New rule produced :
% 7.60/7.82 [816]
% 7.60/7.82 ifeq(product(inverse(a),inverse(d),A),true,ifeq(product(c,A,identity),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 2
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 791
% 7.60/7.82 New rule produced :
% 7.60/7.82 [817]
% 7.60/7.82 ifeq(product(inverse(a),inverse(b),A),true,ifeq(product(c,A,h),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 1
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 792
% 7.60/7.82 New rule produced :
% 7.60/7.82 [818]
% 7.60/7.82 ifeq(product(inverse(a),A,B),true,ifeq(product(c,B,multiply(d,A)),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 793
% 7.60/7.82 New rule produced :
% 7.60/7.82 [819]
% 7.60/7.82 ifeq(product(inverse(a),A,multiply(c,c)),true,product(d,A,identity),true) ->
% 7.60/7.82 true
% 7.60/7.82 Current number of equations to process: 2
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 794
% 7.60/7.82 New rule produced :
% 7.60/7.82 [820]
% 7.60/7.82 ifeq(product(c,identity,A),true,product(d,multiply(inverse(a),inverse(a)),A),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 1
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 795
% 7.60/7.82 New rule produced :
% 7.60/7.82 [821]
% 7.60/7.82 ifeq(product(inverse(a),multiply(d,d),A),true,ifeq(product(c,A,identity),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 796
% 7.60/7.82 New rule produced :
% 7.60/7.82 [822]
% 7.60/7.82 ifeq(product(A,B,inverse(a)),true,product(multiply(c,A),B,d),true) -> true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 797
% 7.60/7.82 New rule produced :
% 7.60/7.82 [823]
% 7.60/7.82 ifeq(product(multiply(c,c),A,inverse(a)),true,product(identity,A,d),true) ->
% 7.60/7.82 true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 798
% 7.60/7.82 New rule produced :
% 7.60/7.82 [824]
% 7.60/7.82 ifeq(product(A,h,B),true,product(multiply(A,d),inverse(b),B),true) -> true
% 7.60/7.82 Current number of equations to process: 4
% 7.60/7.82 Current number of ordered equations: 1
% 7.60/7.82 Current number of rules: 799
% 7.60/7.82 New rule produced :
% 7.60/7.82 [825]
% 7.60/7.82 ifeq(product(A,d,B),true,product(B,inverse(b),multiply(A,h)),true) -> true
% 7.60/7.82 Current number of equations to process: 4
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 800
% 7.60/7.82 New rule produced :
% 7.60/7.82 [826]
% 7.60/7.82 ifeq(product(A,h,identity),true,ifeq(product(A,d,b),true,true,true),true) ->
% 7.60/7.82 true
% 7.60/7.82 Current number of equations to process: 3
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 801
% 7.60/7.82 New rule produced :
% 7.60/7.82 [827]
% 7.60/7.82 ifeq(product(A,h,inverse(b)),true,ifeq(product(A,d,identity),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 2
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 802
% 7.60/7.82 New rule produced :
% 7.60/7.82 [828]
% 7.60/7.82 ifeq(product(A,h,identity),true,ifeq(product(A,d,inverse(inverse(b))),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 1
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 803
% 7.60/7.82 New rule produced :
% 7.60/7.82 [829]
% 7.60/7.82 ifeq(product(A,h,multiply(B,inverse(b))),true,ifeq(product(A,d,B),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 804
% 7.60/7.82 New rule produced :
% 7.60/7.82 [830]
% 7.60/7.82 ifeq(product(multiply(d,d),h,A),true,product(identity,inverse(b),A),true) ->
% 7.60/7.82 true
% 7.60/7.82 Current number of equations to process: 1
% 7.60/7.82 Current number of ordered equations: 1
% 7.60/7.82 Current number of rules: 805
% 7.60/7.82 New rule produced :
% 7.60/7.82 [831]
% 7.60/7.82 ifeq(product(multiply(h,h),d,A),true,product(A,inverse(b),identity),true) ->
% 7.60/7.82 true
% 7.60/7.82 Current number of equations to process: 1
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 806
% 7.60/7.82 New rule produced :
% 7.60/7.82 [832]
% 7.60/7.82 ifeq(product(A,h,identity),true,ifeq(product(A,d,multiply(inverse(b),
% 7.60/7.82 inverse(b))),true,true,true),true)
% 7.60/7.82 -> true
% 7.60/7.82 Current number of equations to process: 0
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 807
% 7.60/7.82 New rule produced :
% 7.60/7.82 [833] ifeq(product(inverse(b),A,inverse(b)),true,product(h,A,h),true) -> true
% 7.60/7.82 Current number of equations to process: 6
% 7.60/7.82 Current number of ordered equations: 0
% 7.60/7.82 Current number of rules: 808
% 7.60/7.82 New rule produced :
% 7.60/7.82 [834]
% 7.91/8.11 ifeq(product(d,multiply(inverse(b),A),B),true,product(h,A,B),true) -> true
% 7.91/8.11 Current number of equations to process: 4
% 7.91/8.11 Current number of ordered equations: 1
% 7.91/8.11 Current number of rules: 809
% 7.91/8.11 New rule produced :
% 7.91/8.11 [835]
% 7.91/8.11 ifeq(product(inverse(b),A,B),true,product(h,A,multiply(d,B)),true) -> true
% 7.91/8.11 Current number of equations to process: 4
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 810
% 7.91/8.11 New rule produced :
% 7.91/8.11 [836]
% 7.91/8.11 ifeq(product(inverse(b),identity,A),true,ifeq(product(d,A,h),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 3
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 811
% 7.91/8.11 New rule produced :
% 7.91/8.11 [837]
% 7.91/8.11 ifeq(product(inverse(b),b,A),true,ifeq(product(d,A,j),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 2
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 812
% 7.91/8.11 New rule produced :
% 7.91/8.11 [838]
% 7.91/8.11 ifeq(product(inverse(b),inverse(h),A),true,ifeq(product(d,A,identity),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 1
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 813
% 7.91/8.11 New rule produced :
% 7.91/8.11 [839]
% 7.91/8.11 ifeq(product(inverse(b),A,B),true,ifeq(product(d,B,multiply(h,A)),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 0
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 814
% 7.91/8.11 New rule produced :
% 7.91/8.11 [840]
% 7.91/8.11 ifeq(product(inverse(b),A,multiply(d,d)),true,product(h,A,identity),true) ->
% 7.91/8.11 true
% 7.91/8.11 Current number of equations to process: 2
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 815
% 7.91/8.11 New rule produced :
% 7.91/8.11 [841]
% 7.91/8.11 ifeq(product(d,identity,A),true,product(h,multiply(inverse(b),inverse(b)),A),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 1
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 816
% 7.91/8.11 New rule produced :
% 7.91/8.11 [842]
% 7.91/8.11 ifeq(product(inverse(b),multiply(h,h),A),true,ifeq(product(d,A,identity),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 0
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 817
% 7.91/8.11 New rule produced :
% 7.91/8.11 [843]
% 7.91/8.11 ifeq(product(A,B,inverse(b)),true,product(multiply(d,A),B,h),true) -> true
% 7.91/8.11 Current number of equations to process: 0
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 818
% 7.91/8.11 New rule produced :
% 7.91/8.11 [844]
% 7.91/8.11 ifeq(product(multiply(d,d),A,inverse(b)),true,product(identity,A,h),true) ->
% 7.91/8.11 true
% 7.91/8.11 Current number of equations to process: 0
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 819
% 7.91/8.11 New rule produced :
% 7.91/8.11 [845]
% 7.91/8.11 ifeq(product(A,B,C),true,product(C,X,multiply(A,multiply(B,X))),true) -> true
% 7.91/8.11 Current number of equations to process: 9
% 7.91/8.11 Current number of ordered equations: 1
% 7.91/8.11 Current number of rules: 820
% 7.91/8.11 New rule produced :
% 7.91/8.11 [846]
% 7.91/8.11 ifeq(product(A,multiply(B,C),X),true,product(multiply(A,B),C,X),true) -> true
% 7.91/8.11 Current number of equations to process: 9
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 821
% 7.91/8.11 New rule produced :
% 7.91/8.11 [847]
% 7.91/8.11 ifeq(product(A,multiply(B,C),C),true,ifeq(product(A,B,identity),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 8
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 822
% 7.91/8.11 New rule produced :
% 7.91/8.11 [848]
% 7.91/8.11 ifeq(product(A,multiply(B,b),c),true,ifeq(product(A,B,a),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 7
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 823
% 7.91/8.11 New rule produced :
% 7.91/8.11 [849]
% 7.91/8.11 ifeq(product(A,multiply(B,b),j),true,ifeq(product(A,B,h),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 6
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 824
% 7.91/8.11 New rule produced :
% 7.91/8.11 [850]
% 7.91/8.11 ifeq(product(A,multiply(B,inverse(h)),k),true,ifeq(product(A,B,j),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 5
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 825
% 7.91/8.11 New rule produced :
% 7.91/8.11 [851]
% 7.91/8.11 ifeq(product(A,multiply(B,inverse(C)),identity),true,ifeq(product(A,B,C),true,true,true),true)
% 7.91/8.11 -> true
% 7.91/8.11 Current number of equations to process: 4
% 7.91/8.11 Current number of ordered equations: 0
% 7.91/8.11 Current number of rules: 826
% 7.91/8.11 New rule produced :
% 7.91/8.11 [852]
% 7.91/8.11 ifeq(product(A,multiply(B,C),identity),true,ifeq(product(A,B,inverse(C)),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 3
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 827
% 8.21/8.46 New rule produced :
% 8.21/8.46 [853]
% 8.21/8.46 ifeq(product(A,multiply(B,inverse(a)),d),true,ifeq(product(A,B,c),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 2
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 828
% 8.21/8.46 New rule produced :
% 8.21/8.46 [854]
% 8.21/8.46 ifeq(product(A,multiply(B,inverse(b)),h),true,ifeq(product(A,B,d),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 1
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 829
% 8.21/8.46 New rule produced :
% 8.21/8.46 [855]
% 8.21/8.46 ifeq(product(A,multiply(B,C),multiply(X,C)),true,ifeq(product(A,B,X),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 0
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 830
% 8.21/8.46 New rule produced :
% 8.21/8.46 [856]
% 8.21/8.46 ifeq(product(A,multiply(multiply(A,A),B),C),true,product(identity,B,C),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 4
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 831
% 8.21/8.46 New rule produced :
% 8.21/8.46 [857]
% 8.21/8.46 ifeq(product(multiply(A,A),multiply(A,B),C),true,product(identity,B,C),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 3
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 832
% 8.21/8.46 New rule produced :
% 8.21/8.46 [858]
% 8.21/8.46 ifeq(product(multiply(multiply(A,B),multiply(A,B)),A,C),true,product(C,B,identity),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 2
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 833
% 8.21/8.46 New rule produced :
% 8.21/8.46 [859]
% 8.21/8.46 ifeq(product(A,multiply(B,multiply(C,C)),identity),true,ifeq(product(A,B,C),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 1
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 834
% 8.21/8.46 New rule produced :
% 8.21/8.46 [860]
% 8.21/8.46 ifeq(product(A,multiply(B,C),identity),true,ifeq(product(A,B,multiply(C,C)),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 0
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 835
% 8.21/8.46 New rule produced :
% 8.21/8.46 [861]
% 8.21/8.46 ifeq(product(A,B,C),true,product(multiply(X,A),B,multiply(X,C)),true) -> true
% 8.21/8.46 Current number of equations to process: 0
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 836
% 8.21/8.46 New rule produced :
% 8.21/8.46 [862]
% 8.21/8.46 ifeq(product(multiply(A,A),B,C),true,product(identity,B,multiply(A,C)),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 1
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 837
% 8.21/8.46 New rule produced :
% 8.21/8.46 [863]
% 8.21/8.46 ifeq(product(A,B,C),true,product(identity,B,multiply(multiply(A,A),C)),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 0
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 838
% 8.21/8.46 New rule produced :
% 8.21/8.46 [864]
% 8.21/8.46 ifeq(product(A,identity,B),true,ifeq(product(C,B,multiply(C,A)),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 2
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 839
% 8.21/8.46 New rule produced :
% 8.21/8.46 [865]
% 8.21/8.46 ifeq(product(A,inverse(multiply(B,A)),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 1
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 840
% 8.21/8.46 New rule produced :
% 8.21/8.46 [866]
% 8.21/8.46 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(multiply(X,A),B)),true,true,true),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 0
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 841
% 8.21/8.46 New rule produced :
% 8.21/8.46 [867]
% 8.21/8.46 ifeq(product(A,B,multiply(C,C)),true,product(multiply(C,A),B,identity),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 3
% 8.21/8.46 Current number of ordered equations: 1
% 8.21/8.46 Current number of rules: 842
% 8.21/8.46 New rule produced :
% 8.21/8.46 [868]
% 8.21/8.46 ifeq(product(A,identity,B),true,product(multiply(A,C),multiply(C,C),B),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 3
% 8.21/8.46 Current number of ordered equations: 0
% 8.21/8.46 Current number of rules: 843
% 8.21/8.46 New rule produced :
% 8.21/8.46 [869]
% 8.21/8.46 ifeq(product(A,identity,B),true,product(multiply(A,multiply(C,C)),C,B),true)
% 8.21/8.46 -> true
% 8.21/8.46 Current number of equations to process: 1
% 8.21/8.46 Current number of ordered equations: 1
% 8.21/8.46 Current number of rules: 844
% 8.21/8.46 New rule produced :
% 8.21/8.46 [870]
% 8.21/8.46 ifeq(product(A,B,C),true,product(multiply(multiply(C,C),A),B,identity),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 1
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 845
% 9.31/9.51 New rule produced :
% 9.31/9.51 [871]
% 9.31/9.51 ifeq(product(A,multiply(multiply(B,A),multiply(B,A)),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 846
% 9.31/9.51 New rule produced :
% 9.31/9.51 [872]
% 9.31/9.51 ifeq(product(A,identity,multiply(B,B)),true,ifeq(product(A,B,identity),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 2
% 9.31/9.51 Current number of ordered equations: 1
% 9.31/9.51 Current number of rules: 847
% 9.31/9.51 New rule produced :
% 9.31/9.51 [873]
% 9.31/9.51 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,C,B),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 2
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 848
% 9.31/9.51 New rule produced :
% 9.31/9.51 [874]
% 9.31/9.51 ifeq(product(A,identity,B),true,ifeq(product(A,multiply(B,B),identity),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 1
% 9.31/9.51 Current number of rules: 849
% 9.31/9.51 New rule produced :
% 9.31/9.51 [875]
% 9.31/9.51 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),C,B),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 850
% 9.31/9.51 New rule produced : [876] ifeq(product(A,A,B),true,true,true) -> true
% 9.31/9.51 Rule [142] ifeq(product(A,A,identity),true,true,true) -> true collapsed.
% 9.31/9.51 Rule [630] ifeq(product(identity,identity,A),true,true,true) -> true
% 9.31/9.51 collapsed.
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 849
% 9.31/9.51 New rule produced :
% 9.31/9.51 [877]
% 9.31/9.51 ifeq(product(A,identity,c),true,ifeq(product(A,multiply(b,b),a),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 850
% 9.31/9.51 New rule produced :
% 9.31/9.51 [878]
% 9.31/9.51 ifeq(product(A,identity,j),true,ifeq(product(A,multiply(b,b),h),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 851
% 9.31/9.51 New rule produced :
% 9.31/9.51 [879]
% 9.31/9.51 ifeq(product(A,identity,k),true,ifeq(product(A,multiply(inverse(h),inverse(h)),j),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 852
% 9.31/9.51 New rule produced :
% 9.31/9.51 [880]
% 9.31/9.51 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(inverse(B),
% 9.31/9.51 inverse(B)),B),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 853
% 9.31/9.51 New rule produced :
% 9.31/9.51 [881]
% 9.31/9.51 ifeq(product(A,identity,identity),true,ifeq(product(A,B,inverse(multiply(B,B))),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 1
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 854
% 9.31/9.51 New rule produced :
% 9.31/9.51 [882]
% 9.31/9.51 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(B,B),inverse(B)),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 855
% 9.31/9.51 New rule produced :
% 9.31/9.51 [883]
% 9.31/9.51 ifeq(product(A,identity,d),true,ifeq(product(A,multiply(inverse(a),inverse(a)),c),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 856
% 9.31/9.51 New rule produced :
% 9.31/9.51 [884]
% 9.31/9.51 ifeq(product(A,identity,h),true,ifeq(product(A,multiply(inverse(b),inverse(b)),d),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 857
% 9.31/9.51 New rule produced :
% 9.31/9.51 [885]
% 9.31/9.51 ifeq(product(A,identity,multiply(B,multiply(C,C))),true,ifeq(product(A,C,B),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 1
% 9.31/9.51 Current number of ordered equations: 0
% 9.31/9.51 Current number of rules: 858
% 9.31/9.51 New rule produced :
% 9.31/9.51 [886]
% 9.31/9.51 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(A,multiply(C,C),B),true,true,true),true)
% 9.31/9.51 -> true
% 9.31/9.51 Current number of equations to process: 0
% 9.31/9.51 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 859
% 10.31/10.59 New rule produced :
% 10.31/10.59 [887]
% 10.31/10.59 ifeq(product(identity,A,c),true,ifeq(product(b,A,identity),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 0
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 860
% 10.31/10.59 New rule produced :
% 10.31/10.59 [888]
% 10.31/10.59 ifeq(product(b,A,B),true,ifeq(product(c,B,A),true,true,true),true) -> true
% 10.31/10.59 Current number of equations to process: 4
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 861
% 10.31/10.59 New rule produced :
% 10.31/10.59 [889]
% 10.31/10.59 ifeq(product(identity,A,identity),true,ifeq(product(b,A,inverse(c)),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 2
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 862
% 10.31/10.59 New rule produced :
% 10.31/10.59 [890]
% 10.31/10.59 ifeq(product(identity,A,d),true,ifeq(product(b,A,inverse(a)),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 1
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 863
% 10.31/10.59 New rule produced :
% 10.31/10.59 [891]
% 10.31/10.59 ifeq(product(identity,A,j),true,ifeq(product(b,A,identity),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 1
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 864
% 10.31/10.59 New rule produced :
% 10.31/10.59 [892]
% 10.31/10.59 ifeq(product(b,A,B),true,ifeq(product(j,B,A),true,true,true),true) -> true
% 10.31/10.59 Current number of equations to process: 5
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 865
% 10.31/10.59 New rule produced :
% 10.31/10.59 [893]
% 10.31/10.59 ifeq(product(identity,A,k),true,ifeq(product(b,A,inverse(h)),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 3
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 866
% 10.31/10.59 New rule produced :
% 10.31/10.59 [894]
% 10.31/10.59 ifeq(product(identity,A,identity),true,ifeq(product(b,A,inverse(j)),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 2
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 867
% 10.31/10.59 New rule produced :
% 10.31/10.59 [895]
% 10.31/10.59 ifeq(product(identity,A,k),true,ifeq(product(inverse(h),A,identity),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 3
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 868
% 10.31/10.59 New rule produced :
% 10.31/10.59 [896]
% 10.31/10.59 ifeq(product(inverse(h),A,B),true,ifeq(product(k,B,A),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 5
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 869
% 10.31/10.59 New rule produced :
% 10.31/10.59 [897]
% 10.31/10.59 ifeq(product(A,B,C),true,ifeq(product(inverse(A),B,C),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 12
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 870
% 10.31/10.59 New rule produced :
% 10.31/10.59 [898]
% 10.31/10.59 ifeq(product(A,B,C),true,ifeq(product(inverse(A),B,identity),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 11
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 871
% 10.31/10.59 New rule produced :
% 10.31/10.59 [899]
% 10.31/10.59 ifeq(product(A,B,c),true,ifeq(product(inverse(A),B,b),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 10
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 872
% 10.31/10.59 New rule produced :
% 10.31/10.59 [900]
% 10.31/10.59 ifeq(product(A,B,j),true,ifeq(product(inverse(A),B,b),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 9
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 873
% 10.31/10.59 New rule produced :
% 10.31/10.59 [901]
% 10.31/10.59 ifeq(product(A,B,identity),true,ifeq(product(inverse(A),B,C),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 8
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 874
% 10.31/10.59 New rule produced :
% 10.31/10.59 [902]
% 10.31/10.59 ifeq(product(inverse(A),identity,B),true,ifeq(product(C,B,A),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 16
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 875
% 10.31/10.59 New rule produced :
% 10.31/10.59 [903]
% 10.31/10.59 ifeq(product(inverse(a),b,A),true,ifeq(product(B,A,c),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 15
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 876
% 10.31/10.59 New rule produced :
% 10.31/10.59 [904]
% 10.31/10.59 ifeq(product(inverse(h),b,A),true,ifeq(product(B,A,j),true,true,true),true)
% 10.31/10.59 -> true
% 10.31/10.59 Current number of equations to process: 14
% 10.31/10.59 Current number of ordered equations: 0
% 10.31/10.59 Current number of rules: 877
% 10.31/10.59 New rule produced :
% 10.71/10.94 [905]
% 10.71/10.94 ifeq(product(inverse(A),B,C),true,ifeq(product(A,B,C),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 23
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 878
% 10.71/10.94 New rule produced :
% 10.71/10.94 [906]
% 10.71/10.94 ifeq(product(inverse(A),B,C),true,ifeq(product(A,B,identity),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 22
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 879
% 10.71/10.94 New rule produced :
% 10.71/10.94 [907]
% 10.71/10.94 ifeq(product(inverse(A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 21
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 880
% 10.71/10.94 New rule produced :
% 10.71/10.94 [908]
% 10.71/10.94 ifeq(product(inverse(A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 20
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 881
% 10.71/10.94 New rule produced :
% 10.71/10.94 [909]
% 10.71/10.94 ifeq(product(inverse(A),B,identity),true,ifeq(product(A,B,C),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 19
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 882
% 10.71/10.94 New rule produced :
% 10.71/10.94 [910]
% 10.71/10.94 ifeq(product(A,A,B),true,ifeq(product(C,B,identity),true,true,true),true) ->
% 10.71/10.94 true
% 10.71/10.94 Rule
% 10.71/10.94 [83]
% 10.71/10.94 ifeq(product(A,A,B),true,ifeq(product(A,B,identity),true,true,true),true) ->
% 10.71/10.94 true collapsed.
% 10.71/10.94 Current number of equations to process: 22
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 882
% 10.71/10.94 New rule produced :
% 10.71/10.94 [911]
% 10.71/10.94 ifeq(product(A,identity,B),true,ifeq(product(C,B,inverse(A)),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 21
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 883
% 10.71/10.94 New rule produced :
% 10.71/10.94 [912]
% 10.71/10.94 ifeq(product(identity,A,d),true,ifeq(product(inverse(a),A,identity),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 24
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 884
% 10.71/10.94 New rule produced :
% 10.71/10.94 [913]
% 10.71/10.94 ifeq(product(inverse(a),A,B),true,ifeq(product(d,B,A),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 26
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 885
% 10.71/10.94 New rule produced :
% 10.71/10.94 [914]
% 10.71/10.94 ifeq(product(identity,A,h),true,ifeq(product(inverse(b),A,identity),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 27
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 886
% 10.71/10.94 New rule produced :
% 10.71/10.94 [915]
% 10.71/10.94 ifeq(product(identity,A,j),true,ifeq(product(inverse(b),A,b),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 26
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 887
% 10.71/10.94 New rule produced :
% 10.71/10.94 [916]
% 10.71/10.94 ifeq(product(inverse(b),A,B),true,ifeq(product(h,B,A),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 28
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 888
% 10.71/10.94 New rule produced :
% 10.71/10.94 [917]
% 10.71/10.94 ifeq(product(identity,A,multiply(c,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 26
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 889
% 10.71/10.94 New rule produced :
% 10.71/10.94 [918]
% 10.71/10.94 ifeq(product(identity,A,multiply(j,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 25
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 890
% 10.71/10.94 New rule produced :
% 10.71/10.94 [919]
% 10.71/10.94 ifeq(product(identity,A,identity),true,ifeq(product(inverse(h),A,inverse(k)),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 24
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 891
% 10.71/10.94 New rule produced :
% 10.71/10.94 [920]
% 10.71/10.94 ifeq(product(A,B,k),true,ifeq(product(inverse(A),B,inverse(h)),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 23
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 892
% 10.71/10.94 New rule produced :
% 10.71/10.94 [921]
% 10.71/10.94 ifeq(product(A,B,d),true,ifeq(product(inverse(A),B,inverse(a)),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 21
% 10.71/10.94 Current number of ordered equations: 0
% 10.71/10.94 Current number of rules: 893
% 10.71/10.94 New rule produced :
% 10.71/10.94 [922]
% 10.71/10.94 ifeq(product(A,B,h),true,ifeq(product(inverse(A),B,inverse(b)),true,true,true),true)
% 10.71/10.94 -> true
% 10.71/10.94 Current number of equations to process: 20
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 894
% 11.11/11.31 New rule produced :
% 11.11/11.31 [923]
% 11.11/11.31 ifeq(product(inverse(j),inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 19
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 895
% 11.11/11.31 New rule produced :
% 11.11/11.31 [924]
% 11.11/11.31 ifeq(product(inverse(inverse(A)),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 17
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 896
% 11.11/11.31 New rule produced :
% 11.11/11.31 [925]
% 11.11/11.31 ifeq(product(inverse(c),inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 16
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 897
% 11.11/11.31 New rule produced :
% 11.11/11.31 [926]
% 11.11/11.31 ifeq(product(inverse(d),inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 15
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 898
% 11.11/11.31 New rule produced :
% 11.11/11.31 [927]
% 11.11/11.31 ifeq(product(inverse(A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 14
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 899
% 11.11/11.31 New rule produced :
% 11.11/11.31 [928]
% 11.11/11.31 ifeq(product(inverse(A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 12
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 900
% 11.11/11.31 New rule produced :
% 11.11/11.31 [929]
% 11.11/11.31 ifeq(product(inverse(A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 11
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 901
% 11.11/11.31 New rule produced :
% 11.11/11.31 [930]
% 11.11/11.31 ifeq(product(A,inverse(inverse(A)),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 10
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 902
% 11.11/11.31 New rule produced :
% 11.11/11.31 [931]
% 11.11/11.31 ifeq(product(identity,A,identity),true,ifeq(product(inverse(a),A,inverse(d)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 9
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 903
% 11.11/11.31 New rule produced :
% 11.11/11.31 [932]
% 11.11/11.31 ifeq(product(identity,A,h),true,ifeq(product(inverse(a),A,inverse(b)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 8
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 904
% 11.11/11.31 New rule produced :
% 11.11/11.31 [933]
% 11.11/11.31 ifeq(product(identity,A,identity),true,ifeq(product(inverse(b),A,inverse(h)),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 7
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 905
% 11.11/11.31 New rule produced :
% 11.11/11.31 [934]
% 11.11/11.31 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(C,A,identity),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Rule
% 11.11/11.31 [546]
% 11.11/11.31 ifeq(product(identity,A,multiply(B,B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 11.11/11.31 -> true collapsed.
% 11.11/11.31 Current number of equations to process: 11
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 905
% 11.11/11.31 New rule produced :
% 11.11/11.31 [935]
% 11.11/11.31 ifeq(product(A,B,C),true,ifeq(product(multiply(X,A),C,B),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Rule
% 11.11/11.31 [875]
% 11.11/11.31 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),C,B),true,true,true),true)
% 11.11/11.31 -> true collapsed.
% 11.11/11.31 Current number of equations to process: 10
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 905
% 11.11/11.31 New rule produced :
% 11.11/11.31 [936]
% 11.11/11.31 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),B,C),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 27
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 906
% 11.11/11.31 New rule produced :
% 11.11/11.31 [937]
% 11.11/11.31 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),B,identity),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 26
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 907
% 11.11/11.31 New rule produced :
% 11.11/11.31 [938]
% 11.11/11.31 ifeq(product(A,B,c),true,ifeq(product(multiply(A,A),B,b),true,true,true),true)
% 11.11/11.31 -> true
% 11.11/11.31 Current number of equations to process: 25
% 11.11/11.31 Current number of ordered equations: 0
% 11.11/11.31 Current number of rules: 908
% 11.11/11.31 New rule produced :
% 11.11/11.31 [939]
% 11.11/11.31 ifeq(product(A,B,j),true,ifeq(product(multiply(A,A),B,b),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 24
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 909
% 11.50/11.70 New rule produced :
% 11.50/11.70 [940]
% 11.50/11.70 ifeq(product(A,B,identity),true,ifeq(product(multiply(A,A),B,C),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 23
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 910
% 11.50/11.70 New rule produced :
% 11.50/11.70 [941]
% 11.50/11.70 ifeq(product(multiply(A,A),identity,B),true,ifeq(product(C,B,A),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 22
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 911
% 11.50/11.70 New rule produced :
% 11.50/11.70 [942]
% 11.50/11.70 ifeq(product(multiply(a,a),b,A),true,ifeq(product(B,A,c),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 21
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 912
% 11.50/11.70 New rule produced :
% 11.50/11.70 [943]
% 11.50/11.70 ifeq(product(multiply(h,h),b,A),true,ifeq(product(B,A,j),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 20
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 913
% 11.50/11.70 New rule produced :
% 11.50/11.70 [944]
% 11.50/11.70 ifeq(product(A,B,C),true,ifeq(product(A,B,identity),true,true,true),true) ->
% 11.50/11.70 true
% 11.50/11.70 Current number of equations to process: 35
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 914
% 11.50/11.70 New rule produced :
% 11.50/11.70 [945]
% 11.50/11.70 ifeq(product(A,B,c),true,ifeq(product(A,B,b),true,true,true),true) -> true
% 11.50/11.70 Current number of equations to process: 34
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 915
% 11.50/11.70 New rule produced :
% 11.50/11.70 [946]
% 11.50/11.70 ifeq(product(A,B,j),true,ifeq(product(A,B,b),true,true,true),true) -> true
% 11.50/11.70 Current number of equations to process: 33
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 916
% 11.50/11.70 New rule produced :
% 11.50/11.70 [947]
% 11.50/11.70 ifeq(product(A,B,identity),true,ifeq(product(A,B,C),true,true,true),true) ->
% 11.50/11.70 true
% 11.50/11.70 Current number of equations to process: 35
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 917
% 11.50/11.70 New rule produced :
% 11.50/11.70 [948]
% 11.50/11.70 ifeq(product(identity,A,B),true,ifeq(product(C,B,A),true,true,true),true) ->
% 11.50/11.70 true
% 11.50/11.70 Rule
% 11.50/11.70 [606]
% 11.50/11.70 ifeq(product(identity,A,B),true,ifeq(product(identity,B,A),true,true,true),true)
% 11.50/11.70 -> true collapsed.
% 11.50/11.70 Current number of equations to process: 41
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 917
% 11.50/11.70 New rule produced :
% 11.50/11.70 [949]
% 11.50/11.70 ifeq(product(A,identity,B),true,ifeq(product(C,B,A),true,true,true),true) ->
% 11.50/11.70 true
% 11.50/11.70 Rule
% 11.50/11.70 [267]
% 11.50/11.70 ifeq(product(A,identity,B),true,ifeq(product(identity,B,A),true,true,true),true)
% 11.50/11.70 -> true collapsed.
% 11.50/11.70 Current number of equations to process: 40
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 917
% 11.50/11.70 New rule produced :
% 11.50/11.70 [950]
% 11.50/11.70 ifeq(product(a,b,A),true,ifeq(product(B,A,c),true,true,true),true) -> true
% 11.50/11.70 Rule
% 11.50/11.70 [607]
% 11.50/11.70 ifeq(product(a,b,A),true,ifeq(product(identity,A,c),true,true,true),true) ->
% 11.50/11.70 true collapsed.
% 11.50/11.70 Current number of equations to process: 39
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 917
% 11.50/11.70 New rule produced :
% 11.50/11.70 [951]
% 11.50/11.70 ifeq(product(h,b,A),true,ifeq(product(B,A,j),true,true,true),true) -> true
% 11.50/11.70 Rule
% 11.50/11.70 [608]
% 11.50/11.70 ifeq(product(h,b,A),true,ifeq(product(identity,A,j),true,true,true),true) ->
% 11.50/11.70 true collapsed.
% 11.50/11.70 Current number of equations to process: 38
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 917
% 11.50/11.70 New rule produced :
% 11.50/11.70 [952]
% 11.50/11.70 ifeq(product(A,B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 43
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 918
% 11.50/11.70 New rule produced :
% 11.50/11.70 [953]
% 11.50/11.70 ifeq(product(A,B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 41
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 919
% 11.50/11.70 New rule produced :
% 11.50/11.70 [954]
% 11.50/11.70 ifeq(product(A,B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Current number of equations to process: 40
% 11.50/11.70 Current number of ordered equations: 0
% 11.50/11.70 Current number of rules: 920
% 11.50/11.70 New rule produced :
% 11.50/11.70 [955]
% 11.50/11.70 ifeq(product(j,inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 11.50/11.70 -> true
% 11.50/11.70 Rule
% 11.50/11.70 [609]
% 11.50/11.70 ifeq(product(j,inverse(h),A),true,ifeq(product(identity,A,k),true,true,true),true)
% 11.81/12.01 -> true collapsed.
% 11.81/12.01 Current number of equations to process: 39
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 920
% 11.81/12.01 New rule produced :
% 11.81/12.01 [956]
% 11.81/12.01 ifeq(product(A,inverse(A),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 38
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 921
% 11.81/12.01 New rule produced :
% 11.81/12.01 [957]
% 11.81/12.01 ifeq(product(inverse(A),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 37
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 922
% 11.81/12.01 New rule produced :
% 11.81/12.01 [958]
% 11.81/12.01 ifeq(product(c,inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Rule
% 11.81/12.01 [610]
% 11.81/12.01 ifeq(product(c,inverse(a),A),true,ifeq(product(identity,A,d),true,true,true),true)
% 11.81/12.01 -> true collapsed.
% 11.81/12.01 Current number of equations to process: 36
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 922
% 11.81/12.01 New rule produced :
% 11.81/12.01 [959]
% 11.81/12.01 ifeq(product(d,inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Rule
% 11.81/12.01 [611]
% 11.81/12.01 ifeq(product(d,inverse(b),A),true,ifeq(product(identity,A,h),true,true,true),true)
% 11.81/12.01 -> true collapsed.
% 11.81/12.01 Current number of equations to process: 35
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 922
% 11.81/12.01 New rule produced :
% 11.81/12.01 [960]
% 11.81/12.01 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,B,C),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 34
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 923
% 11.81/12.01 New rule produced :
% 11.81/12.01 [961]
% 11.81/12.01 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,B,identity),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 33
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 924
% 11.81/12.01 New rule produced :
% 11.81/12.01 [962]
% 11.81/12.01 ifeq(product(multiply(A,A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 32
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 925
% 11.81/12.01 New rule produced :
% 11.81/12.01 [963]
% 11.81/12.01 ifeq(product(multiply(A,A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 31
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 926
% 11.81/12.01 New rule produced :
% 11.81/12.01 [964]
% 11.81/12.01 ifeq(product(multiply(A,A),B,identity),true,ifeq(product(A,B,C),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 30
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 927
% 11.81/12.01 New rule produced :
% 11.81/12.01 [965]
% 11.81/12.01 ifeq(product(A,identity,B),true,ifeq(product(C,B,multiply(A,A)),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 29
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 928
% 11.81/12.01 New rule produced :
% 11.81/12.01 [966]
% 11.81/12.01 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Current number of equations to process: 28
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 929
% 11.81/12.01 New rule produced :
% 11.81/12.01 [967]
% 11.81/12.01 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 11.81/12.01 -> true
% 11.81/12.01 Rule
% 11.81/12.01 [612]
% 11.81/12.01 ifeq(product(A,B,C),true,ifeq(product(identity,C,multiply(A,B)),true,true,true),true)
% 11.81/12.01 -> true collapsed.
% 11.81/12.01 Current number of equations to process: 27
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 929
% 11.81/12.01 New rule produced :
% 11.81/12.01 [968]
% 11.81/12.01 ifeq(product(A,B,C),true,ifeq(product(C,B,A),true,true,true),true) -> true
% 11.81/12.01 Rule
% 11.81/12.01 [208]
% 11.81/12.01 ifeq(product(A,identity,B),true,ifeq(product(B,identity,A),true,true,true),true)
% 11.81/12.01 -> true collapsed.
% 11.81/12.01 Current number of equations to process: 27
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 929
% 11.81/12.01 New rule produced : [969] ifeq(product(c,b,a),true,true,true) -> true
% 11.81/12.01 Current number of equations to process: 27
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 930
% 11.81/12.01 New rule produced : [970] ifeq(product(j,b,h),true,true,true) -> true
% 11.81/12.01 Current number of equations to process: 27
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 931
% 11.81/12.01 New rule produced :
% 11.81/12.01 [971] ifeq(product(k,inverse(h),j),true,true,true) -> true
% 11.81/12.01 Current number of equations to process: 27
% 11.81/12.01 Current number of ordered equations: 0
% 11.81/12.01 Current number of rules: 932
% 11.81/12.01 New rule produced :
% 11.81/12.01 [972] ifeq(product(d,inverse(a),c),true,true,true) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 933
% 12.11/12.36 New rule produced :
% 12.11/12.36 [973] ifeq(product(h,inverse(b),d),true,true,true) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 934
% 12.11/12.36 New rule produced :
% 12.11/12.36 [974] ifeq(product(multiply(A,B),B,A),true,true,true) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 935
% 12.11/12.36 New rule produced : [975] product(inverse(a),c,b) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 936
% 12.11/12.36 New rule produced :
% 12.11/12.36 [976]
% 12.11/12.36 ifeq(product(identity,A,b),true,ifeq(product(a,A,c),true,true,true),true) ->
% 12.11/12.36 true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 937
% 12.11/12.36 New rule produced : [977] product(multiply(a,a),c,b) -> true
% 12.11/12.36 Current number of equations to process: 28
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 938
% 12.11/12.36 New rule produced :
% 12.11/12.36 [978]
% 12.11/12.36 ifeq(product(a,c,A),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 12.11/12.36 true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 939
% 12.11/12.36 New rule produced :
% 12.11/12.36 [979] ifeq(product(identity,multiply(a,c),b),true,true,true) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 940
% 12.11/12.36 New rule produced : [980] product(inverse(h),j,b) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 941
% 12.11/12.36 New rule produced :
% 12.11/12.36 [981]
% 12.11/12.36 ifeq(product(identity,A,b),true,ifeq(product(h,A,j),true,true,true),true) ->
% 12.11/12.36 true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 942
% 12.11/12.36 New rule produced : [982] product(multiply(h,h),j,b) -> true
% 12.11/12.36 Current number of equations to process: 28
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 943
% 12.11/12.36 New rule produced :
% 12.11/12.36 [983]
% 12.11/12.36 ifeq(product(h,j,A),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 12.11/12.36 true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 944
% 12.11/12.36 New rule produced :
% 12.11/12.36 [984] ifeq(product(identity,multiply(h,j),b),true,true,true) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 945
% 12.11/12.36 New rule produced : [985] product(inverse(j),k,inverse(h)) -> true
% 12.11/12.36 Current number of equations to process: 27
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 946
% 12.11/12.36 New rule produced :
% 12.11/12.36 [986]
% 12.11/12.36 ifeq(product(identity,A,multiply(k,B)),true,ifeq(product(inverse(h),A,B),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 26
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 947
% 12.11/12.36 New rule produced :
% 12.11/12.36 [987]
% 12.11/12.36 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(inverse(A),B,X),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 25
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 948
% 12.11/12.36 New rule produced :
% 12.11/12.36 [988]
% 12.11/12.36 ifeq(product(inverse(A),B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 24
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 949
% 12.11/12.36 New rule produced :
% 12.11/12.36 [989]
% 12.11/12.36 ifeq(product(inverse(A),B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 23
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 950
% 12.11/12.36 New rule produced :
% 12.11/12.36 [990]
% 12.11/12.36 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(inverse(A),B)),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 22
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 951
% 12.11/12.36 New rule produced :
% 12.11/12.36 [991]
% 12.11/12.36 ifeq(product(identity,A,multiply(d,B)),true,ifeq(product(inverse(a),A,B),true,true,true),true)
% 12.11/12.36 -> true
% 12.11/12.36 Current number of equations to process: 21
% 12.11/12.36 Current number of ordered equations: 0
% 12.11/12.36 Current number of rules: 952
% 12.11/12.36 New rule produced :
% 12.41/12.64 [992]
% 12.41/12.64 ifeq(product(identity,A,multiply(h,B)),true,ifeq(product(inverse(b),A,B),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 20
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 953
% 12.41/12.64 New rule produced :
% 12.41/12.64 [993]
% 12.41/12.64 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(multiply(C,B))),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Rule
% 12.41/12.64 [552]
% 12.41/12.64 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(multiply(B,B))),true,true,true),true)
% 12.41/12.64 -> true collapsed.
% 12.41/12.64 Current number of equations to process: 19
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 953
% 12.41/12.64 New rule produced :
% 12.41/12.64 [994]
% 12.41/12.64 ifeq(product(A,B,k),true,ifeq(product(multiply(A,A),B,inverse(h)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 18
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 954
% 12.41/12.64 New rule produced :
% 12.41/12.64 [995]
% 12.41/12.64 ifeq(product(A,B,d),true,ifeq(product(multiply(A,A),B,inverse(a)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 16
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 955
% 12.41/12.64 New rule produced :
% 12.41/12.64 [996]
% 12.41/12.64 ifeq(product(A,B,h),true,ifeq(product(multiply(A,A),B,inverse(b)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 15
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 956
% 12.41/12.64 New rule produced :
% 12.41/12.64 [997]
% 12.41/12.64 ifeq(product(multiply(j,j),inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 14
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 957
% 12.41/12.64 New rule produced :
% 12.41/12.64 [998]
% 12.41/12.64 ifeq(product(multiply(A,A),inverse(A),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 13
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 958
% 12.41/12.64 New rule produced :
% 12.41/12.64 [999]
% 12.41/12.64 ifeq(product(multiply(c,c),inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 12
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 959
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1000]
% 12.41/12.64 ifeq(product(multiply(d,d),inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 11
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 960
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1001]
% 12.41/12.64 ifeq(product(multiply(A,A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 10
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 961
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1002]
% 12.41/12.64 ifeq(product(multiply(A,A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 8
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 962
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1003]
% 12.41/12.64 ifeq(product(multiply(A,A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 7
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 963
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1004]
% 12.41/12.64 ifeq(product(A,inverse(multiply(A,A)),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 6
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 964
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1005]
% 12.41/12.64 ifeq(product(identity,A,inverse(h)),true,ifeq(product(j,A,k),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 6
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 965
% 12.41/12.64 New rule produced : [1006] product(multiply(j,j),k,inverse(h)) -> true
% 12.41/12.64 Current number of equations to process: 7
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 966
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1007]
% 12.41/12.64 ifeq(product(j,k,A),true,ifeq(product(identity,A,inverse(h)),true,true,true),true)
% 12.41/12.64 -> true
% 12.41/12.64 Current number of equations to process: 6
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 967
% 12.41/12.64 New rule produced :
% 12.41/12.64 [1008]
% 12.41/12.64 ifeq(product(identity,multiply(j,k),inverse(h)),true,true,true) -> true
% 12.41/12.64 Current number of equations to process: 6
% 12.41/12.64 Current number of ordered equations: 0
% 12.41/12.64 Current number of rules: 968
% 12.41/12.64 New rule produced : [1009] product(A,identity,inverse(multiply(A,A))) -> true
% 12.73/12.98 Current number of equations to process: 6
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.98 Current number of rules: 969
% 12.73/12.98 New rule produced : [1010] product(A,identity,inverse(inverse(A))) -> true
% 12.73/12.98 Current number of equations to process: 6
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.98 Current number of rules: 970
% 12.73/12.98 New rule produced : [1011] product(multiply(A,A),identity,inverse(A)) -> true
% 12.73/12.98 Current number of equations to process: 6
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.98 Current number of rules: 971
% 12.73/12.98 New rule produced :
% 12.73/12.98 [1012] ifeq(product(identity,A,inverse(inverse(A))),true,true,true) -> true
% 12.73/12.98 Current number of equations to process: 6
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.98 Current number of rules: 972
% 12.73/12.98 New rule produced :
% 12.73/12.98 [1013] product(A,identity,multiply(inverse(A),inverse(A))) -> true
% 12.73/12.98 Current number of equations to process: 7
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.98 Current number of rules: 973
% 12.73/12.98 New rule produced : [1014] product(A,multiply(inverse(A),B),B) -> true
% 12.73/12.98 Current number of equations to process: 11
% 12.73/12.98 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 974
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1015] ifeq(product(inverse(inverse(A)),identity,A),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 10
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 975
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1016] ifeq(product(inverse(c),d,inverse(a)),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 9
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 976
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1017] ifeq(product(inverse(d),h,inverse(b)),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 8
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 977
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1018]
% 12.73/12.99 ifeq(product(inverse(A),identity,multiply(A,A)),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 7
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 978
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1019] ifeq(product(inverse(A),multiply(A,B),B),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 979
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1020]
% 12.73/12.99 ifeq(product(inverse(multiply(A,A)),identity,A),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 7
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 980
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1021]
% 12.73/12.99 ifeq(product(A,B,C),true,ifeq(product(inverse(B),C,A),true,true,true),true)
% 12.73/12.99 -> true
% 12.73/12.99 Rule
% 12.73/12.99 [213]
% 12.73/12.99 ifeq(product(A,B,identity),true,ifeq(product(inverse(B),identity,A),true,true,true),true)
% 12.73/12.99 -> true collapsed.
% 12.73/12.99 Rule
% 12.73/12.99 [643]
% 12.73/12.99 ifeq(product(identity,A,B),true,ifeq(product(inverse(A),B,identity),true,true,true),true)
% 12.73/12.99 -> true collapsed.
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 979
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1022] ifeq(product(inverse(b),c,a),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 980
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1023] ifeq(product(inverse(b),j,h),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 981
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1024] ifeq(product(inverse(inverse(h)),k,j),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 982
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1025] ifeq(product(inverse(inverse(a)),d,c),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 983
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1026] ifeq(product(inverse(inverse(b)),h,d),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 984
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1027] ifeq(product(inverse(A),multiply(B,A),B),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 12.73/12.99 Current number of rules: 985
% 12.73/12.99 New rule produced :
% 12.73/12.99 [1028] ifeq(product(multiply(inverse(A),B),A,B),true,true,true) -> true
% 12.73/12.99 Current number of equations to process: 6
% 12.73/12.99 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1029] product(inverse(A),identity,multiply(A,A)) -> true
% 13.02/13.28 Rule
% 13.02/13.28 [1018]
% 13.02/13.28 ifeq(product(inverse(A),identity,multiply(A,A)),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1030] product(inverse(inverse(A)),identity,A) -> true
% 13.02/13.28 Rule
% 13.02/13.28 [1015] ifeq(product(inverse(inverse(A)),identity,A),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1031] product(inverse(c),d,inverse(a)) -> true
% 13.02/13.28 Rule [1016] ifeq(product(inverse(c),d,inverse(a)),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1032] product(inverse(d),h,inverse(b)) -> true
% 13.02/13.28 Rule [1017] ifeq(product(inverse(d),h,inverse(b)),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1033] product(inverse(A),multiply(A,B),B) -> true
% 13.02/13.28 Rule [1019] ifeq(product(inverse(A),multiply(A,B),B),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced : [1034] product(inverse(multiply(A,A)),identity,A) -> true
% 13.02/13.28 Rule
% 13.02/13.28 [1020]
% 13.02/13.28 ifeq(product(inverse(multiply(A,A)),identity,A),true,true,true) -> true
% 13.02/13.28 collapsed.
% 13.02/13.28 Current number of equations to process: 7
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1035]
% 13.02/13.28 ifeq(product(A,inverse(B),C),true,ifeq(product(B,C,A),true,true,true),true)
% 13.02/13.28 -> true
% 13.02/13.28 Rule
% 13.02/13.28 [212]
% 13.02/13.28 ifeq(product(A,inverse(B),identity),true,ifeq(product(B,identity,A),true,true,true),true)
% 13.02/13.28 -> true collapsed.
% 13.02/13.28 Rule
% 13.02/13.28 [642]
% 13.02/13.28 ifeq(product(identity,inverse(A),B),true,ifeq(product(A,B,identity),true,true,true),true)
% 13.02/13.28 -> true collapsed.
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 985
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1036] ifeq(product(c,inverse(a),b),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 986
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1037] ifeq(product(j,inverse(h),b),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 987
% 13.02/13.28 New rule produced : [1038] ifeq(product(h,k,j),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 988
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1039] ifeq(product(k,inverse(j),inverse(h)),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 989
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1040] ifeq(product(identity,inverse(inverse(A)),A),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 990
% 13.02/13.28 New rule produced : [1041] ifeq(product(a,d,c),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 991
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1042] ifeq(product(d,inverse(c),inverse(a)),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 992
% 13.02/13.28 New rule produced : [1043] ifeq(product(b,h,d),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 993
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1044] ifeq(product(h,inverse(d),inverse(b)),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 994
% 13.02/13.28 New rule produced :
% 13.02/13.28 [1045] ifeq(product(A,multiply(B,inverse(A)),B),true,true,true) -> true
% 13.02/13.28 Current number of equations to process: 6
% 13.02/13.28 Current number of ordered equations: 0
% 13.02/13.28 Current number of rules: 995
% 13.02/13.28 New rule produced :
% 13.52/13.71 [1046] ifeq(product(multiply(A,B),inverse(A),B),true,true,true) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 996
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1047] product(multiply(inverse(A),inverse(A)),identity,A) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 997
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1048]
% 13.52/13.71 ifeq(product(identity,A,inverse(a)),true,ifeq(product(c,A,d),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 998
% 13.52/13.71 New rule produced : [1049] product(multiply(c,c),d,inverse(a)) -> true
% 13.52/13.71 Current number of equations to process: 7
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 999
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1050]
% 13.52/13.71 ifeq(product(c,d,A),true,ifeq(product(identity,A,inverse(a)),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1000
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1051]
% 13.52/13.71 ifeq(product(identity,multiply(c,d),inverse(a)),true,true,true) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1001
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1052]
% 13.52/13.71 ifeq(product(identity,A,inverse(b)),true,ifeq(product(d,A,h),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1002
% 13.52/13.71 New rule produced : [1053] product(multiply(d,d),h,inverse(b)) -> true
% 13.52/13.71 Current number of equations to process: 7
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1003
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1054]
% 13.52/13.71 ifeq(product(d,h,A),true,ifeq(product(identity,A,inverse(b)),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1004
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1055]
% 13.52/13.71 ifeq(product(identity,multiply(d,h),inverse(b)),true,true,true) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1005
% 13.52/13.71 New rule produced : [1056] product(A,multiply(multiply(A,A),B),B) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1006
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1057]
% 13.52/13.71 ifeq(product(identity,A,B),true,ifeq(product(C,A,multiply(C,B)),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1007
% 13.52/13.71 New rule produced : [1058] product(multiply(A,A),multiply(A,B),B) -> true
% 13.52/13.71 Current number of equations to process: 7
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1008
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1059]
% 13.52/13.71 ifeq(product(A,multiply(A,B),C),true,ifeq(product(identity,C,B),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1009
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1060]
% 13.52/13.71 ifeq(product(identity,multiply(A,multiply(A,B)),B),true,true,true) -> true
% 13.52/13.71 Current number of equations to process: 6
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1010
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1061]
% 13.52/13.71 ifeq(product(identity,A,multiply(multiply(B,C),X)),true,ifeq(product(C,A,X),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Rule
% 13.52/13.71 [564]
% 13.52/13.71 ifeq(product(identity,A,multiply(multiply(B,B),C)),true,ifeq(product(B,A,C),true,true,true),true)
% 13.52/13.71 -> true collapsed.
% 13.52/13.71 Current number of equations to process: 5
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1010
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1062]
% 13.52/13.71 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(multiply(A,A),B,X),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 4
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1011
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1063]
% 13.52/13.71 ifeq(product(multiply(inverse(A),inverse(A)),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 13.52/13.71 -> true
% 13.52/13.71 Current number of equations to process: 3
% 13.52/13.71 Current number of ordered equations: 0
% 13.52/13.71 Current number of rules: 1012
% 13.52/13.71 New rule produced :
% 13.52/13.71 [1064]
% 13.52/13.71 ifeq(product(multiply(A,A),B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 14.03/14.23 -> true
% 14.03/14.23 Current number of equations to process: 2
% 14.03/14.23 Current number of ordered equations: 0
% 14.03/14.23 Current number of rules: 1013
% 14.03/14.23 New rule produced :
% 14.03/14.23 [1065]
% 14.03/14.23 ifeq(product(multiply(A,A),B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 14.03/14.23 -> true
% 14.03/14.23 Current number of equations to process: 1
% 14.03/14.23 Current number of ordered equations: 0
% 14.03/14.23 Current number of rules: 1014
% 14.03/14.23 New rule produced :
% 14.03/14.23 [1066]
% 14.03/14.23 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(multiply(A,A),B)),true,true,true),true)
% 14.03/14.23 -> true
% 14.03/14.23 Current number of equations to process: 0
% 14.03/14.23 Current number of ordered equations: 0
% 14.03/14.23 Current number of rules: 1015
% 14.03/14.23 New rule produced : [1067] ifeq(product(b,c,identity),true,true,true) -> true
% 14.03/14.23 Current number of equations to process: 0
% 14.03/14.23 Current number of ordered equations: 0
% 14.03/14.23 Current number of rules: 1016
% 14.03/14.23 New rule produced : [1068] ifeq(product(b,j,identity),true,true,true) -> true
% 14.03/14.23 Current number of equations to process: 0
% 14.03/14.23 Current number of ordered equations: 0
% 14.03/14.23 Current number of rules: 1017
% 14.03/14.23 New rule produced :
% 14.03/14.23 [1069] ifeq(product(inverse(h),k,identity),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1018
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1070] ifeq(product(inverse(a),d,identity),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1019
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1071] ifeq(product(inverse(b),h,identity),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1020
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1072] ifeq(product(A,multiply(B,A),identity),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1021
% 14.03/14.24 New rule produced : [1073] ifeq(product(identity,c,b),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1022
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1074] ifeq(product(inverse(b),j,b),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1023
% 14.03/14.24 New rule produced : [1075] ifeq(product(identity,j,b),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1024
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1076] ifeq(product(b,k,inverse(h)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1025
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1077] ifeq(product(identity,k,inverse(h)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1026
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1078] ifeq(product(b,identity,inverse(c)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1027
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1079] ifeq(product(b,identity,inverse(j)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1028
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1080] ifeq(product(inverse(h),identity,inverse(k)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1029
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1081] ifeq(product(inverse(a),identity,inverse(d)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1030
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1082] ifeq(product(inverse(b),identity,inverse(h)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1031
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1083]
% 14.03/14.24 ifeq(product(A,identity,inverse(multiply(B,A))),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.03/14.24 Current number of rules: 1032
% 14.03/14.24 New rule produced :
% 14.03/14.24 [1084] ifeq(product(b,d,inverse(a)),true,true,true) -> true
% 14.03/14.24 Current number of equations to process: 0
% 14.03/14.24 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1033
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1085] ifeq(product(identity,d,inverse(a)),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1034
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1086] ifeq(product(inverse(a),h,inverse(b)),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1035
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1087] ifeq(product(identity,h,inverse(b)),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1036
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1088] ifeq(product(b,multiply(c,A),A),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1037
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1089] ifeq(product(b,multiply(j,A),A),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1038
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1090] ifeq(product(inverse(h),multiply(k,A),A),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1039
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1091] ifeq(product(inverse(a),multiply(d,A),A),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1040
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1092] ifeq(product(inverse(b),multiply(h,A),A),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1041
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1093] ifeq(product(A,multiply(multiply(B,A),C),C),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1042
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1094] ifeq(product(identity,multiply(A,B),B),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1043
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1095]
% 14.62/14.88 ifeq(product(A,multiply(B,B),multiply(C,C)),true,ifeq(product(C,A,B),true,true,true),true)
% 14.62/14.88 -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1044
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1096]
% 14.62/14.88 ifeq(product(A,multiply(multiply(B,B),multiply(B,B)),B),true,product(A,identity,identity),true)
% 14.62/14.88 -> true
% 14.62/14.88 Current number of equations to process: 1
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1045
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1097]
% 14.62/14.88 ifeq(product(A,multiply(B,B),C),true,ifeq(product(multiply(C,C),A,B),true,true,true),true)
% 14.62/14.88 -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1046
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1098]
% 14.62/14.88 ifeq(product(identity,multiply(multiply(A,A),multiply(A,A)),B),true,product(A,identity,B),true)
% 14.62/14.88 -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1047
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1099] ifeq(product(A,identity,multiply(A,A)),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1048
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1100]
% 14.62/14.88 ifeq(product(A,B,multiply(multiply(B,B),multiply(B,B))),true,product(A,identity,identity),true)
% 14.62/14.88 -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1049
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1101]
% 14.62/14.88 ifeq(product(identity,multiply(A,A),inverse(A)),true,true,true) -> true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1050
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1102]
% 14.62/14.88 ifeq(product(identity,multiply(inverse(A),inverse(A)),A),true,true,true) ->
% 14.62/14.88 true
% 14.62/14.88 Current number of equations to process: 0
% 14.62/14.88 Current number of ordered equations: 0
% 14.62/14.88 Current number of rules: 1051
% 14.62/14.88 New rule produced :
% 14.62/14.88 [1103]
% 14.62/14.88 ifeq(product(identity,A,identity),true,ifeq(product(multiply(multiply(B,B),
% 14.62/14.88 multiply(B,B)),A,B),true,true,true),true)
% 14.62/14.88 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1052
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1104]
% 15.73/15.99 ifeq(product(A,identity,B),true,product(identity,multiply(multiply(A,A),
% 15.73/15.99 multiply(A,A)),B),true) ->
% 15.73/15.99 true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1053
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1105]
% 15.73/15.99 ifeq(product(multiply(multiply(A,A),multiply(A,A)),B,A),true,product(identity,B,identity),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1054
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1106]
% 15.73/15.99 ifeq(product(A,identity,identity),true,ifeq(product(A,B,multiply(multiply(B,B),
% 15.73/15.99 multiply(B,B))),true,true,true),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1055
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1107]
% 15.73/15.99 ifeq(product(A,B,multiply(multiply(A,A),multiply(A,A))),true,product(identity,B,identity),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 1
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1056
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1108]
% 15.73/15.99 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,multiply(B,B)),true,true,true),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1057
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1109]
% 15.73/15.99 ifeq(product(identity,A,multiply(inverse(A),inverse(A))),true,true,true) ->
% 15.73/15.99 true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1058
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1110]
% 15.73/15.99 ifeq(product(identity,inverse(A),multiply(A,A)),true,true,true) -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1059
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1111]
% 15.73/15.99 ifeq(product(identity,A,identity),true,ifeq(product(B,A,multiply(multiply(B,B),
% 15.73/15.99 multiply(B,B))),true,true,true),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1060
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1112]
% 15.73/15.99 ifeq(product(identity,A,B),true,product(multiply(multiply(A,A),multiply(A,A)),identity,B),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1061
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1113]
% 15.73/15.99 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,multiply(B,B)),true,true,true),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1062
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1114] ifeq(product(multiply(A,A),identity,A),true,true,true) -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1063
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1115]
% 15.73/15.99 ifeq(product(identity,A,inverse(multiply(A,A))),true,true,true) -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1064
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1116]
% 15.73/15.99 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(multiply(B,B),
% 15.73/15.99 multiply(B,B)),B),true,true,true),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1065
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1117]
% 15.73/15.99 ifeq(product(multiply(multiply(A,A),multiply(A,A)),identity,B),true,product(identity,A,B),true)
% 15.73/15.99 -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1066
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1118]
% 15.73/15.99 ifeq(product(identity,inverse(multiply(A,A)),A),true,true,true) -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1067
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1119] product(A,identity,multiply(multiply(A,A),multiply(A,A))) -> true
% 15.73/15.99 Current number of equations to process: 0
% 15.73/15.99 Current number of ordered equations: 0
% 15.73/15.99 Current number of rules: 1068
% 15.73/15.99 New rule produced :
% 15.73/15.99 [1120]
% 15.73/15.99 ifeq(product(multiply(multiply(A,A),multiply(A,A)),identity,A),true,true,true)
% 16.22/16.39 -> true
% 16.22/16.39 Current number of equations to process: 1
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1069
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1121]
% 16.22/16.39 ifeq(product(A,B,C),true,ifeq(product(multiply(B,B),C,A),true,true,true),true)
% 16.22/16.39 -> true
% 16.22/16.39 Rule
% 16.22/16.39 [220]
% 16.22/16.39 ifeq(product(A,B,identity),true,ifeq(product(multiply(B,B),identity,A),true,true,true),true)
% 16.22/16.39 -> true collapsed.
% 16.22/16.39 Rule
% 16.22/16.39 [650]
% 16.22/16.39 ifeq(product(identity,A,B),true,ifeq(product(multiply(A,A),B,identity),true,true,true),true)
% 16.22/16.39 -> true collapsed.
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1068
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1122] ifeq(product(multiply(b,b),c,a),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1069
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1123] ifeq(product(multiply(b,b),j,h),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1070
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1124]
% 16.22/16.39 ifeq(product(multiply(inverse(h),inverse(h)),k,j),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1071
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1125]
% 16.22/16.39 ifeq(product(multiply(inverse(a),inverse(a)),d,c),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1072
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1126]
% 16.22/16.39 ifeq(product(multiply(inverse(b),inverse(b)),h,d),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1073
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1127] ifeq(product(multiply(A,A),multiply(B,A),B),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1074
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1128] ifeq(product(multiply(multiply(A,A),B),A,B),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1075
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1129]
% 16.22/16.39 ifeq(product(identity,A,multiply(multiply(A,A),multiply(A,A))),true,true,true)
% 16.22/16.39 -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1076
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1130] product(multiply(multiply(A,A),multiply(A,A)),identity,A) -> true
% 16.22/16.39 Rule
% 16.22/16.39 [1120]
% 16.22/16.39 ifeq(product(multiply(multiply(A,A),multiply(A,A)),identity,A),true,true,true)
% 16.22/16.39 -> true collapsed.
% 16.22/16.39 Current number of equations to process: 1
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1076
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1131]
% 16.22/16.39 ifeq(product(A,multiply(B,B),C),true,ifeq(product(B,C,A),true,true,true),true)
% 16.22/16.39 -> true
% 16.22/16.39 Rule
% 16.22/16.39 [219]
% 16.22/16.39 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(B,identity,A),true,true,true),true)
% 16.22/16.39 -> true collapsed.
% 16.22/16.39 Rule
% 16.22/16.39 [649]
% 16.22/16.39 ifeq(product(identity,multiply(A,A),B),true,ifeq(product(A,B,identity),true,true,true),true)
% 16.22/16.39 -> true collapsed.
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1075
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1132] ifeq(product(c,multiply(a,a),b),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1076
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1133] ifeq(product(j,multiply(h,h),b),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1077
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1134] ifeq(product(k,multiply(j,j),inverse(h)),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1078
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1135] ifeq(product(d,multiply(c,c),inverse(a)),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1079
% 16.22/16.39 New rule produced :
% 16.22/16.39 [1136] ifeq(product(h,multiply(d,d),inverse(b)),true,true,true) -> true
% 16.22/16.39 Current number of equations to process: 0
% 16.22/16.39 Current number of ordered equations: 0
% 16.22/16.39 Current number of rules: 1080
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1137] ifeq(product(A,multiply(B,multiply(A,A)),B),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1081
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1138] ifeq(product(multiply(A,B),multiply(A,A),B),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1082
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1139]
% 17.54/17.71 ifeq(product(identity,multiply(multiply(A,A),multiply(A,A)),A),true,true,true)
% 17.54/17.71 -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1083
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1140] ifeq(product(b,identity,multiply(c,c)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1084
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1141] ifeq(product(b,identity,multiply(j,j)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1085
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1142]
% 17.54/17.71 ifeq(product(inverse(h),identity,multiply(k,k)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1086
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1143]
% 17.54/17.71 ifeq(product(inverse(a),identity,multiply(d,d)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1087
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1144]
% 17.54/17.71 ifeq(product(inverse(b),identity,multiply(h,h)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1088
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1145]
% 17.54/17.71 ifeq(product(A,identity,multiply(multiply(B,A),multiply(B,A))),true,true,true)
% 17.54/17.71 -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1089
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1146]
% 17.54/17.71 ifeq(product(multiply(A,A),identity,multiply(B,B)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1090
% 17.54/17.71 New rule produced : [1147] ifeq(product(identity,b,c),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1091
% 17.54/17.71 New rule produced : [1148] ifeq(product(identity,b,j),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1092
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1149] ifeq(product(identity,inverse(h),k),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1093
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1150] ifeq(product(identity,inverse(a),d),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1094
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1151] ifeq(product(identity,inverse(b),h),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1095
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1152] ifeq(product(identity,A,multiply(B,A)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1096
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1153]
% 17.54/17.71 ifeq(product(identity,A,B),true,ifeq(product(A,B,identity),true,true,true),true)
% 17.54/17.71 -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1097
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1154]
% 17.54/17.71 ifeq(product(b,c,A),true,ifeq(product(a,A,identity),true,true,true),true) ->
% 17.54/17.71 true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1098
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1155] ifeq(product(b,c,inverse(a)),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 17.54/17.71 Current number of rules: 1099
% 17.54/17.71 New rule produced :
% 17.54/17.71 [1156] ifeq(product(a,multiply(b,c),identity),true,true,true) -> true
% 17.54/17.71 Current number of equations to process: 0
% 17.54/17.71 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1100
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1157] ifeq(product(b,c,multiply(a,a)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1101
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1158]
% 18.34/18.56 ifeq(product(b,j,A),true,ifeq(product(h,A,identity),true,true,true),true) ->
% 18.34/18.56 true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1102
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1159] ifeq(product(b,j,inverse(h)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1103
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1160] ifeq(product(h,multiply(b,j),identity),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1104
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1161] ifeq(product(b,j,multiply(h,h)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1105
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1162]
% 18.34/18.56 ifeq(product(inverse(h),k,A),true,ifeq(product(j,A,identity),true,true,true),true)
% 18.34/18.56 -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1106
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1163] ifeq(product(inverse(h),k,inverse(j)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1107
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1164]
% 18.34/18.56 ifeq(product(j,multiply(inverse(h),k),identity),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1108
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1165] ifeq(product(inverse(h),k,multiply(j,j)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1109
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1166]
% 18.34/18.56 ifeq(product(inverse(a),d,A),true,ifeq(product(c,A,identity),true,true,true),true)
% 18.34/18.56 -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1110
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1167] ifeq(product(inverse(a),d,inverse(c)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1111
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1168]
% 18.34/18.56 ifeq(product(c,multiply(inverse(a),d),identity),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1112
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1169] ifeq(product(inverse(a),d,multiply(c,c)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1113
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1170]
% 18.34/18.56 ifeq(product(inverse(b),h,A),true,ifeq(product(d,A,identity),true,true,true),true)
% 18.34/18.56 -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1114
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1171] ifeq(product(inverse(b),h,inverse(d)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1115
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1172]
% 18.34/18.56 ifeq(product(d,multiply(inverse(b),h),identity),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1116
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1173] ifeq(product(inverse(b),h,multiply(d,d)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1117
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1174]
% 18.34/18.56 ifeq(product(A,multiply(B,A),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 18.34/18.56 -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1118
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1175] ifeq(product(A,multiply(B,A),inverse(B)),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 18.34/18.56 Current number of ordered equations: 0
% 18.34/18.56 Current number of rules: 1119
% 18.34/18.56 New rule produced :
% 18.34/18.56 [1176] ifeq(product(A,multiply(inverse(B),A),B),true,true,true) -> true
% 18.34/18.56 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1120
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1177]
% 19.24/19.47 ifeq(product(A,multiply(B,multiply(A,B)),identity),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1121
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1178] ifeq(product(A,multiply(B,A),multiply(B,B)),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1122
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1179] ifeq(product(A,multiply(multiply(B,B),A),B),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1123
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1180]
% 19.24/19.47 ifeq(product(identity,a,A),true,ifeq(product(b,A,c),true,true,true),true) ->
% 19.24/19.47 true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1124
% 19.24/19.47 New rule produced : [1181] ifeq(product(b,a,c),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1125
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1182]
% 19.24/19.47 ifeq(product(identity,h,A),true,ifeq(product(b,A,j),true,true,true),true) ->
% 19.24/19.47 true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1126
% 19.24/19.47 New rule produced : [1183] ifeq(product(b,h,j),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1127
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1184]
% 19.24/19.47 ifeq(product(identity,j,A),true,ifeq(product(inverse(h),A,k),true,true,true),true)
% 19.24/19.47 -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1128
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1185] ifeq(product(inverse(h),j,k),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1129
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1186]
% 19.24/19.47 ifeq(product(identity,c,A),true,ifeq(product(inverse(a),A,d),true,true,true),true)
% 19.24/19.47 -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1130
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1187] ifeq(product(inverse(a),c,d),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1131
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1188]
% 19.24/19.47 ifeq(product(identity,d,A),true,ifeq(product(inverse(b),A,h),true,true,true),true)
% 19.24/19.47 -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1132
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1189] ifeq(product(inverse(b),d,h),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1133
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1190]
% 19.24/19.47 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(identity,B,A),true,true,true),true)
% 19.24/19.47 -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1134
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1191]
% 19.24/19.47 ifeq(product(identity,A,B),true,ifeq(product(C,B,multiply(A,C)),true,true,true),true)
% 19.24/19.47 -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1135
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1192] ifeq(product(A,B,multiply(B,A)),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1136
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1193] ifeq(product(b,multiply(c,a),identity),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1137
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1194] ifeq(product(b,multiply(j,h),identity),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1138
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1195]
% 19.24/19.47 ifeq(product(inverse(h),multiply(k,j),identity),true,true,true) -> true
% 19.24/19.47 Current number of equations to process: 0
% 19.24/19.47 Current number of ordered equations: 0
% 19.24/19.47 Current number of rules: 1139
% 19.24/19.47 New rule produced :
% 19.24/19.47 [1196]
% 19.24/19.47 ifeq(product(inverse(a),multiply(d,c),identity),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1140
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1197]
% 19.94/20.17 ifeq(product(inverse(b),multiply(h,d),identity),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1141
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1198]
% 19.94/20.17 ifeq(product(A,multiply(multiply(B,A),B),identity),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1142
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1199] ifeq(product(inverse(c),identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1143
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1200] ifeq(product(multiply(c,c),identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1144
% 19.94/20.17 New rule produced : [1201] ifeq(product(c,identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1145
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1202] ifeq(product(inverse(j),identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1146
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1203] ifeq(product(multiply(j,j),identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1147
% 19.94/20.17 New rule produced : [1204] ifeq(product(j,identity,b),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1148
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1205] ifeq(product(inverse(k),identity,inverse(h)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1149
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1206]
% 19.94/20.17 ifeq(product(multiply(k,k),identity,inverse(h)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1150
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1207] ifeq(product(k,identity,inverse(h)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1151
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1208] ifeq(product(inverse(d),identity,inverse(a)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1152
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1209]
% 19.94/20.17 ifeq(product(multiply(d,d),identity,inverse(a)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1153
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1210] ifeq(product(d,identity,inverse(a)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1154
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1211] ifeq(product(inverse(h),identity,inverse(b)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1155
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1212]
% 19.94/20.17 ifeq(product(multiply(h,h),identity,inverse(b)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1156
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1213] ifeq(product(h,identity,inverse(b)),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1157
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1214]
% 19.94/20.17 ifeq(product(inverse(multiply(A,B)),identity,B),true,true,true) -> true
% 19.94/20.17 Current number of equations to process: 0
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1158
% 19.94/20.17 New rule produced :
% 19.94/20.17 [1215] ifeq(product(multiply(A,B),identity,B),true,true,true) -> true
% 19.94/20.17 Rule [1114] ifeq(product(multiply(A,A),identity,A),true,true,true) -> true
% 19.94/20.17 collapsed.
% 19.94/20.17 Current number of equations to process: 1
% 19.94/20.17 Current number of ordered equations: 0
% 19.94/20.17 Current number of rules: 1158
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1216]
% 20.75/20.99 ifeq(product(multiply(multiply(A,B),multiply(A,B)),identity,B),true,true,true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1159
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1217]
% 20.75/20.99 ifeq(product(identity,b,A),true,ifeq(product(c,A,a),true,true,true),true) ->
% 20.75/20.99 true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1160
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1218] ifeq(product(multiply(a,c),identity,b),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1161
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1219]
% 20.75/20.99 ifeq(product(identity,b,A),true,ifeq(product(j,A,h),true,true,true),true) ->
% 20.75/20.99 true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1162
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1220] ifeq(product(multiply(h,j),identity,b),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1163
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1221]
% 20.75/20.99 ifeq(product(multiply(j,k),identity,inverse(h)),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 1
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1164
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1222]
% 20.75/20.99 ifeq(product(identity,inverse(h),A),true,ifeq(product(k,A,j),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1165
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1223]
% 20.75/20.99 ifeq(product(identity,inverse(A),B),true,ifeq(product(identity,B,A),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1166
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1224]
% 20.75/20.99 ifeq(product(identity,A,B),true,ifeq(product(identity,B,inverse(A)),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1167
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1225]
% 20.75/20.99 ifeq(product(multiply(c,d),identity,inverse(a)),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 1
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1168
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1226]
% 20.75/20.99 ifeq(product(identity,inverse(a),A),true,ifeq(product(d,A,c),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1169
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1227]
% 20.75/20.99 ifeq(product(multiply(d,h),identity,inverse(b)),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 1
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1170
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1228]
% 20.75/20.99 ifeq(product(identity,inverse(b),A),true,ifeq(product(h,A,d),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1171
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1229]
% 20.75/20.99 ifeq(product(multiply(A,multiply(A,B)),identity,B),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 1
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1172
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1230]
% 20.75/20.99 ifeq(product(identity,A,B),true,ifeq(product(multiply(C,A),B,C),true,true,true),true)
% 20.75/20.99 -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1173
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1231] ifeq(product(inverse(b),identity,c),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1174
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1232] ifeq(product(multiply(b,b),identity,c),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1175
% 20.75/20.99 New rule produced : [1233] ifeq(product(b,identity,c),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1176
% 20.75/20.99 New rule produced :
% 20.75/20.99 [1234] ifeq(product(inverse(b),identity,j),true,true,true) -> true
% 20.75/20.99 Current number of equations to process: 0
% 20.75/20.99 Current number of ordered equations: 0
% 20.75/20.99 Current number of rules: 1177
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1235] ifeq(product(multiply(b,b),identity,j),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1178
% 21.45/21.63 New rule produced : [1236] ifeq(product(b,identity,j),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1179
% 21.45/21.63 New rule produced : [1237] ifeq(product(h,identity,k),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1180
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1238] ifeq(product(inverse(inverse(h)),identity,k),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1181
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1239] ifeq(product(inverse(h),identity,k),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 1
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1182
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1240]
% 21.45/21.63 ifeq(product(multiply(inverse(h),inverse(h)),identity,k),true,true,true) ->
% 21.45/21.63 true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1183
% 21.45/21.63 New rule produced : [1241] ifeq(product(a,identity,d),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1184
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1242] ifeq(product(inverse(inverse(a)),identity,d),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1185
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1243] ifeq(product(inverse(a),identity,d),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 1
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1186
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1244]
% 21.45/21.63 ifeq(product(multiply(inverse(a),inverse(a)),identity,d),true,true,true) ->
% 21.45/21.63 true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1187
% 21.45/21.63 New rule produced : [1245] ifeq(product(b,identity,h),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1188
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1246] ifeq(product(inverse(inverse(b)),identity,h),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1189
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1247] ifeq(product(inverse(b),identity,h),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 1
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1190
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1248]
% 21.45/21.63 ifeq(product(multiply(inverse(b),inverse(b)),identity,h),true,true,true) ->
% 21.45/21.63 true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1191
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1249]
% 21.45/21.63 ifeq(product(A,identity,multiply(B,inverse(A))),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1192
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1250]
% 21.45/21.63 ifeq(product(inverse(A),identity,multiply(B,A)),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1193
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1251]
% 21.45/21.63 ifeq(product(A,identity,multiply(B,multiply(A,A))),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1194
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1252]
% 21.45/21.63 ifeq(product(multiply(A,A),identity,multiply(B,A)),true,true,true) -> true
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1195
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1253] ifeq(product(A,identity,multiply(B,A)),true,true,true) -> true
% 21.45/21.63 Rule [1099] ifeq(product(A,identity,multiply(A,A)),true,true,true) -> true
% 21.45/21.63 collapsed.
% 21.45/21.63 Current number of equations to process: 0
% 21.45/21.63 Current number of ordered equations: 0
% 21.45/21.63 Current number of rules: 1195
% 21.45/21.63 New rule produced :
% 21.45/21.63 [1254]
% 21.45/21.63 ifeq(product(identity,multiply(A,A),B),true,ifeq(product(identity,B,A),true,true,true),true)
% 21.45/21.63 -> true
% 21.75/21.95 Current number of equations to process: 0
% 21.75/21.95 Current number of ordered equations: 0
% 21.75/21.95 Current number of rules: 1196
% 21.75/21.95 New rule produced :
% 21.75/21.95 [1255]
% 21.75/21.95 ifeq(product(identity,A,B),true,ifeq(product(identity,B,multiply(A,A)),true,true,true),true)
% 21.75/21.95 -> true
% 21.75/21.95 Current number of equations to process: 0
% 21.75/21.95 Current number of ordered equations: 0
% 21.75/21.95 Current number of rules: 1197
% 21.75/21.95 New rule produced : [1256] ifeq(product(A,B,identity),true,true,true) -> true
% 21.75/21.95 Rule
% 21.75/21.95 [114]
% 21.75/21.95 ifeq(product(A,B,C),true,ifeq(product(X,C,B),true,ifeq(product(X,A,identity),true,true,true),true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule [143] ifeq(product(c,b,identity),true,true,true) -> true collapsed.
% 21.75/21.95 Rule [144] ifeq(product(j,b,identity),true,true,true) -> true collapsed.
% 21.75/21.95 Rule [145] ifeq(product(k,inverse(h),identity),true,true,true) -> true
% 21.75/21.95 collapsed.
% 21.75/21.95 Rule [150] ifeq(product(d,inverse(a),identity),true,true,true) -> true
% 21.75/21.95 collapsed.
% 21.75/21.95 Rule [151] ifeq(product(h,inverse(b),identity),true,true,true) -> true
% 21.75/21.95 collapsed.
% 21.75/21.95 Rule [152] ifeq(product(multiply(A,B),B,identity),true,true,true) -> true
% 21.75/21.95 collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [169]
% 21.75/21.95 ifeq(product(A,B,identity),true,ifeq(product(B,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [170]
% 21.75/21.95 ifeq(product(A,c,b),true,ifeq(product(a,A,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [171]
% 21.75/21.95 ifeq(product(A,j,b),true,ifeq(product(h,A,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [172]
% 21.75/21.95 ifeq(product(A,k,inverse(h)),true,ifeq(product(j,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [173]
% 21.75/21.95 ifeq(product(A,identity,inverse(B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [174]
% 21.75/21.95 ifeq(product(A,identity,B),true,ifeq(product(inverse(B),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [175]
% 21.75/21.95 ifeq(product(A,d,inverse(a)),true,ifeq(product(c,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [176]
% 21.75/21.95 ifeq(product(A,h,inverse(b)),true,ifeq(product(d,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [177]
% 21.75/21.95 ifeq(product(A,multiply(B,C),C),true,ifeq(product(B,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [194]
% 21.75/21.95 ifeq(product(A,identity,multiply(B,B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [195]
% 21.75/21.95 ifeq(product(A,identity,B),true,ifeq(product(multiply(B,B),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [306]
% 21.75/21.95 ifeq(product(c,A,a),true,ifeq(product(b,A,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [354]
% 21.75/21.95 ifeq(product(j,A,h),true,ifeq(product(b,A,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [365]
% 21.75/21.95 ifeq(product(k,A,j),true,ifeq(product(inverse(h),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [421]
% 21.75/21.95 ifeq(product(identity,A,B),true,ifeq(product(inverse(B),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [436]
% 21.75/21.95 ifeq(product(identity,A,inverse(B)),true,ifeq(product(B,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [467]
% 21.75/21.95 ifeq(product(d,A,c),true,ifeq(product(inverse(a),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [489]
% 21.75/21.95 ifeq(product(h,A,d),true,ifeq(product(inverse(b),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [511]
% 21.75/21.95 ifeq(product(multiply(A,B),C,A),true,ifeq(product(B,C,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [544]
% 21.75/21.95 ifeq(product(identity,A,B),true,ifeq(product(multiply(B,B),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [673]
% 21.75/21.95 ifeq(product(b,inverse(c),A),true,ifeq(product(a,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [678]
% 21.75/21.95 ifeq(product(b,multiply(c,c),A),true,ifeq(product(a,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [683]
% 21.75/21.95 ifeq(product(A,c,b),true,ifeq(product(A,a,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [697]
% 21.75/21.95 ifeq(product(A,j,b),true,ifeq(product(A,h,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [711]
% 21.75/21.95 ifeq(product(b,inverse(j),A),true,ifeq(product(h,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [715]
% 21.75/21.95 ifeq(product(b,multiply(j,j),A),true,ifeq(product(h,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [724]
% 21.75/21.95 ifeq(product(A,k,inverse(h)),true,ifeq(product(A,j,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [737]
% 21.75/21.95 ifeq(product(inverse(h),inverse(k),A),true,ifeq(product(j,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [741]
% 21.75/21.95 ifeq(product(inverse(h),multiply(k,k),A),true,ifeq(product(j,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [768]
% 21.75/21.95 ifeq(product(A,identity,inverse(B)),true,ifeq(product(A,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [778]
% 21.75/21.95 ifeq(product(A,identity,B),true,ifeq(product(A,inverse(B),identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [806]
% 21.75/21.95 ifeq(product(A,d,inverse(a)),true,ifeq(product(A,c,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [816]
% 21.75/21.95 ifeq(product(inverse(a),inverse(d),A),true,ifeq(product(c,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [821]
% 21.75/21.95 ifeq(product(inverse(a),multiply(d,d),A),true,ifeq(product(c,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [827]
% 21.75/21.95 ifeq(product(A,h,inverse(b)),true,ifeq(product(A,d,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [838]
% 21.75/21.95 ifeq(product(inverse(b),inverse(h),A),true,ifeq(product(d,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [842]
% 21.75/21.95 ifeq(product(inverse(b),multiply(h,h),A),true,ifeq(product(d,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [847]
% 21.75/21.95 ifeq(product(A,multiply(B,C),C),true,ifeq(product(A,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [865]
% 21.75/21.95 ifeq(product(A,inverse(multiply(B,A)),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [871]
% 21.75/21.95 ifeq(product(A,multiply(multiply(B,A),multiply(B,A)),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [872]
% 21.75/21.95 ifeq(product(A,identity,multiply(B,B)),true,ifeq(product(A,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [874]
% 21.75/21.95 ifeq(product(A,identity,B),true,ifeq(product(A,multiply(B,B),identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [887]
% 21.75/21.95 ifeq(product(identity,A,c),true,ifeq(product(b,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [891]
% 21.75/21.95 ifeq(product(identity,A,j),true,ifeq(product(b,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [895]
% 21.75/21.95 ifeq(product(identity,A,k),true,ifeq(product(inverse(h),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [898]
% 21.75/21.95 ifeq(product(A,B,C),true,ifeq(product(inverse(A),B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [906]
% 21.75/21.95 ifeq(product(inverse(A),B,C),true,ifeq(product(A,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [910]
% 21.75/21.95 ifeq(product(A,A,B),true,ifeq(product(C,B,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [912]
% 21.75/21.95 ifeq(product(identity,A,d),true,ifeq(product(inverse(a),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [914]
% 21.75/21.95 ifeq(product(identity,A,h),true,ifeq(product(inverse(b),A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [924]
% 21.75/21.95 ifeq(product(inverse(inverse(A)),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [930]
% 21.75/21.95 ifeq(product(A,inverse(inverse(A)),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [934]
% 21.75/21.95 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(C,A,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [937]
% 21.75/21.95 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [944]
% 21.75/21.95 ifeq(product(A,B,C),true,ifeq(product(A,B,identity),true,true,true),true) ->
% 21.75/21.95 true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [956]
% 21.75/21.95 ifeq(product(A,inverse(A),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [957]
% 21.75/21.95 ifeq(product(inverse(A),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [961]
% 21.75/21.95 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [998]
% 21.75/21.95 ifeq(product(multiply(A,A),inverse(A),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [1004]
% 21.75/21.95 ifeq(product(A,inverse(multiply(A,A)),B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule
% 21.75/21.95 [1063]
% 21.75/21.95 ifeq(product(multiply(inverse(A),inverse(A)),A,B),true,ifeq(product(C,B,identity),true,true,true),true)
% 21.75/21.95 -> true collapsed.
% 21.75/21.95 Rule [1067] ifeq(product(b,c,identity),true,true,true) -> true collapsed.
% 22.34/22.54 Rule [1068] ifeq(product(b,j,identity),true,true,true) -> true collapsed.
% 22.34/22.54 Rule [1069] ifeq(product(inverse(h),k,identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1070] ifeq(product(inverse(a),d,identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1071] ifeq(product(inverse(b),h,identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1072] ifeq(product(A,multiply(B,A),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1153]
% 22.34/22.54 ifeq(product(identity,A,B),true,ifeq(product(A,B,identity),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1154]
% 22.34/22.54 ifeq(product(b,c,A),true,ifeq(product(a,A,identity),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule [1156] ifeq(product(a,multiply(b,c),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1158]
% 22.34/22.54 ifeq(product(b,j,A),true,ifeq(product(h,A,identity),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule [1160] ifeq(product(h,multiply(b,j),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1162]
% 22.34/22.54 ifeq(product(inverse(h),k,A),true,ifeq(product(j,A,identity),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1164]
% 22.34/22.54 ifeq(product(j,multiply(inverse(h),k),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1166]
% 22.34/22.54 ifeq(product(inverse(a),d,A),true,ifeq(product(c,A,identity),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1168]
% 22.34/22.54 ifeq(product(c,multiply(inverse(a),d),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1170]
% 22.34/22.54 ifeq(product(inverse(b),h,A),true,ifeq(product(d,A,identity),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1172]
% 22.34/22.54 ifeq(product(d,multiply(inverse(b),h),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1174]
% 22.34/22.54 ifeq(product(A,multiply(B,A),C),true,ifeq(product(B,C,identity),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1177]
% 22.34/22.54 ifeq(product(A,multiply(B,multiply(A,B)),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1193] ifeq(product(b,multiply(c,a),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1194] ifeq(product(b,multiply(j,h),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1195]
% 22.34/22.54 ifeq(product(inverse(h),multiply(k,j),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1196]
% 22.34/22.54 ifeq(product(inverse(a),multiply(d,c),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1197]
% 22.34/22.54 ifeq(product(inverse(b),multiply(h,d),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1198]
% 22.34/22.54 ifeq(product(A,multiply(multiply(B,A),B),identity),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Current number of equations to process: 56
% 22.34/22.54 Current number of ordered equations: 0
% 22.34/22.54 Current number of rules: 1105
% 22.34/22.54 New rule produced : [1257] ifeq(product(A,c,b),true,true,true) -> true
% 22.34/22.54 Rule [327] ifeq(product(a,c,b),true,true,true) -> true collapsed.
% 22.34/22.54 Rule [1073] ifeq(product(identity,c,b),true,true,true) -> true collapsed.
% 22.34/22.54 Current number of equations to process: 55
% 22.34/22.54 Current number of ordered equations: 0
% 22.34/22.54 Current number of rules: 1104
% 22.34/22.54 New rule produced : [1258] ifeq(product(A,identity,B),true,true,true) -> true
% 22.34/22.54 Rule
% 22.34/22.54 [209]
% 22.34/22.54 ifeq(product(A,b,c),true,ifeq(product(a,identity,A),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [210]
% 22.34/22.54 ifeq(product(A,b,j),true,ifeq(product(h,identity,A),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [211]
% 22.34/22.54 ifeq(product(A,inverse(h),k),true,ifeq(product(j,identity,A),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [214]
% 22.34/22.54 ifeq(product(A,inverse(a),d),true,ifeq(product(c,identity,A),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [215]
% 22.34/22.54 ifeq(product(A,inverse(b),h),true,ifeq(product(d,identity,A),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [216]
% 22.34/22.54 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(C,identity,A),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule [415] ifeq(product(A,identity,inverse(A)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [460] ifeq(product(inverse(A),identity,A),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [575]
% 22.34/22.54 ifeq(product(A,b,c),true,ifeq(product(A,identity,a),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [576]
% 22.34/22.54 ifeq(product(A,b,j),true,ifeq(product(A,identity,h),true,true,true),true) ->
% 22.34/22.54 true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [577]
% 22.34/22.54 ifeq(product(A,inverse(h),k),true,ifeq(product(A,identity,j),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [578]
% 22.34/22.54 ifeq(product(A,inverse(B),identity),true,ifeq(product(A,identity,B),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [579]
% 22.34/22.54 ifeq(product(A,B,identity),true,ifeq(product(A,identity,inverse(B)),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [580]
% 22.34/22.54 ifeq(product(A,inverse(a),d),true,ifeq(product(A,identity,c),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [581]
% 22.34/22.54 ifeq(product(A,inverse(b),h),true,ifeq(product(A,identity,d),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [582]
% 22.34/22.54 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(A,identity,C),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [585]
% 22.34/22.54 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(A,identity,B),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [586]
% 22.34/22.54 ifeq(product(A,B,identity),true,ifeq(product(A,identity,multiply(B,B)),true,true,true),true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule [1078] ifeq(product(b,identity,inverse(c)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1079] ifeq(product(b,identity,inverse(j)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1080] ifeq(product(inverse(h),identity,inverse(k)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1081] ifeq(product(inverse(a),identity,inverse(d)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1082] ifeq(product(inverse(b),identity,inverse(h)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1083]
% 22.34/22.54 ifeq(product(A,identity,inverse(multiply(B,A))),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1140] ifeq(product(b,identity,multiply(c,c)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1141] ifeq(product(b,identity,multiply(j,j)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1142]
% 22.34/22.54 ifeq(product(inverse(h),identity,multiply(k,k)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1143]
% 22.34/22.54 ifeq(product(inverse(a),identity,multiply(d,d)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1144]
% 22.34/22.54 ifeq(product(inverse(b),identity,multiply(h,h)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1145]
% 22.34/22.54 ifeq(product(A,identity,multiply(multiply(B,A),multiply(B,A))),true,true,true)
% 22.34/22.54 -> true collapsed.
% 22.34/22.54 Rule
% 22.34/22.54 [1146]
% 22.34/22.54 ifeq(product(multiply(A,A),identity,multiply(B,B)),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1199] ifeq(product(inverse(c),identity,b),true,true,true) -> true
% 22.34/22.54 collapsed.
% 22.34/22.54 Rule [1200] ifeq(product(multiply(c,c),identity,b),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1201] ifeq(product(c,identity,b),true,true,true) -> true collapsed.
% 22.34/22.55 Rule [1202] ifeq(product(inverse(j),identity,b),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1203] ifeq(product(multiply(j,j),identity,b),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1204] ifeq(product(j,identity,b),true,true,true) -> true collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1205] ifeq(product(inverse(k),identity,inverse(h)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1206]
% 22.34/22.55 ifeq(product(multiply(k,k),identity,inverse(h)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1207] ifeq(product(k,identity,inverse(h)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1208] ifeq(product(inverse(d),identity,inverse(a)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1209]
% 22.34/22.55 ifeq(product(multiply(d,d),identity,inverse(a)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1210] ifeq(product(d,identity,inverse(a)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1211] ifeq(product(inverse(h),identity,inverse(b)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1212]
% 22.34/22.55 ifeq(product(multiply(h,h),identity,inverse(b)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1213] ifeq(product(h,identity,inverse(b)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1214]
% 22.34/22.55 ifeq(product(inverse(multiply(A,B)),identity,B),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1215] ifeq(product(multiply(A,B),identity,B),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1216]
% 22.34/22.55 ifeq(product(multiply(multiply(A,B),multiply(A,B)),identity,B),true,true,true)
% 22.34/22.55 -> true collapsed.
% 22.34/22.55 Rule [1218] ifeq(product(multiply(a,c),identity,b),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1220] ifeq(product(multiply(h,j),identity,b),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1221]
% 22.34/22.55 ifeq(product(multiply(j,k),identity,inverse(h)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1225]
% 22.34/22.55 ifeq(product(multiply(c,d),identity,inverse(a)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1227]
% 22.34/22.55 ifeq(product(multiply(d,h),identity,inverse(b)),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule
% 22.34/22.55 [1229]
% 22.34/22.55 ifeq(product(multiply(A,multiply(A,B)),identity,B),true,true,true) -> true
% 22.34/22.55 collapsed.
% 22.34/22.55 Rule [1231] ifeq(product(inverse(b),identity,c),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1232] ifeq(product(multiply(b,b),identity,c),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1233] ifeq(product(b,identity,c),true,true,true) -> true collapsed.
% 22.54/22.78 Rule [1234] ifeq(product(inverse(b),identity,j),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1235] ifeq(product(multiply(b,b),identity,j),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1236] ifeq(product(b,identity,j),true,true,true) -> true collapsed.
% 22.54/22.78 Rule [1237] ifeq(product(h,identity,k),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1238] ifeq(product(inverse(inverse(h)),identity,k),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1239] ifeq(product(inverse(h),identity,k),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1240]
% 22.54/22.78 ifeq(product(multiply(inverse(h),inverse(h)),identity,k),true,true,true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Rule [1241] ifeq(product(a,identity,d),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1242] ifeq(product(inverse(inverse(a)),identity,d),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1243] ifeq(product(inverse(a),identity,d),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1244]
% 22.54/22.78 ifeq(product(multiply(inverse(a),inverse(a)),identity,d),true,true,true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Rule [1245] ifeq(product(b,identity,h),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1246] ifeq(product(inverse(inverse(b)),identity,h),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1247] ifeq(product(inverse(b),identity,h),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1248]
% 22.54/22.78 ifeq(product(multiply(inverse(b),inverse(b)),identity,h),true,true,true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1249]
% 22.54/22.78 ifeq(product(A,identity,multiply(B,inverse(A))),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1250]
% 22.54/22.78 ifeq(product(inverse(A),identity,multiply(B,A)),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1251]
% 22.54/22.78 ifeq(product(A,identity,multiply(B,multiply(A,A))),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1252]
% 22.54/22.78 ifeq(product(multiply(A,A),identity,multiply(B,A)),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Rule [1253] ifeq(product(A,identity,multiply(B,A)),true,true,true) -> true
% 22.54/22.78 collapsed.
% 22.54/22.78 Current number of equations to process: 60
% 22.54/22.78 Current number of ordered equations: 0
% 22.54/22.78 Current number of rules: 1027
% 22.54/22.78 New rule produced : [1259] ifeq(product(c,A,a),true,true,true) -> true
% 22.54/22.78 Rule
% 22.54/22.78 [317]
% 22.54/22.78 ifeq(product(A,b,identity),true,ifeq(product(c,A,a),true,true,true),true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Rule [969] ifeq(product(c,b,a),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1217]
% 22.54/22.78 ifeq(product(identity,b,A),true,ifeq(product(c,A,a),true,true,true),true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Current number of equations to process: 60
% 22.54/22.78 Current number of ordered equations: 0
% 22.54/22.78 Current number of rules: 1025
% 22.54/22.78 New rule produced : [1260] ifeq(product(j,A,h),true,true,true) -> true
% 22.54/22.78 Rule
% 22.54/22.78 [336]
% 22.54/22.78 ifeq(product(A,b,identity),true,ifeq(product(j,A,h),true,true,true),true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Rule [970] ifeq(product(j,b,h),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1219]
% 22.54/22.78 ifeq(product(identity,b,A),true,ifeq(product(j,A,h),true,true,true),true) ->
% 22.54/22.78 true collapsed.
% 22.54/22.78 Current number of equations to process: 59
% 22.54/22.78 Current number of ordered equations: 0
% 22.54/22.78 Current number of rules: 1023
% 22.54/22.78 New rule produced : [1261] ifeq(product(k,A,j),true,true,true) -> true
% 22.54/22.78 Rule
% 22.54/22.78 [376]
% 22.54/22.78 ifeq(product(A,inverse(h),identity),true,ifeq(product(k,A,j),true,true,true),true)
% 22.54/22.78 -> true collapsed.
% 22.54/22.78 Rule [971] ifeq(product(k,inverse(h),j),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1222]
% 22.54/22.78 ifeq(product(identity,inverse(h),A),true,ifeq(product(k,A,j),true,true,true),true)
% 22.54/22.78 -> true collapsed.
% 22.54/22.78 Current number of equations to process: 59
% 22.54/22.78 Current number of ordered equations: 0
% 22.54/22.78 Current number of rules: 1021
% 22.54/22.78 New rule produced : [1262] ifeq(product(d,A,c),true,true,true) -> true
% 22.54/22.78 Rule
% 22.54/22.78 [476]
% 22.54/22.78 ifeq(product(A,inverse(a),identity),true,ifeq(product(d,A,c),true,true,true),true)
% 22.54/22.78 -> true collapsed.
% 22.54/22.78 Rule [972] ifeq(product(d,inverse(a),c),true,true,true) -> true collapsed.
% 22.54/22.78 Rule
% 22.54/22.78 [1226]
% 22.54/22.78 ifeq(product(identity,inverse(a),A),true,ifeq(product(d,A,c),true,true,true),true)
% 22.54/22.78 -> true collapsed.
% 22.54/22.78 Current number of equations to process: 59
% 22.54/22.78 Current number of ordered equations: 0
% 22.54/22.78 Current number of rules: 1019
% 22.54/22.78 New rule produced : [1263] ifeq(product(h,A,d),true,true,true) -> true
% 22.54/22.78 Rule
% 22.54/22.78 [498]
% 22.54/22.78 ifeq(product(A,inverse(b),identity),true,ifeq(product(h,A,d),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule [973] ifeq(product(h,inverse(b),d),true,true,true) -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [1228]
% 23.14/23.39 ifeq(product(identity,inverse(b),A),true,ifeq(product(h,A,d),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Current number of equations to process: 59
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1017
% 23.14/23.39 New rule produced : [1264] ifeq(product(A,b,c),true,true,true) -> true
% 23.14/23.39 Rule [1147] ifeq(product(identity,b,c),true,true,true) -> true collapsed.
% 23.14/23.39 Current number of equations to process: 58
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1017
% 23.14/23.39 New rule produced : [1265] ifeq(product(A,b,j),true,true,true) -> true
% 23.14/23.39 Rule [1148] ifeq(product(identity,b,j),true,true,true) -> true collapsed.
% 23.14/23.39 Current number of equations to process: 57
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1017
% 23.14/23.39 New rule produced : [1266] ifeq(product(A,j,b),true,true,true) -> true
% 23.14/23.39 Rule [345] ifeq(product(h,j,b),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [1074] ifeq(product(inverse(b),j,b),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [1075] ifeq(product(identity,j,b),true,true,true) -> true collapsed.
% 23.14/23.39 Current number of equations to process: 55
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1015
% 23.14/23.39 New rule produced : [1267] ifeq(product(identity,A,c),true,true,true) -> true
% 23.14/23.39 Rule
% 23.14/23.39 [475]
% 23.14/23.39 ifeq(product(A,inverse(a),d),true,ifeq(product(identity,A,c),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Current number of equations to process: 54
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1015
% 23.14/23.39 New rule produced : [1268] ifeq(product(identity,A,j),true,true,true) -> true
% 23.14/23.39 Rule
% 23.14/23.39 [375]
% 23.14/23.39 ifeq(product(A,inverse(h),k),true,ifeq(product(identity,A,j),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Current number of equations to process: 54
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1015
% 23.14/23.39 New rule produced : [1269] ifeq(product(identity,A,k),true,true,true) -> true
% 23.14/23.39 Rule [1149] ifeq(product(identity,inverse(h),k),true,true,true) -> true
% 23.14/23.39 collapsed.
% 23.14/23.39 Current number of equations to process: 53
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1015
% 23.14/23.39 New rule produced : [1270] ifeq(product(identity,A,d),true,true,true) -> true
% 23.14/23.39 Rule
% 23.14/23.39 [497]
% 23.14/23.39 ifeq(product(A,inverse(b),h),true,ifeq(product(identity,A,d),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule [1150] ifeq(product(identity,inverse(a),d),true,true,true) -> true
% 23.14/23.39 collapsed.
% 23.14/23.39 Current number of equations to process: 52
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1014
% 23.14/23.39 New rule produced : [1271] ifeq(product(identity,A,h),true,true,true) -> true
% 23.14/23.39 Rule
% 23.14/23.39 [335]
% 23.14/23.39 ifeq(product(A,b,j),true,ifeq(product(identity,A,h),true,true,true),true) ->
% 23.14/23.39 true collapsed.
% 23.14/23.39 Rule [1151] ifeq(product(identity,inverse(b),h),true,true,true) -> true
% 23.14/23.39 collapsed.
% 23.14/23.39 Current number of equations to process: 51
% 23.14/23.39 Current number of ordered equations: 0
% 23.14/23.39 Current number of rules: 1013
% 23.14/23.39 New rule produced : [1272] ifeq(product(A,B,C),true,true,true) -> true
% 23.14/23.39 Rule
% 23.14/23.39 [42]
% 23.14/23.39 ifeq(product(A,B,identity),true,ifeq(product(C,B,A),true,true,true),true) ->
% 23.14/23.39 true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [73]
% 23.14/23.39 ifeq(product(A,B,C),true,ifeq(product(X,B,C),true,ifeq(product(identity,X,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [74]
% 23.14/23.39 ifeq(product(A,B,C),true,ifeq(product(X,B,identity),true,ifeq(product(C,X,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [75]
% 23.14/23.39 ifeq(product(A,B,c),true,ifeq(product(C,B,b),true,ifeq(product(a,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [76]
% 23.14/23.39 ifeq(product(A,B,j),true,ifeq(product(C,B,b),true,ifeq(product(h,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [77]
% 23.14/23.39 ifeq(product(A,B,k),true,ifeq(product(C,B,inverse(h)),true,ifeq(product(j,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [78]
% 23.14/23.39 ifeq(product(A,B,identity),true,ifeq(product(C,B,inverse(X)),true,ifeq(
% 23.14/23.39 product(X,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [79]
% 23.14/23.39 ifeq(product(A,B,identity),true,ifeq(product(C,B,X),true,ifeq(product(
% 23.14/23.39 inverse(X),C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [80]
% 23.14/23.39 ifeq(product(A,B,d),true,ifeq(product(C,B,inverse(a)),true,ifeq(product(c,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [81]
% 23.14/23.39 ifeq(product(A,B,h),true,ifeq(product(C,B,inverse(b)),true,ifeq(product(d,C,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [82]
% 23.14/23.39 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(Y,B,X),true,ifeq(product(C,Y,A),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [115]
% 23.14/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,B,X),true,ifeq(product(C,A,X),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [116]
% 23.14/23.39 ifeq(product(A,b,B),true,ifeq(product(C,B,c),true,ifeq(product(C,A,a),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [117]
% 23.14/23.39 ifeq(product(A,b,B),true,ifeq(product(C,B,j),true,ifeq(product(C,A,h),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [118]
% 23.14/23.39 ifeq(product(A,inverse(h),B),true,ifeq(product(C,B,k),true,ifeq(product(C,A,j),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [119]
% 23.14/23.39 ifeq(product(A,inverse(B),C),true,ifeq(product(X,C,identity),true,ifeq(
% 23.14/23.39 product(X,A,B),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [120]
% 23.14/23.39 ifeq(product(A,B,C),true,ifeq(product(X,C,identity),true,ifeq(product(X,A,
% 23.14/23.39 inverse(B)),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [121]
% 23.14/23.39 ifeq(product(A,inverse(a),B),true,ifeq(product(C,B,d),true,ifeq(product(C,A,c),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [122]
% 23.14/23.39 ifeq(product(A,inverse(b),B),true,ifeq(product(C,B,h),true,ifeq(product(C,A,d),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [123]
% 23.14/23.39 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(Y,B)),true,ifeq(product(X,A,Y),true,true,true),true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule [146] ifeq(product(A,inverse(B),B),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [149] ifeq(product(A,B,inverse(B)),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [153] ifeq(product(A,multiply(B,B),B),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [154] ifeq(product(A,B,multiply(B,B)),true,true,true) -> true collapsed.
% 23.14/23.39 Rule [155] ifeq(product(A,B,B),true,true,true) -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [239]
% 23.14/23.39 ifeq(product(A,B,C),true,ifeq(product(A,B,C),true,true,true),true) -> true
% 23.14/23.39 collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [251]
% 23.14/23.39 ifeq(product(A,identity,B),true,ifeq(product(identity,A,B),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [253]
% 23.14/23.39 ifeq(product(A,identity,b),true,ifeq(product(a,A,c),true,true,true),true) ->
% 23.14/23.39 true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [254]
% 23.14/23.39 ifeq(product(A,identity,b),true,ifeq(product(h,A,j),true,true,true),true) ->
% 23.14/23.39 true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [255]
% 23.14/23.39 ifeq(product(A,identity,inverse(h)),true,ifeq(product(j,A,k),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [256]
% 23.14/23.39 ifeq(product(A,identity,inverse(a)),true,ifeq(product(c,A,d),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [257]
% 23.14/23.39 ifeq(product(A,identity,inverse(b)),true,ifeq(product(d,A,h),true,true,true),true)
% 23.14/23.39 -> true collapsed.
% 23.14/23.39 Rule
% 23.14/23.39 [258]
% 23.14/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,A,multiply(C,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [268]
% 23.23/23.39 ifeq(product(A,identity,c),true,ifeq(product(a,b,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [269]
% 23.23/23.39 ifeq(product(A,identity,j),true,ifeq(product(h,b,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [270]
% 23.23/23.39 ifeq(product(A,identity,k),true,ifeq(product(j,inverse(h),A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [273]
% 23.23/23.39 ifeq(product(A,identity,d),true,ifeq(product(c,inverse(a),A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [274]
% 23.23/23.39 ifeq(product(A,identity,h),true,ifeq(product(d,inverse(b),A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [275]
% 23.23/23.39 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(B,C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [280] ifeq(product(A,B,A),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [289]
% 23.23/23.39 ifeq(product(a,A,c),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [290]
% 23.23/23.39 ifeq(product(h,A,j),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [291]
% 23.23/23.39 ifeq(product(j,A,k),true,ifeq(product(identity,A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [292]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(identity,B,inverse(A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [293]
% 23.23/23.39 ifeq(product(inverse(A),B,identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [294]
% 23.23/23.39 ifeq(product(c,A,d),true,ifeq(product(identity,A,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [295]
% 23.23/23.39 ifeq(product(d,A,h),true,ifeq(product(identity,A,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [296]
% 23.23/23.39 ifeq(product(A,B,multiply(A,C)),true,ifeq(product(identity,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [299]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(identity,B,multiply(A,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [300]
% 23.23/23.39 ifeq(product(multiply(A,A),B,identity),true,ifeq(product(identity,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [307]
% 23.23/23.39 ifeq(product(c,A,identity),true,ifeq(product(b,A,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [308]
% 23.23/23.39 ifeq(product(c,A,multiply(a,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [311]
% 23.23/23.39 ifeq(product(c,A,identity),true,ifeq(product(b,A,multiply(a,a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [316]
% 23.23/23.39 ifeq(product(A,b,c),true,ifeq(product(identity,A,a),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [324]
% 23.23/23.39 ifeq(product(A,b,c),true,ifeq(product(identity,a,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [325]
% 23.23/23.39 ifeq(product(A,b,identity),true,ifeq(product(inverse(c),a,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [326]
% 23.23/23.39 ifeq(product(A,b,multiply(B,c)),true,ifeq(product(B,a,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [330]
% 23.23/23.39 ifeq(product(A,b,identity),true,ifeq(product(multiply(c,c),a,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [342]
% 23.23/23.39 ifeq(product(A,b,j),true,ifeq(product(identity,h,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [343]
% 23.23/23.39 ifeq(product(A,b,identity),true,ifeq(product(inverse(j),h,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [344]
% 23.23/23.39 ifeq(product(A,b,multiply(B,j)),true,ifeq(product(B,h,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [348]
% 23.23/23.39 ifeq(product(A,b,identity),true,ifeq(product(multiply(j,j),h,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [355]
% 23.23/23.39 ifeq(product(j,A,identity),true,ifeq(product(b,A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [356]
% 23.23/23.39 ifeq(product(j,A,multiply(h,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [359]
% 23.23/23.39 ifeq(product(j,A,identity),true,ifeq(product(b,A,multiply(h,h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [366]
% 23.23/23.39 ifeq(product(k,A,identity),true,ifeq(product(inverse(h),A,inverse(j)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [367]
% 23.23/23.39 ifeq(product(k,A,multiply(j,B)),true,ifeq(product(inverse(h),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [370]
% 23.23/23.39 ifeq(product(k,A,identity),true,ifeq(product(inverse(h),A,multiply(j,j)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [383]
% 23.23/23.39 ifeq(product(A,inverse(h),k),true,ifeq(product(identity,j,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [384]
% 23.23/23.39 ifeq(product(A,inverse(h),identity),true,ifeq(product(inverse(k),j,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [385]
% 23.23/23.39 ifeq(product(A,inverse(h),multiply(B,k)),true,ifeq(product(B,j,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [386] ifeq(product(j,k,inverse(h)),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [389]
% 23.23/23.39 ifeq(product(A,inverse(h),identity),true,ifeq(product(multiply(k,k),j,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [398]
% 23.23/23.39 ifeq(product(A,inverse(B),identity),true,ifeq(product(identity,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [399]
% 23.23/23.39 ifeq(product(A,inverse(B),inverse(C)),true,ifeq(product(C,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [400]
% 23.23/23.39 ifeq(product(A,inverse(B),C),true,ifeq(product(inverse(C),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [402]
% 23.23/23.39 ifeq(product(A,inverse(B),multiply(C,C)),true,ifeq(product(C,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [403]
% 23.23/23.39 ifeq(product(A,inverse(B),C),true,ifeq(product(multiply(C,C),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [414]
% 23.23/23.39 ifeq(product(A,inverse(B),C),true,ifeq(product(C,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [422]
% 23.23/23.39 ifeq(product(identity,A,c),true,ifeq(product(inverse(a),A,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [423]
% 23.23/23.39 ifeq(product(identity,A,j),true,ifeq(product(inverse(h),A,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [424]
% 23.23/23.39 ifeq(product(identity,A,k),true,ifeq(product(inverse(j),A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [425]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(inverse(B)),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [426]
% 23.23/23.39 ifeq(product(identity,A,d),true,ifeq(product(inverse(c),A,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [427]
% 23.23/23.39 ifeq(product(identity,A,h),true,ifeq(product(inverse(d),A,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [428]
% 23.23/23.39 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(inverse(B),A,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [430]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(B),A,multiply(B,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [431]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(multiply(B,B)),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [437]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(inverse(B))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [438]
% 23.23/23.39 ifeq(product(identity,A,multiply(inverse(B),C)),true,ifeq(product(B,A,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [444]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(identity,A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [445]
% 23.23/23.39 ifeq(product(A,B,inverse(C)),true,ifeq(product(C,A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [446]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(inverse(C),A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [447]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(B,A,multiply(inverse(B),
% 23.23/23.39 inverse(B))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [450]
% 23.23/23.39 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [451]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [459]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(C,inverse(B),A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [468]
% 23.23/23.39 ifeq(product(d,A,identity),true,ifeq(product(inverse(a),A,inverse(c)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [469]
% 23.23/23.39 ifeq(product(d,A,multiply(c,B)),true,ifeq(product(inverse(a),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [472]
% 23.23/23.39 ifeq(product(d,A,identity),true,ifeq(product(inverse(a),A,multiply(c,c)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [480]
% 23.23/23.39 ifeq(product(A,inverse(a),d),true,ifeq(product(identity,c,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [481]
% 23.23/23.39 ifeq(product(A,inverse(a),identity),true,ifeq(product(inverse(d),c,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [482]
% 23.23/23.39 ifeq(product(A,inverse(a),multiply(B,d)),true,ifeq(product(B,c,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [483] ifeq(product(c,d,inverse(a)),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [486]
% 23.23/23.39 ifeq(product(A,inverse(a),identity),true,ifeq(product(multiply(d,d),c,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [490]
% 23.23/23.39 ifeq(product(h,A,identity),true,ifeq(product(inverse(b),A,inverse(d)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [491]
% 23.23/23.39 ifeq(product(h,A,multiply(d,B)),true,ifeq(product(inverse(b),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [494]
% 23.23/23.39 ifeq(product(h,A,identity),true,ifeq(product(inverse(b),A,multiply(d,d)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [502]
% 23.23/23.39 ifeq(product(A,inverse(b),h),true,ifeq(product(identity,d,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [503]
% 23.23/23.39 ifeq(product(A,inverse(b),identity),true,ifeq(product(inverse(h),d,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [504]
% 23.23/23.39 ifeq(product(A,inverse(b),multiply(B,h)),true,ifeq(product(B,d,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [505] ifeq(product(d,h,inverse(b)),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [508]
% 23.23/23.39 ifeq(product(A,inverse(b),identity),true,ifeq(product(multiply(h,h),d,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [512]
% 23.23/23.39 ifeq(product(multiply(a,A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [513]
% 23.23/23.39 ifeq(product(multiply(h,A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [514]
% 23.23/23.39 ifeq(product(multiply(j,A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [515]
% 23.23/23.39 ifeq(product(multiply(A,B),C,identity),true,ifeq(product(B,C,inverse(A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [516]
% 23.23/23.39 ifeq(product(multiply(inverse(A),B),C,identity),true,ifeq(product(B,C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [517]
% 23.23/23.39 ifeq(product(multiply(c,A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [518]
% 23.23/23.39 ifeq(product(multiply(d,A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [519]
% 23.23/23.39 ifeq(product(multiply(A,B),C,multiply(A,X)),true,ifeq(product(B,C,X),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [523]
% 23.23/23.39 ifeq(product(multiply(A,B),C,identity),true,ifeq(product(B,C,multiply(A,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [524]
% 23.23/23.39 ifeq(product(multiply(multiply(A,A),B),C,identity),true,ifeq(product(B,C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [526]
% 23.23/23.39 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(identity,A,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [527]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(multiply(C,B),A,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [530]
% 23.23/23.39 ifeq(product(A,B,multiply(C,B)),true,ifeq(product(identity,C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [531]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(inverse(multiply(C,B)),C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [532]
% 23.23/23.39 ifeq(product(A,B,multiply(C,multiply(X,B))),true,ifeq(product(C,X,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [533] ifeq(product(A,multiply(A,B),B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [538]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(multiply(multiply(C,B),multiply(C,B)),C,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [539]
% 23.23/23.39 ifeq(product(A,multiply(B,B),identity),true,ifeq(product(identity,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [542]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(identity,A,multiply(B,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [543]
% 23.23/23.39 ifeq(product(A,multiply(B,B),C),true,ifeq(product(C,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [545]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(C,multiply(B,B),A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [547]
% 23.23/23.39 ifeq(product(identity,A,c),true,ifeq(product(multiply(a,a),A,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [548]
% 23.23/23.39 ifeq(product(identity,A,j),true,ifeq(product(multiply(h,h),A,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [549]
% 23.23/23.39 ifeq(product(identity,A,k),true,ifeq(product(multiply(j,j),A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [550]
% 23.23/23.39 ifeq(product(A,multiply(B,B),inverse(C)),true,ifeq(product(C,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [551]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(multiply(B,B),A,inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [553]
% 23.23/23.39 ifeq(product(A,B,inverse(C)),true,ifeq(product(C,A,multiply(B,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [554]
% 23.23/23.39 ifeq(product(A,multiply(B,B),C),true,ifeq(product(inverse(C),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [555]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(inverse(C),A,multiply(B,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [556]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(multiply(inverse(B),
% 23.23/23.39 inverse(B)),A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [557]
% 23.23/23.39 ifeq(product(identity,A,d),true,ifeq(product(multiply(c,c),A,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [558]
% 23.23/23.39 ifeq(product(identity,A,h),true,ifeq(product(multiply(d,d),A,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [559]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(C,B,multiply(X,X)),true,
% 23.23/23.39 ifeq(product(X,C,A),true,true,true),true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [560]
% 23.23/23.39 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,C,identity),true,
% 23.23/23.39 ifeq(product(X,A,B),true,true,true),true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [561]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(C,B,X),true,ifeq(product(
% 23.23/23.39 multiply(X,X),C,A),true,true,true),true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [562]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(X,C,identity),true,ifeq(product(X,A,
% 23.23/23.39 multiply(B,B)),true,true,true),true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [563]
% 23.23/23.39 ifeq(product(identity,A,multiply(B,C)),true,ifeq(product(multiply(B,B),A,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [600] ifeq(product(A,inverse(A),B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule [601] ifeq(product(inverse(A),A,B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule [613] ifeq(product(A,multiply(A,A),B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule [614] ifeq(product(multiply(A,A),A,B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [639]
% 23.23/23.39 ifeq(product(identity,b,A),true,ifeq(product(a,A,c),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [640]
% 23.23/23.39 ifeq(product(identity,b,A),true,ifeq(product(h,A,j),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [641]
% 23.23/23.39 ifeq(product(identity,inverse(h),A),true,ifeq(product(j,A,k),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [644]
% 23.23/23.39 ifeq(product(identity,inverse(a),A),true,ifeq(product(c,A,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [645]
% 23.23/23.39 ifeq(product(identity,inverse(b),A),true,ifeq(product(d,A,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [646]
% 23.23/23.39 ifeq(product(identity,A,B),true,ifeq(product(C,B,multiply(C,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [672]
% 23.23/23.39 ifeq(product(b,identity,A),true,ifeq(product(a,A,c),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [674]
% 23.23/23.39 ifeq(product(b,inverse(a),A),true,ifeq(product(a,A,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [675]
% 23.23/23.39 ifeq(product(b,A,B),true,ifeq(product(a,B,multiply(c,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [684]
% 23.23/23.39 ifeq(product(A,c,j),true,ifeq(product(A,a,h),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [685]
% 23.23/23.39 ifeq(product(A,c,identity),true,ifeq(product(A,a,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [686]
% 23.23/23.39 ifeq(product(A,c,multiply(B,b)),true,ifeq(product(A,a,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [689]
% 23.23/23.39 ifeq(product(A,c,identity),true,ifeq(product(A,a,multiply(b,b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [698]
% 23.23/23.39 ifeq(product(A,j,c),true,ifeq(product(A,h,a),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [699]
% 23.23/23.39 ifeq(product(A,j,identity),true,ifeq(product(A,h,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [700]
% 23.23/23.39 ifeq(product(A,j,multiply(B,b)),true,ifeq(product(A,h,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [703]
% 23.23/23.39 ifeq(product(A,j,identity),true,ifeq(product(A,h,multiply(b,b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [709]
% 23.23/23.39 ifeq(product(b,identity,A),true,ifeq(product(h,A,j),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [710]
% 23.23/23.39 ifeq(product(b,inverse(h),A),true,ifeq(product(h,A,k),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [712]
% 23.23/23.39 ifeq(product(b,A,B),true,ifeq(product(h,B,multiply(j,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [723]
% 23.23/23.39 ifeq(product(A,k,identity),true,ifeq(product(A,j,h),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [725]
% 23.23/23.39 ifeq(product(A,k,identity),true,ifeq(product(A,j,inverse(inverse(h))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [726]
% 23.23/23.39 ifeq(product(A,k,multiply(B,inverse(h))),true,ifeq(product(A,j,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [729]
% 23.23/23.39 ifeq(product(A,k,identity),true,ifeq(product(A,j,multiply(inverse(h),
% 23.23/23.39 inverse(h))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [736]
% 23.23/23.39 ifeq(product(inverse(h),identity,A),true,ifeq(product(j,A,k),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [738]
% 23.23/23.39 ifeq(product(inverse(h),A,B),true,ifeq(product(j,B,multiply(k,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [752]
% 23.23/23.39 ifeq(product(inverse(A),B,C),true,ifeq(product(A,C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [765]
% 23.23/23.39 ifeq(product(A,identity,k),true,ifeq(product(A,h,j),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [766]
% 23.23/23.39 ifeq(product(A,identity,d),true,ifeq(product(A,a,c),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [767]
% 23.23/23.39 ifeq(product(A,identity,h),true,ifeq(product(A,b,d),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [769]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,B,inverse(inverse(B))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [770]
% 23.23/23.39 ifeq(product(A,identity,multiply(B,inverse(C))),true,ifeq(product(A,C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [773]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,B,multiply(inverse(B),
% 23.23/23.39 inverse(B))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [779]
% 23.23/23.39 ifeq(product(A,identity,c),true,ifeq(product(A,inverse(b),a),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [780]
% 23.23/23.39 ifeq(product(A,identity,j),true,ifeq(product(A,inverse(b),h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [781]
% 23.23/23.39 ifeq(product(A,identity,k),true,ifeq(product(A,inverse(inverse(h)),j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [782]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(inverse(B)),B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [783]
% 23.23/23.39 ifeq(product(A,identity,d),true,ifeq(product(A,inverse(inverse(a)),c),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [784]
% 23.23/23.39 ifeq(product(A,identity,h),true,ifeq(product(A,inverse(inverse(b)),d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [785]
% 23.23/23.39 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(A,inverse(C),B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [787]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(multiply(B,B)),B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [788]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,inverse(B),multiply(B,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [799]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(inverse(A),C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [805]
% 23.23/23.39 ifeq(product(A,d,identity),true,ifeq(product(A,c,a),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [807]
% 23.23/23.39 ifeq(product(A,d,identity),true,ifeq(product(A,c,inverse(inverse(a))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [808]
% 23.23/23.39 ifeq(product(A,d,multiply(B,inverse(a))),true,ifeq(product(A,c,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [811]
% 23.23/23.39 ifeq(product(A,d,identity),true,ifeq(product(A,c,multiply(inverse(a),
% 23.23/23.39 inverse(a))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [815]
% 23.23/23.39 ifeq(product(inverse(a),identity,A),true,ifeq(product(c,A,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [817]
% 23.23/23.39 ifeq(product(inverse(a),inverse(b),A),true,ifeq(product(c,A,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [818]
% 23.23/23.39 ifeq(product(inverse(a),A,B),true,ifeq(product(c,B,multiply(d,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [826]
% 23.23/23.39 ifeq(product(A,h,identity),true,ifeq(product(A,d,b),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [828]
% 23.23/23.39 ifeq(product(A,h,identity),true,ifeq(product(A,d,inverse(inverse(b))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [829]
% 23.23/23.39 ifeq(product(A,h,multiply(B,inverse(b))),true,ifeq(product(A,d,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [832]
% 23.23/23.39 ifeq(product(A,h,identity),true,ifeq(product(A,d,multiply(inverse(b),
% 23.23/23.39 inverse(b))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [836]
% 23.23/23.39 ifeq(product(inverse(b),identity,A),true,ifeq(product(d,A,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [837]
% 23.23/23.39 ifeq(product(inverse(b),b,A),true,ifeq(product(d,A,j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [839]
% 23.23/23.39 ifeq(product(inverse(b),A,B),true,ifeq(product(d,B,multiply(h,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [848]
% 23.23/23.39 ifeq(product(A,multiply(B,b),c),true,ifeq(product(A,B,a),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [849]
% 23.23/23.39 ifeq(product(A,multiply(B,b),j),true,ifeq(product(A,B,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [850]
% 23.23/23.39 ifeq(product(A,multiply(B,inverse(h)),k),true,ifeq(product(A,B,j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [851]
% 23.23/23.39 ifeq(product(A,multiply(B,inverse(C)),identity),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [852]
% 23.23/23.39 ifeq(product(A,multiply(B,C),identity),true,ifeq(product(A,B,inverse(C)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [853]
% 23.23/23.39 ifeq(product(A,multiply(B,inverse(a)),d),true,ifeq(product(A,B,c),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [854]
% 23.23/23.39 ifeq(product(A,multiply(B,inverse(b)),h),true,ifeq(product(A,B,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [855]
% 23.23/23.39 ifeq(product(A,multiply(B,C),multiply(X,C)),true,ifeq(product(A,B,X),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [859]
% 23.23/23.39 ifeq(product(A,multiply(B,multiply(C,C)),identity),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [860]
% 23.23/23.39 ifeq(product(A,multiply(B,C),identity),true,ifeq(product(A,B,multiply(C,C)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [864]
% 23.23/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,B,multiply(C,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [866]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(multiply(X,A),B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [873]
% 23.23/23.39 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule [876] ifeq(product(A,A,B),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [877]
% 23.23/23.39 ifeq(product(A,identity,c),true,ifeq(product(A,multiply(b,b),a),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [878]
% 23.23/23.39 ifeq(product(A,identity,j),true,ifeq(product(A,multiply(b,b),h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [879]
% 23.23/23.39 ifeq(product(A,identity,k),true,ifeq(product(A,multiply(inverse(h),inverse(h)),j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [880]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(inverse(B),
% 23.23/23.39 inverse(B)),B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [881]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,B,inverse(multiply(B,B))),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [882]
% 23.23/23.39 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(B,B),inverse(B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [883]
% 23.23/23.39 ifeq(product(A,identity,d),true,ifeq(product(A,multiply(inverse(a),inverse(a)),c),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [884]
% 23.23/23.39 ifeq(product(A,identity,h),true,ifeq(product(A,multiply(inverse(b),inverse(b)),d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [885]
% 23.23/23.39 ifeq(product(A,identity,multiply(B,multiply(C,C))),true,ifeq(product(A,C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [886]
% 23.23/23.39 ifeq(product(A,identity,multiply(B,C)),true,ifeq(product(A,multiply(C,C),B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [888]
% 23.23/23.39 ifeq(product(b,A,B),true,ifeq(product(c,B,A),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [889]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(b,A,inverse(c)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [890]
% 23.23/23.39 ifeq(product(identity,A,d),true,ifeq(product(b,A,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [892]
% 23.23/23.39 ifeq(product(b,A,B),true,ifeq(product(j,B,A),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [893]
% 23.23/23.39 ifeq(product(identity,A,k),true,ifeq(product(b,A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [894]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(b,A,inverse(j)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [896]
% 23.23/23.39 ifeq(product(inverse(h),A,B),true,ifeq(product(k,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [897]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(inverse(A),B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [899]
% 23.23/23.39 ifeq(product(A,B,c),true,ifeq(product(inverse(A),B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [900]
% 23.23/23.39 ifeq(product(A,B,j),true,ifeq(product(inverse(A),B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [901]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(inverse(A),B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [902]
% 23.23/23.39 ifeq(product(inverse(A),identity,B),true,ifeq(product(C,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [903]
% 23.23/23.39 ifeq(product(inverse(a),b,A),true,ifeq(product(B,A,c),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [904]
% 23.23/23.39 ifeq(product(inverse(h),b,A),true,ifeq(product(B,A,j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [905]
% 23.23/23.39 ifeq(product(inverse(A),B,C),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [907]
% 23.23/23.39 ifeq(product(inverse(A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [908]
% 23.23/23.39 ifeq(product(inverse(A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [909]
% 23.23/23.39 ifeq(product(inverse(A),B,identity),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [911]
% 23.23/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,B,inverse(A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [913]
% 23.23/23.39 ifeq(product(inverse(a),A,B),true,ifeq(product(d,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [915]
% 23.23/23.39 ifeq(product(identity,A,j),true,ifeq(product(inverse(b),A,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [916]
% 23.23/23.39 ifeq(product(inverse(b),A,B),true,ifeq(product(h,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [917]
% 23.23/23.39 ifeq(product(identity,A,multiply(c,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [918]
% 23.23/23.39 ifeq(product(identity,A,multiply(j,B)),true,ifeq(product(b,A,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [919]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(h),A,inverse(k)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [920]
% 23.23/23.39 ifeq(product(A,B,k),true,ifeq(product(inverse(A),B,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [921]
% 23.23/23.39 ifeq(product(A,B,d),true,ifeq(product(inverse(A),B,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [922]
% 23.23/23.39 ifeq(product(A,B,h),true,ifeq(product(inverse(A),B,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [923]
% 23.23/23.39 ifeq(product(inverse(j),inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [925]
% 23.23/23.39 ifeq(product(inverse(c),inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [926]
% 23.23/23.39 ifeq(product(inverse(d),inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [927]
% 23.23/23.39 ifeq(product(inverse(A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [928]
% 23.23/23.39 ifeq(product(inverse(A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [929]
% 23.23/23.39 ifeq(product(inverse(A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [931]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(a),A,inverse(d)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [932]
% 23.23/23.39 ifeq(product(identity,A,h),true,ifeq(product(inverse(a),A,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [933]
% 23.23/23.39 ifeq(product(identity,A,identity),true,ifeq(product(inverse(b),A,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [935]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(multiply(X,A),C,B),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [936]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [938]
% 23.23/23.39 ifeq(product(A,B,c),true,ifeq(product(multiply(A,A),B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [939]
% 23.23/23.39 ifeq(product(A,B,j),true,ifeq(product(multiply(A,A),B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [940]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(multiply(A,A),B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [941]
% 23.23/23.39 ifeq(product(multiply(A,A),identity,B),true,ifeq(product(C,B,A),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [942]
% 23.23/23.39 ifeq(product(multiply(a,a),b,A),true,ifeq(product(B,A,c),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [943]
% 23.23/23.39 ifeq(product(multiply(h,h),b,A),true,ifeq(product(B,A,j),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [945]
% 23.23/23.39 ifeq(product(A,B,c),true,ifeq(product(A,B,b),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [946]
% 23.23/23.39 ifeq(product(A,B,j),true,ifeq(product(A,B,b),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [947]
% 23.23/23.39 ifeq(product(A,B,identity),true,ifeq(product(A,B,C),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [948]
% 23.23/23.39 ifeq(product(identity,A,B),true,ifeq(product(C,B,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [949]
% 23.23/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,B,A),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [950]
% 23.23/23.39 ifeq(product(a,b,A),true,ifeq(product(B,A,c),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [951]
% 23.23/23.39 ifeq(product(h,b,A),true,ifeq(product(B,A,j),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [952]
% 23.23/23.39 ifeq(product(A,B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [953]
% 23.23/23.39 ifeq(product(A,B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [954]
% 23.23/23.39 ifeq(product(A,B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [955]
% 23.23/23.39 ifeq(product(j,inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [958]
% 23.23/23.39 ifeq(product(c,inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [959]
% 23.23/23.39 ifeq(product(d,inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [960]
% 23.23/23.39 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [962]
% 23.23/23.39 ifeq(product(multiply(A,A),B,c),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [963]
% 23.23/23.39 ifeq(product(multiply(A,A),B,j),true,ifeq(product(A,B,b),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [964]
% 23.23/23.39 ifeq(product(multiply(A,A),B,identity),true,ifeq(product(A,B,C),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [965]
% 23.23/23.39 ifeq(product(A,identity,B),true,ifeq(product(C,B,multiply(A,A)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [966]
% 23.23/23.39 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [967]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 23.23/23.39 -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [968]
% 23.23/23.39 ifeq(product(A,B,C),true,ifeq(product(C,B,A),true,true,true),true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule [974] ifeq(product(multiply(A,B),B,A),true,true,true) -> true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [976]
% 23.23/23.39 ifeq(product(identity,A,b),true,ifeq(product(a,A,c),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [978]
% 23.23/23.39 ifeq(product(a,c,A),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 23.23/23.39 true collapsed.
% 23.23/23.39 Rule [979] ifeq(product(identity,multiply(a,c),b),true,true,true) -> true
% 23.23/23.39 collapsed.
% 23.23/23.39 Rule
% 23.23/23.39 [981]
% 23.23/23.40 ifeq(product(identity,A,b),true,ifeq(product(h,A,j),true,true,true),true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [983]
% 23.23/23.40 ifeq(product(h,j,A),true,ifeq(product(identity,A,b),true,true,true),true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule [984] ifeq(product(identity,multiply(h,j),b),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [986]
% 23.23/23.40 ifeq(product(identity,A,multiply(k,B)),true,ifeq(product(inverse(h),A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [987]
% 23.23/23.40 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(inverse(A),B,X),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [988]
% 23.23/23.40 ifeq(product(inverse(A),B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [989]
% 23.23/23.40 ifeq(product(inverse(A),B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [990]
% 23.23/23.40 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(inverse(A),B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [991]
% 23.23/23.40 ifeq(product(identity,A,multiply(d,B)),true,ifeq(product(inverse(a),A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [992]
% 23.23/23.40 ifeq(product(identity,A,multiply(h,B)),true,ifeq(product(inverse(b),A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [993]
% 23.23/23.40 ifeq(product(identity,A,identity),true,ifeq(product(B,A,inverse(multiply(C,B))),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [994]
% 23.23/23.40 ifeq(product(A,B,k),true,ifeq(product(multiply(A,A),B,inverse(h)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [995]
% 23.23/23.40 ifeq(product(A,B,d),true,ifeq(product(multiply(A,A),B,inverse(a)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [996]
% 23.23/23.40 ifeq(product(A,B,h),true,ifeq(product(multiply(A,A),B,inverse(b)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [997]
% 23.23/23.40 ifeq(product(multiply(j,j),inverse(h),A),true,ifeq(product(B,A,k),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [999]
% 23.23/23.40 ifeq(product(multiply(c,c),inverse(a),A),true,ifeq(product(B,A,d),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1000]
% 23.23/23.40 ifeq(product(multiply(d,d),inverse(b),A),true,ifeq(product(B,A,h),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1001]
% 23.23/23.40 ifeq(product(multiply(A,A),B,k),true,ifeq(product(A,B,inverse(h)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1002]
% 23.23/23.40 ifeq(product(multiply(A,A),B,d),true,ifeq(product(A,B,inverse(a)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1003]
% 23.23/23.40 ifeq(product(multiply(A,A),B,h),true,ifeq(product(A,B,inverse(b)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1005]
% 23.23/23.40 ifeq(product(identity,A,inverse(h)),true,ifeq(product(j,A,k),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1007]
% 23.23/23.40 ifeq(product(j,k,A),true,ifeq(product(identity,A,inverse(h)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1008]
% 23.23/23.40 ifeq(product(identity,multiply(j,k),inverse(h)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1012] ifeq(product(identity,A,inverse(inverse(A))),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1021]
% 23.23/23.40 ifeq(product(A,B,C),true,ifeq(product(inverse(B),C,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1022] ifeq(product(inverse(b),c,a),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1023] ifeq(product(inverse(b),j,h),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1024] ifeq(product(inverse(inverse(h)),k,j),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1025] ifeq(product(inverse(inverse(a)),d,c),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1026] ifeq(product(inverse(inverse(b)),h,d),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1027] ifeq(product(inverse(A),multiply(B,A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1028] ifeq(product(multiply(inverse(A),B),A,B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1035]
% 23.23/23.40 ifeq(product(A,inverse(B),C),true,ifeq(product(B,C,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1036] ifeq(product(c,inverse(a),b),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1037] ifeq(product(j,inverse(h),b),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1038] ifeq(product(h,k,j),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1039] ifeq(product(k,inverse(j),inverse(h)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1040] ifeq(product(identity,inverse(inverse(A)),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1041] ifeq(product(a,d,c),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1042] ifeq(product(d,inverse(c),inverse(a)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1043] ifeq(product(b,h,d),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1044] ifeq(product(h,inverse(d),inverse(b)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1045] ifeq(product(A,multiply(B,inverse(A)),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1046] ifeq(product(multiply(A,B),inverse(A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1048]
% 23.23/23.40 ifeq(product(identity,A,inverse(a)),true,ifeq(product(c,A,d),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1050]
% 23.23/23.40 ifeq(product(c,d,A),true,ifeq(product(identity,A,inverse(a)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1051]
% 23.23/23.40 ifeq(product(identity,multiply(c,d),inverse(a)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1052]
% 23.23/23.40 ifeq(product(identity,A,inverse(b)),true,ifeq(product(d,A,h),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1054]
% 23.23/23.40 ifeq(product(d,h,A),true,ifeq(product(identity,A,inverse(b)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1055]
% 23.23/23.40 ifeq(product(identity,multiply(d,h),inverse(b)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1057]
% 23.23/23.40 ifeq(product(identity,A,B),true,ifeq(product(C,A,multiply(C,B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1059]
% 23.23/23.40 ifeq(product(A,multiply(A,B),C),true,ifeq(product(identity,C,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1060]
% 23.23/23.40 ifeq(product(identity,multiply(A,multiply(A,B)),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1061]
% 23.23/23.40 ifeq(product(identity,A,multiply(multiply(B,C),X)),true,ifeq(product(C,A,X),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1062]
% 23.23/23.40 ifeq(product(A,B,multiply(C,X)),true,ifeq(product(multiply(A,A),B,X),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1064]
% 23.23/23.40 ifeq(product(multiply(A,A),B,C),true,ifeq(product(X,C,multiply(A,B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1065]
% 23.23/23.40 ifeq(product(multiply(A,A),B,multiply(C,X)),true,ifeq(product(A,B,X),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1066]
% 23.23/23.40 ifeq(product(A,B,C),true,ifeq(product(X,C,multiply(multiply(A,A),B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1076] ifeq(product(b,k,inverse(h)),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1077] ifeq(product(identity,k,inverse(h)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1084] ifeq(product(b,d,inverse(a)),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1085] ifeq(product(identity,d,inverse(a)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1086] ifeq(product(inverse(a),h,inverse(b)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1087] ifeq(product(identity,h,inverse(b)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1088] ifeq(product(b,multiply(c,A),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1089] ifeq(product(b,multiply(j,A),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1090] ifeq(product(inverse(h),multiply(k,A),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1091] ifeq(product(inverse(a),multiply(d,A),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1092] ifeq(product(inverse(b),multiply(h,A),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1093] ifeq(product(A,multiply(multiply(B,A),C),C),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1094] ifeq(product(identity,multiply(A,B),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1095]
% 23.23/23.40 ifeq(product(A,multiply(B,B),multiply(C,C)),true,ifeq(product(C,A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1097]
% 23.23/23.40 ifeq(product(A,multiply(B,B),C),true,ifeq(product(multiply(C,C),A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1101]
% 23.23/23.40 ifeq(product(identity,multiply(A,A),inverse(A)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1102]
% 23.23/23.40 ifeq(product(identity,multiply(inverse(A),inverse(A)),A),true,true,true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1103]
% 23.23/23.40 ifeq(product(identity,A,identity),true,ifeq(product(multiply(multiply(B,B),
% 23.23/23.40 multiply(B,B)),A,B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1106]
% 23.23/23.40 ifeq(product(A,identity,identity),true,ifeq(product(A,B,multiply(multiply(B,B),
% 23.23/23.40 multiply(B,B))),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1108]
% 23.23/23.40 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,multiply(B,B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1109]
% 23.23/23.40 ifeq(product(identity,A,multiply(inverse(A),inverse(A))),true,true,true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1110]
% 23.23/23.40 ifeq(product(identity,inverse(A),multiply(A,A)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1111]
% 23.23/23.40 ifeq(product(identity,A,identity),true,ifeq(product(B,A,multiply(multiply(B,B),
% 23.23/23.40 multiply(B,B))),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1113]
% 23.23/23.40 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,multiply(B,B)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1115]
% 23.23/23.40 ifeq(product(identity,A,inverse(multiply(A,A))),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1116]
% 23.23/23.40 ifeq(product(A,identity,identity),true,ifeq(product(A,multiply(multiply(B,B),
% 23.23/23.40 multiply(B,B)),B),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1118]
% 23.23/23.40 ifeq(product(identity,inverse(multiply(A,A)),A),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1121]
% 23.23/23.40 ifeq(product(A,B,C),true,ifeq(product(multiply(B,B),C,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1122] ifeq(product(multiply(b,b),c,a),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1123] ifeq(product(multiply(b,b),j,h),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1124]
% 23.23/23.40 ifeq(product(multiply(inverse(h),inverse(h)),k,j),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1125]
% 23.23/23.40 ifeq(product(multiply(inverse(a),inverse(a)),d,c),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1126]
% 23.23/23.40 ifeq(product(multiply(inverse(b),inverse(b)),h,d),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1127] ifeq(product(multiply(A,A),multiply(B,A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1128] ifeq(product(multiply(multiply(A,A),B),A,B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1129]
% 23.23/23.40 ifeq(product(identity,A,multiply(multiply(A,A),multiply(A,A))),true,true,true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1131]
% 23.23/23.40 ifeq(product(A,multiply(B,B),C),true,ifeq(product(B,C,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1132] ifeq(product(c,multiply(a,a),b),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1133] ifeq(product(j,multiply(h,h),b),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1134] ifeq(product(k,multiply(j,j),inverse(h)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1135] ifeq(product(d,multiply(c,c),inverse(a)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1136] ifeq(product(h,multiply(d,d),inverse(b)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1137] ifeq(product(A,multiply(B,multiply(A,A)),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1138] ifeq(product(multiply(A,B),multiply(A,A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1139]
% 23.23/23.40 ifeq(product(identity,multiply(multiply(A,A),multiply(A,A)),A),true,true,true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1152] ifeq(product(identity,A,multiply(B,A)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1155] ifeq(product(b,c,inverse(a)),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1157] ifeq(product(b,c,multiply(a,a)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1159] ifeq(product(b,j,inverse(h)),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1161] ifeq(product(b,j,multiply(h,h)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1163] ifeq(product(inverse(h),k,inverse(j)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1165] ifeq(product(inverse(h),k,multiply(j,j)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1167] ifeq(product(inverse(a),d,inverse(c)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1169] ifeq(product(inverse(a),d,multiply(c,c)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1171] ifeq(product(inverse(b),h,inverse(d)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1173] ifeq(product(inverse(b),h,multiply(d,d)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1175] ifeq(product(A,multiply(B,A),inverse(B)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule [1176] ifeq(product(A,multiply(inverse(B),A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1178] ifeq(product(A,multiply(B,A),multiply(B,B)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1179] ifeq(product(A,multiply(multiply(B,B),A),B),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1180]
% 23.23/23.40 ifeq(product(identity,a,A),true,ifeq(product(b,A,c),true,true,true),true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule [1181] ifeq(product(b,a,c),true,true,true) -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1182]
% 23.23/23.40 ifeq(product(identity,h,A),true,ifeq(product(b,A,j),true,true,true),true) ->
% 23.23/23.40 true collapsed.
% 23.23/23.40 Rule [1183] ifeq(product(b,h,j),true,true,true) -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1184]
% 23.23/23.40 ifeq(product(identity,j,A),true,ifeq(product(inverse(h),A,k),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1185] ifeq(product(inverse(h),j,k),true,true,true) -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1186]
% 23.23/23.40 ifeq(product(identity,c,A),true,ifeq(product(inverse(a),A,d),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1187] ifeq(product(inverse(a),c,d),true,true,true) -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1188]
% 23.23/23.40 ifeq(product(identity,d,A),true,ifeq(product(inverse(b),A,h),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1189] ifeq(product(inverse(b),d,h),true,true,true) -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1190]
% 23.23/23.40 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(identity,B,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1191]
% 23.23/23.40 ifeq(product(identity,A,B),true,ifeq(product(C,B,multiply(A,C)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1192] ifeq(product(A,B,multiply(B,A)),true,true,true) -> true
% 23.23/23.40 collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1223]
% 23.23/23.40 ifeq(product(identity,inverse(A),B),true,ifeq(product(identity,B,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1224]
% 23.23/23.40 ifeq(product(identity,A,B),true,ifeq(product(identity,B,inverse(A)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1230]
% 23.23/23.40 ifeq(product(identity,A,B),true,ifeq(product(multiply(C,A),B,C),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1254]
% 23.23/23.40 ifeq(product(identity,multiply(A,A),B),true,ifeq(product(identity,B,A),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule
% 23.23/23.40 [1255]
% 23.23/23.40 ifeq(product(identity,A,B),true,ifeq(product(identity,B,multiply(A,A)),true,true,true),true)
% 23.23/23.40 -> true collapsed.
% 23.23/23.40 Rule [1256] ifeq(product(A,B,identity),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1257] ifeq(product(A,c,b),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1258] ifeq(product(A,identity,B),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1259] ifeq(product(c,A,a),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1260] ifeq(product(j,A,h),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1261] ifeq(product(k,A,j),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1262] ifeq(product(d,A,c),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1263] ifeq(product(h,A,d),true,true,true) -> true collapsed.
% 23.23/23.40 Rule [1264] ifeq(product(A,b,c),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1265] ifeq(product(A,b,j),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1266] ifeq(product(A,j,b),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1267] ifeq(product(identity,A,c),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1268] ifeq(product(identity,A,j),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1269] ifeq(product(identity,A,k),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1270] ifeq(product(identity,A,d),true,true,true) -> true collapsed.
% 25.46/25.63 Rule [1271] ifeq(product(identity,A,h),true,true,true) -> true collapsed.
% 25.46/25.63 Current number of equations to process: 50
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 557
% 25.46/25.63 New rule produced : [1273] product(a,multiply(b,inverse(c)),identity) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 558
% 25.46/25.63 New rule produced : [1274] product(a,identity,multiply(c,inverse(b))) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 559
% 25.46/25.63 New rule produced : [1275] product(a,multiply(b,inverse(a)),d) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 560
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1276] product(a,multiply(b,multiply(c,c)),identity) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 561
% 25.46/25.63 New rule produced : [1277] product(a,multiply(b,A),multiply(c,A)) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 562
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1278] product(a,identity,multiply(c,multiply(b,b))) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 563
% 25.46/25.63 New rule produced : [1279] product(A,c,multiply(multiply(A,a),b)) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 564
% 25.46/25.63 New rule produced : [1280] product(d,identity,j) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 565
% 25.46/25.63 New rule produced : [1281] product(A,j,multiply(multiply(A,h),b)) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 566
% 25.46/25.63 New rule produced : [1282] product(h,multiply(b,inverse(h)),k) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 567
% 25.46/25.63 New rule produced : [1283] product(h,multiply(b,inverse(j)),identity) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 568
% 25.46/25.63 New rule produced : [1284] product(h,identity,multiply(j,inverse(b))) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 569
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1285] product(h,identity,multiply(j,multiply(b,b))) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 570
% 25.46/25.63 New rule produced : [1286] product(h,multiply(b,A),multiply(j,A)) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 571
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1287] product(h,multiply(b,multiply(j,j)),identity) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 572
% 25.46/25.63 New rule produced : [1288] product(j,identity,multiply(k,h)) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 573
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1289] product(j,multiply(inverse(h),inverse(k)),identity) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 574
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1290] product(j,identity,multiply(k,inverse(inverse(h)))) -> true
% 25.46/25.63 Current number of equations to process: 0
% 25.46/25.63 Current number of ordered equations: 0
% 25.46/25.63 Current number of rules: 575
% 25.46/25.63 New rule produced :
% 25.46/25.63 [1291] product(j,multiply(inverse(h),multiply(k,k)),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 576
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1292] product(j,multiply(inverse(h),A),multiply(k,A)) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 577
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1293]
% 27.75/27.94 product(j,identity,multiply(k,multiply(inverse(h),inverse(h)))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 578
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1294] product(A,k,multiply(multiply(A,j),inverse(h))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 579
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1295] product(c,multiply(inverse(a),inverse(d)),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 580
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1296] product(d,multiply(inverse(b),inverse(h)),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 581
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1297] product(A,multiply(B,inverse(multiply(A,B))),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 582
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1298] product(c,identity,multiply(d,inverse(inverse(a)))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 583
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1299] product(d,identity,multiply(h,inverse(inverse(b)))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 584
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1300] product(A,identity,multiply(multiply(A,B),inverse(B))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 585
% 27.75/27.94 New rule produced : [1301] product(c,identity,multiply(d,a)) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 586
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1302] product(A,identity,multiply(multiply(A,inverse(B)),B)) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 587
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1303] product(c,multiply(inverse(a),inverse(b)),h) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 588
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1304] product(c,multiply(inverse(a),multiply(d,d)),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 589
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1305] product(c,multiply(inverse(a),A),multiply(d,A)) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 590
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1306]
% 27.75/27.94 product(c,identity,multiply(d,multiply(inverse(a),inverse(a)))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 591
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1307] product(A,d,multiply(multiply(A,c),inverse(a))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 592
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1308] product(d,multiply(inverse(b),multiply(h,h)),identity) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 593
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1309] product(d,multiply(inverse(b),A),multiply(h,A)) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 594
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1310]
% 27.75/27.94 product(d,identity,multiply(h,multiply(inverse(b),inverse(b)))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 595
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1311] product(A,h,multiply(multiply(A,d),inverse(b))) -> true
% 27.75/27.94 Current number of equations to process: 0
% 27.75/27.94 Current number of ordered equations: 0
% 27.75/27.94 Current number of rules: 596
% 27.75/27.94 New rule produced :
% 27.75/27.94 [1312] product(A,identity,multiply(multiply(A,B),multiply(B,B))) -> true
% 29.36/29.50 Rule [1119] product(A,identity,multiply(multiply(A,A),multiply(A,A))) -> true
% 29.36/29.50 collapsed.
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 596
% 29.36/29.50 New rule produced :
% 29.36/29.50 [1313] product(A,multiply(B,C),multiply(multiply(A,B),C)) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 597
% 29.36/29.50 New rule produced :
% 29.36/29.50 [1314] product(A,identity,multiply(multiply(A,multiply(B,B)),B)) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 598
% 29.36/29.50 New rule produced :
% 29.36/29.50 [1315]
% 29.36/29.50 product(A,multiply(B,multiply(multiply(A,B),multiply(A,B))),identity) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 599
% 29.36/29.50 New rule produced : [1316] product(c,multiply(b,b),a) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 600
% 29.36/29.50 New rule produced : [1317] product(c,inverse(b),a) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 601
% 29.36/29.50 New rule produced : [1318] product(j,multiply(b,b),h) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 602
% 29.36/29.50 New rule produced : [1319] product(j,inverse(b),h) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 603
% 29.36/29.50 New rule produced :
% 29.36/29.50 [1320] product(k,multiply(inverse(h),inverse(h)),j) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 604
% 29.36/29.50 New rule produced : [1321] product(k,inverse(inverse(h)),j) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 605
% 29.36/29.50 New rule produced : [1322] product(k,h,j) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 606
% 29.36/29.50 New rule produced : [1323] product(identity,inverse(multiply(A,A)),A) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 607
% 29.36/29.50 New rule produced : [1324] product(identity,inverse(inverse(A)),A) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 608
% 29.36/29.50 New rule produced : [1325] product(d,inverse(inverse(a)),c) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 609
% 29.36/29.50 New rule produced : [1326] product(h,inverse(inverse(b)),d) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 610
% 29.36/29.50 New rule produced : [1327] product(multiply(A,B),inverse(B),A) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 611
% 29.36/29.50 New rule produced : [1328] product(identity,inverse(A),multiply(A,A)) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 612
% 29.36/29.50 New rule produced :
% 29.36/29.50 [1329] product(identity,multiply(inverse(A),inverse(A)),A) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 613
% 29.36/29.50 New rule produced : [1330] product(identity,multiply(A,A),inverse(A)) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 614
% 29.36/29.50 New rule produced : [1331] product(identity,A,inverse(inverse(A))) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 615
% 29.36/29.50 New rule produced : [1332] product(identity,A,inverse(multiply(A,A))) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 616
% 29.36/29.50 New rule produced : [1333] product(d,a,c) -> true
% 29.36/29.50 Current number of equations to process: 0
% 29.36/29.50 Current number of ordered equations: 0
% 29.36/29.50 Current number of rules: 617
% 31.75/31.90 New rule produced : [1334] product(h,b,d) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 618
% 31.75/31.90 New rule produced : [1335] product(multiply(A,inverse(B)),B,A) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 619
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1336] product(identity,A,multiply(inverse(A),inverse(A))) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 620
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1337] product(d,multiply(inverse(a),inverse(a)),c) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 621
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1338] product(h,multiply(inverse(b),inverse(b)),d) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 622
% 31.75/31.90 New rule produced : [1339] product(multiply(A,B),multiply(B,B),A) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 623
% 31.75/31.90 New rule produced : [1340] product(multiply(A,multiply(B,B)),B,A) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 624
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1341] product(identity,multiply(multiply(A,A),multiply(A,A)),A) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 625
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1342] product(identity,A,multiply(multiply(A,A),multiply(A,A))) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 626
% 31.75/31.90 New rule produced : [1343] product(c,A,multiply(a,multiply(b,A))) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 627
% 31.75/31.90 New rule produced : [1344] product(identity,b,multiply(inverse(a),c)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 628
% 31.75/31.90 New rule produced : [1345] product(multiply(inverse(c),a),b,identity) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 629
% 31.75/31.90 New rule produced : [1346] product(multiply(A,a),b,multiply(A,c)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 630
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1347] product(multiply(multiply(c,c),a),b,identity) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 631
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1348] product(identity,b,multiply(multiply(a,a),c)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 632
% 31.75/31.90 New rule produced : [1349] product(multiply(inverse(j),h),b,identity) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 633
% 31.75/31.90 New rule produced : [1350] product(identity,b,multiply(inverse(h),j)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 634
% 31.75/31.90 New rule produced : [1351] product(multiply(A,h),b,multiply(A,j)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 635
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1352] product(multiply(multiply(j,j),h),b,identity) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 636
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1353] product(identity,b,multiply(multiply(h,h),j)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 637
% 31.75/31.90 New rule produced : [1354] product(j,A,multiply(h,multiply(b,A))) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 31.75/31.90 Current number of rules: 638
% 31.75/31.90 New rule produced :
% 31.75/31.90 [1355] product(identity,inverse(h),multiply(inverse(j),k)) -> true
% 31.75/31.90 Current number of equations to process: 0
% 31.75/31.90 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 639
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1356] product(multiply(inverse(k),j),inverse(h),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 640
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1357] product(multiply(A,j),inverse(h),multiply(A,k)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 641
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1358] product(identity,inverse(h),multiply(multiply(j,j),k)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 642
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1359] product(multiply(multiply(k,k),j),inverse(h),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 643
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1360] product(k,A,multiply(j,multiply(inverse(h),A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 644
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1361] product(identity,A,multiply(B,multiply(inverse(B),A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 645
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1362] product(multiply(inverse(d),c),inverse(a),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 646
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1363] product(multiply(inverse(h),d),inverse(b),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 647
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1364] product(multiply(inverse(multiply(A,B)),A),B,identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 648
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1365] product(identity,inverse(a),multiply(inverse(c),d)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 649
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1366] product(identity,inverse(b),multiply(inverse(d),h)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 650
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1367] product(identity,A,multiply(inverse(B),multiply(B,A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 651
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1368] product(multiply(A,c),inverse(a),multiply(A,d)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 652
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1369] product(identity,inverse(a),multiply(multiply(c,c),d)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 653
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1370] product(multiply(multiply(d,d),c),inverse(a),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 654
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1371] product(d,A,multiply(c,multiply(inverse(a),A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 655
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1372] product(multiply(A,d),inverse(b),multiply(A,h)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 656
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1373] product(multiply(multiply(h,h),d),inverse(b),identity) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 657
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1374] product(identity,inverse(b),multiply(multiply(d,d),h)) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 658
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1375] product(h,A,multiply(d,multiply(inverse(b),A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 34.95/35.16 Current number of ordered equations: 0
% 34.95/35.16 Current number of rules: 659
% 34.95/35.16 New rule produced :
% 34.95/35.16 [1376] product(identity,A,multiply(B,multiply(multiply(B,B),A))) -> true
% 34.95/35.16 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 660
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1377] product(multiply(A,B),C,multiply(A,multiply(B,C))) -> true
% 35.85/36.03 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 661
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1378] product(identity,A,multiply(multiply(B,B),multiply(B,A))) -> true
% 35.85/36.03 Rule [1342] product(identity,A,multiply(multiply(A,A),multiply(A,A))) -> true
% 35.85/36.03 collapsed.
% 35.85/36.03 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 661
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1379]
% 35.85/36.03 product(multiply(multiply(multiply(A,B),multiply(A,B)),A),B,identity) -> true
% 35.85/36.03 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 662
% 35.85/36.03 New rule produced : [1380] ifeq2(product(inverse(a),c,A),true,A,b) -> b
% 35.85/36.03 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 1
% 35.85/36.03 Current number of rules: 663
% 35.85/36.03 New rule produced : [1381] ifeq2(product(inverse(a),c,A),true,b,A) -> A
% 35.85/36.03 Current number of equations to process: 0
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 664
% 35.85/36.03 New rule produced : [1382] multiply(inverse(a),c) -> b
% 35.85/36.03 Rule [1344] product(identity,b,multiply(inverse(a),c)) -> true collapsed.
% 35.85/36.03 Current number of equations to process: 6
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 664
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1383] ifeq(product(d,c,A),true,product(c,b,A),true) -> true
% 35.85/36.03 Current number of equations to process: 17
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 665
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1384] ifeq(product(A,inverse(a),identity),true,product(A,b,c),true) -> true
% 35.85/36.03 Current number of equations to process: 17
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 666
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1385] ifeq(product(A,identity,inverse(a)),true,product(A,c,b),true) -> true
% 35.85/36.03 Current number of equations to process: 16
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 667
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1386] ifeq(product(inverse(a),c,A),true,product(identity,A,b),true) -> true
% 35.85/36.03 Current number of equations to process: 15
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 668
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1387] ifeq(product(c,identity,A),true,product(inverse(a),A,b),true) -> true
% 35.85/36.03 Current number of equations to process: 14
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 669
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1388] ifeq(product(b,identity,A),true,product(inverse(a),c,A),true) -> true
% 35.85/36.03 Current number of equations to process: 13
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 670
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1389] ifeq(product(identity,c,A),true,product(inverse(a),A,b),true) -> true
% 35.85/36.03 Current number of equations to process: 12
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 671
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1390] ifeq(product(c,A,a),true,product(b,A,identity),true) -> true
% 35.85/36.03 Current number of equations to process: 30
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 672
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1391] ifeq(product(a,A,c),true,product(identity,A,b),true) -> true
% 35.85/36.03 Current number of equations to process: 31
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 673
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1392] ifeq(product(c,b,A),true,product(d,c,A),true) -> true
% 35.85/36.03 Current number of equations to process: 32
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 674
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1393] ifeq(product(inverse(a),identity,A),true,product(A,c,b),true) -> true
% 35.85/36.03 Current number of equations to process: 31
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 675
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1394] ifeq(product(identity,inverse(a),A),true,product(A,c,b),true) -> true
% 35.85/36.03 Current number of equations to process: 30
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 676
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1395] ifeq(product(c,A,identity),true,product(b,A,inverse(a)),true) -> true
% 35.85/36.03 Current number of equations to process: 29
% 35.85/36.03 Current number of ordered equations: 0
% 35.85/36.03 Current number of rules: 677
% 35.85/36.03 New rule produced :
% 35.85/36.03 [1396] ifeq(product(identity,A,c),true,product(inverse(a),A,b),true) -> true
% 36.06/36.24 Current number of equations to process: 28
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 678
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1397] ifeq(product(inverse(a),c,A),true,product(A,identity,b),true) -> true
% 36.06/36.24 Current number of equations to process: 26
% 36.06/36.24 Current number of ordered equations: 1
% 36.06/36.24 Current number of rules: 679
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1398] ifeq(product(inverse(a),c,A),true,product(b,identity,A),true) -> true
% 36.06/36.24 Current number of equations to process: 26
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 680
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1399] ifeq(product(inverse(a),a,A),true,product(A,b,b),true) -> true
% 36.06/36.24 Current number of equations to process: 25
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 681
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1400] ifeq(product(a,inverse(a),A),true,product(A,c,c),true) -> true
% 36.06/36.24 Current number of equations to process: 24
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 682
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1401] ifeq(product(h,inverse(a),A),true,product(A,c,j),true) -> true
% 36.06/36.24 Current number of equations to process: 23
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 683
% 36.06/36.24 New rule produced : [1402] product(inverse(inverse(a)),b,c) -> true
% 36.06/36.24 Current number of equations to process: 28
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 684
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1403] product(multiply(inverse(a),inverse(a)),b,c) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 685
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1404] product(inverse(a),multiply(c,inverse(b)),identity) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 686
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1405] product(inverse(a),identity,multiply(b,inverse(c))) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 687
% 36.06/36.24 New rule produced : [1406] product(c,b,multiply(d,c)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 688
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1407] product(inverse(a),d,multiply(b,inverse(a))) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 689
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1408] product(A,b,multiply(multiply(A,inverse(a)),c)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 690
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1409] product(inverse(a),multiply(c,A),multiply(b,A)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 691
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1410] product(inverse(a),identity,multiply(b,multiply(c,c))) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 692
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1411] product(inverse(a),multiply(c,multiply(b,b)),identity) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 693
% 36.06/36.24 New rule produced : [1412] product(b,inverse(c),inverse(a)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 694
% 36.06/36.24 New rule produced : [1413] product(b,multiply(c,c),inverse(a)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 695
% 36.06/36.24 New rule produced : [1414] product(multiply(h,inverse(a)),c,j) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 696
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1415] product(multiply(inverse(b),inverse(a)),c,identity) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 697
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1416] product(identity,c,multiply(inverse(inverse(a)),b)) -> true
% 36.06/36.24 Current number of equations to process: 38
% 36.06/36.24 Current number of ordered equations: 0
% 36.06/36.24 Current number of rules: 698
% 36.06/36.24 New rule produced :
% 36.06/36.24 [1417] product(b,inverse(a),multiply(inverse(a),d)) -> true
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 699
% 36.27/36.40 New rule produced : [1418] product(d,c,multiply(c,b)) -> true
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 700
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1419] product(b,A,multiply(inverse(a),multiply(c,A))) -> true
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 701
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1420] product(multiply(A,inverse(a)),c,multiply(A,b)) -> true
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 702
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1421] product(multiply(multiply(b,b),inverse(a)),c,identity) -> true
% 36.27/36.40 Current number of equations to process: 39
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 703
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1422]
% 36.27/36.40 product(identity,c,multiply(multiply(inverse(a),inverse(a)),b)) -> true
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 704
% 36.27/36.40 New rule produced : [1423] ifeq2(product(multiply(a,a),c,A),true,A,b) -> b
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 1
% 36.27/36.40 Current number of rules: 705
% 36.27/36.40 New rule produced : [1424] ifeq2(product(multiply(a,a),c,A),true,b,A) -> A
% 36.27/36.40 Current number of equations to process: 38
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 706
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1425]
% 36.27/36.40 ifeq(product(c,inverse(b),A),true,product(inverse(a),A,identity),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 37
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 707
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1426]
% 36.27/36.40 ifeq(product(b,inverse(c),A),true,product(inverse(a),identity,A),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 36
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 708
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1427]
% 36.27/36.40 ifeq(product(identity,c,A),true,product(inverse(inverse(a)),b,A),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 35
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 709
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1428]
% 36.27/36.40 ifeq(product(A,inverse(a),inverse(c)),true,product(A,b,identity),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 34
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 710
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1429]
% 36.27/36.40 ifeq(product(A,inverse(c),inverse(a)),true,product(A,identity,b),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 33
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 711
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1430]
% 36.27/36.40 ifeq(product(b,inverse(a),A),true,product(inverse(a),d,A),true) -> true
% 36.27/36.40 Current number of equations to process: 32
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 712
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1431]
% 36.27/36.40 ifeq(product(inverse(inverse(a)),A,c),true,product(identity,A,b),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 31
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 713
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1432]
% 36.27/36.40 ifeq(product(c,A,inverse(inverse(a))),true,product(b,A,identity),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 30
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 714
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1433]
% 36.27/36.40 ifeq(product(inverse(a),identity,A),true,product(b,inverse(c),A),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 29
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 715
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1434]
% 36.27/36.40 ifeq(product(inverse(b),inverse(a),A),true,product(A,c,identity),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 28
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 716
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1435]
% 36.27/36.40 ifeq(product(inverse(inverse(a)),b,A),true,product(identity,c,A),true) ->
% 36.27/36.40 true
% 36.27/36.40 Current number of equations to process: 27
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 717
% 36.27/36.40 New rule produced :
% 36.27/36.40 [1436]
% 36.27/36.40 ifeq(product(inverse(a),d,A),true,product(b,inverse(a),A),true) -> true
% 36.27/36.40 Current number of equations to process: 26
% 36.27/36.40 Current number of ordered equations: 0
% 36.27/36.40 Current number of rules: 718
% 36.27/36.40 New rule produced :
% 36.36/36.55 [1437]
% 36.36/36.55 ifeq(product(multiply(A,inverse(a)),c,B),true,product(A,b,B),true) -> true
% 36.36/36.55 Current number of equations to process: 25
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 719
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1438]
% 36.36/36.55 ifeq(product(c,A,B),true,product(inverse(a),B,multiply(b,A)),true) -> true
% 36.36/36.55 Current number of equations to process: 23
% 36.36/36.55 Current number of ordered equations: 1
% 36.36/36.55 Current number of rules: 720
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1439]
% 36.36/36.55 ifeq(product(A,inverse(a),B),true,product(A,b,multiply(B,c)),true) -> true
% 36.36/36.55 Current number of equations to process: 23
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 721
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1440]
% 36.36/36.55 ifeq(product(A,B,inverse(a)),true,product(A,multiply(B,c),b),true) -> true
% 36.36/36.55 Current number of equations to process: 21
% 36.36/36.55 Current number of ordered equations: 1
% 36.36/36.55 Current number of rules: 722
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1441]
% 36.36/36.55 ifeq(product(b,A,B),true,product(inverse(a),multiply(c,A),B),true) -> true
% 36.36/36.55 Current number of equations to process: 21
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 723
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1442]
% 36.36/36.55 ifeq(product(inverse(a),multiply(c,A),B),true,product(b,A,B),true) -> true
% 36.36/36.55 Current number of equations to process: 20
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 724
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1443]
% 36.36/36.55 ifeq(product(A,inverse(a),B),true,product(B,c,multiply(A,b)),true) -> true
% 36.36/36.55 Current number of equations to process: 18
% 36.36/36.55 Current number of ordered equations: 1
% 36.36/36.55 Current number of rules: 725
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1444]
% 36.36/36.55 ifeq(product(c,A,B),true,product(b,A,multiply(inverse(a),B)),true) -> true
% 36.36/36.55 Current number of equations to process: 18
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 726
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1445]
% 36.36/36.55 ifeq(product(A,B,c),true,product(multiply(inverse(a),A),B,b),true) -> true
% 36.36/36.55 Current number of equations to process: 16
% 36.36/36.55 Current number of ordered equations: 1
% 36.36/36.55 Current number of rules: 727
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1446]
% 36.36/36.55 ifeq(product(A,b,B),true,product(multiply(A,inverse(a)),c,B),true) -> true
% 36.36/36.55 Current number of equations to process: 16
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 728
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1447]
% 36.36/36.55 ifeq(product(c,multiply(b,b),A),true,product(inverse(a),A,identity),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 15
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 729
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1448]
% 36.36/36.55 ifeq(product(b,multiply(c,c),A),true,product(inverse(a),identity,A),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 14
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 730
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1449]
% 36.36/36.55 ifeq(product(inverse(a),identity,A),true,product(b,multiply(c,c),A),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 13
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 731
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1450]
% 36.36/36.55 ifeq(product(A,inverse(a),multiply(c,c)),true,product(A,b,identity),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 12
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 732
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1451]
% 36.36/36.55 ifeq(product(A,multiply(c,c),inverse(a)),true,product(A,identity,b),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 11
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 733
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1452]
% 36.36/36.55 ifeq(product(multiply(b,b),inverse(a),A),true,product(A,c,identity),true) ->
% 36.36/36.55 true
% 36.36/36.55 Current number of equations to process: 10
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 734
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1453]
% 36.36/36.55 ifeq(product(multiply(inverse(a),inverse(a)),A,c),true,product(identity,A,b),true)
% 36.36/36.55 -> true
% 36.36/36.55 Current number of equations to process: 9
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 735
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1454]
% 36.36/36.55 ifeq(product(c,A,multiply(inverse(a),inverse(a))),true,product(b,A,identity),true)
% 36.36/36.55 -> true
% 36.36/36.55 Current number of equations to process: 8
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 736
% 36.36/36.55 New rule produced :
% 36.36/36.55 [1455]
% 36.36/36.55 ifeq(product(identity,c,A),true,product(multiply(inverse(a),inverse(a)),b,A),true)
% 36.36/36.55 -> true
% 36.36/36.55 Current number of equations to process: 7
% 36.36/36.55 Current number of ordered equations: 0
% 36.36/36.55 Current number of rules: 737
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1456]
% 36.66/36.88 ifeq(product(multiply(inverse(a),inverse(a)),b,A),true,product(identity,c,A),true)
% 36.66/36.88 -> true
% 36.66/36.88 Current number of equations to process: 6
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 738
% 36.66/36.88 New rule produced : [1457] multiply(multiply(a,a),c) -> b
% 36.66/36.88 Rule [1348] product(identity,b,multiply(multiply(a,a),c)) -> true collapsed.
% 36.66/36.88 Current number of equations to process: 12
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 738
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1458] ifeq(product(a,c,A),true,product(a,A,b),true) -> true
% 36.66/36.88 Current number of equations to process: 25
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 739
% 36.66/36.88 New rule produced : [1459] product(inverse(multiply(a,a)),b,c) -> true
% 36.66/36.88 Current number of equations to process: 49
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 740
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1460] product(multiply(multiply(a,a),multiply(a,a)),b,c) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 741
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1461] product(multiply(a,a),multiply(c,inverse(b)),identity) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 742
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1462] product(multiply(a,a),identity,multiply(b,inverse(c))) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 743
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1463] product(multiply(a,a),d,multiply(b,inverse(a))) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 744
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1464] product(A,b,multiply(multiply(A,multiply(a,a)),c)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 745
% 36.66/36.88 New rule produced : [1465] product(a,multiply(a,c),b) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 746
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1466] product(multiply(a,a),multiply(c,A),multiply(b,A)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 747
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1467] product(multiply(a,a),identity,multiply(b,multiply(c,c))) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 748
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1468] product(multiply(a,a),multiply(c,multiply(b,b)),identity) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 749
% 36.66/36.88 New rule produced : [1469] product(b,inverse(c),multiply(a,a)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 750
% 36.66/36.88 New rule produced : [1470] product(b,multiply(c,c),multiply(a,a)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 751
% 36.66/36.88 New rule produced : [1471] product(multiply(h,multiply(a,a)),c,j) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 752
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1472] product(multiply(inverse(b),multiply(a,a)),c,identity) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 753
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1473] product(identity,c,multiply(inverse(multiply(a,a)),b)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 754
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1474] product(b,inverse(a),multiply(multiply(a,a),d)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 755
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1475] product(b,A,multiply(multiply(a,a),multiply(c,A))) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.66/36.88 Current number of ordered equations: 0
% 36.66/36.88 Current number of rules: 756
% 36.66/36.88 New rule produced :
% 36.66/36.88 [1476] product(multiply(A,multiply(a,a)),c,multiply(A,b)) -> true
% 36.66/36.88 Current number of equations to process: 59
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 757
% 36.87/37.06 New rule produced : [1477] ifeq2(product(inverse(h),j,A),true,A,b) -> b
% 36.87/37.06 Current number of equations to process: 61
% 36.87/37.06 Current number of ordered equations: 1
% 36.87/37.06 Current number of rules: 758
% 36.87/37.06 New rule produced : [1478] ifeq2(product(inverse(h),j,A),true,b,A) -> A
% 36.87/37.06 Current number of equations to process: 61
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 759
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1479] product(multiply(multiply(b,b),multiply(a,a)),c,identity) -> true
% 36.87/37.06 Current number of equations to process: 60
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 760
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1480]
% 36.87/37.06 product(identity,c,multiply(multiply(multiply(a,a),multiply(a,a)),b)) -> true
% 36.87/37.06 Current number of equations to process: 59
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 761
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1481]
% 36.87/37.06 ifeq(product(A,multiply(a,a),identity),true,product(A,b,c),true) -> true
% 36.87/37.06 Current number of equations to process: 58
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 762
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1482]
% 36.87/37.06 ifeq(product(A,identity,multiply(a,a)),true,product(A,c,b),true) -> true
% 36.87/37.06 Current number of equations to process: 57
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 763
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1483]
% 36.87/37.06 ifeq(product(multiply(a,a),c,A),true,product(identity,A,b),true) -> true
% 36.87/37.06 Current number of equations to process: 56
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 764
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1484]
% 36.87/37.06 ifeq(product(c,identity,A),true,product(multiply(a,a),A,b),true) -> true
% 36.87/37.06 Current number of equations to process: 55
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 765
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1485]
% 36.87/37.06 ifeq(product(b,identity,A),true,product(multiply(a,a),c,A),true) -> true
% 36.87/37.06 Current number of equations to process: 54
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 766
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1486]
% 36.87/37.06 ifeq(product(identity,c,A),true,product(multiply(a,a),A,b),true) -> true
% 36.87/37.06 Current number of equations to process: 53
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 767
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1487]
% 36.87/37.06 ifeq(product(multiply(a,a),identity,A),true,product(A,c,b),true) -> true
% 36.87/37.06 Current number of equations to process: 52
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 768
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1488]
% 36.87/37.06 ifeq(product(identity,multiply(a,a),A),true,product(A,c,b),true) -> true
% 36.87/37.06 Current number of equations to process: 51
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 769
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1489]
% 36.87/37.06 ifeq(product(c,A,identity),true,product(b,A,multiply(a,a)),true) -> true
% 36.87/37.06 Current number of equations to process: 50
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 770
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1490]
% 36.87/37.06 ifeq(product(identity,A,c),true,product(multiply(a,a),A,b),true) -> true
% 36.87/37.06 Current number of equations to process: 49
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 771
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1491]
% 36.87/37.06 ifeq(product(multiply(a,a),c,A),true,product(A,identity,b),true) -> true
% 36.87/37.06 Current number of equations to process: 47
% 36.87/37.06 Current number of ordered equations: 1
% 36.87/37.06 Current number of rules: 772
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1492]
% 36.87/37.06 ifeq(product(multiply(a,a),c,A),true,product(b,identity,A),true) -> true
% 36.87/37.06 Current number of equations to process: 47
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 773
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1493] ifeq(product(multiply(a,a),a,A),true,product(A,b,b),true) -> true
% 36.87/37.06 Current number of equations to process: 46
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 774
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1494] ifeq(product(a,multiply(a,a),A),true,product(A,c,c),true) -> true
% 36.87/37.06 Current number of equations to process: 45
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 775
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1495] ifeq(product(h,multiply(a,a),A),true,product(A,c,j),true) -> true
% 36.87/37.06 Current number of equations to process: 44
% 36.87/37.06 Current number of ordered equations: 0
% 36.87/37.06 Current number of rules: 776
% 36.87/37.06 New rule produced :
% 36.87/37.06 [1496]
% 36.87/37.06 ifeq(product(c,inverse(b),A),true,product(multiply(a,a),A,identity),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 43
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 777
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1497]
% 37.07/37.28 ifeq(product(b,inverse(c),A),true,product(multiply(a,a),identity,A),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 42
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 778
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1498]
% 37.07/37.28 ifeq(product(identity,c,A),true,product(inverse(multiply(a,a)),b,A),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 41
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 779
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1499]
% 37.07/37.28 ifeq(product(A,multiply(a,a),inverse(c)),true,product(A,b,identity),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 40
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 780
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1500]
% 37.07/37.28 ifeq(product(A,inverse(c),multiply(a,a)),true,product(A,identity,b),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 39
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 781
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1501]
% 37.07/37.28 ifeq(product(b,inverse(a),A),true,product(multiply(a,a),d,A),true) -> true
% 37.07/37.28 Current number of equations to process: 38
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 782
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1502]
% 37.07/37.28 ifeq(product(inverse(multiply(a,a)),A,c),true,product(identity,A,b),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 37
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 783
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1503]
% 37.07/37.28 ifeq(product(c,A,inverse(multiply(a,a))),true,product(b,A,identity),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 36
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 784
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1504]
% 37.07/37.28 ifeq(product(multiply(a,a),identity,A),true,product(b,inverse(c),A),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 35
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 785
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1505]
% 37.07/37.28 ifeq(product(inverse(b),multiply(a,a),A),true,product(A,c,identity),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 34
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 786
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1506]
% 37.07/37.28 ifeq(product(inverse(multiply(a,a)),b,A),true,product(identity,c,A),true) ->
% 37.07/37.28 true
% 37.07/37.28 Current number of equations to process: 33
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 787
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1507]
% 37.07/37.28 ifeq(product(multiply(a,a),d,A),true,product(b,inverse(a),A),true) -> true
% 37.07/37.28 Current number of equations to process: 32
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 788
% 37.07/37.28 New rule produced : [1508] multiply(inverse(h),j) -> b
% 37.07/37.28 Rule [1350] product(identity,b,multiply(inverse(h),j)) -> true collapsed.
% 37.07/37.28 Current number of equations to process: 38
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 788
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1509] ifeq(product(k,j,A),true,product(j,b,A),true) -> true
% 37.07/37.28 Current number of equations to process: 44
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 789
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1510] ifeq(product(A,inverse(h),identity),true,product(A,b,j),true) -> true
% 37.07/37.28 Current number of equations to process: 49
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 790
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1511] ifeq(product(A,identity,inverse(h)),true,product(A,j,b),true) -> true
% 37.07/37.28 Current number of equations to process: 48
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 791
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1512] ifeq(product(inverse(h),j,A),true,product(identity,A,b),true) -> true
% 37.07/37.28 Current number of equations to process: 47
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 792
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1513] ifeq(product(j,identity,A),true,product(inverse(h),A,b),true) -> true
% 37.07/37.28 Current number of equations to process: 46
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 793
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1514] ifeq(product(b,identity,A),true,product(inverse(h),j,A),true) -> true
% 37.07/37.28 Current number of equations to process: 45
% 37.07/37.28 Current number of ordered equations: 0
% 37.07/37.28 Current number of rules: 794
% 37.07/37.28 New rule produced :
% 37.07/37.28 [1515] ifeq(product(identity,j,A),true,product(inverse(h),A,b),true) -> true
% 37.37/37.55 Current number of equations to process: 44
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 795
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1516] ifeq(product(j,b,A),true,product(k,j,A),true) -> true
% 37.37/37.55 Current number of equations to process: 59
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 796
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1517] ifeq(product(j,A,h),true,product(b,A,identity),true) -> true
% 37.37/37.55 Current number of equations to process: 63
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 797
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1518] ifeq(product(h,A,j),true,product(identity,A,b),true) -> true
% 37.37/37.55 Current number of equations to process: 64
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 798
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1519] ifeq(product(inverse(h),identity,A),true,product(A,j,b),true) -> true
% 37.37/37.55 Current number of equations to process: 63
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 799
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1520] ifeq(product(identity,inverse(h),A),true,product(A,j,b),true) -> true
% 37.37/37.55 Current number of equations to process: 62
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 800
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1521] ifeq(product(j,A,identity),true,product(b,A,inverse(h)),true) -> true
% 37.37/37.55 Current number of equations to process: 61
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 801
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1522] ifeq(product(identity,A,j),true,product(inverse(h),A,b),true) -> true
% 37.37/37.55 Current number of equations to process: 60
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 802
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1523] ifeq(product(inverse(h),j,A),true,product(A,identity,b),true) -> true
% 37.37/37.55 Current number of equations to process: 58
% 37.37/37.55 Current number of ordered equations: 1
% 37.37/37.55 Current number of rules: 803
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1524] ifeq(product(inverse(h),j,A),true,product(b,identity,A),true) -> true
% 37.37/37.55 Current number of equations to process: 58
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 804
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1525] ifeq(product(a,inverse(h),A),true,product(A,j,c),true) -> true
% 37.37/37.55 Current number of equations to process: 57
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 805
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1526] ifeq(product(inverse(h),h,A),true,product(A,b,b),true) -> true
% 37.37/37.55 Current number of equations to process: 56
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 806
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1527] ifeq(product(h,inverse(h),A),true,product(A,j,j),true) -> true
% 37.37/37.55 Current number of equations to process: 55
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 807
% 37.37/37.55 New rule produced : [1528] product(inverse(inverse(h)),b,j) -> true
% 37.37/37.55 Current number of equations to process: 60
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 808
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1529] product(multiply(inverse(h),inverse(h)),b,j) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 809
% 37.37/37.55 New rule produced : [1530] product(j,b,multiply(k,j)) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 810
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1531] product(inverse(h),k,multiply(b,inverse(h))) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 811
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1532] product(inverse(h),multiply(j,inverse(b)),identity) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 812
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1533] product(inverse(h),identity,multiply(b,inverse(j))) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 813
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1534] product(A,b,multiply(multiply(A,inverse(h)),j)) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 814
% 37.37/37.55 New rule produced :
% 37.37/37.55 [1535] product(inverse(h),multiply(j,A),multiply(b,A)) -> true
% 37.37/37.55 Current number of equations to process: 70
% 37.37/37.55 Current number of ordered equations: 0
% 37.37/37.55 Current number of rules: 815
% 37.37/37.55 New rule produced :
% 37.58/37.75 [1536] product(inverse(h),identity,multiply(b,multiply(j,j))) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 816
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1537] product(inverse(h),multiply(j,multiply(b,b)),identity) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 817
% 37.58/37.75 New rule produced : [1538] product(b,inverse(j),inverse(h)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 818
% 37.58/37.75 New rule produced : [1539] product(b,multiply(j,j),inverse(h)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 819
% 37.58/37.75 New rule produced : [1540] product(multiply(a,inverse(h)),j,c) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 820
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1541] product(b,inverse(h),multiply(inverse(h),k)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 821
% 37.58/37.75 New rule produced : [1542] product(k,j,multiply(j,b)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 822
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1543] product(multiply(inverse(b),inverse(h)),j,identity) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 823
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1544] product(identity,j,multiply(inverse(inverse(h)),b)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 824
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1545] product(b,A,multiply(inverse(h),multiply(j,A))) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 825
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1546] product(multiply(A,inverse(h)),j,multiply(A,b)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 826
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1547] product(multiply(multiply(b,b),inverse(h)),j,identity) -> true
% 37.58/37.75 Current number of equations to process: 71
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 827
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1548]
% 37.58/37.75 product(identity,j,multiply(multiply(inverse(h),inverse(h)),b)) -> true
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 828
% 37.58/37.75 New rule produced : [1549] ifeq2(product(multiply(h,h),j,A),true,A,b) -> b
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 1
% 37.58/37.75 Current number of rules: 829
% 37.58/37.75 New rule produced : [1550] ifeq2(product(multiply(h,h),j,A),true,b,A) -> A
% 37.58/37.75 Current number of equations to process: 70
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 830
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1551]
% 37.58/37.75 ifeq(product(b,inverse(h),A),true,product(inverse(h),k,A),true) -> true
% 37.58/37.75 Current number of equations to process: 69
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 831
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1552]
% 37.58/37.75 ifeq(product(j,inverse(b),A),true,product(inverse(h),A,identity),true) ->
% 37.58/37.75 true
% 37.58/37.75 Current number of equations to process: 68
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 832
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1553]
% 37.58/37.75 ifeq(product(b,inverse(j),A),true,product(inverse(h),identity,A),true) ->
% 37.58/37.75 true
% 37.58/37.75 Current number of equations to process: 67
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 833
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1554]
% 37.58/37.75 ifeq(product(identity,j,A),true,product(inverse(inverse(h)),b,A),true) ->
% 37.58/37.75 true
% 37.58/37.75 Current number of equations to process: 66
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 834
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1555]
% 37.58/37.75 ifeq(product(A,inverse(h),inverse(j)),true,product(A,b,identity),true) ->
% 37.58/37.75 true
% 37.58/37.75 Current number of equations to process: 65
% 37.58/37.75 Current number of ordered equations: 0
% 37.58/37.75 Current number of rules: 835
% 37.58/37.75 New rule produced :
% 37.58/37.75 [1556]
% 37.58/37.75 ifeq(product(A,inverse(j),inverse(h)),true,product(A,identity,b),true) ->
% 37.58/37.75 true
% 37.58/37.75 Current number of equations to process: 64
% 37.58/37.75 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 836
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1557]
% 37.78/37.93 ifeq(product(inverse(h),k,A),true,product(b,inverse(h),A),true) -> true
% 37.78/37.93 Current number of equations to process: 63
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 837
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1558]
% 37.78/37.93 ifeq(product(inverse(inverse(h)),A,j),true,product(identity,A,b),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 62
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 838
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1559]
% 37.78/37.93 ifeq(product(j,A,inverse(inverse(h))),true,product(b,A,identity),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 61
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 839
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1560]
% 37.78/37.93 ifeq(product(inverse(h),identity,A),true,product(b,inverse(j),A),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 60
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 840
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1561]
% 37.78/37.93 ifeq(product(inverse(b),inverse(h),A),true,product(A,j,identity),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 59
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 841
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1562]
% 37.78/37.93 ifeq(product(inverse(inverse(h)),b,A),true,product(identity,j,A),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 58
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 842
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1563]
% 37.78/37.93 ifeq(product(multiply(A,inverse(h)),j,B),true,product(A,b,B),true) -> true
% 37.78/37.93 Current number of equations to process: 57
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 843
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1564]
% 37.78/37.93 ifeq(product(j,A,B),true,product(inverse(h),B,multiply(b,A)),true) -> true
% 37.78/37.93 Current number of equations to process: 55
% 37.78/37.93 Current number of ordered equations: 1
% 37.78/37.93 Current number of rules: 844
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1565]
% 37.78/37.93 ifeq(product(A,inverse(h),B),true,product(A,b,multiply(B,j)),true) -> true
% 37.78/37.93 Current number of equations to process: 55
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 845
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1566]
% 37.78/37.93 ifeq(product(b,A,B),true,product(inverse(h),multiply(j,A),B),true) -> true
% 37.78/37.93 Current number of equations to process: 53
% 37.78/37.93 Current number of ordered equations: 1
% 37.78/37.93 Current number of rules: 846
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1567]
% 37.78/37.93 ifeq(product(A,B,inverse(h)),true,product(A,multiply(B,j),b),true) -> true
% 37.78/37.93 Current number of equations to process: 53
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 847
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1568]
% 37.78/37.93 ifeq(product(inverse(h),multiply(j,A),B),true,product(b,A,B),true) -> true
% 37.78/37.93 Current number of equations to process: 52
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 848
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1569]
% 37.78/37.93 ifeq(product(j,A,B),true,product(b,A,multiply(inverse(h),B)),true) -> true
% 37.78/37.93 Current number of equations to process: 50
% 37.78/37.93 Current number of ordered equations: 1
% 37.78/37.93 Current number of rules: 849
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1570]
% 37.78/37.93 ifeq(product(A,inverse(h),B),true,product(B,j,multiply(A,b)),true) -> true
% 37.78/37.93 Current number of equations to process: 50
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 850
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1571]
% 37.78/37.93 ifeq(product(A,B,j),true,product(multiply(inverse(h),A),B,b),true) -> true
% 37.78/37.93 Current number of equations to process: 48
% 37.78/37.93 Current number of ordered equations: 1
% 37.78/37.93 Current number of rules: 851
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1572]
% 37.78/37.93 ifeq(product(A,b,B),true,product(multiply(A,inverse(h)),j,B),true) -> true
% 37.78/37.93 Current number of equations to process: 48
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 852
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1573]
% 37.78/37.93 ifeq(product(j,multiply(b,b),A),true,product(inverse(h),A,identity),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 47
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 853
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1574]
% 37.78/37.93 ifeq(product(b,multiply(j,j),A),true,product(inverse(h),identity,A),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 46
% 37.78/37.93 Current number of ordered equations: 0
% 37.78/37.93 Current number of rules: 854
% 37.78/37.93 New rule produced :
% 37.78/37.93 [1575]
% 37.78/37.93 ifeq(product(inverse(h),identity,A),true,product(b,multiply(j,j),A),true) ->
% 37.78/37.93 true
% 37.78/37.93 Current number of equations to process: 45
% 37.78/37.93 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 855
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1576]
% 37.97/38.11 ifeq(product(A,inverse(h),multiply(j,j)),true,product(A,b,identity),true) ->
% 37.97/38.11 true
% 37.97/38.11 Current number of equations to process: 44
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 856
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1577]
% 37.97/38.11 ifeq(product(A,multiply(j,j),inverse(h)),true,product(A,identity,b),true) ->
% 37.97/38.11 true
% 37.97/38.11 Current number of equations to process: 43
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 857
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1578]
% 37.97/38.11 ifeq(product(multiply(b,b),inverse(h),A),true,product(A,j,identity),true) ->
% 37.97/38.11 true
% 37.97/38.11 Current number of equations to process: 42
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 858
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1579]
% 37.97/38.11 ifeq(product(multiply(A,multiply(a,a)),c,B),true,product(A,b,B),true) -> true
% 37.97/38.11 Current number of equations to process: 41
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 859
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1580]
% 37.97/38.11 ifeq(product(A,multiply(a,a),B),true,product(A,b,multiply(B,c)),true) -> true
% 37.97/38.11 Current number of equations to process: 39
% 37.97/38.11 Current number of ordered equations: 1
% 37.97/38.11 Current number of rules: 860
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1581]
% 37.97/38.11 ifeq(product(c,A,B),true,product(multiply(a,a),B,multiply(b,A)),true) -> true
% 37.97/38.11 Current number of equations to process: 39
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 861
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1582]
% 37.97/38.11 ifeq(product(A,B,multiply(a,a)),true,product(A,multiply(B,c),b),true) -> true
% 37.97/38.11 Current number of equations to process: 37
% 37.97/38.11 Current number of ordered equations: 1
% 37.97/38.11 Current number of rules: 862
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1583]
% 37.97/38.11 ifeq(product(b,A,B),true,product(multiply(a,a),multiply(c,A),B),true) -> true
% 37.97/38.11 Current number of equations to process: 37
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 863
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1584]
% 37.97/38.11 ifeq(product(multiply(a,a),multiply(c,A),B),true,product(b,A,B),true) -> true
% 37.97/38.11 Current number of equations to process: 36
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 864
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1585]
% 37.97/38.11 ifeq(product(A,multiply(a,a),B),true,product(B,c,multiply(A,b)),true) -> true
% 37.97/38.11 Current number of equations to process: 34
% 37.97/38.11 Current number of ordered equations: 1
% 37.97/38.11 Current number of rules: 865
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1586]
% 37.97/38.11 ifeq(product(c,A,B),true,product(b,A,multiply(multiply(a,a),B)),true) -> true
% 37.97/38.11 Current number of equations to process: 34
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 866
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1587]
% 37.97/38.11 ifeq(product(A,B,c),true,product(multiply(multiply(a,a),A),B,b),true) -> true
% 37.97/38.11 Current number of equations to process: 32
% 37.97/38.11 Current number of ordered equations: 1
% 37.97/38.11 Current number of rules: 867
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1588]
% 37.97/38.11 ifeq(product(A,b,B),true,product(multiply(A,multiply(a,a)),c,B),true) -> true
% 37.97/38.11 Current number of equations to process: 32
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 868
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1589]
% 37.97/38.11 ifeq(product(c,multiply(b,b),A),true,product(multiply(a,a),A,identity),true)
% 37.97/38.11 -> true
% 37.97/38.11 Current number of equations to process: 31
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 869
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1590]
% 37.97/38.11 ifeq(product(b,multiply(c,c),A),true,product(multiply(a,a),identity,A),true)
% 37.97/38.11 -> true
% 37.97/38.11 Current number of equations to process: 30
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 870
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1591]
% 37.97/38.11 ifeq(product(multiply(a,a),identity,A),true,product(b,multiply(c,c),A),true)
% 37.97/38.11 -> true
% 37.97/38.11 Current number of equations to process: 29
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 871
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1592]
% 37.97/38.11 ifeq(product(A,multiply(a,a),multiply(c,c)),true,product(A,b,identity),true)
% 37.97/38.11 -> true
% 37.97/38.11 Current number of equations to process: 28
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 872
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1593]
% 37.97/38.11 ifeq(product(A,multiply(c,c),multiply(a,a)),true,product(A,identity,b),true)
% 37.97/38.11 -> true
% 37.97/38.11 Current number of equations to process: 27
% 37.97/38.11 Current number of ordered equations: 0
% 37.97/38.11 Current number of rules: 873
% 37.97/38.11 New rule produced :
% 37.97/38.11 [1594]
% 37.97/38.11 ifeq(product(multiply(b,b),multiply(a,a),A),true,product(A,c,identity),true)
% 37.97/38.11 -> true
% 38.38/38.49 Current number of equations to process: 26
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 874
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1595]
% 38.38/38.49 ifeq(product(multiply(inverse(h),inverse(h)),A,j),true,product(identity,A,b),true)
% 38.38/38.49 -> true
% 38.38/38.49 Current number of equations to process: 25
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 875
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1596]
% 38.38/38.49 ifeq(product(j,A,multiply(inverse(h),inverse(h))),true,product(b,A,identity),true)
% 38.38/38.49 -> true
% 38.38/38.49 Current number of equations to process: 24
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 876
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1597]
% 38.38/38.49 ifeq(product(identity,j,A),true,product(multiply(inverse(h),inverse(h)),b,A),true)
% 38.38/38.49 -> true
% 38.38/38.49 Current number of equations to process: 23
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 877
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1598]
% 38.38/38.49 ifeq(product(multiply(inverse(h),inverse(h)),b,A),true,product(identity,j,A),true)
% 38.38/38.49 -> true
% 38.38/38.49 Current number of equations to process: 22
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 878
% 38.38/38.49 New rule produced : [1599] multiply(multiply(h,h),j) -> b
% 38.38/38.49 Rule [1353] product(identity,b,multiply(multiply(h,h),j)) -> true collapsed.
% 38.38/38.49 Current number of equations to process: 28
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 878
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1600] ifeq(product(h,j,A),true,product(h,A,b),true) -> true
% 38.38/38.49 Current number of equations to process: 41
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 879
% 38.38/38.49 New rule produced : [1601] product(inverse(multiply(h,h)),b,j) -> true
% 38.38/38.49 Current number of equations to process: 65
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 880
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1602] product(multiply(multiply(h,h),multiply(h,h)),b,j) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 881
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1603] product(multiply(h,h),k,multiply(b,inverse(h))) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 882
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1604] product(multiply(h,h),multiply(j,inverse(b)),identity) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 883
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1605] product(multiply(h,h),identity,multiply(b,inverse(j))) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 884
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1606] product(A,b,multiply(multiply(A,multiply(h,h)),j)) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 885
% 38.38/38.49 New rule produced : [1607] product(h,multiply(h,j),b) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 886
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1608] product(multiply(h,h),multiply(j,A),multiply(b,A)) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 887
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1609] product(multiply(h,h),identity,multiply(b,multiply(j,j))) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 888
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1610] product(multiply(h,h),multiply(j,multiply(b,b)),identity) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 889
% 38.38/38.49 New rule produced : [1611] product(b,inverse(j),multiply(h,h)) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 890
% 38.38/38.49 New rule produced : [1612] product(b,multiply(j,j),multiply(h,h)) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 891
% 38.38/38.49 New rule produced : [1613] product(multiply(a,multiply(h,h)),j,c) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.38/38.49 Current number of ordered equations: 0
% 38.38/38.49 Current number of rules: 892
% 38.38/38.49 New rule produced :
% 38.38/38.49 [1614] product(b,inverse(h),multiply(multiply(h,h),k)) -> true
% 38.38/38.49 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 893
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1615] product(multiply(inverse(b),multiply(h,h)),j,identity) -> true
% 38.58/38.71 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 894
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1616] product(identity,j,multiply(inverse(multiply(h,h)),b)) -> true
% 38.58/38.71 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 895
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1617] product(b,A,multiply(multiply(h,h),multiply(j,A))) -> true
% 38.58/38.71 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 896
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1618] product(multiply(A,multiply(h,h)),j,multiply(A,b)) -> true
% 38.58/38.71 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 897
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1619] product(multiply(multiply(b,b),multiply(h,h)),j,identity) -> true
% 38.58/38.71 Current number of equations to process: 76
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 898
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1620] ifeq2(product(inverse(j),k,A),true,inverse(h),A) -> A
% 38.58/38.71 Current number of equations to process: 77
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 899
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1621] ifeq2(product(inverse(j),k,A),true,A,inverse(h)) -> inverse(h)
% 38.58/38.71 Current number of equations to process: 76
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 900
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1622]
% 38.58/38.71 product(identity,j,multiply(multiply(multiply(h,h),multiply(h,h)),b)) -> true
% 38.58/38.71 Current number of equations to process: 75
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 901
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1623]
% 38.58/38.71 ifeq(product(A,multiply(h,h),identity),true,product(A,b,j),true) -> true
% 38.58/38.71 Current number of equations to process: 74
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 902
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1624]
% 38.58/38.71 ifeq(product(A,identity,multiply(h,h)),true,product(A,j,b),true) -> true
% 38.58/38.71 Current number of equations to process: 73
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 903
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1625]
% 38.58/38.71 ifeq(product(multiply(h,h),j,A),true,product(identity,A,b),true) -> true
% 38.58/38.71 Current number of equations to process: 72
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 904
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1626]
% 38.58/38.71 ifeq(product(j,identity,A),true,product(multiply(h,h),A,b),true) -> true
% 38.58/38.71 Current number of equations to process: 71
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 905
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1627]
% 38.58/38.71 ifeq(product(b,identity,A),true,product(multiply(h,h),j,A),true) -> true
% 38.58/38.71 Current number of equations to process: 70
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 906
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1628]
% 38.58/38.71 ifeq(product(identity,j,A),true,product(multiply(h,h),A,b),true) -> true
% 38.58/38.71 Current number of equations to process: 69
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 907
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1629]
% 38.58/38.71 ifeq(product(multiply(h,h),identity,A),true,product(A,j,b),true) -> true
% 38.58/38.71 Current number of equations to process: 68
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 908
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1630]
% 38.58/38.71 ifeq(product(identity,multiply(h,h),A),true,product(A,j,b),true) -> true
% 38.58/38.71 Current number of equations to process: 67
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 909
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1631]
% 38.58/38.71 ifeq(product(j,A,identity),true,product(b,A,multiply(h,h)),true) -> true
% 38.58/38.71 Current number of equations to process: 66
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 910
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1632]
% 38.58/38.71 ifeq(product(identity,A,j),true,product(multiply(h,h),A,b),true) -> true
% 38.58/38.71 Current number of equations to process: 65
% 38.58/38.71 Current number of ordered equations: 0
% 38.58/38.71 Current number of rules: 911
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1633]
% 38.58/38.71 ifeq(product(multiply(h,h),j,A),true,product(A,identity,b),true) -> true
% 38.58/38.71 Current number of equations to process: 63
% 38.58/38.71 Current number of ordered equations: 1
% 38.58/38.71 Current number of rules: 912
% 38.58/38.71 New rule produced :
% 38.58/38.71 [1634]
% 38.58/38.71 ifeq(product(multiply(h,h),j,A),true,product(b,identity,A),true) -> true
% 38.69/38.90 Current number of equations to process: 63
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 913
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1635] ifeq(product(a,multiply(h,h),A),true,product(A,j,c),true) -> true
% 38.69/38.90 Current number of equations to process: 62
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 914
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1636] ifeq(product(multiply(h,h),h,A),true,product(A,b,b),true) -> true
% 38.69/38.90 Current number of equations to process: 61
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 915
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1637] ifeq(product(h,multiply(h,h),A),true,product(A,j,j),true) -> true
% 38.69/38.90 Current number of equations to process: 60
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 916
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1638]
% 38.69/38.90 ifeq(product(b,inverse(h),A),true,product(multiply(h,h),k,A),true) -> true
% 38.69/38.90 Current number of equations to process: 59
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 917
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1639]
% 38.69/38.90 ifeq(product(j,inverse(b),A),true,product(multiply(h,h),A,identity),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 58
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 918
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1640]
% 38.69/38.90 ifeq(product(b,inverse(j),A),true,product(multiply(h,h),identity,A),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 57
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 919
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1641]
% 38.69/38.90 ifeq(product(identity,j,A),true,product(inverse(multiply(h,h)),b,A),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 56
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 920
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1642]
% 38.69/38.90 ifeq(product(A,multiply(h,h),inverse(j)),true,product(A,b,identity),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 55
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 921
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1643]
% 38.69/38.90 ifeq(product(A,inverse(j),multiply(h,h)),true,product(A,identity,b),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 54
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 922
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1644]
% 38.69/38.90 ifeq(product(multiply(h,h),k,A),true,product(b,inverse(h),A),true) -> true
% 38.69/38.90 Current number of equations to process: 53
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 923
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1645]
% 38.69/38.90 ifeq(product(inverse(multiply(h,h)),A,j),true,product(identity,A,b),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 52
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 924
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1646]
% 38.69/38.90 ifeq(product(j,A,inverse(multiply(h,h))),true,product(b,A,identity),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 51
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 925
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1647]
% 38.69/38.90 ifeq(product(multiply(h,h),identity,A),true,product(b,inverse(j),A),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 50
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 926
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1648]
% 38.69/38.90 ifeq(product(inverse(b),multiply(h,h),A),true,product(A,j,identity),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 49
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 927
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1649]
% 38.69/38.90 ifeq(product(inverse(multiply(h,h)),b,A),true,product(identity,j,A),true) ->
% 38.69/38.90 true
% 38.69/38.90 Current number of equations to process: 48
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 928
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1650]
% 38.69/38.90 ifeq(product(multiply(A,multiply(h,h)),j,B),true,product(A,b,B),true) -> true
% 38.69/38.90 Current number of equations to process: 47
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 929
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1651]
% 38.69/38.90 ifeq(product(j,A,B),true,product(multiply(h,h),B,multiply(b,A)),true) -> true
% 38.69/38.90 Current number of equations to process: 45
% 38.69/38.90 Current number of ordered equations: 1
% 38.69/38.90 Current number of rules: 930
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1652]
% 38.69/38.90 ifeq(product(A,multiply(h,h),B),true,product(A,b,multiply(B,j)),true) -> true
% 38.69/38.90 Current number of equations to process: 45
% 38.69/38.90 Current number of ordered equations: 0
% 38.69/38.90 Current number of rules: 931
% 38.69/38.90 New rule produced :
% 38.69/38.90 [1653]
% 38.69/38.90 ifeq(product(A,B,multiply(h,h)),true,product(A,multiply(B,j),b),true) -> true
% 39.08/39.24 Current number of equations to process: 43
% 39.08/39.24 Current number of ordered equations: 1
% 39.08/39.24 Current number of rules: 932
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1654]
% 39.08/39.24 ifeq(product(b,A,B),true,product(multiply(h,h),multiply(j,A),B),true) -> true
% 39.08/39.24 Current number of equations to process: 43
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 933
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1655]
% 39.08/39.24 ifeq(product(multiply(h,h),multiply(j,A),B),true,product(b,A,B),true) -> true
% 39.08/39.24 Current number of equations to process: 42
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 934
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1656]
% 39.08/39.24 ifeq(product(j,A,B),true,product(b,A,multiply(multiply(h,h),B)),true) -> true
% 39.08/39.24 Current number of equations to process: 40
% 39.08/39.24 Current number of ordered equations: 1
% 39.08/39.24 Current number of rules: 935
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1657]
% 39.08/39.24 ifeq(product(A,multiply(h,h),B),true,product(B,j,multiply(A,b)),true) -> true
% 39.08/39.24 Current number of equations to process: 40
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 936
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1658]
% 39.08/39.24 ifeq(product(A,B,j),true,product(multiply(multiply(h,h),A),B,b),true) -> true
% 39.08/39.24 Current number of equations to process: 38
% 39.08/39.24 Current number of ordered equations: 1
% 39.08/39.24 Current number of rules: 937
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1659]
% 39.08/39.24 ifeq(product(A,b,B),true,product(multiply(A,multiply(h,h)),j,B),true) -> true
% 39.08/39.24 Current number of equations to process: 38
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 938
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1660]
% 39.08/39.24 ifeq(product(j,multiply(b,b),A),true,product(multiply(h,h),A,identity),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 37
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 939
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1661]
% 39.08/39.24 ifeq(product(b,multiply(j,j),A),true,product(multiply(h,h),identity,A),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 36
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 940
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1662]
% 39.08/39.24 ifeq(product(multiply(h,h),identity,A),true,product(b,multiply(j,j),A),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 35
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 941
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1663]
% 39.08/39.24 ifeq(product(A,multiply(h,h),multiply(j,j)),true,product(A,b,identity),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 34
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 942
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1664]
% 39.08/39.24 ifeq(product(A,multiply(j,j),multiply(h,h)),true,product(A,identity,b),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 33
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 943
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1665]
% 39.08/39.24 ifeq(product(multiply(b,b),multiply(h,h),A),true,product(A,j,identity),true)
% 39.08/39.24 -> true
% 39.08/39.24 Current number of equations to process: 32
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 944
% 39.08/39.24 New rule produced : [1666] multiply(inverse(j),k) -> inverse(h)
% 39.08/39.24 Rule [1355] product(identity,inverse(h),multiply(inverse(j),k)) -> true
% 39.08/39.24 collapsed.
% 39.08/39.24 Current number of equations to process: 38
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 944
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1667] ifeq(product(k,h,A),true,product(inverse(j),A,identity),true) -> true
% 39.08/39.24 Current number of equations to process: 48
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 945
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1668] ifeq(product(j,inverse(j),A),true,product(A,k,k),true) -> true
% 39.08/39.24 Current number of equations to process: 61
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 946
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1669] ifeq(product(h,inverse(j),A),true,product(A,k,identity),true) -> true
% 39.08/39.24 Current number of equations to process: 63
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 947
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1670] ifeq(product(k,A,j),true,product(inverse(h),A,identity),true) -> true
% 39.08/39.24 Current number of equations to process: 65
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 948
% 39.08/39.24 New rule produced :
% 39.08/39.24 [1671] ifeq(product(j,A,k),true,product(identity,A,inverse(h)),true) -> true
% 39.08/39.24 Current number of equations to process: 66
% 39.08/39.24 Current number of ordered equations: 0
% 39.08/39.24 Current number of rules: 949
% 39.08/39.24 New rule produced : [1672] product(inverse(inverse(j)),inverse(h),k) -> true
% 39.38/39.51 Current number of equations to process: 71
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 950
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1673] product(multiply(inverse(j),inverse(j)),inverse(h),k) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 951
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1674] product(inverse(j),multiply(k,inverse(inverse(h))),identity) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 952
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1675] product(inverse(j),identity,multiply(inverse(h),inverse(k))) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 953
% 39.38/39.51 New rule produced : [1676] product(inverse(j),multiply(k,h),identity) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 954
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1677] product(A,inverse(h),multiply(multiply(A,inverse(j)),k)) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 955
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1678] product(inverse(j),multiply(k,A),multiply(inverse(h),A)) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 956
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1679]
% 39.38/39.51 product(inverse(j),identity,multiply(inverse(h),multiply(k,k))) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 957
% 39.38/39.51 New rule produced : [1680] product(inverse(h),inverse(k),inverse(j)) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 958
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1681] product(inverse(h),multiply(k,k),inverse(j)) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 959
% 39.38/39.51 New rule produced : [1682] product(multiply(h,inverse(j)),k,identity) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 960
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1683] product(multiply(inverse(inverse(h)),inverse(j)),k,identity) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 961
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1684] product(identity,k,multiply(inverse(inverse(j)),inverse(h))) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 962
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1685] product(inverse(h),A,multiply(inverse(j),multiply(k,A))) -> true
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 963
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1686]
% 39.38/39.51 product(inverse(j),multiply(k,multiply(inverse(h),inverse(h))),identity) ->
% 39.38/39.51 true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 964
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1687] product(multiply(A,inverse(j)),k,multiply(A,inverse(h))) -> true
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 965
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1688]
% 39.38/39.51 product(identity,k,multiply(multiply(inverse(j),inverse(j)),inverse(h))) ->
% 39.38/39.51 true
% 39.38/39.51 Current number of equations to process: 84
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 966
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1689]
% 39.38/39.51 product(multiply(multiply(inverse(h),inverse(h)),inverse(j)),k,identity) ->
% 39.38/39.51 true
% 39.38/39.51 Current number of equations to process: 83
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 967
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1690] ifeq2(product(multiply(j,j),k,A),true,inverse(h),A) -> A
% 39.38/39.51 Current number of equations to process: 82
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 968
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1691] ifeq2(product(multiply(j,j),k,A),true,A,inverse(h)) -> inverse(h)
% 39.38/39.51 Current number of equations to process: 81
% 39.38/39.51 Current number of ordered equations: 0
% 39.38/39.51 Current number of rules: 969
% 39.38/39.51 New rule produced :
% 39.38/39.51 [1692]
% 39.38/39.51 ifeq(product(A,inverse(j),identity),true,product(A,inverse(h),k),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 80
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 970
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1693]
% 39.59/39.73 ifeq(product(A,identity,inverse(j)),true,product(A,k,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 79
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 971
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1694]
% 39.59/39.73 ifeq(product(inverse(j),k,A),true,product(identity,A,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 78
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 972
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1695]
% 39.59/39.73 ifeq(product(k,identity,A),true,product(inverse(j),A,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 77
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 973
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1696]
% 39.59/39.73 ifeq(product(inverse(h),identity,A),true,product(inverse(j),k,A),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 76
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 974
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1697]
% 39.59/39.73 ifeq(product(identity,k,A),true,product(inverse(j),A,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 75
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 975
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1698]
% 39.59/39.73 ifeq(product(inverse(j),identity,A),true,product(A,k,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 74
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 976
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1699]
% 39.59/39.73 ifeq(product(identity,inverse(j),A),true,product(A,k,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 73
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 977
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1700]
% 39.59/39.73 ifeq(product(k,A,identity),true,product(inverse(h),A,inverse(j)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 72
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 978
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1701]
% 39.59/39.73 ifeq(product(identity,A,k),true,product(inverse(j),A,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 71
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 979
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1702]
% 39.59/39.73 ifeq(product(inverse(j),k,A),true,product(A,identity,inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 69
% 39.59/39.73 Current number of ordered equations: 1
% 39.59/39.73 Current number of rules: 980
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1703]
% 39.59/39.73 ifeq(product(inverse(j),k,A),true,product(inverse(h),identity,A),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 69
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 981
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1704]
% 39.59/39.73 ifeq(product(k,inverse(inverse(h)),A),true,product(inverse(j),A,identity),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 68
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 982
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1705]
% 39.59/39.73 ifeq(product(inverse(h),inverse(k),A),true,product(inverse(j),identity,A),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 67
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 983
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1706]
% 39.59/39.73 ifeq(product(identity,k,A),true,product(inverse(inverse(j)),inverse(h),A),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 66
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 984
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1707]
% 39.59/39.73 ifeq(product(A,inverse(j),inverse(k)),true,product(A,inverse(h),identity),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 65
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 985
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1708]
% 39.59/39.73 ifeq(product(A,inverse(k),inverse(j)),true,product(A,identity,inverse(h)),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 64
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 986
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1709]
% 39.59/39.73 ifeq(product(inverse(j),j,A),true,product(A,inverse(h),inverse(h)),true) ->
% 39.59/39.73 true
% 39.59/39.73 Current number of equations to process: 63
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 987
% 39.59/39.73 New rule produced :
% 39.59/39.73 [1710]
% 39.59/39.73 ifeq(product(inverse(inverse(j)),A,k),true,product(identity,A,inverse(h)),true)
% 39.59/39.73 -> true
% 39.59/39.73 Current number of equations to process: 62
% 39.59/39.73 Current number of ordered equations: 0
% 39.59/39.73 Current number of rules: 988
% 39.59/39.73 New rule produced :
% 39.77/39.95 [1711]
% 39.77/39.95 ifeq(product(k,A,inverse(inverse(j))),true,product(inverse(h),A,identity),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 61
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 989
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1712]
% 39.77/39.95 ifeq(product(inverse(j),identity,A),true,product(inverse(h),inverse(k),A),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 60
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 990
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1713]
% 39.77/39.95 ifeq(product(inverse(inverse(h)),inverse(j),A),true,product(A,k,identity),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 59
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 991
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1714]
% 39.77/39.95 ifeq(product(inverse(inverse(j)),inverse(h),A),true,product(identity,k,A),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 58
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 992
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1715]
% 39.77/39.95 ifeq(product(multiply(A,inverse(j)),k,B),true,product(A,inverse(h),B),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 57
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 993
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1716]
% 39.77/39.95 ifeq(product(k,A,B),true,product(inverse(j),B,multiply(inverse(h),A)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 55
% 39.77/39.95 Current number of ordered equations: 1
% 39.77/39.95 Current number of rules: 994
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1717]
% 39.77/39.95 ifeq(product(A,inverse(j),B),true,product(A,inverse(h),multiply(B,k)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 55
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 995
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1718]
% 39.77/39.95 ifeq(product(A,B,inverse(j)),true,product(A,multiply(B,k),inverse(h)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 53
% 39.77/39.95 Current number of ordered equations: 1
% 39.77/39.95 Current number of rules: 996
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1719]
% 39.77/39.95 ifeq(product(inverse(h),A,B),true,product(inverse(j),multiply(k,A),B),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 53
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 997
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1720]
% 39.77/39.95 ifeq(product(inverse(j),multiply(k,A),B),true,product(inverse(h),A,B),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 52
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 998
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1721]
% 39.77/39.95 ifeq(product(k,A,B),true,product(inverse(h),A,multiply(inverse(j),B)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 50
% 39.77/39.95 Current number of ordered equations: 1
% 39.77/39.95 Current number of rules: 999
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1722]
% 39.77/39.95 ifeq(product(A,inverse(j),B),true,product(B,k,multiply(A,inverse(h))),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 50
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1000
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1723]
% 39.77/39.95 ifeq(product(A,inverse(h),B),true,product(multiply(A,inverse(j)),k,B),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 48
% 39.77/39.95 Current number of ordered equations: 1
% 39.77/39.95 Current number of rules: 1001
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1724]
% 39.77/39.95 ifeq(product(A,B,k),true,product(multiply(inverse(j),A),B,inverse(h)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 48
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1002
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1725]
% 39.77/39.95 ifeq(product(inverse(h),multiply(k,k),A),true,product(inverse(j),identity,A),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 47
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1003
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1726]
% 39.77/39.95 ifeq(product(inverse(j),identity,A),true,product(inverse(h),multiply(k,k),A),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 46
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1004
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1727]
% 39.77/39.95 ifeq(product(A,inverse(j),multiply(k,k)),true,product(A,inverse(h),identity),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 45
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1005
% 39.77/39.95 New rule produced :
% 39.77/39.95 [1728]
% 39.77/39.95 ifeq(product(A,multiply(k,k),inverse(j)),true,product(A,identity,inverse(h)),true)
% 39.77/39.95 -> true
% 39.77/39.95 Current number of equations to process: 44
% 39.77/39.95 Current number of ordered equations: 0
% 39.77/39.95 Current number of rules: 1006
% 39.77/39.95 New rule produced : [1729] multiply(multiply(j,j),k) -> inverse(h)
% 40.19/40.38 Rule [1358] product(identity,inverse(h),multiply(multiply(j,j),k)) -> true
% 40.19/40.38 collapsed.
% 40.19/40.38 Current number of equations to process: 50
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1006
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1730]
% 40.19/40.38 ifeq(product(k,h,A),true,product(multiply(j,j),A,identity),true) -> true
% 40.19/40.38 Current number of equations to process: 61
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1007
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1731] ifeq(product(j,k,A),true,product(j,A,inverse(h)),true) -> true
% 40.19/40.38 Current number of equations to process: 62
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1008
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1732] ifeq(product(j,multiply(j,j),A),true,product(A,k,k),true) -> true
% 40.19/40.38 Current number of equations to process: 79
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1009
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1733]
% 40.19/40.38 ifeq(product(h,multiply(j,j),A),true,product(A,k,identity),true) -> true
% 40.19/40.38 Current number of equations to process: 78
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1010
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1734] product(inverse(multiply(j,j)),inverse(h),k) -> true
% 40.19/40.38 Current number of equations to process: 83
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1011
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1735]
% 40.19/40.38 product(multiply(j,j),multiply(k,inverse(inverse(h))),identity) -> true
% 40.19/40.38 Current number of equations to process: 94
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1012
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1736]
% 40.19/40.38 product(multiply(j,j),identity,multiply(inverse(h),inverse(k))) -> true
% 40.19/40.38 Current number of equations to process: 94
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1013
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1737] product(multiply(j,j),multiply(k,h),identity) -> true
% 40.19/40.38 Current number of equations to process: 94
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1014
% 40.19/40.38 New rule produced : [1738] product(j,multiply(j,k),inverse(h)) -> true
% 40.19/40.38 Current number of equations to process: 95
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1015
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1739] product(multiply(multiply(j,j),multiply(j,j)),inverse(h),k) -> true
% 40.19/40.38 Current number of equations to process: 94
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1016
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1740] product(A,inverse(h),multiply(multiply(A,multiply(j,j)),k)) -> true
% 40.19/40.38 Current number of equations to process: 93
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1017
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1741] product(inverse(h),inverse(k),multiply(j,j)) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1018
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1742] product(inverse(h),multiply(k,k),multiply(j,j)) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1019
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1743] product(multiply(h,multiply(j,j)),k,identity) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1020
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1744]
% 40.19/40.38 product(multiply(inverse(inverse(h)),multiply(j,j)),k,identity) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1021
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1745]
% 40.19/40.38 product(identity,k,multiply(inverse(multiply(j,j)),inverse(h))) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1022
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1746] product(multiply(j,j),multiply(k,A),multiply(inverse(h),A)) -> true
% 40.19/40.38 Current number of equations to process: 96
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1023
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1747]
% 40.19/40.38 product(multiply(j,j),identity,multiply(inverse(h),multiply(k,k))) -> true
% 40.19/40.38 Current number of equations to process: 95
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1024
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1748] product(inverse(h),A,multiply(multiply(j,j),multiply(k,A))) -> true
% 40.19/40.38 Current number of equations to process: 94
% 40.19/40.38 Current number of ordered equations: 0
% 40.19/40.38 Current number of rules: 1025
% 40.19/40.38 New rule produced :
% 40.19/40.38 [1749] product(A,B,multiply(inverse(multiply(A,A)),B)) -> true
% 40.48/40.60 Current number of equations to process: 97
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1026
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1750] product(multiply(A,multiply(j,j)),k,multiply(A,inverse(h))) -> true
% 40.48/40.60 Current number of equations to process: 98
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1027
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1751] ifeq2(product(A,identity,B),true,inverse(multiply(A,A)),B) -> B
% 40.48/40.60 Current number of equations to process: 97
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1028
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1752]
% 40.48/40.60 product(multiply(j,j),multiply(k,multiply(inverse(h),inverse(h))),identity)
% 40.48/40.60 -> true
% 40.48/40.60 Current number of equations to process: 96
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1029
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1753]
% 40.48/40.60 product(multiply(multiply(inverse(h),inverse(h)),multiply(j,j)),k,identity)
% 40.48/40.60 -> true
% 40.48/40.60 Current number of equations to process: 95
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1030
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1754]
% 40.48/40.60 ifeq2(product(A,identity,B),true,B,inverse(multiply(A,A))) ->
% 40.48/40.60 inverse(multiply(A,A))
% 40.48/40.60 Current number of equations to process: 94
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1031
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1755]
% 40.48/40.60 product(identity,k,multiply(multiply(multiply(j,j),multiply(j,j)),inverse(h)))
% 40.48/40.60 -> true
% 40.48/40.60 Current number of equations to process: 93
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1032
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1756]
% 40.48/40.60 ifeq(product(A,multiply(j,j),identity),true,product(A,inverse(h),k),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 92
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1033
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1757]
% 40.48/40.60 ifeq(product(A,identity,multiply(j,j)),true,product(A,k,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 91
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1034
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1758]
% 40.48/40.60 ifeq(product(multiply(j,j),k,A),true,product(identity,A,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 90
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1035
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1759]
% 40.48/40.60 ifeq(product(k,identity,A),true,product(multiply(j,j),A,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 89
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1036
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1760]
% 40.48/40.60 ifeq(product(inverse(h),identity,A),true,product(multiply(j,j),k,A),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 88
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1037
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1761]
% 40.48/40.60 ifeq(product(identity,k,A),true,product(multiply(j,j),A,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 87
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1038
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1762]
% 40.48/40.60 ifeq(product(multiply(j,j),identity,A),true,product(A,k,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 86
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1039
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1763]
% 40.48/40.60 ifeq(product(identity,multiply(j,j),A),true,product(A,k,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 85
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1040
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1764]
% 40.48/40.60 ifeq(product(k,A,identity),true,product(inverse(h),A,multiply(j,j)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 84
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1041
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1765]
% 40.48/40.60 ifeq(product(identity,A,k),true,product(multiply(j,j),A,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 83
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1042
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1766]
% 40.48/40.60 ifeq(product(multiply(j,j),k,A),true,product(A,identity,inverse(h)),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 81
% 40.48/40.60 Current number of ordered equations: 1
% 40.48/40.60 Current number of rules: 1043
% 40.48/40.60 New rule produced :
% 40.48/40.60 [1767]
% 40.48/40.60 ifeq(product(multiply(j,j),k,A),true,product(inverse(h),identity,A),true) ->
% 40.48/40.60 true
% 40.48/40.60 Current number of equations to process: 81
% 40.48/40.60 Current number of ordered equations: 0
% 40.48/40.60 Current number of rules: 1044
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1768]
% 40.58/40.79 ifeq(product(k,inverse(inverse(h)),A),true,product(multiply(j,j),A,identity),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 80
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1045
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1769]
% 40.58/40.79 ifeq(product(inverse(h),inverse(k),A),true,product(multiply(j,j),identity,A),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 79
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1046
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1770]
% 40.58/40.79 ifeq(product(identity,k,A),true,product(inverse(multiply(j,j)),inverse(h),A),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 78
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1047
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1771]
% 40.58/40.79 ifeq(product(A,multiply(j,j),inverse(k)),true,product(A,inverse(h),identity),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 77
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1048
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1772]
% 40.58/40.79 ifeq(product(A,inverse(k),multiply(j,j)),true,product(A,identity,inverse(h)),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 76
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1049
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1773]
% 40.58/40.79 ifeq(product(multiply(j,j),j,A),true,product(A,inverse(h),inverse(h)),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 75
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1050
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1774]
% 40.58/40.79 ifeq(product(inverse(multiply(j,j)),A,k),true,product(identity,A,inverse(h)),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 74
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1051
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1775]
% 40.58/40.79 ifeq(product(k,A,inverse(multiply(j,j))),true,product(inverse(h),A,identity),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 73
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1052
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1776]
% 40.58/40.79 ifeq(product(multiply(j,j),identity,A),true,product(inverse(h),inverse(k),A),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 72
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1053
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1777]
% 40.58/40.79 ifeq(product(inverse(inverse(h)),multiply(j,j),A),true,product(A,k,identity),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 71
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1054
% 40.58/40.79 New rule produced :
% 40.58/40.79 [1778]
% 40.58/40.79 ifeq(product(inverse(multiply(j,j)),inverse(h),A),true,product(identity,k,A),true)
% 40.58/40.79 -> true
% 40.58/40.79 Current number of equations to process: 70
% 40.58/40.79 Current number of ordered equations: 0
% 40.58/40.79 Current number of rules: 1055
% 40.58/40.79 New rule produced : [1779] inverse(multiply(A,A)) -> A
% 40.58/40.79 Rule
% 40.58/40.79 [416]
% 40.58/40.79 ifeq(product(identity,inverse(multiply(A,A)),B),true,product(A,identity,B),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [440]
% 40.58/40.79 ifeq(product(identity,A,B),true,product(inverse(multiply(A,A)),identity,B),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [448]
% 40.58/40.79 ifeq(product(A,B,inverse(multiply(B,B))),true,product(A,identity,identity),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [461]
% 40.58/40.79 ifeq(product(A,inverse(multiply(B,B)),B),true,product(A,identity,identity),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [754]
% 40.58/40.79 ifeq(product(inverse(multiply(A,A)),B,A),true,product(identity,B,identity),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [761]
% 40.58/40.79 ifeq(product(A,B,inverse(multiply(A,A))),true,product(identity,B,identity),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [771]
% 40.58/40.79 ifeq(product(A,identity,B),true,product(identity,inverse(multiply(A,A)),B),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [801]
% 40.58/40.79 ifeq(product(inverse(multiply(A,A)),identity,B),true,product(identity,A,B),true)
% 40.58/40.79 -> true collapsed.
% 40.58/40.79 Rule [1009] product(A,identity,inverse(multiply(A,A))) -> true collapsed.
% 40.58/40.79 Rule [1034] product(inverse(multiply(A,A)),identity,A) -> true collapsed.
% 40.58/40.79 Rule [1323] product(identity,inverse(multiply(A,A)),A) -> true collapsed.
% 40.58/40.79 Rule [1332] product(identity,A,inverse(multiply(A,A))) -> true collapsed.
% 40.58/40.79 Rule [1459] product(inverse(multiply(a,a)),b,c) -> true collapsed.
% 40.58/40.79 Rule [1473] product(identity,c,multiply(inverse(multiply(a,a)),b)) -> true
% 40.58/40.79 collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [1498]
% 40.58/40.79 ifeq(product(identity,c,A),true,product(inverse(multiply(a,a)),b,A),true) ->
% 40.58/40.79 true collapsed.
% 40.58/40.79 Rule
% 40.58/40.79 [1502]
% 40.58/40.79 ifeq(product(inverse(multiply(a,a)),A,c),true,product(identity,A,b),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1503]
% 40.88/41.07 ifeq(product(c,A,inverse(multiply(a,a))),true,product(b,A,identity),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1506]
% 40.88/41.07 ifeq(product(inverse(multiply(a,a)),b,A),true,product(identity,c,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule [1601] product(inverse(multiply(h,h)),b,j) -> true collapsed.
% 40.88/41.07 Rule [1616] product(identity,j,multiply(inverse(multiply(h,h)),b)) -> true
% 40.88/41.07 collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1641]
% 40.88/41.07 ifeq(product(identity,j,A),true,product(inverse(multiply(h,h)),b,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1645]
% 40.88/41.07 ifeq(product(inverse(multiply(h,h)),A,j),true,product(identity,A,b),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1646]
% 40.88/41.07 ifeq(product(j,A,inverse(multiply(h,h))),true,product(b,A,identity),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1649]
% 40.88/41.07 ifeq(product(inverse(multiply(h,h)),b,A),true,product(identity,j,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule [1734] product(inverse(multiply(j,j)),inverse(h),k) -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1745]
% 40.88/41.07 product(identity,k,multiply(inverse(multiply(j,j)),inverse(h))) -> true
% 40.88/41.07 collapsed.
% 40.88/41.07 Rule [1749] product(A,B,multiply(inverse(multiply(A,A)),B)) -> true
% 40.88/41.07 collapsed.
% 40.88/41.07 Rule [1751] ifeq2(product(A,identity,B),true,inverse(multiply(A,A)),B) -> B
% 40.88/41.07 collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1754]
% 40.88/41.07 ifeq2(product(A,identity,B),true,B,inverse(multiply(A,A))) ->
% 40.88/41.07 inverse(multiply(A,A)) collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1770]
% 40.88/41.07 ifeq(product(identity,k,A),true,product(inverse(multiply(j,j)),inverse(h),A),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1774]
% 40.88/41.07 ifeq(product(inverse(multiply(j,j)),A,k),true,product(identity,A,inverse(h)),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1775]
% 40.88/41.07 ifeq(product(k,A,inverse(multiply(j,j))),true,product(inverse(h),A,identity),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [1778]
% 40.88/41.07 ifeq(product(inverse(multiply(j,j)),inverse(h),A),true,product(identity,k,A),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Current number of equations to process: 76
% 40.88/41.07 Current number of ordered equations: 0
% 40.88/41.07 Current number of rules: 1023
% 40.88/41.07 New rule produced :
% 40.88/41.07 [1780] product(A,B,multiply(inverse(inverse(A)),B)) -> true
% 40.88/41.07 Current number of equations to process: 76
% 40.88/41.07 Current number of ordered equations: 0
% 40.88/41.07 Current number of rules: 1024
% 40.88/41.07 New rule produced :
% 40.88/41.07 [1781] ifeq2(product(A,identity,B),true,inverse(inverse(A)),B) -> B
% 40.88/41.07 Current number of equations to process: 77
% 40.88/41.07 Current number of ordered equations: 0
% 40.88/41.07 Current number of rules: 1025
% 40.88/41.07 New rule produced :
% 40.88/41.07 [1782]
% 40.88/41.07 ifeq2(product(A,identity,B),true,B,inverse(inverse(A))) ->
% 40.88/41.07 inverse(inverse(A))
% 40.88/41.07 Current number of equations to process: 76
% 40.88/41.07 Current number of ordered equations: 0
% 40.88/41.07 Current number of rules: 1026
% 40.88/41.07 New rule produced : [1783] inverse(inverse(A)) -> A
% 40.88/41.07 Rule
% 40.88/41.07 [362]
% 40.88/41.07 ifeq(product(k,inverse(inverse(h)),A),true,product(j,identity,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [373]
% 40.88/41.07 ifeq(product(A,inverse(inverse(h)),j),true,product(A,identity,k),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [379]
% 40.88/41.07 ifeq(product(A,j,inverse(inverse(h))),true,product(A,k,identity),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [393]
% 40.88/41.07 ifeq(product(A,inverse(inverse(B)),B),true,product(A,identity,identity),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [406]
% 40.88/41.07 ifeq(product(identity,inverse(inverse(A)),B),true,product(A,identity,B),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [408]
% 40.88/41.07 ifeq(product(A,B,inverse(inverse(B))),true,product(A,identity,identity),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [409]
% 40.88/41.07 ifeq(product(d,inverse(inverse(a)),A),true,product(c,identity,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [410]
% 40.88/41.07 ifeq(product(h,inverse(inverse(b)),A),true,product(d,identity,A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [432]
% 40.88/41.07 ifeq(product(identity,A,B),true,product(inverse(inverse(A)),identity,B),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [441]
% 40.88/41.07 ifeq(product(A,c,inverse(inverse(a))),true,product(A,d,identity),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [442]
% 40.88/41.07 ifeq(product(A,d,inverse(inverse(b))),true,product(A,h,identity),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [454]
% 40.88/41.07 ifeq(product(A,inverse(inverse(a)),c),true,product(A,identity,d),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [455]
% 40.88/41.07 ifeq(product(A,inverse(inverse(b)),d),true,product(A,identity,h),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [733]
% 40.88/41.07 ifeq(product(j,identity,A),true,product(k,inverse(inverse(h)),A),true) ->
% 40.88/41.07 true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [746]
% 40.88/41.07 ifeq(product(A,identity,B),true,product(identity,inverse(inverse(A)),B),true)
% 40.88/41.07 -> true collapsed.
% 40.88/41.07 Rule
% 40.88/41.07 [747]
% 40.88/41.07 ifeq(product(inverse(inverse(A)),B,A),true,product(identity,B,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [756]
% 41.08/41.28 ifeq(product(A,B,inverse(inverse(A))),true,product(identity,B,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [762]
% 41.08/41.28 ifeq(product(c,identity,A),true,product(d,inverse(inverse(a)),A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [763]
% 41.08/41.28 ifeq(product(d,identity,A),true,product(h,inverse(inverse(b)),A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [776]
% 41.08/41.28 ifeq(product(inverse(inverse(A)),identity,B),true,product(identity,A,B),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule [1010] product(A,identity,inverse(inverse(A))) -> true collapsed.
% 41.08/41.28 Rule [1030] product(inverse(inverse(A)),identity,A) -> true collapsed.
% 41.08/41.28 Rule [1290] product(j,identity,multiply(k,inverse(inverse(h)))) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule [1298] product(c,identity,multiply(d,inverse(inverse(a)))) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule [1299] product(d,identity,multiply(h,inverse(inverse(b)))) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule [1321] product(k,inverse(inverse(h)),j) -> true collapsed.
% 41.08/41.28 Rule [1324] product(identity,inverse(inverse(A)),A) -> true collapsed.
% 41.08/41.28 Rule [1325] product(d,inverse(inverse(a)),c) -> true collapsed.
% 41.08/41.28 Rule [1326] product(h,inverse(inverse(b)),d) -> true collapsed.
% 41.08/41.28 Rule [1331] product(identity,A,inverse(inverse(A))) -> true collapsed.
% 41.08/41.28 Rule [1402] product(inverse(inverse(a)),b,c) -> true collapsed.
% 41.08/41.28 Rule [1416] product(identity,c,multiply(inverse(inverse(a)),b)) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1427]
% 41.08/41.28 ifeq(product(identity,c,A),true,product(inverse(inverse(a)),b,A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1431]
% 41.08/41.28 ifeq(product(inverse(inverse(a)),A,c),true,product(identity,A,b),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1432]
% 41.08/41.28 ifeq(product(c,A,inverse(inverse(a))),true,product(b,A,identity),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1435]
% 41.08/41.28 ifeq(product(inverse(inverse(a)),b,A),true,product(identity,c,A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule [1528] product(inverse(inverse(h)),b,j) -> true collapsed.
% 41.08/41.28 Rule [1544] product(identity,j,multiply(inverse(inverse(h)),b)) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1554]
% 41.08/41.28 ifeq(product(identity,j,A),true,product(inverse(inverse(h)),b,A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1558]
% 41.08/41.28 ifeq(product(inverse(inverse(h)),A,j),true,product(identity,A,b),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1559]
% 41.08/41.28 ifeq(product(j,A,inverse(inverse(h))),true,product(b,A,identity),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1562]
% 41.08/41.28 ifeq(product(inverse(inverse(h)),b,A),true,product(identity,j,A),true) ->
% 41.08/41.28 true collapsed.
% 41.08/41.28 Rule [1672] product(inverse(inverse(j)),inverse(h),k) -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1674] product(inverse(j),multiply(k,inverse(inverse(h))),identity) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1683] product(multiply(inverse(inverse(h)),inverse(j)),k,identity) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1684] product(identity,k,multiply(inverse(inverse(j)),inverse(h))) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1704]
% 41.08/41.28 ifeq(product(k,inverse(inverse(h)),A),true,product(inverse(j),A,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1706]
% 41.08/41.28 ifeq(product(identity,k,A),true,product(inverse(inverse(j)),inverse(h),A),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1710]
% 41.08/41.28 ifeq(product(inverse(inverse(j)),A,k),true,product(identity,A,inverse(h)),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1711]
% 41.08/41.28 ifeq(product(k,A,inverse(inverse(j))),true,product(inverse(h),A,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1713]
% 41.08/41.28 ifeq(product(inverse(inverse(h)),inverse(j),A),true,product(A,k,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1714]
% 41.08/41.28 ifeq(product(inverse(inverse(j)),inverse(h),A),true,product(identity,k,A),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1735]
% 41.08/41.28 product(multiply(j,j),multiply(k,inverse(inverse(h))),identity) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1744]
% 41.08/41.28 product(multiply(inverse(inverse(h)),multiply(j,j)),k,identity) -> true
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1768]
% 41.08/41.28 ifeq(product(k,inverse(inverse(h)),A),true,product(multiply(j,j),A,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1777]
% 41.08/41.28 ifeq(product(inverse(inverse(h)),multiply(j,j),A),true,product(A,k,identity),true)
% 41.08/41.28 -> true collapsed.
% 41.08/41.28 Rule [1780] product(A,B,multiply(inverse(inverse(A)),B)) -> true collapsed.
% 41.08/41.28 Rule [1781] ifeq2(product(A,identity,B),true,inverse(inverse(A)),B) -> B
% 41.08/41.28 collapsed.
% 41.08/41.28 Rule
% 41.08/41.28 [1782]
% 41.08/41.28 ifeq2(product(A,identity,B),true,B,inverse(inverse(A))) ->
% 41.08/41.28 inverse(inverse(A)) collapsed.
% 41.08/41.28 Current number of equations to process: 82
% 41.08/41.28 Current number of ordered equations: 0
% 41.49/41.61 Current number of rules: 968
% 41.49/41.61 New rule produced :
% 41.49/41.61 [1784] product(multiply(A,A),B,multiply(inverse(A),B)) -> true
% 41.49/41.61 Current number of equations to process: 82
% 41.49/41.61 Current number of ordered equations: 0
% 41.49/41.61 Current number of rules: 969
% 41.49/41.61 New rule produced :
% 41.49/41.61 [1785] ifeq2(product(multiply(A,A),identity,B),true,inverse(A),B) -> B
% 41.49/41.61 Current number of equations to process: 83
% 41.49/41.61 Current number of ordered equations: 0
% 41.49/41.61 Current number of rules: 970
% 41.49/41.61 New rule produced :
% 41.49/41.61 [1786]
% 41.49/41.61 ifeq2(product(multiply(A,A),identity,B),true,B,inverse(A)) -> inverse(A)
% 41.49/41.61 Current number of equations to process: 82
% 41.49/41.61 Current number of ordered equations: 0
% 41.49/41.61 Current number of rules: 971
% 41.49/41.61 New rule produced : [1787] multiply(A,A) -> inverse(A)
% 41.49/41.61 Rule [18] product(A,multiply(A,A),identity) -> true collapsed.
% 41.49/41.61 Rule [21] product(multiply(A,A),A,identity) -> true collapsed.
% 41.49/41.61 Rule [124] ifeq2(product(A,multiply(A,A),B),true,B,identity) -> identity
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [125] ifeq2(product(A,multiply(A,A),B),true,identity,B) -> B collapsed.
% 41.49/41.61 Rule [127] ifeq2(product(multiply(A,A),A,B),true,B,identity) -> identity
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [128] ifeq2(product(multiply(A,A),A,B),true,identity,B) -> B collapsed.
% 41.49/41.61 Rule [139] multiply(A,multiply(A,A)) -> identity collapsed.
% 41.49/41.61 Rule [140] multiply(multiply(A,A),A) -> identity collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [178]
% 41.49/41.61 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,A,B),true,product(X,C,identity),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [179]
% 41.49/41.61 ifeq(product(A,multiply(B,B),C),true,ifeq(product(X,B,A),true,product(X,identity,C),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [180]
% 41.49/41.61 ifeq(product(identity,A,B),true,ifeq(product(multiply(C,C),A,X),true,
% 41.49/41.61 product(C,X,B),true),true) -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [181]
% 41.49/41.61 ifeq(product(multiply(A,A),B,C),true,ifeq(product(A,C,X),true,product(identity,B,X),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [182]
% 41.49/41.61 ifeq(product(A,identity,B),true,ifeq(product(A,C,X),true,product(X,multiply(C,C),B),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [183]
% 41.49/41.61 ifeq(product(A,B,multiply(C,C)),true,ifeq(product(C,A,X),true,product(X,B,identity),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [184]
% 41.49/41.61 ifeq(product(identity,A,B),true,ifeq(product(C,A,X),true,product(multiply(C,C),X,B),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [185]
% 41.49/41.61 ifeq(product(A,B,C),true,ifeq(product(X,A,multiply(B,B)),true,product(X,C,identity),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [186]
% 41.49/41.61 ifeq(product(A,B,C),true,ifeq(product(X,multiply(B,B),A),true,product(X,identity,C),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [187]
% 41.49/41.61 ifeq(product(A,identity,B),true,ifeq(product(A,multiply(C,C),X),true,
% 41.49/41.61 product(X,C,B),true),true) -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [188]
% 41.49/41.61 ifeq(product(A,B,C),true,ifeq(product(multiply(C,C),A,X),true,product(X,B,identity),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [189]
% 41.49/41.61 ifeq(product(A,B,C),true,ifeq(product(multiply(A,A),C,X),true,product(identity,B,X),true),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule [190] ifeq(product(multiply(A,A),B,C),true,product(A,C,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [191]
% 41.49/41.61 ifeq(product(A,B,identity),true,product(A,identity,multiply(B,B)),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule [192] ifeq(product(A,B,C),true,product(multiply(A,A),C,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [193]
% 41.49/41.61 ifeq(product(A,multiply(B,B),identity),true,product(A,identity,B),true) ->
% 41.49/41.61 true collapsed.
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% 41.49/41.61 inverse(A)),B),true) -> true
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 Rule
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% 41.49/41.61 ifeq(product(A,B,C),true,product(multiply(multiply(C,C),A),B,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule [977] product(multiply(a,a),c,b) -> true collapsed.
% 41.49/41.61 Rule [982] product(multiply(h,h),j,b) -> true collapsed.
% 41.49/41.61 Rule [1006] product(multiply(j,j),k,inverse(h)) -> true collapsed.
% 41.49/41.61 Rule [1011] product(multiply(A,A),identity,inverse(A)) -> true collapsed.
% 41.49/41.61 Rule [1013] product(A,identity,multiply(inverse(A),inverse(A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1029] product(inverse(A),identity,multiply(A,A)) -> true collapsed.
% 41.49/41.61 Rule [1047] product(multiply(inverse(A),inverse(A)),identity,A) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1049] product(multiply(c,c),d,inverse(a)) -> true collapsed.
% 41.49/41.61 Rule [1053] product(multiply(d,d),h,inverse(b)) -> true collapsed.
% 41.49/41.61 Rule [1056] product(A,multiply(multiply(A,A),B),B) -> true collapsed.
% 41.49/41.61 Rule [1058] product(multiply(A,A),multiply(A,B),B) -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1096]
% 41.49/41.61 ifeq(product(A,multiply(multiply(B,B),multiply(B,B)),B),true,product(A,identity,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1098]
% 41.49/41.61 ifeq(product(identity,multiply(multiply(A,A),multiply(A,A)),B),true,product(A,identity,B),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1100]
% 41.49/41.61 ifeq(product(A,B,multiply(multiply(B,B),multiply(B,B))),true,product(A,identity,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1104]
% 41.49/41.61 ifeq(product(A,identity,B),true,product(identity,multiply(multiply(A,A),
% 41.49/41.61 multiply(A,A)),B),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1105]
% 41.49/41.61 ifeq(product(multiply(multiply(A,A),multiply(A,A)),B,A),true,product(identity,B,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1107]
% 41.49/41.61 ifeq(product(A,B,multiply(multiply(A,A),multiply(A,A))),true,product(identity,B,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1112]
% 41.49/41.61 ifeq(product(identity,A,B),true,product(multiply(multiply(A,A),multiply(A,A)),identity,B),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1117]
% 41.49/41.61 ifeq(product(multiply(multiply(A,A),multiply(A,A)),identity,B),true,product(identity,A,B),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule [1130] product(multiply(multiply(A,A),multiply(A,A)),identity,A) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1276] product(a,multiply(b,multiply(c,c)),identity) -> true collapsed.
% 41.49/41.61 Rule [1278] product(a,identity,multiply(c,multiply(b,b))) -> true collapsed.
% 41.49/41.61 Rule [1285] product(h,identity,multiply(j,multiply(b,b))) -> true collapsed.
% 41.49/41.61 Rule [1287] product(h,multiply(b,multiply(j,j)),identity) -> true collapsed.
% 41.49/41.61 Rule [1291] product(j,multiply(inverse(h),multiply(k,k)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1293]
% 41.49/41.61 product(j,identity,multiply(k,multiply(inverse(h),inverse(h)))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1304] product(c,multiply(inverse(a),multiply(d,d)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1306]
% 41.49/41.61 product(c,identity,multiply(d,multiply(inverse(a),inverse(a)))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1308] product(d,multiply(inverse(b),multiply(h,h)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1310]
% 41.49/41.61 product(d,identity,multiply(h,multiply(inverse(b),inverse(b)))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1312] product(A,identity,multiply(multiply(A,B),multiply(B,B))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1314] product(A,identity,multiply(multiply(A,multiply(B,B)),B)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1315]
% 41.49/41.61 product(A,multiply(B,multiply(multiply(A,B),multiply(A,B))),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1316] product(c,multiply(b,b),a) -> true collapsed.
% 41.49/41.61 Rule [1318] product(j,multiply(b,b),h) -> true collapsed.
% 41.49/41.61 Rule [1320] product(k,multiply(inverse(h),inverse(h)),j) -> true collapsed.
% 41.49/41.61 Rule [1328] product(identity,inverse(A),multiply(A,A)) -> true collapsed.
% 41.49/41.61 Rule [1329] product(identity,multiply(inverse(A),inverse(A)),A) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1330] product(identity,multiply(A,A),inverse(A)) -> true collapsed.
% 41.49/41.61 Rule [1336] product(identity,A,multiply(inverse(A),inverse(A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1337] product(d,multiply(inverse(a),inverse(a)),c) -> true collapsed.
% 41.49/41.61 Rule [1338] product(h,multiply(inverse(b),inverse(b)),d) -> true collapsed.
% 41.49/41.61 Rule [1339] product(multiply(A,B),multiply(B,B),A) -> true collapsed.
% 41.49/41.61 Rule [1340] product(multiply(A,multiply(B,B)),B,A) -> true collapsed.
% 41.49/41.61 Rule [1341] product(identity,multiply(multiply(A,A),multiply(A,A)),A) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1347] product(multiply(multiply(c,c),a),b,identity) -> true collapsed.
% 41.49/41.61 Rule [1352] product(multiply(multiply(j,j),h),b,identity) -> true collapsed.
% 41.49/41.61 Rule [1359] product(multiply(multiply(k,k),j),inverse(h),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1369] product(identity,inverse(a),multiply(multiply(c,c),d)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1370] product(multiply(multiply(d,d),c),inverse(a),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1373] product(multiply(multiply(h,h),d),inverse(b),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1374] product(identity,inverse(b),multiply(multiply(d,d),h)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1376] product(identity,A,multiply(B,multiply(multiply(B,B),A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1378] product(identity,A,multiply(multiply(B,B),multiply(B,A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1379]
% 41.49/41.61 product(multiply(multiply(multiply(A,B),multiply(A,B)),A),B,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1403] product(multiply(inverse(a),inverse(a)),b,c) -> true collapsed.
% 41.49/41.61 Rule [1410] product(inverse(a),identity,multiply(b,multiply(c,c))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1411] product(inverse(a),multiply(c,multiply(b,b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1413] product(b,multiply(c,c),inverse(a)) -> true collapsed.
% 41.49/41.61 Rule [1421] product(multiply(multiply(b,b),inverse(a)),c,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1422]
% 41.49/41.61 product(identity,c,multiply(multiply(inverse(a),inverse(a)),b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1423] ifeq2(product(multiply(a,a),c,A),true,A,b) -> b collapsed.
% 41.49/41.61 Rule [1424] ifeq2(product(multiply(a,a),c,A),true,b,A) -> A collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1447]
% 41.49/41.61 ifeq(product(c,multiply(b,b),A),true,product(inverse(a),A,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1448]
% 41.49/41.61 ifeq(product(b,multiply(c,c),A),true,product(inverse(a),identity,A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1449]
% 41.49/41.61 ifeq(product(inverse(a),identity,A),true,product(b,multiply(c,c),A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1450]
% 41.49/41.61 ifeq(product(A,inverse(a),multiply(c,c)),true,product(A,b,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1451]
% 41.49/41.61 ifeq(product(A,multiply(c,c),inverse(a)),true,product(A,identity,b),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1452]
% 41.49/41.61 ifeq(product(multiply(b,b),inverse(a),A),true,product(A,c,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1453]
% 41.49/41.61 ifeq(product(multiply(inverse(a),inverse(a)),A,c),true,product(identity,A,b),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1454]
% 41.49/41.61 ifeq(product(c,A,multiply(inverse(a),inverse(a))),true,product(b,A,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1455]
% 41.49/41.61 ifeq(product(identity,c,A),true,product(multiply(inverse(a),inverse(a)),b,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1456]
% 41.49/41.61 ifeq(product(multiply(inverse(a),inverse(a)),b,A),true,product(identity,c,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule [1457] multiply(multiply(a,a),c) -> b collapsed.
% 41.49/41.61 Rule [1460] product(multiply(multiply(a,a),multiply(a,a)),b,c) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1461] product(multiply(a,a),multiply(c,inverse(b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1462] product(multiply(a,a),identity,multiply(b,inverse(c))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1463] product(multiply(a,a),d,multiply(b,inverse(a))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1464] product(A,b,multiply(multiply(A,multiply(a,a)),c)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1466] product(multiply(a,a),multiply(c,A),multiply(b,A)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1467] product(multiply(a,a),identity,multiply(b,multiply(c,c))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1468] product(multiply(a,a),multiply(c,multiply(b,b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1469] product(b,inverse(c),multiply(a,a)) -> true collapsed.
% 41.49/41.61 Rule [1470] product(b,multiply(c,c),multiply(a,a)) -> true collapsed.
% 41.49/41.61 Rule [1471] product(multiply(h,multiply(a,a)),c,j) -> true collapsed.
% 41.49/41.61 Rule [1472] product(multiply(inverse(b),multiply(a,a)),c,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1474] product(b,inverse(a),multiply(multiply(a,a),d)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1475] product(b,A,multiply(multiply(a,a),multiply(c,A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1476] product(multiply(A,multiply(a,a)),c,multiply(A,b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1479] product(multiply(multiply(b,b),multiply(a,a)),c,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1480]
% 41.49/41.61 product(identity,c,multiply(multiply(multiply(a,a),multiply(a,a)),b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1481]
% 41.49/41.61 ifeq(product(A,multiply(a,a),identity),true,product(A,b,c),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1482]
% 41.49/41.61 ifeq(product(A,identity,multiply(a,a)),true,product(A,c,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1483]
% 41.49/41.61 ifeq(product(multiply(a,a),c,A),true,product(identity,A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1484]
% 41.49/41.61 ifeq(product(c,identity,A),true,product(multiply(a,a),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1485]
% 41.49/41.61 ifeq(product(b,identity,A),true,product(multiply(a,a),c,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1486]
% 41.49/41.61 ifeq(product(identity,c,A),true,product(multiply(a,a),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1487]
% 41.49/41.61 ifeq(product(multiply(a,a),identity,A),true,product(A,c,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1488]
% 41.49/41.61 ifeq(product(identity,multiply(a,a),A),true,product(A,c,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1489]
% 41.49/41.61 ifeq(product(c,A,identity),true,product(b,A,multiply(a,a)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1490]
% 41.49/41.61 ifeq(product(identity,A,c),true,product(multiply(a,a),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1491]
% 41.49/41.61 ifeq(product(multiply(a,a),c,A),true,product(A,identity,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1492]
% 41.49/41.61 ifeq(product(multiply(a,a),c,A),true,product(b,identity,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1493] ifeq(product(multiply(a,a),a,A),true,product(A,b,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1494] ifeq(product(a,multiply(a,a),A),true,product(A,c,c),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1495] ifeq(product(h,multiply(a,a),A),true,product(A,c,j),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1496]
% 41.49/41.61 ifeq(product(c,inverse(b),A),true,product(multiply(a,a),A,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1497]
% 41.49/41.61 ifeq(product(b,inverse(c),A),true,product(multiply(a,a),identity,A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1499]
% 41.49/41.61 ifeq(product(A,multiply(a,a),inverse(c)),true,product(A,b,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1500]
% 41.49/41.61 ifeq(product(A,inverse(c),multiply(a,a)),true,product(A,identity,b),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1501]
% 41.49/41.61 ifeq(product(b,inverse(a),A),true,product(multiply(a,a),d,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1504]
% 41.49/41.61 ifeq(product(multiply(a,a),identity,A),true,product(b,inverse(c),A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1505]
% 41.49/41.61 ifeq(product(inverse(b),multiply(a,a),A),true,product(A,c,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1507]
% 41.49/41.61 ifeq(product(multiply(a,a),d,A),true,product(b,inverse(a),A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1529] product(multiply(inverse(h),inverse(h)),b,j) -> true collapsed.
% 41.49/41.61 Rule [1536] product(inverse(h),identity,multiply(b,multiply(j,j))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1537] product(inverse(h),multiply(j,multiply(b,b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1539] product(b,multiply(j,j),inverse(h)) -> true collapsed.
% 41.49/41.61 Rule [1547] product(multiply(multiply(b,b),inverse(h)),j,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1548]
% 41.49/41.61 product(identity,j,multiply(multiply(inverse(h),inverse(h)),b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1549] ifeq2(product(multiply(h,h),j,A),true,A,b) -> b collapsed.
% 41.49/41.61 Rule [1550] ifeq2(product(multiply(h,h),j,A),true,b,A) -> A collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1573]
% 41.49/41.61 ifeq(product(j,multiply(b,b),A),true,product(inverse(h),A,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1574]
% 41.49/41.61 ifeq(product(b,multiply(j,j),A),true,product(inverse(h),identity,A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1575]
% 41.49/41.61 ifeq(product(inverse(h),identity,A),true,product(b,multiply(j,j),A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1576]
% 41.49/41.61 ifeq(product(A,inverse(h),multiply(j,j)),true,product(A,b,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1577]
% 41.49/41.61 ifeq(product(A,multiply(j,j),inverse(h)),true,product(A,identity,b),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1578]
% 41.49/41.61 ifeq(product(multiply(b,b),inverse(h),A),true,product(A,j,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1579]
% 41.49/41.61 ifeq(product(multiply(A,multiply(a,a)),c,B),true,product(A,b,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1580]
% 41.49/41.61 ifeq(product(A,multiply(a,a),B),true,product(A,b,multiply(B,c)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1581]
% 41.49/41.61 ifeq(product(c,A,B),true,product(multiply(a,a),B,multiply(b,A)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1582]
% 41.49/41.61 ifeq(product(A,B,multiply(a,a)),true,product(A,multiply(B,c),b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1583]
% 41.49/41.61 ifeq(product(b,A,B),true,product(multiply(a,a),multiply(c,A),B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1584]
% 41.49/41.61 ifeq(product(multiply(a,a),multiply(c,A),B),true,product(b,A,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1585]
% 41.49/41.61 ifeq(product(A,multiply(a,a),B),true,product(B,c,multiply(A,b)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1586]
% 41.49/41.61 ifeq(product(c,A,B),true,product(b,A,multiply(multiply(a,a),B)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1587]
% 41.49/41.61 ifeq(product(A,B,c),true,product(multiply(multiply(a,a),A),B,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1588]
% 41.49/41.61 ifeq(product(A,b,B),true,product(multiply(A,multiply(a,a)),c,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1589]
% 41.49/41.61 ifeq(product(c,multiply(b,b),A),true,product(multiply(a,a),A,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1590]
% 41.49/41.61 ifeq(product(b,multiply(c,c),A),true,product(multiply(a,a),identity,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1591]
% 41.49/41.61 ifeq(product(multiply(a,a),identity,A),true,product(b,multiply(c,c),A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1592]
% 41.49/41.61 ifeq(product(A,multiply(a,a),multiply(c,c)),true,product(A,b,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1593]
% 41.49/41.61 ifeq(product(A,multiply(c,c),multiply(a,a)),true,product(A,identity,b),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1594]
% 41.49/41.61 ifeq(product(multiply(b,b),multiply(a,a),A),true,product(A,c,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1595]
% 41.49/41.61 ifeq(product(multiply(inverse(h),inverse(h)),A,j),true,product(identity,A,b),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1596]
% 41.49/41.61 ifeq(product(j,A,multiply(inverse(h),inverse(h))),true,product(b,A,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1597]
% 41.49/41.61 ifeq(product(identity,j,A),true,product(multiply(inverse(h),inverse(h)),b,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1598]
% 41.49/41.61 ifeq(product(multiply(inverse(h),inverse(h)),b,A),true,product(identity,j,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule [1599] multiply(multiply(h,h),j) -> b collapsed.
% 41.49/41.61 Rule [1602] product(multiply(multiply(h,h),multiply(h,h)),b,j) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1603] product(multiply(h,h),k,multiply(b,inverse(h))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1604] product(multiply(h,h),multiply(j,inverse(b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1605] product(multiply(h,h),identity,multiply(b,inverse(j))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1606] product(A,b,multiply(multiply(A,multiply(h,h)),j)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1608] product(multiply(h,h),multiply(j,A),multiply(b,A)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1609] product(multiply(h,h),identity,multiply(b,multiply(j,j))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1610] product(multiply(h,h),multiply(j,multiply(b,b)),identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1611] product(b,inverse(j),multiply(h,h)) -> true collapsed.
% 41.49/41.61 Rule [1612] product(b,multiply(j,j),multiply(h,h)) -> true collapsed.
% 41.49/41.61 Rule [1613] product(multiply(a,multiply(h,h)),j,c) -> true collapsed.
% 41.49/41.61 Rule [1614] product(b,inverse(h),multiply(multiply(h,h),k)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1615] product(multiply(inverse(b),multiply(h,h)),j,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1617] product(b,A,multiply(multiply(h,h),multiply(j,A))) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1618] product(multiply(A,multiply(h,h)),j,multiply(A,b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1619] product(multiply(multiply(b,b),multiply(h,h)),j,identity) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1622]
% 41.49/41.61 product(identity,j,multiply(multiply(multiply(h,h),multiply(h,h)),b)) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1623]
% 41.49/41.61 ifeq(product(A,multiply(h,h),identity),true,product(A,b,j),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1624]
% 41.49/41.61 ifeq(product(A,identity,multiply(h,h)),true,product(A,j,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1625]
% 41.49/41.61 ifeq(product(multiply(h,h),j,A),true,product(identity,A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1626]
% 41.49/41.61 ifeq(product(j,identity,A),true,product(multiply(h,h),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1627]
% 41.49/41.61 ifeq(product(b,identity,A),true,product(multiply(h,h),j,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1628]
% 41.49/41.61 ifeq(product(identity,j,A),true,product(multiply(h,h),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1629]
% 41.49/41.61 ifeq(product(multiply(h,h),identity,A),true,product(A,j,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1630]
% 41.49/41.61 ifeq(product(identity,multiply(h,h),A),true,product(A,j,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1631]
% 41.49/41.61 ifeq(product(j,A,identity),true,product(b,A,multiply(h,h)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1632]
% 41.49/41.61 ifeq(product(identity,A,j),true,product(multiply(h,h),A,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1633]
% 41.49/41.61 ifeq(product(multiply(h,h),j,A),true,product(A,identity,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1634]
% 41.49/41.61 ifeq(product(multiply(h,h),j,A),true,product(b,identity,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1635] ifeq(product(a,multiply(h,h),A),true,product(A,j,c),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1636] ifeq(product(multiply(h,h),h,A),true,product(A,b,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule [1637] ifeq(product(h,multiply(h,h),A),true,product(A,j,j),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1638]
% 41.49/41.61 ifeq(product(b,inverse(h),A),true,product(multiply(h,h),k,A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1639]
% 41.49/41.61 ifeq(product(j,inverse(b),A),true,product(multiply(h,h),A,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1640]
% 41.49/41.61 ifeq(product(b,inverse(j),A),true,product(multiply(h,h),identity,A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1642]
% 41.49/41.61 ifeq(product(A,multiply(h,h),inverse(j)),true,product(A,b,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1643]
% 41.49/41.61 ifeq(product(A,inverse(j),multiply(h,h)),true,product(A,identity,b),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1644]
% 41.49/41.61 ifeq(product(multiply(h,h),k,A),true,product(b,inverse(h),A),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1647]
% 41.49/41.61 ifeq(product(multiply(h,h),identity,A),true,product(b,inverse(j),A),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1648]
% 41.49/41.61 ifeq(product(inverse(b),multiply(h,h),A),true,product(A,j,identity),true) ->
% 41.49/41.61 true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1650]
% 41.49/41.61 ifeq(product(multiply(A,multiply(h,h)),j,B),true,product(A,b,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1651]
% 41.49/41.61 ifeq(product(j,A,B),true,product(multiply(h,h),B,multiply(b,A)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1652]
% 41.49/41.61 ifeq(product(A,multiply(h,h),B),true,product(A,b,multiply(B,j)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1653]
% 41.49/41.61 ifeq(product(A,B,multiply(h,h)),true,product(A,multiply(B,j),b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1654]
% 41.49/41.61 ifeq(product(b,A,B),true,product(multiply(h,h),multiply(j,A),B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1655]
% 41.49/41.61 ifeq(product(multiply(h,h),multiply(j,A),B),true,product(b,A,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1656]
% 41.49/41.61 ifeq(product(j,A,B),true,product(b,A,multiply(multiply(h,h),B)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1657]
% 41.49/41.61 ifeq(product(A,multiply(h,h),B),true,product(B,j,multiply(A,b)),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1658]
% 41.49/41.61 ifeq(product(A,B,j),true,product(multiply(multiply(h,h),A),B,b),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1659]
% 41.49/41.61 ifeq(product(A,b,B),true,product(multiply(A,multiply(h,h)),j,B),true) -> true
% 41.49/41.61 collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1660]
% 41.49/41.61 ifeq(product(j,multiply(b,b),A),true,product(multiply(h,h),A,identity),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1661]
% 41.49/41.61 ifeq(product(b,multiply(j,j),A),true,product(multiply(h,h),identity,A),true)
% 41.49/41.61 -> true collapsed.
% 41.49/41.61 Rule
% 41.49/41.61 [1662]
% 41.49/41.61 ifeq(product(multiply(h,h),identity,A),true,product(b,multiply(j,j),A),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1663]
% 41.49/41.62 ifeq(product(A,multiply(h,h),multiply(j,j)),true,product(A,b,identity),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1664]
% 41.49/41.62 ifeq(product(A,multiply(j,j),multiply(h,h)),true,product(A,identity,b),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1665]
% 41.49/41.62 ifeq(product(multiply(b,b),multiply(h,h),A),true,product(A,j,identity),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule [1673] product(multiply(inverse(j),inverse(j)),inverse(h),k) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1679]
% 41.49/41.62 product(inverse(j),identity,multiply(inverse(h),multiply(k,k))) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1681] product(inverse(h),multiply(k,k),inverse(j)) -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1686]
% 41.49/41.62 product(inverse(j),multiply(k,multiply(inverse(h),inverse(h))),identity) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1688]
% 41.49/41.62 product(identity,k,multiply(multiply(inverse(j),inverse(j)),inverse(h))) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1689]
% 41.49/41.62 product(multiply(multiply(inverse(h),inverse(h)),inverse(j)),k,identity) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule [1690] ifeq2(product(multiply(j,j),k,A),true,inverse(h),A) -> A
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1691] ifeq2(product(multiply(j,j),k,A),true,A,inverse(h)) -> inverse(h)
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1725]
% 41.49/41.62 ifeq(product(inverse(h),multiply(k,k),A),true,product(inverse(j),identity,A),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1726]
% 41.49/41.62 ifeq(product(inverse(j),identity,A),true,product(inverse(h),multiply(k,k),A),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1727]
% 41.49/41.62 ifeq(product(A,inverse(j),multiply(k,k)),true,product(A,inverse(h),identity),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1728]
% 41.49/41.62 ifeq(product(A,multiply(k,k),inverse(j)),true,product(A,identity,inverse(h)),true)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule [1729] multiply(multiply(j,j),k) -> inverse(h) collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1730]
% 41.49/41.62 ifeq(product(k,h,A),true,product(multiply(j,j),A,identity),true) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1732] ifeq(product(j,multiply(j,j),A),true,product(A,k,k),true) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1733]
% 41.49/41.62 ifeq(product(h,multiply(j,j),A),true,product(A,k,identity),true) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1736]
% 41.49/41.62 product(multiply(j,j),identity,multiply(inverse(h),inverse(k))) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1737] product(multiply(j,j),multiply(k,h),identity) -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1739] product(multiply(multiply(j,j),multiply(j,j)),inverse(h),k) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1740] product(A,inverse(h),multiply(multiply(A,multiply(j,j)),k)) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1741] product(inverse(h),inverse(k),multiply(j,j)) -> true collapsed.
% 41.49/41.62 Rule [1742] product(inverse(h),multiply(k,k),multiply(j,j)) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule [1743] product(multiply(h,multiply(j,j)),k,identity) -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1746] product(multiply(j,j),multiply(k,A),multiply(inverse(h),A)) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1747]
% 41.49/41.62 product(multiply(j,j),identity,multiply(inverse(h),multiply(k,k))) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1748] product(inverse(h),A,multiply(multiply(j,j),multiply(k,A))) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1750] product(multiply(A,multiply(j,j)),k,multiply(A,inverse(h))) -> true
% 41.49/41.62 collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1752]
% 41.49/41.62 product(multiply(j,j),multiply(k,multiply(inverse(h),inverse(h))),identity)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1753]
% 41.49/41.62 product(multiply(multiply(inverse(h),inverse(h)),multiply(j,j)),k,identity)
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1755]
% 41.49/41.62 product(identity,k,multiply(multiply(multiply(j,j),multiply(j,j)),inverse(h)))
% 41.49/41.62 -> true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1756]
% 41.49/41.62 ifeq(product(A,multiply(j,j),identity),true,product(A,inverse(h),k),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1757]
% 41.49/41.62 ifeq(product(A,identity,multiply(j,j)),true,product(A,k,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1758]
% 41.49/41.62 ifeq(product(multiply(j,j),k,A),true,product(identity,A,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1759]
% 41.49/41.62 ifeq(product(k,identity,A),true,product(multiply(j,j),A,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1760]
% 41.49/41.62 ifeq(product(inverse(h),identity,A),true,product(multiply(j,j),k,A),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1761]
% 41.49/41.62 ifeq(product(identity,k,A),true,product(multiply(j,j),A,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1762]
% 41.49/41.62 ifeq(product(multiply(j,j),identity,A),true,product(A,k,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1763]
% 41.49/41.62 ifeq(product(identity,multiply(j,j),A),true,product(A,k,inverse(h)),true) ->
% 41.49/41.62 true collapsed.
% 41.49/41.62 Rule
% 41.49/41.62 [1764]
% 41.49/41.62 ifeq(product(k,A,identity),true,product(inverse(h),A,multiply(j,j)),true) ->
% 42.72/42.85 true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1765]
% 42.72/42.85 ifeq(product(identity,A,k),true,product(multiply(j,j),A,inverse(h)),true) ->
% 42.72/42.85 true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1766]
% 42.72/42.85 ifeq(product(multiply(j,j),k,A),true,product(A,identity,inverse(h)),true) ->
% 42.72/42.85 true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1767]
% 42.72/42.85 ifeq(product(multiply(j,j),k,A),true,product(inverse(h),identity,A),true) ->
% 42.72/42.85 true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1769]
% 42.72/42.85 ifeq(product(inverse(h),inverse(k),A),true,product(multiply(j,j),identity,A),true)
% 42.72/42.85 -> true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1771]
% 42.72/42.85 ifeq(product(A,multiply(j,j),inverse(k)),true,product(A,inverse(h),identity),true)
% 42.72/42.85 -> true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1772]
% 42.72/42.85 ifeq(product(A,inverse(k),multiply(j,j)),true,product(A,identity,inverse(h)),true)
% 42.72/42.85 -> true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1773]
% 42.72/42.85 ifeq(product(multiply(j,j),j,A),true,product(A,inverse(h),inverse(h)),true)
% 42.72/42.85 -> true collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1776]
% 42.72/42.85 ifeq(product(multiply(j,j),identity,A),true,product(inverse(h),inverse(k),A),true)
% 42.72/42.85 -> true collapsed.
% 42.72/42.85 Rule [1779] inverse(multiply(A,A)) -> A collapsed.
% 42.72/42.85 Rule [1784] product(multiply(A,A),B,multiply(inverse(A),B)) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Rule [1785] ifeq2(product(multiply(A,A),identity,B),true,inverse(A),B) -> B
% 42.72/42.85 collapsed.
% 42.72/42.85 Rule
% 42.72/42.85 [1786]
% 42.72/42.85 ifeq2(product(multiply(A,A),identity,B),true,B,inverse(A)) -> inverse(A)
% 42.72/42.85 collapsed.
% 42.72/42.85 Current number of equations to process: 88
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 588
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1788] ifeq2(product(A,multiply(inverse(A),B),C),true,B,C) -> C
% 42.72/42.85 Current number of equations to process: 88
% 42.72/42.85 Current number of ordered equations: 1
% 42.72/42.85 Current number of rules: 589
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1789] ifeq2(product(A,multiply(inverse(A),B),C),true,C,B) -> B
% 42.72/42.85 Current number of equations to process: 88
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 590
% 42.72/42.85 New rule produced : [1790] multiply(A,multiply(inverse(A),B)) -> B
% 42.72/42.85 Rule [1361] product(identity,A,multiply(B,multiply(inverse(B),A))) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Current number of equations to process: 94
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 590
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1791] ifeq(product(A,inverse(A),B),true,product(B,C,C),true) -> true
% 42.72/42.85 Rule
% 42.72/42.85 [657]
% 42.72/42.85 ifeq(product(A,inverse(A),B),true,product(B,identity,identity),true) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Rule [1400] ifeq(product(a,inverse(a),A),true,product(A,c,c),true) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Rule [1527] ifeq(product(h,inverse(h),A),true,product(A,j,j),true) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Rule [1668] ifeq(product(j,inverse(j),A),true,product(A,k,k),true) -> true
% 42.72/42.85 collapsed.
% 42.72/42.85 Current number of equations to process: 152
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 587
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1792] product(a,multiply(b,multiply(inverse(c),A)),A) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 588
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1793] product(a,A,multiply(c,multiply(inverse(b),A))) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 589
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1794] product(A,multiply(multiply(inverse(A),a),b),c) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 590
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1795] product(A,multiply(multiply(inverse(A),h),b),j) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 591
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1796] product(h,A,multiply(j,multiply(inverse(b),A))) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 592
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1797] product(h,multiply(b,multiply(inverse(j),A)),A) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 593
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1798] product(j,multiply(inverse(h),multiply(inverse(k),A)),A) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.72/42.85 Current number of ordered equations: 0
% 42.72/42.85 Current number of rules: 594
% 42.72/42.85 New rule produced :
% 42.72/42.85 [1799] product(A,multiply(multiply(inverse(A),j),inverse(h)),k) -> true
% 42.72/42.85 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 595
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1800]
% 42.89/43.00 product(A,multiply(multiply(inverse(A),B),inverse(B)),identity) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 596
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1801]
% 42.89/43.00 product(A,identity,multiply(B,inverse(multiply(inverse(A),B)))) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 597
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1802]
% 42.89/43.00 product(A,multiply(multiply(inverse(A),inverse(B)),B),identity) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 598
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1803] product(c,multiply(inverse(a),multiply(inverse(d),A)),A) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 599
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1804] product(A,multiply(multiply(inverse(A),c),inverse(a)),d) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 600
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1805] product(d,multiply(inverse(b),multiply(inverse(h),A)),A) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 601
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1806] product(A,multiply(multiply(inverse(A),d),inverse(b)),h) -> true
% 42.89/43.00 Current number of equations to process: 156
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 602
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1807] product(A,inverse(multiply(inverse(B),A)),B) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 603
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1808] product(c,multiply(inverse(b),inverse(a)),identity) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 604
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1809] product(c,multiply(inverse(b),A),multiply(a,A)) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 605
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1810] product(multiply(a,A),multiply(inverse(A),b),c) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 606
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1811] product(j,multiply(inverse(b),inverse(h)),identity) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 607
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1812] product(j,multiply(inverse(b),A),multiply(h,A)) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 608
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1813] product(multiply(h,A),multiply(inverse(A),b),j) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 609
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1814] product(multiply(j,A),multiply(inverse(A),inverse(h)),k) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 610
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1815]
% 42.89/43.00 product(multiply(A,B),multiply(inverse(B),inverse(A)),identity) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 611
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1816]
% 42.89/43.00 product(multiply(inverse(A),B),multiply(inverse(B),A),identity) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 612
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1817] product(multiply(c,A),multiply(inverse(A),inverse(a)),d) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 613
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1818] product(multiply(d,A),multiply(inverse(A),inverse(b)),h) -> true
% 42.89/43.00 Current number of equations to process: 159
% 42.89/43.00 Current number of ordered equations: 0
% 42.89/43.00 Current number of rules: 614
% 42.89/43.00 New rule produced :
% 42.89/43.00 [1819] ifeq2(product(inverse(c),d,A),true,inverse(a),A) -> A
% 42.89/43.00 Current number of equations to process: 162
% 42.89/43.00 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 615
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1820] ifeq2(product(inverse(c),d,A),true,A,inverse(a)) -> inverse(a)
% 43.02/43.13 Current number of equations to process: 161
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 616
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1821] product(A,B,multiply(multiply(A,C),multiply(inverse(C),B))) -> true
% 43.02/43.13 Current number of equations to process: 160
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 617
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1822] product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),C) -> true
% 43.02/43.13 Current number of equations to process: 159
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 618
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1823] product(A,multiply(multiply(inverse(A),B),C),multiply(B,C)) -> true
% 43.02/43.13 Current number of equations to process: 158
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 619
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1824] product(A,B,multiply(C,multiply(multiply(inverse(C),A),B))) -> true
% 43.02/43.13 Current number of equations to process: 157
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 620
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1825] product(multiply(A,B),multiply(inverse(B),C),multiply(A,C)) -> true
% 43.02/43.13 Current number of equations to process: 156
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 621
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1826]
% 43.02/43.13 ifeq(product(A,B,identity),true,product(A,C,multiply(inverse(B),C)),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 155
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 622
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1827]
% 43.02/43.13 ifeq(product(A,identity,B),true,product(A,multiply(inverse(B),C),C),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 154
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 623
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1828]
% 43.02/43.13 ifeq(product(A,multiply(inverse(A),B),C),true,product(identity,C,B),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 153
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 624
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1829]
% 43.02/43.13 ifeq(product(multiply(inverse(A),B),identity,C),true,product(A,C,B),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 152
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 625
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1830]
% 43.02/43.13 ifeq(product(A,identity,B),true,product(C,multiply(inverse(C),A),B),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 151
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 626
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1831]
% 43.02/43.13 ifeq(product(identity,multiply(inverse(A),B),C),true,product(A,C,B),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 150
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 627
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1832]
% 43.02/43.13 ifeq(product(b,multiply(inverse(c),A),B),true,product(a,B,A),true) -> true
% 43.02/43.13 Current number of equations to process: 148
% 43.02/43.13 Current number of ordered equations: 1
% 43.02/43.13 Current number of rules: 628
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1833]
% 43.02/43.13 ifeq(product(c,multiply(inverse(b),A),B),true,product(a,A,B),true) -> true
% 43.02/43.13 Current number of equations to process: 148
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 629
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1834]
% 43.02/43.13 ifeq(product(multiply(inverse(A),a),b,B),true,product(A,B,c),true) -> true
% 43.02/43.13 Current number of equations to process: 147
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 630
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1835]
% 43.02/43.13 ifeq(product(multiply(inverse(A),h),b,B),true,product(A,B,j),true) -> true
% 43.02/43.13 Current number of equations to process: 146
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 631
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1836]
% 43.02/43.13 ifeq(product(j,multiply(inverse(b),A),B),true,product(h,A,B),true) -> true
% 43.02/43.13 Current number of equations to process: 144
% 43.02/43.13 Current number of ordered equations: 1
% 43.02/43.13 Current number of rules: 632
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1837]
% 43.02/43.13 ifeq(product(b,multiply(inverse(j),A),B),true,product(h,B,A),true) -> true
% 43.02/43.13 Current number of equations to process: 144
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 633
% 43.02/43.13 New rule produced :
% 43.02/43.13 [1838]
% 43.02/43.13 ifeq(product(A,identity,B),true,product(B,multiply(inverse(A),C),C),true) ->
% 43.02/43.13 true
% 43.02/43.13 Current number of equations to process: 143
% 43.02/43.13 Current number of ordered equations: 0
% 43.02/43.13 Current number of rules: 634
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1839]
% 43.11/43.26 ifeq(product(identity,A,B),true,product(B,multiply(inverse(A),C),C),true) ->
% 43.11/43.26 true
% 43.11/43.26 Current number of equations to process: 142
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 635
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1840]
% 43.11/43.26 ifeq(product(multiply(inverse(A),B),C,identity),true,product(B,C,A),true) ->
% 43.11/43.26 true
% 43.11/43.26 Current number of equations to process: 141
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 636
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1841]
% 43.11/43.26 ifeq(product(identity,A,multiply(inverse(B),C)),true,product(B,A,C),true) ->
% 43.11/43.26 true
% 43.11/43.26 Current number of equations to process: 140
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 637
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1842]
% 43.11/43.26 ifeq(product(A,multiply(inverse(A),B),C),true,product(C,identity,B),true) ->
% 43.11/43.26 true
% 43.11/43.26 Current number of equations to process: 138
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 638
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1843]
% 43.11/43.26 ifeq(product(A,multiply(inverse(A),B),C),true,product(B,identity,C),true) ->
% 43.11/43.26 true
% 43.11/43.26 Current number of equations to process: 138
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 639
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1844]
% 43.11/43.26 ifeq(product(a,A,B),true,product(c,multiply(inverse(b),A),B),true) -> true
% 43.11/43.26 Current number of equations to process: 136
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 640
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1845]
% 43.11/43.26 ifeq(product(b,A,multiply(inverse(a),B)),true,product(c,A,B),true) -> true
% 43.11/43.26 Current number of equations to process: 136
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 641
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1846]
% 43.11/43.26 ifeq(product(a,A,B),true,product(B,multiply(inverse(A),b),c),true) -> true
% 43.11/43.26 Current number of equations to process: 134
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 642
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1847]
% 43.11/43.26 ifeq(product(multiply(inverse(a),A),B,b),true,product(A,B,c),true) -> true
% 43.11/43.26 Current number of equations to process: 134
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 643
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1848]
% 43.11/43.26 ifeq(product(b,A,multiply(inverse(h),B)),true,product(j,A,B),true) -> true
% 43.11/43.26 Current number of equations to process: 132
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 644
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1849]
% 43.11/43.26 ifeq(product(h,A,B),true,product(j,multiply(inverse(b),A),B),true) -> true
% 43.11/43.26 Current number of equations to process: 132
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 645
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1850]
% 43.11/43.26 ifeq(product(h,A,B),true,product(B,multiply(inverse(A),b),j),true) -> true
% 43.11/43.26 Current number of equations to process: 130
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 646
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1851]
% 43.11/43.26 ifeq(product(multiply(inverse(h),A),B,b),true,product(A,B,j),true) -> true
% 43.11/43.26 Current number of equations to process: 130
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 647
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1852]
% 43.11/43.26 ifeq(product(inverse(h),multiply(inverse(k),A),B),true,product(j,B,A),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 129
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 648
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1853]
% 43.11/43.26 ifeq(product(multiply(inverse(A),j),inverse(h),B),true,product(A,B,k),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 128
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 649
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1854]
% 43.11/43.26 ifeq(product(multiply(inverse(A),B),inverse(B),C),true,product(A,C,identity),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 127
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 650
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1855]
% 43.11/43.26 ifeq(product(A,inverse(multiply(inverse(B),A)),C),true,product(B,identity,C),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 126
% 43.11/43.26 Current number of ordered equations: 0
% 43.11/43.26 Current number of rules: 651
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1856]
% 43.11/43.26 ifeq(product(multiply(inverse(A),inverse(B)),B,C),true,product(A,C,identity),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 124
% 43.11/43.26 Current number of ordered equations: 1
% 43.11/43.26 Current number of rules: 652
% 43.11/43.26 New rule produced :
% 43.11/43.26 [1857]
% 43.11/43.26 ifeq(product(A,B,inverse(multiply(inverse(B),C))),true,product(A,C,identity),true)
% 43.11/43.26 -> true
% 43.11/43.26 Current number of equations to process: 124
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 653
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1858]
% 43.30/43.39 ifeq(product(A,inverse(multiply(inverse(B),C)),B),true,product(A,identity,C),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 123
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 654
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1859]
% 43.30/43.39 ifeq(product(inverse(a),multiply(inverse(d),A),B),true,product(c,B,A),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 122
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 655
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1860]
% 43.30/43.39 ifeq(product(multiply(inverse(A),c),inverse(a),B),true,product(A,B,d),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 121
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 656
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1861]
% 43.30/43.39 ifeq(product(inverse(b),multiply(inverse(h),A),B),true,product(d,B,A),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 120
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 657
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1862]
% 43.30/43.39 ifeq(product(multiply(inverse(A),d),inverse(b),B),true,product(A,B,h),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 119
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 658
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1863]
% 43.30/43.39 ifeq(product(inverse(h),A,multiply(inverse(j),B)),true,product(k,A,B),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 118
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 659
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1864]
% 43.30/43.39 ifeq(product(j,A,B),true,product(B,multiply(inverse(A),inverse(h)),k),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 116
% 43.30/43.39 Current number of ordered equations: 1
% 43.30/43.39 Current number of rules: 660
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1865]
% 43.30/43.39 ifeq(product(multiply(inverse(j),A),B,inverse(h)),true,product(A,B,k),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 116
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 661
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1866]
% 43.30/43.39 ifeq(product(inverse(A),B,multiply(inverse(A),C)),true,product(identity,B,C),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 115
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 662
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1867]
% 43.30/43.39 ifeq(product(multiply(inverse(A),B),C,inverse(A)),true,product(B,C,identity),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 113
% 43.30/43.39 Current number of ordered equations: 1
% 43.30/43.39 Current number of rules: 663
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1868]
% 43.30/43.39 ifeq(product(A,B,C),true,product(C,multiply(inverse(B),inverse(A)),identity),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 113
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 664
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1869]
% 43.30/43.39 ifeq(product(A,identity,B),true,product(C,inverse(multiply(inverse(A),C)),B),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 112
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 665
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1870]
% 43.30/43.39 ifeq(product(inverse(A),B,C),true,product(C,multiply(inverse(B),A),identity),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 111
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 666
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1871]
% 43.30/43.39 ifeq(product(inverse(a),A,multiply(inverse(c),B)),true,product(d,A,B),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 110
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 667
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1872]
% 43.30/43.39 ifeq(product(multiply(inverse(c),A),B,inverse(a)),true,product(A,B,d),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 108
% 43.30/43.39 Current number of ordered equations: 1
% 43.30/43.39 Current number of rules: 668
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1873]
% 43.30/43.39 ifeq(product(c,A,B),true,product(B,multiply(inverse(A),inverse(a)),d),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 108
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 669
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1874]
% 43.30/43.39 ifeq(product(inverse(b),A,multiply(inverse(d),B)),true,product(h,A,B),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 107
% 43.30/43.39 Current number of ordered equations: 0
% 43.30/43.39 Current number of rules: 670
% 43.30/43.39 New rule produced :
% 43.30/43.39 [1875]
% 43.30/43.39 ifeq(product(d,A,B),true,product(B,multiply(inverse(A),inverse(b)),h),true)
% 43.30/43.39 -> true
% 43.30/43.39 Current number of equations to process: 105
% 43.30/43.39 Current number of ordered equations: 1
% 43.50/43.65 Current number of rules: 671
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1876]
% 43.50/43.65 ifeq(product(multiply(inverse(d),A),B,inverse(b)),true,product(A,B,h),true)
% 43.50/43.65 -> true
% 43.50/43.65 Current number of equations to process: 105
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 672
% 43.50/43.65 New rule produced : [1877] multiply(inverse(c),d) -> inverse(a)
% 43.50/43.65 Rule [1365] product(identity,inverse(a),multiply(inverse(c),d)) -> true
% 43.50/43.65 collapsed.
% 43.50/43.65 Current number of equations to process: 111
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 672
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1878] ifeq(product(d,a,A),true,product(inverse(c),A,identity),true) -> true
% 43.50/43.65 Current number of equations to process: 117
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 673
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1879] ifeq(product(c,A,d),true,product(identity,A,inverse(a)),true) -> true
% 43.50/43.65 Current number of equations to process: 132
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 674
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1880] ifeq(product(d,A,c),true,product(inverse(a),A,identity),true) -> true
% 43.50/43.65 Current number of equations to process: 132
% 43.50/43.65 Current number of ordered equations: 1
% 43.50/43.65 Current number of rules: 675
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1881] ifeq(product(a,inverse(c),A),true,product(A,d,identity),true) -> true
% 43.50/43.65 Current number of equations to process: 132
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 676
% 43.50/43.65 New rule produced : [1882] product(inverse(c),multiply(d,a),identity) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 677
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1883] product(inverse(c),identity,multiply(inverse(a),inverse(d))) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 678
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1884] product(inverse(c),h,multiply(inverse(a),inverse(b))) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 679
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1885] product(A,inverse(a),multiply(multiply(A,inverse(c)),d)) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 680
% 43.50/43.65 New rule produced : [1886] product(inverse(a),inverse(d),inverse(c)) -> true
% 43.50/43.65 Current number of equations to process: 141
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 681
% 43.50/43.65 New rule produced : [1887] product(multiply(a,inverse(c)),d,identity) -> true
% 43.50/43.65 Current number of equations to process: 141
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 682
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1888] product(inverse(a),inverse(b),multiply(inverse(c),h)) -> true
% 43.50/43.65 Current number of equations to process: 141
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 683
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1889] product(inverse(c),multiply(d,A),multiply(inverse(a),A)) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 684
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1890] product(inverse(a),A,multiply(inverse(c),multiply(d,A))) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 685
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1891] product(multiply(A,inverse(c)),d,multiply(A,inverse(a))) -> true
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 686
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1892] ifeq2(product(inverse(d),h,A),true,inverse(b),A) -> A
% 43.50/43.65 Current number of equations to process: 141
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 687
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1893] ifeq2(product(inverse(d),h,A),true,A,inverse(b)) -> inverse(b)
% 43.50/43.65 Current number of equations to process: 140
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 688
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1894]
% 43.50/43.65 ifeq(product(A,inverse(c),identity),true,product(A,inverse(a),d),true) ->
% 43.50/43.65 true
% 43.50/43.65 Current number of equations to process: 139
% 43.50/43.65 Current number of ordered equations: 0
% 43.50/43.65 Current number of rules: 689
% 43.50/43.65 New rule produced :
% 43.50/43.65 [1895]
% 43.50/43.65 ifeq(product(A,identity,inverse(c)),true,product(A,d,inverse(a)),true) ->
% 43.50/43.65 true
% 43.50/43.65 Current number of equations to process: 138
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 690
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1896]
% 43.61/43.79 ifeq(product(inverse(c),d,A),true,product(identity,A,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 137
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 691
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1897]
% 43.61/43.79 ifeq(product(d,identity,A),true,product(inverse(c),A,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 136
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 692
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1898]
% 43.61/43.79 ifeq(product(inverse(a),identity,A),true,product(inverse(c),d,A),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 135
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 693
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1899]
% 43.61/43.79 ifeq(product(identity,d,A),true,product(inverse(c),A,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 134
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 694
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1900]
% 43.61/43.79 ifeq(product(inverse(c),identity,A),true,product(A,d,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 133
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 695
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1901]
% 43.61/43.79 ifeq(product(identity,inverse(c),A),true,product(A,d,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 132
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 696
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1902]
% 43.61/43.79 ifeq(product(d,A,identity),true,product(inverse(a),A,inverse(c)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 131
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 697
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1903]
% 43.61/43.79 ifeq(product(identity,A,d),true,product(inverse(c),A,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 130
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 698
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1904]
% 43.61/43.79 ifeq(product(inverse(c),d,A),true,product(A,identity,inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 128
% 43.61/43.79 Current number of ordered equations: 1
% 43.61/43.79 Current number of rules: 699
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1905]
% 43.61/43.79 ifeq(product(inverse(c),d,A),true,product(inverse(a),identity,A),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 128
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 700
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1906]
% 43.61/43.79 ifeq(product(inverse(a),inverse(d),A),true,product(inverse(c),identity,A),true)
% 43.61/43.79 -> true
% 43.61/43.79 Current number of equations to process: 127
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 701
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1907]
% 43.61/43.79 ifeq(product(A,inverse(c),inverse(d)),true,product(A,inverse(a),identity),true)
% 43.61/43.79 -> true
% 43.61/43.79 Current number of equations to process: 126
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 702
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1908]
% 43.61/43.79 ifeq(product(A,inverse(d),inverse(c)),true,product(A,identity,inverse(a)),true)
% 43.61/43.79 -> true
% 43.61/43.79 Current number of equations to process: 125
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 703
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1909]
% 43.61/43.79 ifeq(product(inverse(a),inverse(b),A),true,product(inverse(c),h,A),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 124
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 704
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1910]
% 43.61/43.79 ifeq(product(inverse(c),identity,A),true,product(inverse(a),inverse(d),A),true)
% 43.61/43.79 -> true
% 43.61/43.79 Current number of equations to process: 123
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 705
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1911]
% 43.61/43.79 ifeq(product(inverse(c),c,A),true,product(A,inverse(a),inverse(a)),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 122
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 706
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1912]
% 43.61/43.79 ifeq(product(inverse(c),h,A),true,product(inverse(a),inverse(b),A),true) ->
% 43.61/43.79 true
% 43.61/43.79 Current number of equations to process: 121
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 707
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1913]
% 43.61/43.79 ifeq(product(multiply(A,inverse(c)),d,B),true,product(A,inverse(a),B),true)
% 43.61/43.79 -> true
% 43.61/43.79 Current number of equations to process: 120
% 43.61/43.79 Current number of ordered equations: 0
% 43.61/43.79 Current number of rules: 708
% 43.61/43.79 New rule produced :
% 43.61/43.79 [1914]
% 43.91/44.05 ifeq(product(A,inverse(c),B),true,product(A,inverse(a),multiply(B,d)),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 118
% 43.91/44.05 Current number of ordered equations: 1
% 43.91/44.05 Current number of rules: 709
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1915]
% 43.91/44.05 ifeq(product(d,A,B),true,product(inverse(c),B,multiply(inverse(a),A)),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 118
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 710
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1916]
% 43.91/44.05 ifeq(product(A,B,inverse(c)),true,product(A,multiply(B,d),inverse(a)),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 116
% 43.91/44.05 Current number of ordered equations: 1
% 43.91/44.05 Current number of rules: 711
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1917]
% 43.91/44.05 ifeq(product(inverse(a),A,B),true,product(inverse(c),multiply(d,A),B),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 116
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 712
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1918]
% 43.91/44.05 ifeq(product(inverse(c),multiply(d,A),B),true,product(inverse(a),A,B),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 115
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 713
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1919]
% 43.91/44.05 ifeq(product(d,A,B),true,product(inverse(a),A,multiply(inverse(c),B)),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 113
% 43.91/44.05 Current number of ordered equations: 1
% 43.91/44.05 Current number of rules: 714
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1920]
% 43.91/44.05 ifeq(product(A,inverse(c),B),true,product(B,d,multiply(A,inverse(a))),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 113
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 715
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1921]
% 43.91/44.05 ifeq(product(A,inverse(a),B),true,product(multiply(A,inverse(c)),d,B),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 111
% 43.91/44.05 Current number of ordered equations: 1
% 43.91/44.05 Current number of rules: 716
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1922]
% 43.91/44.05 ifeq(product(A,B,d),true,product(multiply(inverse(c),A),B,inverse(a)),true)
% 43.91/44.05 -> true
% 43.91/44.05 Current number of equations to process: 111
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 717
% 43.91/44.05 New rule produced : [1923] multiply(inverse(d),h) -> inverse(b)
% 43.91/44.05 Rule [1366] product(identity,inverse(b),multiply(inverse(d),h)) -> true
% 43.91/44.05 collapsed.
% 43.91/44.05 Current number of equations to process: 117
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 717
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1924] ifeq(product(h,b,A),true,product(inverse(d),A,identity),true) -> true
% 43.91/44.05 Current number of equations to process: 124
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 718
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1925] ifeq(product(d,A,h),true,product(identity,A,inverse(b)),true) -> true
% 43.91/44.05 Current number of equations to process: 139
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 719
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1926] ifeq(product(h,A,d),true,product(inverse(b),A,identity),true) -> true
% 43.91/44.05 Current number of equations to process: 139
% 43.91/44.05 Current number of ordered equations: 1
% 43.91/44.05 Current number of rules: 720
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1927] ifeq(product(b,inverse(d),A),true,product(A,h,identity),true) -> true
% 43.91/44.05 Current number of equations to process: 139
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 721
% 43.91/44.05 New rule produced : [1928] product(inverse(d),j,identity) -> true
% 43.91/44.05 Current number of equations to process: 146
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 722
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1929] product(inverse(d),identity,multiply(inverse(b),inverse(h))) -> true
% 43.91/44.05 Current number of equations to process: 146
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 723
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1930] product(A,inverse(b),multiply(multiply(A,inverse(d)),h)) -> true
% 43.91/44.05 Current number of equations to process: 146
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 724
% 43.91/44.05 New rule produced : [1931] product(inverse(b),inverse(h),inverse(d)) -> true
% 43.91/44.05 Current number of equations to process: 147
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 725
% 43.91/44.05 New rule produced :
% 43.91/44.05 [1932] product(inverse(b),b,multiply(inverse(d),j)) -> true
% 43.91/44.05 Current number of equations to process: 147
% 43.91/44.05 Current number of ordered equations: 0
% 43.91/44.05 Current number of rules: 726
% 43.91/44.05 New rule produced : [1933] product(multiply(b,inverse(d)),h,identity) -> true
% 44.11/44.21 Current number of equations to process: 147
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 727
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1934] product(inverse(d),multiply(h,A),multiply(inverse(b),A)) -> true
% 44.11/44.21 Current number of equations to process: 146
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 728
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1935] product(inverse(b),A,multiply(inverse(d),multiply(h,A))) -> true
% 44.11/44.21 Current number of equations to process: 146
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 729
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1936] product(multiply(A,inverse(d)),h,multiply(A,inverse(b))) -> true
% 44.11/44.21 Current number of equations to process: 146
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 730
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1937] ifeq2(product(inverse(A),multiply(A,B),C),true,B,C) -> C
% 44.11/44.21 Current number of equations to process: 146
% 44.11/44.21 Current number of ordered equations: 1
% 44.11/44.21 Current number of rules: 731
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1938] ifeq2(product(inverse(A),multiply(A,B),C),true,C,B) -> B
% 44.11/44.21 Current number of equations to process: 146
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 732
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1939]
% 44.11/44.21 ifeq(product(A,inverse(d),identity),true,product(A,inverse(b),h),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 145
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 733
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1940]
% 44.11/44.21 ifeq(product(A,identity,inverse(d)),true,product(A,h,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 144
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 734
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1941]
% 44.11/44.21 ifeq(product(inverse(d),h,A),true,product(identity,A,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 143
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 735
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1942]
% 44.11/44.21 ifeq(product(h,identity,A),true,product(inverse(d),A,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 142
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 736
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1943]
% 44.11/44.21 ifeq(product(inverse(b),identity,A),true,product(inverse(d),h,A),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 141
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 737
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1944]
% 44.11/44.21 ifeq(product(identity,h,A),true,product(inverse(d),A,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 140
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 738
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1945]
% 44.11/44.21 ifeq(product(inverse(b),b,A),true,product(inverse(d),j,A),true) -> true
% 44.11/44.21 Current number of equations to process: 139
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 739
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1946]
% 44.11/44.21 ifeq(product(inverse(d),identity,A),true,product(A,h,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 138
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 740
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1947]
% 44.11/44.21 ifeq(product(identity,inverse(d),A),true,product(A,h,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 137
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 741
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1948]
% 44.11/44.21 ifeq(product(h,A,identity),true,product(inverse(b),A,inverse(d)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 136
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 742
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1949]
% 44.11/44.21 ifeq(product(identity,A,h),true,product(inverse(d),A,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 135
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 743
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1950]
% 44.11/44.21 ifeq(product(inverse(d),h,A),true,product(A,identity,inverse(b)),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 133
% 44.11/44.21 Current number of ordered equations: 1
% 44.11/44.21 Current number of rules: 744
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1951]
% 44.11/44.21 ifeq(product(inverse(d),h,A),true,product(inverse(b),identity,A),true) ->
% 44.11/44.21 true
% 44.11/44.21 Current number of equations to process: 133
% 44.11/44.21 Current number of ordered equations: 0
% 44.11/44.21 Current number of rules: 745
% 44.11/44.21 New rule produced :
% 44.11/44.21 [1952]
% 44.11/44.21 ifeq(product(inverse(d),j,A),true,product(inverse(b),b,A),true) -> true
% 44.11/44.21 Current number of equations to process: 132
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 746
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1953]
% 44.31/44.42 ifeq(product(inverse(b),inverse(h),A),true,product(inverse(d),identity,A),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 131
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 747
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1954]
% 44.31/44.42 ifeq(product(A,inverse(d),inverse(h)),true,product(A,inverse(b),identity),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 130
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 748
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1955]
% 44.31/44.42 ifeq(product(A,inverse(h),inverse(d)),true,product(A,identity,inverse(b)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 129
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 749
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1956]
% 44.31/44.42 ifeq(product(inverse(d),identity,A),true,product(inverse(b),inverse(h),A),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 128
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 750
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1957]
% 44.31/44.42 ifeq(product(inverse(d),d,A),true,product(A,inverse(b),inverse(b)),true) ->
% 44.31/44.42 true
% 44.31/44.42 Current number of equations to process: 127
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 751
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1958]
% 44.31/44.42 ifeq(product(multiply(A,inverse(d)),h,B),true,product(A,inverse(b),B),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 126
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 752
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1959]
% 44.31/44.42 ifeq(product(h,A,B),true,product(inverse(d),B,multiply(inverse(b),A)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 124
% 44.31/44.42 Current number of ordered equations: 1
% 44.31/44.42 Current number of rules: 753
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1960]
% 44.31/44.42 ifeq(product(A,inverse(d),B),true,product(A,inverse(b),multiply(B,h)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 124
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 754
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1961]
% 44.31/44.42 ifeq(product(inverse(b),A,B),true,product(inverse(d),multiply(h,A),B),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 122
% 44.31/44.42 Current number of ordered equations: 1
% 44.31/44.42 Current number of rules: 755
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1962]
% 44.31/44.42 ifeq(product(A,B,inverse(d)),true,product(A,multiply(B,h),inverse(b)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 122
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 756
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1963]
% 44.31/44.42 ifeq(product(inverse(d),multiply(h,A),B),true,product(inverse(b),A,B),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 121
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 757
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1964]
% 44.31/44.42 ifeq(product(h,A,B),true,product(inverse(b),A,multiply(inverse(d),B)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 119
% 44.31/44.42 Current number of ordered equations: 1
% 44.31/44.42 Current number of rules: 758
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1965]
% 44.31/44.42 ifeq(product(A,inverse(d),B),true,product(B,h,multiply(A,inverse(b))),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 119
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 759
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1966]
% 44.31/44.42 ifeq(product(A,inverse(b),B),true,product(multiply(A,inverse(d)),h,B),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 117
% 44.31/44.42 Current number of ordered equations: 1
% 44.31/44.42 Current number of rules: 760
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1967]
% 44.31/44.42 ifeq(product(A,B,h),true,product(multiply(inverse(d),A),B,inverse(b)),true)
% 44.31/44.42 -> true
% 44.31/44.42 Current number of equations to process: 117
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 761
% 44.31/44.42 New rule produced : [1968] multiply(inverse(A),multiply(A,B)) -> B
% 44.31/44.42 Rule [1367] product(identity,A,multiply(inverse(B),multiply(B,A))) -> true
% 44.31/44.42 collapsed.
% 44.31/44.42 Current number of equations to process: 123
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 761
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1969] ifeq(product(k,multiply(h,A),B),true,product(j,A,B),true) -> true
% 44.31/44.42 Current number of equations to process: 141
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 762
% 44.31/44.42 New rule produced :
% 44.31/44.42 [1970] ifeq(product(d,multiply(a,A),B),true,product(c,A,B),true) -> true
% 44.31/44.42 Current number of equations to process: 140
% 44.31/44.42 Current number of ordered equations: 0
% 44.31/44.42 Current number of rules: 763
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1971] ifeq(product(h,multiply(b,A),B),true,product(d,A,B),true) -> true
% 44.52/44.67 Current number of equations to process: 139
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 764
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1972] ifeq(product(j,A,B),true,product(k,multiply(h,A),B),true) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 765
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1973]
% 44.52/44.67 ifeq(product(A,B,multiply(A,C)),true,product(identity,B,C),true) -> true
% 44.52/44.67 Rule
% 44.52/44.67 [1866]
% 44.52/44.67 ifeq(product(inverse(A),B,multiply(inverse(A),C)),true,product(identity,B,C),true)
% 44.52/44.67 -> true collapsed.
% 44.52/44.67 Current number of equations to process: 162
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 765
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1974]
% 44.52/44.67 ifeq(product(multiply(A,B),C,A),true,product(B,C,identity),true) -> true
% 44.52/44.67 Rule
% 44.52/44.67 [1867]
% 44.52/44.67 ifeq(product(multiply(inverse(A),B),C,inverse(A)),true,product(B,C,identity),true)
% 44.52/44.67 -> true collapsed.
% 44.52/44.67 Current number of equations to process: 161
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 765
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1975] ifeq(product(c,A,B),true,product(d,multiply(a,A),B),true) -> true
% 44.52/44.67 Current number of equations to process: 159
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 766
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1976] ifeq(product(d,A,B),true,product(h,multiply(b,A),B),true) -> true
% 44.52/44.67 Current number of equations to process: 158
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 767
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1977] ifeq(product(inverse(A),A,B),true,product(B,C,C),true) -> true
% 44.52/44.67 Rule
% 44.52/44.67 [658]
% 44.52/44.67 ifeq(product(inverse(A),A,B),true,product(B,identity,identity),true) -> true
% 44.52/44.67 collapsed.
% 44.52/44.67 Rule [1399] ifeq(product(inverse(a),a,A),true,product(A,b,b),true) -> true
% 44.52/44.67 collapsed.
% 44.52/44.67 Rule [1526] ifeq(product(inverse(h),h,A),true,product(A,b,b),true) -> true
% 44.52/44.67 collapsed.
% 44.52/44.67 Rule
% 44.52/44.67 [1709]
% 44.52/44.67 ifeq(product(inverse(j),j,A),true,product(A,inverse(h),inverse(h)),true) ->
% 44.52/44.67 true collapsed.
% 44.52/44.67 Rule
% 44.52/44.67 [1911]
% 44.52/44.67 ifeq(product(inverse(c),c,A),true,product(A,inverse(a),inverse(a)),true) ->
% 44.52/44.67 true collapsed.
% 44.52/44.67 Rule
% 44.52/44.67 [1957]
% 44.52/44.67 ifeq(product(inverse(d),d,A),true,product(A,inverse(b),inverse(b)),true) ->
% 44.52/44.67 true collapsed.
% 44.52/44.67 Current number of equations to process: 159
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 762
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1978] product(inverse(A),multiply(multiply(A,a),b),c) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 763
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1979] product(inverse(A),multiply(multiply(A,h),b),j) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 764
% 44.52/44.67 New rule produced : [1980] product(j,A,multiply(k,multiply(h,A))) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 765
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1981] product(inverse(A),multiply(multiply(A,j),inverse(h)),k) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 766
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1982]
% 44.52/44.67 product(inverse(A),multiply(multiply(A,B),inverse(B)),identity) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 767
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1983]
% 44.52/44.67 product(inverse(A),identity,multiply(B,inverse(multiply(A,B)))) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 768
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1984]
% 44.52/44.67 product(inverse(A),multiply(multiply(A,inverse(B)),B),identity) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 769
% 44.52/44.67 New rule produced : [1985] product(c,A,multiply(d,multiply(a,A))) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 770
% 44.52/44.67 New rule produced :
% 44.52/44.67 [1986] product(inverse(A),multiply(multiply(A,c),inverse(a)),d) -> true
% 44.52/44.67 Current number of equations to process: 163
% 44.52/44.67 Current number of ordered equations: 0
% 44.52/44.67 Current number of rules: 771
% 44.52/44.67 New rule produced : [1987] product(d,A,multiply(h,multiply(b,A))) -> true
% 44.71/44.86 Current number of equations to process: 163
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 772
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1988] product(inverse(A),multiply(multiply(A,d),inverse(b)),h) -> true
% 44.71/44.86 Current number of equations to process: 163
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 773
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1989] product(A,inverse(multiply(B,A)),inverse(B)) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 774
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1990] product(multiply(a,inverse(A)),multiply(A,b),c) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 775
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1991] product(multiply(h,inverse(A)),multiply(A,b),j) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 776
% 44.71/44.86 New rule produced : [1992] product(k,multiply(h,inverse(j)),identity) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 777
% 44.71/44.86 New rule produced : [1993] product(k,multiply(h,A),multiply(j,A)) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 778
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1994] product(multiply(j,inverse(A)),multiply(A,inverse(h)),k) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 779
% 44.71/44.86 New rule produced : [1995] product(d,multiply(a,inverse(c)),identity) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 780
% 44.71/44.86 New rule produced : [1996] product(h,multiply(b,inverse(d)),identity) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 781
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1997]
% 44.71/44.86 product(multiply(A,inverse(B)),multiply(B,inverse(A)),identity) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 782
% 44.71/44.86 New rule produced :
% 44.71/44.86 [1998]
% 44.71/44.86 product(multiply(inverse(A),inverse(B)),multiply(B,A),identity) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 783
% 44.71/44.86 New rule produced : [1999] product(d,multiply(a,A),multiply(c,A)) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 784
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2000] product(multiply(c,inverse(A)),multiply(A,inverse(a)),d) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 785
% 44.71/44.86 New rule produced : [2001] product(h,multiply(b,A),multiply(d,A)) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 786
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2002] product(multiply(d,inverse(A)),multiply(A,inverse(b)),h) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 787
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2003] product(A,B,multiply(multiply(A,inverse(C)),multiply(C,B))) -> true
% 44.71/44.86 Current number of equations to process: 166
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 788
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2004] product(inverse(A),multiply(multiply(A,B),C),multiply(B,C)) -> true
% 44.71/44.86 Current number of equations to process: 165
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 789
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2005] product(A,B,multiply(inverse(C),multiply(multiply(C,A),B))) -> true
% 44.71/44.86 Current number of equations to process: 164
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 790
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2006] product(multiply(A,inverse(B)),multiply(B,C),multiply(A,C)) -> true
% 44.71/44.86 Current number of equations to process: 163
% 44.71/44.86 Current number of ordered equations: 0
% 44.71/44.86 Current number of rules: 791
% 44.71/44.86 New rule produced :
% 44.71/44.86 [2007]
% 44.71/44.86 ifeq(product(A,inverse(B),identity),true,product(A,C,multiply(B,C)),true) ->
% 44.71/44.86 true
% 44.71/44.86 Current number of equations to process: 162
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 792
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2008]
% 44.93/45.03 ifeq(product(A,identity,inverse(B)),true,product(A,multiply(B,C),C),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 161
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 793
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2009]
% 44.93/45.03 ifeq(product(inverse(A),multiply(A,B),C),true,product(identity,C,B),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 160
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 794
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2010]
% 44.93/45.03 ifeq(product(multiply(A,B),identity,C),true,product(inverse(A),C,B),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 159
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 795
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2011]
% 44.93/45.03 ifeq(product(A,identity,B),true,product(inverse(C),multiply(C,A),B),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 158
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 796
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2012]
% 44.93/45.03 ifeq(product(identity,multiply(A,B),C),true,product(inverse(A),C,B),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 157
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 797
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2013]
% 44.93/45.03 ifeq(product(multiply(A,a),b,B),true,product(inverse(A),B,c),true) -> true
% 44.93/45.03 Current number of equations to process: 156
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 798
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2014]
% 44.93/45.03 ifeq(product(multiply(A,h),b,B),true,product(inverse(A),B,j),true) -> true
% 44.93/45.03 Current number of equations to process: 155
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 799
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2015]
% 44.93/45.03 ifeq(product(inverse(A),identity,B),true,product(B,multiply(A,C),C),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 154
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 800
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2016]
% 44.93/45.03 ifeq(product(identity,inverse(A),B),true,product(B,multiply(A,C),C),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 153
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 801
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2017]
% 44.93/45.03 ifeq(product(multiply(A,B),C,identity),true,product(B,C,inverse(A)),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 152
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 802
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2018]
% 44.93/45.03 ifeq(product(identity,A,multiply(B,C)),true,product(inverse(B),A,C),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 151
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 803
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2019]
% 44.93/45.03 ifeq(product(inverse(A),multiply(A,B),C),true,product(B,identity,C),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 149
% 44.93/45.03 Current number of ordered equations: 1
% 44.93/45.03 Current number of rules: 804
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2020]
% 44.93/45.03 ifeq(product(inverse(A),multiply(A,B),C),true,product(C,identity,B),true) ->
% 44.93/45.03 true
% 44.93/45.03 Current number of equations to process: 149
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 805
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2021]
% 44.93/45.03 ifeq(product(a,inverse(A),B),true,product(B,multiply(A,b),c),true) -> true
% 44.93/45.03 Current number of equations to process: 148
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 806
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2022]
% 44.93/45.03 ifeq(product(h,inverse(A),B),true,product(B,multiply(A,b),j),true) -> true
% 44.93/45.03 Current number of equations to process: 147
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 807
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2023]
% 44.93/45.03 ifeq(product(multiply(A,j),inverse(h),B),true,product(inverse(A),B,k),true)
% 44.93/45.03 -> true
% 44.93/45.03 Current number of equations to process: 146
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 808
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2024]
% 44.93/45.03 ifeq(product(multiply(A,B),inverse(B),C),true,product(inverse(A),C,identity),true)
% 44.93/45.03 -> true
% 44.93/45.03 Current number of equations to process: 145
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 809
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2025]
% 44.93/45.03 ifeq(product(A,inverse(multiply(B,A)),C),true,product(inverse(B),identity,C),true)
% 44.93/45.03 -> true
% 44.93/45.03 Current number of equations to process: 144
% 44.93/45.03 Current number of ordered equations: 0
% 44.93/45.03 Current number of rules: 810
% 44.93/45.03 New rule produced :
% 44.93/45.03 [2026]
% 44.93/45.03 ifeq(product(A,inverse(B),inverse(multiply(B,C))),true,product(A,C,identity),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 142
% 45.12/45.20 Current number of ordered equations: 1
% 45.12/45.20 Current number of rules: 811
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2027]
% 45.12/45.20 ifeq(product(multiply(A,inverse(B)),B,C),true,product(inverse(A),C,identity),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 142
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 812
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2028]
% 45.12/45.20 ifeq(product(A,inverse(multiply(B,C)),inverse(B)),true,product(A,identity,C),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 141
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 813
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2029]
% 45.12/45.20 ifeq(product(multiply(A,c),inverse(a),B),true,product(inverse(A),B,d),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 140
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 814
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2030]
% 45.12/45.20 ifeq(product(multiply(A,d),inverse(b),B),true,product(inverse(A),B,h),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 139
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 815
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2031]
% 45.12/45.20 ifeq(product(j,inverse(A),B),true,product(B,multiply(A,inverse(h)),k),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 138
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 816
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2032]
% 45.12/45.20 ifeq(product(A,inverse(B),C),true,product(C,multiply(B,inverse(A)),identity),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 137
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 817
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2033]
% 45.12/45.20 ifeq(product(inverse(A),identity,B),true,product(C,inverse(multiply(A,C)),B),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 136
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 818
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2034]
% 45.12/45.20 ifeq(product(inverse(A),inverse(B),C),true,product(C,multiply(B,A),identity),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 135
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 819
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2035]
% 45.12/45.20 ifeq(product(c,inverse(A),B),true,product(B,multiply(A,inverse(a)),d),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 134
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 820
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2036]
% 45.12/45.20 ifeq(product(d,inverse(A),B),true,product(B,multiply(A,inverse(b)),h),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 133
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 821
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2037]
% 45.12/45.20 ifeq(product(A,multiply(inverse(multiply(B,A)),C),X),true,product(B,X,C),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 111
% 45.12/45.20 Current number of ordered equations: 1
% 45.12/45.20 Current number of rules: 822
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2038]
% 45.12/45.20 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(A,C,X),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 111
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 823
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2039]
% 45.12/45.20 ifeq(product(A,B,C),true,product(A,X,multiply(C,multiply(inverse(B),X))),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 109
% 45.12/45.20 Current number of ordered equations: 1
% 45.12/45.20 Current number of rules: 824
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2040]
% 45.12/45.20 ifeq(product(multiply(inverse(A),B),C,X),true,product(A,X,multiply(B,C)),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 109
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 825
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2041]
% 45.12/45.20 ifeq(product(A,B,C),true,product(A,multiply(B,multiply(inverse(C),X)),X),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 107
% 45.12/45.20 Current number of ordered equations: 1
% 45.12/45.20 Current number of rules: 826
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2042]
% 45.12/45.20 ifeq(product(A,B,C),true,product(X,multiply(multiply(inverse(X),A),B),C),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 107
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 827
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2043]
% 45.12/45.20 ifeq(product(A,multiply(multiply(inverse(A),B),C),X),true,product(B,C,X),true)
% 45.12/45.20 -> true
% 45.12/45.20 Current number of equations to process: 106
% 45.12/45.20 Current number of ordered equations: 0
% 45.12/45.20 Current number of rules: 828
% 45.12/45.20 New rule produced :
% 45.12/45.20 [2044]
% 45.12/45.20 ifeq(product(A,B,C),true,product(C,multiply(inverse(B),X),multiply(A,X)),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 104
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 829
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2045]
% 45.32/45.44 ifeq(product(multiply(inverse(A),B),C,X),true,product(B,C,multiply(A,X)),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 104
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 830
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2046]
% 45.32/45.44 ifeq(product(A,B,multiply(inverse(C),X)),true,product(multiply(C,A),B,X),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 102
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 831
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2047]
% 45.32/45.44 ifeq(product(A,B,C),true,product(multiply(A,X),multiply(inverse(X),B),C),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 102
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 832
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2048]
% 45.32/45.44 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(A,C,X),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 101
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 833
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2049]
% 45.32/45.44 ifeq(product(multiply(A,B),C,X),true,product(inverse(A),X,multiply(B,C)),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 99
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 834
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2050]
% 45.32/45.44 ifeq(product(A,inverse(B),C),true,product(A,X,multiply(C,multiply(B,X))),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 99
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 835
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2051]
% 45.32/45.44 ifeq(product(A,B,inverse(C)),true,product(A,multiply(B,multiply(C,X)),X),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 97
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 836
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2052]
% 45.32/45.44 ifeq(product(A,B,C),true,product(inverse(X),multiply(multiply(X,A),B),C),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 97
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 837
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2053]
% 45.32/45.44 ifeq(product(inverse(A),multiply(multiply(A,B),C),X),true,product(B,C,X),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 96
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 838
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2054]
% 45.32/45.44 ifeq(product(multiply(A,B),C,X),true,product(B,C,multiply(inverse(A),X)),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 94
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 839
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2055]
% 45.32/45.44 ifeq(product(A,inverse(B),C),true,product(C,multiply(B,X),multiply(A,X)),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 94
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 840
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2056]
% 45.32/45.44 ifeq(product(A,B,multiply(C,X)),true,product(multiply(inverse(C),A),B,X),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 92
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 841
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2057]
% 45.32/45.44 ifeq(product(A,B,C),true,product(multiply(A,inverse(X)),multiply(X,B),C),true)
% 45.32/45.44 -> true
% 45.32/45.44 Current number of equations to process: 92
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 842
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2058] product(identity,multiply(a,multiply(b,inverse(c))),identity) -> true
% 45.32/45.44 Current number of equations to process: 92
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 843
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2059] product(a,multiply(multiply(b,inverse(c)),A),A) -> true
% 45.32/45.44 Current number of equations to process: 92
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 844
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2060] ifeq2(product(a,multiply(b,inverse(c)),A),true,A,identity) -> identity
% 45.32/45.44 Current number of equations to process: 96
% 45.32/45.44 Current number of ordered equations: 1
% 45.32/45.44 Current number of rules: 845
% 45.32/45.44 New rule produced :
% 45.32/45.44 [2061] ifeq2(product(a,multiply(b,inverse(c)),A),true,identity,A) -> A
% 45.32/45.44 Current number of equations to process: 96
% 45.32/45.44 Current number of ordered equations: 0
% 45.32/45.44 Current number of rules: 846
% 45.32/45.44 New rule produced : [2062] multiply(a,multiply(b,inverse(c))) -> identity
% 45.32/45.44 Rule
% 45.32/45.44 [2058] product(identity,multiply(a,multiply(b,inverse(c))),identity) -> true
% 45.32/45.44 collapsed.
% 45.32/45.44 Current number of equations to process: 102
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 846
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2063] ifeq(product(a,b,A),true,product(A,inverse(c),identity),true) -> true
% 45.62/45.74 Current number of equations to process: 131
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 847
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2064] product(a,identity,inverse(multiply(b,inverse(c)))) -> true
% 45.62/45.74 Current number of equations to process: 132
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 848
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2065] product(identity,inverse(multiply(b,inverse(c))),a) -> true
% 45.62/45.74 Current number of equations to process: 133
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 849
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2066] product(identity,multiply(b,inverse(c)),inverse(a)) -> true
% 45.62/45.74 Current number of equations to process: 133
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 850
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2067] product(multiply(A,a),multiply(b,inverse(c)),A) -> true
% 45.62/45.74 Current number of equations to process: 133
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 851
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2068]
% 45.62/45.74 product(A,identity,multiply(multiply(A,a),multiply(b,inverse(c)))) -> true
% 45.62/45.74 Current number of equations to process: 133
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 852
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2069]
% 45.62/45.74 product(identity,A,multiply(a,multiply(multiply(b,inverse(c)),A))) -> true
% 45.62/45.74 Current number of equations to process: 132
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 853
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2070] product(a,A,multiply(multiply(c,inverse(b)),A)) -> true
% 45.62/45.74 Current number of equations to process: 134
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 854
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2071] product(multiply(c,inverse(b)),A,multiply(a,A)) -> true
% 45.62/45.74 Current number of equations to process: 134
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 855
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2072] ifeq2(product(a,identity,A),true,multiply(c,inverse(b)),A) -> A
% 45.62/45.74 Current number of equations to process: 135
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 856
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2073]
% 45.62/45.74 ifeq2(product(a,identity,A),true,A,multiply(c,inverse(b))) ->
% 45.62/45.74 multiply(c,inverse(b))
% 45.62/45.74 Current number of equations to process: 134
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 857
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2074]
% 45.62/45.74 ifeq(product(multiply(b,inverse(c)),A,B),true,product(a,B,A),true) -> true
% 45.62/45.74 Current number of equations to process: 132
% 45.62/45.74 Current number of ordered equations: 1
% 45.62/45.74 Current number of rules: 858
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2075]
% 45.62/45.74 ifeq(product(A,a,identity),true,product(A,identity,multiply(b,inverse(c))),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 132
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 859
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2076]
% 45.62/45.74 ifeq(product(A,identity,a),true,product(A,multiply(b,inverse(c)),identity),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 131
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 860
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2077]
% 45.62/45.74 ifeq(product(a,multiply(b,inverse(c)),A),true,product(identity,A,identity),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 129
% 45.62/45.74 Current number of ordered equations: 1
% 45.62/45.74 Current number of rules: 861
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2078]
% 45.62/45.74 ifeq(product(a,multiply(b,inverse(c)),A),true,product(identity,identity,A),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 129
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 862
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2079]
% 45.62/45.74 ifeq(product(identity,identity,A),true,product(a,multiply(b,inverse(c)),A),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 127
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 863
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2080]
% 45.62/45.74 ifeq(product(identity,multiply(b,inverse(c)),A),true,product(a,A,identity),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 126
% 45.62/45.74 Current number of ordered equations: 0
% 45.62/45.74 Current number of rules: 864
% 45.62/45.74 New rule produced :
% 45.62/45.74 [2081]
% 45.62/45.74 ifeq(product(a,identity,A),true,product(A,multiply(b,inverse(c)),identity),true)
% 45.62/45.74 -> true
% 45.62/45.74 Current number of equations to process: 125
% 45.62/45.74 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 865
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2082]
% 45.83/45.92 ifeq(product(identity,a,A),true,product(A,multiply(b,inverse(c)),identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 124
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 866
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2083]
% 45.83/45.92 ifeq(product(multiply(b,inverse(c)),A,identity),true,product(identity,A,a),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 121
% 45.83/45.92 Current number of ordered equations: 1
% 45.83/45.92 Current number of rules: 867
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2084]
% 45.83/45.92 ifeq(product(A,a,B),true,product(B,multiply(b,inverse(c)),A),true) -> true
% 45.83/45.92 Rule
% 45.83/45.92 [2082]
% 45.83/45.92 ifeq(product(identity,a,A),true,product(A,multiply(b,inverse(c)),identity),true)
% 45.83/45.92 -> true collapsed.
% 45.83/45.92 Current number of equations to process: 121
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 867
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2085]
% 45.83/45.92 ifeq(product(identity,A,multiply(b,inverse(c))),true,product(a,A,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 120
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 868
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2086]
% 45.83/45.92 ifeq(product(a,multiply(b,inverse(c)),A),true,product(A,identity,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 118
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 869
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2087]
% 45.83/45.92 ifeq(product(b,A,multiply(b,inverse(c))),true,product(c,A,identity),true) ->
% 45.83/45.92 true
% 45.83/45.92 Current number of equations to process: 117
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 870
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2088]
% 45.83/45.92 ifeq(product(multiply(b,inverse(c)),A,b),true,product(identity,A,c),true) ->
% 45.83/45.92 true
% 45.83/45.92 Current number of equations to process: 116
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 871
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2089]
% 45.83/45.92 ifeq(product(identity,inverse(multiply(b,inverse(c))),A),true,product(a,identity,A),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 115
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 872
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2090]
% 45.83/45.92 ifeq(product(identity,multiply(b,inverse(c)),A),true,product(inverse(a),identity,A),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 114
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 873
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2091]
% 45.83/45.92 ifeq(product(A,a,inverse(multiply(b,inverse(c)))),true,product(A,identity,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 113
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 874
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2092]
% 45.83/45.92 ifeq(product(A,inverse(multiply(b,inverse(c))),a),true,product(A,identity,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 112
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 875
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2093]
% 45.83/45.92 ifeq(product(inverse(a),A,multiply(b,inverse(c))),true,product(identity,A,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 111
% 45.83/45.92 Current number of ordered equations: 0
% 45.83/45.92 Current number of rules: 876
% 45.83/45.92 New rule produced :
% 45.83/45.92 [2094]
% 45.83/45.92 ifeq(product(multiply(b,inverse(c)),A,inverse(a)),true,product(identity,A,identity),true)
% 45.83/45.92 -> true
% 45.83/45.92 Current number of equations to process: 110
% 45.83/45.93 Current number of ordered equations: 0
% 45.83/45.93 Current number of rules: 877
% 45.83/45.93 New rule produced :
% 45.83/45.93 [2095]
% 45.83/45.93 ifeq(product(a,identity,A),true,product(identity,inverse(multiply(b,inverse(c))),A),true)
% 45.83/45.93 -> true
% 45.83/45.93 Current number of equations to process: 109
% 45.83/45.93 Current number of ordered equations: 0
% 45.83/45.93 Current number of rules: 878
% 45.83/45.93 New rule produced :
% 45.83/45.93 [2096]
% 45.83/45.93 ifeq(product(inverse(a),identity,A),true,product(identity,multiply(b,
% 45.83/45.93 inverse(c)),A),true)
% 45.83/45.93 -> true
% 45.83/45.93 Current number of equations to process: 108
% 45.83/45.93 Current number of ordered equations: 0
% 45.83/45.93 Current number of rules: 879
% 45.83/45.93 New rule produced : [2097] multiply(c,inverse(b)) -> a
% 45.83/45.93 Rule [1274] product(a,identity,multiply(c,inverse(b))) -> true collapsed.
% 45.83/45.93 Rule [1404] product(inverse(a),multiply(c,inverse(b)),identity) -> true
% 45.83/45.93 collapsed.
% 45.83/45.93 Rule [2070] product(a,A,multiply(multiply(c,inverse(b)),A)) -> true
% 45.83/45.93 collapsed.
% 45.83/45.93 Rule [2071] product(multiply(c,inverse(b)),A,multiply(a,A)) -> true
% 45.83/45.93 collapsed.
% 45.83/45.93 Rule [2072] ifeq2(product(a,identity,A),true,multiply(c,inverse(b)),A) -> A
% 46.13/46.27 collapsed.
% 46.13/46.27 Rule
% 46.13/46.27 [2073]
% 46.13/46.27 ifeq2(product(a,identity,A),true,A,multiply(c,inverse(b))) ->
% 46.13/46.27 multiply(c,inverse(b)) collapsed.
% 46.13/46.27 Current number of equations to process: 114
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 874
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2098] product(identity,multiply(a,multiply(b,inverse(a))),d) -> true
% 46.13/46.27 Current number of equations to process: 116
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 875
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2099] product(a,multiply(multiply(b,inverse(a)),inverse(b)),h) -> true
% 46.13/46.27 Current number of equations to process: 115
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 876
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2100] product(a,multiply(multiply(b,inverse(a)),A),multiply(d,A)) -> true
% 46.13/46.27 Current number of equations to process: 114
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 877
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2101] ifeq2(product(a,multiply(b,inverse(a)),A),true,A,d) -> d
% 46.13/46.27 Current number of equations to process: 118
% 46.13/46.27 Current number of ordered equations: 1
% 46.13/46.27 Current number of rules: 878
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2102] ifeq2(product(a,multiply(b,inverse(a)),A),true,d,A) -> A
% 46.13/46.27 Current number of equations to process: 118
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 879
% 46.13/46.27 New rule produced : [2103] multiply(a,multiply(b,inverse(a))) -> d
% 46.13/46.27 Rule [2098] product(identity,multiply(a,multiply(b,inverse(a))),d) -> true
% 46.13/46.27 collapsed.
% 46.13/46.27 Current number of equations to process: 124
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 879
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2104] ifeq(product(a,b,A),true,product(A,inverse(a),d),true) -> true
% 46.13/46.27 Current number of equations to process: 155
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 880
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2105]
% 46.13/46.27 product(a,multiply(multiply(b,inverse(a)),inverse(d)),identity) -> true
% 46.13/46.27 Current number of equations to process: 157
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 881
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2106]
% 46.13/46.27 product(a,identity,multiply(d,inverse(multiply(b,inverse(a))))) -> true
% 46.13/46.27 Current number of equations to process: 157
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 882
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2107] product(d,inverse(multiply(b,inverse(a))),a) -> true
% 46.13/46.27 Current number of equations to process: 158
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 883
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2108]
% 46.13/46.27 product(multiply(inverse(d),a),multiply(b,inverse(a)),identity) -> true
% 46.13/46.27 Current number of equations to process: 158
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 884
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2109]
% 46.13/46.27 product(identity,multiply(b,inverse(a)),multiply(inverse(a),d)) -> true
% 46.13/46.27 Current number of equations to process: 158
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 885
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2110] product(A,d,multiply(multiply(A,a),multiply(b,inverse(a)))) -> true
% 46.13/46.27 Current number of equations to process: 159
% 46.13/46.27 Current number of ordered equations: 0
% 46.13/46.27 Current number of rules: 886
% 46.13/46.27 New rule produced :
% 46.13/46.27 [2111] product(d,A,multiply(a,multiply(multiply(b,inverse(a)),A))) -> true
% 46.13/46.27 Current number of equations to process: 158
% 46.13/46.28 Current number of ordered equations: 0
% 46.13/46.28 Current number of rules: 887
% 46.13/46.28 New rule produced :
% 46.13/46.28 [2112] product(multiply(A,a),multiply(b,inverse(a)),multiply(A,d)) -> true
% 46.13/46.28 Current number of equations to process: 157
% 46.13/46.28 Current number of ordered equations: 0
% 46.13/46.28 Current number of rules: 888
% 46.13/46.28 New rule produced :
% 46.13/46.28 [2113] product(identity,multiply(a,multiply(b,A)),multiply(c,A)) -> true
% 46.13/46.28 Current number of equations to process: 158
% 46.13/46.28 Current number of ordered equations: 0
% 46.13/46.28 Current number of rules: 889
% 46.13/46.28 New rule produced :
% 46.13/46.28 [2114] product(a,multiply(multiply(b,A),B),multiply(multiply(c,A),B)) -> true
% 46.13/46.28 Current number of equations to process: 157
% 46.13/46.28 Current number of ordered equations: 0
% 46.13/46.28 Current number of rules: 890
% 46.13/46.28 New rule produced :
% 46.13/46.28 [2115] ifeq2(product(a,multiply(b,A),B),true,multiply(c,A),B) -> B
% 46.13/46.28 Current number of equations to process: 162
% 46.13/46.28 Current number of ordered equations: 0
% 46.13/46.28 Current number of rules: 891
% 46.13/46.28 New rule produced :
% 46.13/46.28 [2116]
% 46.13/46.28 ifeq2(product(a,multiply(b,A),B),true,B,multiply(c,A)) -> multiply(c,A)
% 46.33/46.47 Current number of equations to process: 161
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 892
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2117]
% 46.33/46.47 ifeq(product(A,a,identity),true,product(A,d,multiply(b,inverse(a))),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 160
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 893
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2118]
% 46.33/46.47 ifeq(product(A,identity,a),true,product(A,multiply(b,inverse(a)),d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 159
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 894
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2119]
% 46.33/46.47 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,A,d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 157
% 46.33/46.47 Current number of ordered equations: 1
% 46.33/46.47 Current number of rules: 895
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2120]
% 46.33/46.47 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,d,A),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 157
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 896
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2121]
% 46.33/46.47 ifeq(product(multiply(b,inverse(a)),identity,A),true,product(a,A,d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 156
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 897
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2122]
% 46.33/46.47 ifeq(product(d,identity,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 155
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 898
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2123]
% 46.33/46.47 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(a,A,d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 154
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 899
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2124]
% 46.33/46.47 ifeq(product(a,identity,A),true,product(A,multiply(b,inverse(a)),d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 153
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 900
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2125]
% 46.33/46.47 ifeq(product(identity,a,A),true,product(A,multiply(b,inverse(a)),d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 152
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 901
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2126]
% 46.33/46.47 ifeq(product(identity,d,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 151
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 902
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2127]
% 46.33/46.47 ifeq(product(multiply(b,inverse(a)),A,identity),true,product(d,A,a),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 150
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 903
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2128]
% 46.33/46.47 ifeq(product(identity,A,multiply(b,inverse(a))),true,product(a,A,d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 149
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 904
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2129]
% 46.33/46.47 ifeq(product(a,multiply(b,inverse(a)),A),true,product(d,identity,A),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 147
% 46.33/46.47 Current number of ordered equations: 1
% 46.33/46.47 Current number of rules: 905
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2130]
% 46.33/46.47 ifeq(product(a,multiply(b,inverse(a)),A),true,product(A,identity,d),true) ->
% 46.33/46.47 true
% 46.33/46.47 Current number of equations to process: 147
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 906
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2131]
% 46.33/46.47 ifeq(product(b,A,multiply(b,inverse(a))),true,product(c,A,d),true) -> true
% 46.33/46.47 Current number of equations to process: 146
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 907
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2132]
% 46.33/46.47 ifeq(product(multiply(b,inverse(a)),A,b),true,product(d,A,c),true) -> true
% 46.33/46.47 Current number of equations to process: 145
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 908
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2133]
% 46.33/46.47 ifeq(product(multiply(b,inverse(a)),inverse(d),A),true,product(a,A,identity),true)
% 46.33/46.47 -> true
% 46.33/46.47 Current number of equations to process: 144
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 909
% 46.33/46.47 New rule produced :
% 46.33/46.47 [2134]
% 46.33/46.47 ifeq(product(d,inverse(multiply(b,inverse(a))),A),true,product(a,identity,A),true)
% 46.33/46.47 -> true
% 46.33/46.47 Current number of equations to process: 143
% 46.33/46.47 Current number of ordered equations: 0
% 46.33/46.47 Current number of rules: 910
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2135]
% 46.52/46.66 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(inverse(a),d,A),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 142
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 911
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2136]
% 46.52/46.66 ifeq(product(A,a,inverse(multiply(b,inverse(a)))),true,product(A,d,identity),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 141
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 912
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2137]
% 46.52/46.66 ifeq(product(A,inverse(multiply(b,inverse(a))),a),true,product(A,identity,d),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 140
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 913
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2138]
% 46.52/46.66 ifeq(product(multiply(b,inverse(a)),inverse(b),A),true,product(a,A,h),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 139
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 914
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2139]
% 46.52/46.66 ifeq(product(inverse(a),A,multiply(b,inverse(a))),true,product(identity,A,d),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 138
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 915
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2140]
% 46.52/46.66 ifeq(product(multiply(b,inverse(a)),A,inverse(a)),true,product(d,A,identity),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 137
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 916
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2141]
% 46.52/46.66 ifeq(product(a,identity,A),true,product(d,inverse(multiply(b,inverse(a))),A),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 136
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 917
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2142]
% 46.52/46.66 ifeq(product(inverse(d),a,A),true,product(A,multiply(b,inverse(a)),identity),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 135
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 918
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2143]
% 46.52/46.66 ifeq(product(inverse(a),d,A),true,product(identity,multiply(b,inverse(a)),A),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 134
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 919
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2144]
% 46.52/46.66 ifeq(product(A,identity,B),true,product(multiply(A,a),multiply(b,inverse(c)),B),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 132
% 46.52/46.66 Current number of ordered equations: 1
% 46.52/46.66 Current number of rules: 920
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2145]
% 46.52/46.66 ifeq(product(A,B,multiply(b,inverse(c))),true,product(multiply(a,A),B,identity),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 132
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 921
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2146]
% 46.52/46.66 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,inverse(c))),identity),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 130
% 46.52/46.66 Current number of ordered equations: 1
% 46.52/46.66 Current number of rules: 922
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2147]
% 46.52/46.66 ifeq(product(identity,A,B),true,product(a,multiply(multiply(b,inverse(c)),A),B),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 130
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 923
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2148]
% 46.52/46.66 ifeq(product(multiply(A,a),multiply(b,inverse(c)),B),true,product(A,identity,B),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 129
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 924
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2149]
% 46.52/46.66 ifeq(product(A,a,B),true,product(A,identity,multiply(B,multiply(b,inverse(c)))),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 128
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 925
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2150]
% 46.52/46.66 ifeq(product(a,multiply(multiply(b,inverse(c)),A),B),true,product(identity,A,B),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 127
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 926
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2151]
% 46.52/46.66 ifeq(product(multiply(b,inverse(c)),A,B),true,product(identity,A,multiply(a,B)),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 126
% 46.52/46.66 Current number of ordered equations: 0
% 46.52/46.66 Current number of rules: 927
% 46.52/46.66 New rule produced :
% 46.52/46.66 [2152]
% 46.52/46.66 ifeq(product(A,d,B),true,product(multiply(A,a),multiply(b,inverse(a)),B),true)
% 46.52/46.66 -> true
% 46.52/46.66 Current number of equations to process: 122
% 46.52/46.66 Current number of ordered equations: 1
% 46.94/47.01 Current number of rules: 928
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2153]
% 46.94/47.01 ifeq(product(A,B,multiply(b,inverse(a))),true,product(multiply(a,A),B,d),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 122
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 929
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2154]
% 46.94/47.01 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,inverse(a))),d),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 120
% 46.94/47.01 Current number of ordered equations: 1
% 46.94/47.01 Current number of rules: 930
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2155]
% 46.94/47.01 ifeq(product(d,A,B),true,product(a,multiply(multiply(b,inverse(a)),A),B),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 120
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 931
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2156]
% 46.94/47.01 ifeq(product(multiply(A,a),multiply(b,inverse(a)),B),true,product(A,d,B),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 119
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 932
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2157]
% 46.94/47.01 ifeq(product(multiply(b,inverse(a)),A,B),true,product(a,B,multiply(d,A)),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 117
% 46.94/47.01 Current number of ordered equations: 1
% 46.94/47.01 Current number of rules: 933
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2158]
% 46.94/47.01 ifeq(product(A,a,B),true,product(A,d,multiply(B,multiply(b,inverse(a)))),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 117
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 934
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2159]
% 46.94/47.01 ifeq(product(a,multiply(multiply(b,inverse(a)),A),B),true,product(d,A,B),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 116
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 935
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2160]
% 46.94/47.01 ifeq(product(multiply(b,inverse(a)),A,B),true,product(d,A,multiply(a,B)),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 114
% 46.94/47.01 Current number of ordered equations: 1
% 46.94/47.01 Current number of rules: 936
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2161]
% 46.94/47.01 ifeq(product(A,a,B),true,product(B,multiply(b,inverse(a)),multiply(A,d)),true)
% 46.94/47.01 -> true
% 46.94/47.01 Current number of equations to process: 114
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 937
% 46.94/47.01 New rule produced : [2162] multiply(a,multiply(b,A)) -> multiply(c,A)
% 46.94/47.01 Rule [1343] product(c,A,multiply(a,multiply(b,A))) -> true collapsed.
% 46.94/47.01 Rule [2062] multiply(a,multiply(b,inverse(c))) -> identity collapsed.
% 46.94/47.01 Rule [2103] multiply(a,multiply(b,inverse(a))) -> d collapsed.
% 46.94/47.01 Rule [2113] product(identity,multiply(a,multiply(b,A)),multiply(c,A)) -> true
% 46.94/47.01 collapsed.
% 46.94/47.01 Current number of equations to process: 120
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 934
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2163] ifeq(product(a,b,A),true,product(A,B,multiply(c,B)),true) -> true
% 46.94/47.01 Current number of equations to process: 150
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 935
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2164]
% 46.94/47.01 product(a,multiply(multiply(b,A),inverse(multiply(c,A))),identity) -> true
% 46.94/47.01 Current number of equations to process: 153
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 936
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2165]
% 46.94/47.01 product(a,identity,multiply(multiply(c,A),inverse(multiply(b,A)))) -> true
% 46.94/47.01 Current number of equations to process: 152
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 937
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2166] product(multiply(c,A),inverse(multiply(b,A)),a) -> true
% 46.94/47.01 Current number of equations to process: 153
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 938
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2167]
% 46.94/47.01 product(multiply(inverse(multiply(c,A)),a),multiply(b,A),identity) -> true
% 46.94/47.01 Current number of equations to process: 154
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 939
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2168]
% 46.94/47.01 product(identity,multiply(b,A),multiply(inverse(a),multiply(c,A))) -> true
% 46.94/47.01 Current number of equations to process: 153
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 940
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2169] product(h,c,multiply(d,multiply(multiply(inverse(b),a),b))) -> true
% 46.94/47.01 Current number of equations to process: 155
% 46.94/47.01 Current number of ordered equations: 0
% 46.94/47.01 Current number of rules: 941
% 46.94/47.01 New rule produced :
% 46.94/47.01 [2170] product(identity,multiply(A,c),multiply(multiply(A,a),b)) -> true
% 47.12/47.22 Current number of equations to process: 158
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 942
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2171] product(a,multiply(multiply(b,a),b),inverse(c)) -> true
% 47.12/47.22 Current number of equations to process: 158
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 943
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2172] product(d,multiply(multiply(inverse(b),a),b),multiply(h,c)) -> true
% 47.12/47.22 Current number of equations to process: 157
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 944
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2173] product(A,multiply(c,B),multiply(multiply(A,a),multiply(b,B))) -> true
% 47.12/47.22 Current number of equations to process: 156
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 945
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2174] product(multiply(c,A),B,multiply(a,multiply(multiply(b,A),B))) -> true
% 47.12/47.22 Current number of equations to process: 155
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 946
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2175] product(multiply(A,a),multiply(b,B),multiply(A,multiply(c,B))) -> true
% 47.12/47.22 Current number of equations to process: 154
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 947
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2176] product(A,multiply(c,B),multiply(multiply(multiply(A,a),b),B)) -> true
% 47.12/47.22 Current number of equations to process: 153
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 948
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2177] product(A,multiply(B,c),multiply(multiply(multiply(A,B),a),b)) -> true
% 47.12/47.22 Current number of equations to process: 152
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 949
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2178] product(h,multiply(b,c),multiply(multiply(j,a),b)) -> true
% 47.12/47.22 Current number of equations to process: 156
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 950
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2179] product(c,multiply(multiply(c,a),b),identity) -> true
% 47.12/47.22 Current number of equations to process: 156
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 951
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2180] product(multiply(multiply(c,a),b),c,identity) -> true
% 47.12/47.22 Current number of equations to process: 156
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 952
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2181] ifeq2(product(A,c,B),true,multiply(multiply(A,a),b),B) -> B
% 47.12/47.22 Current number of equations to process: 157
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 953
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2182]
% 47.12/47.22 ifeq2(product(A,c,B),true,B,multiply(multiply(A,a),b)) ->
% 47.12/47.22 multiply(multiply(A,a),b)
% 47.12/47.22 Current number of equations to process: 156
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 954
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2183]
% 47.12/47.22 ifeq(product(A,a,identity),true,product(A,multiply(c,B),multiply(b,B)),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 155
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 955
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2184]
% 47.12/47.22 ifeq(product(A,identity,a),true,product(A,multiply(b,B),multiply(c,B)),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 154
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 956
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2185]
% 47.12/47.22 ifeq(product(a,multiply(b,A),B),true,product(identity,B,multiply(c,A)),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 152
% 47.12/47.22 Current number of ordered equations: 1
% 47.12/47.22 Current number of rules: 957
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2186]
% 47.12/47.22 ifeq(product(a,multiply(b,A),B),true,product(identity,multiply(c,A),B),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 152
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 958
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2187]
% 47.12/47.22 ifeq(product(multiply(b,A),identity,B),true,product(a,B,multiply(c,A)),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 151
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 959
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2188]
% 47.12/47.22 ifeq(product(multiply(c,A),identity,B),true,product(a,multiply(b,A),B),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 150
% 47.12/47.22 Current number of ordered equations: 0
% 47.12/47.22 Current number of rules: 960
% 47.12/47.22 New rule produced :
% 47.12/47.22 [2189]
% 47.12/47.22 ifeq(product(identity,multiply(b,A),B),true,product(a,B,multiply(c,A)),true)
% 47.12/47.22 -> true
% 47.12/47.22 Current number of equations to process: 149
% 47.12/47.22 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 961
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2190]
% 47.33/47.43 ifeq(product(a,identity,A),true,product(A,multiply(b,B),multiply(c,B)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 148
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 962
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2191]
% 47.33/47.43 ifeq(product(identity,a,A),true,product(A,multiply(b,B),multiply(c,B)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 147
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 963
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2192]
% 47.33/47.43 ifeq(product(identity,multiply(c,A),B),true,product(a,multiply(b,A),B),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 146
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 964
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2193]
% 47.33/47.43 ifeq(product(multiply(b,A),B,identity),true,product(multiply(c,A),B,a),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 145
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 965
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2194]
% 47.33/47.43 ifeq(product(identity,A,multiply(b,B)),true,product(a,A,multiply(c,B)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 144
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 966
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2195]
% 47.33/47.43 ifeq(product(a,multiply(b,A),B),true,product(multiply(c,A),identity,B),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 142
% 47.33/47.43 Current number of ordered equations: 1
% 47.33/47.43 Current number of rules: 967
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2196]
% 47.33/47.43 ifeq(product(a,multiply(b,A),B),true,product(B,identity,multiply(c,A)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 142
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 968
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2197]
% 47.33/47.43 ifeq(product(b,A,multiply(b,B)),true,product(c,A,multiply(c,B)),true) -> true
% 47.33/47.43 Current number of equations to process: 141
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 969
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2198]
% 47.33/47.43 ifeq(product(multiply(b,A),B,b),true,product(multiply(c,A),B,c),true) -> true
% 47.33/47.43 Current number of equations to process: 140
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 970
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2199]
% 47.33/47.43 ifeq(product(multiply(b,A),inverse(multiply(c,A)),B),true,product(a,B,identity),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 139
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 971
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2200]
% 47.33/47.43 ifeq(product(multiply(c,A),inverse(multiply(b,A)),B),true,product(a,identity,B),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 138
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 972
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2201]
% 47.33/47.43 ifeq(product(identity,multiply(b,A),B),true,product(inverse(a),multiply(c,A),B),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 137
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 973
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2202]
% 47.33/47.43 ifeq(product(A,a,inverse(multiply(b,B))),true,product(A,multiply(c,B),identity),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 136
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 974
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2203]
% 47.33/47.43 ifeq(product(A,inverse(multiply(b,B)),a),true,product(A,identity,multiply(c,B)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 135
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 975
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2204]
% 47.33/47.43 ifeq(product(inverse(a),A,multiply(b,B)),true,product(identity,A,multiply(c,B)),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 134
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 976
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2205]
% 47.33/47.43 ifeq(product(multiply(b,A),B,inverse(a)),true,product(multiply(c,A),B,identity),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 133
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 977
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2206]
% 47.33/47.43 ifeq(product(a,identity,A),true,product(multiply(c,B),inverse(multiply(b,B)),A),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 132
% 47.33/47.43 Current number of ordered equations: 0
% 47.33/47.43 Current number of rules: 978
% 47.33/47.43 New rule produced :
% 47.33/47.43 [2207]
% 47.33/47.43 ifeq(product(inverse(multiply(c,A)),a,B),true,product(B,multiply(b,A),identity),true)
% 47.33/47.43 -> true
% 47.33/47.43 Current number of equations to process: 131
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 979
% 47.73/47.89 New rule produced :
% 47.73/47.89 [2208]
% 47.73/47.89 ifeq(product(inverse(a),multiply(c,A),B),true,product(identity,multiply(b,A),B),true)
% 47.73/47.89 -> true
% 47.73/47.89 Current number of equations to process: 130
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 980
% 47.73/47.89 New rule produced : [2209] multiply(multiply(inverse(c),a),b) -> identity
% 47.73/47.89 Current number of equations to process: 136
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 981
% 47.73/47.89 New rule produced : [2210] multiply(multiply(A,a),b) -> multiply(A,c)
% 47.73/47.89 Rule [1279] product(A,c,multiply(multiply(A,a),b)) -> true collapsed.
% 47.73/47.89 Rule [1794] product(A,multiply(multiply(inverse(A),a),b),c) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [1978] product(inverse(A),multiply(multiply(A,a),b),c) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [2169] product(h,c,multiply(d,multiply(multiply(inverse(b),a),b))) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [2170] product(identity,multiply(A,c),multiply(multiply(A,a),b)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [2171] product(a,multiply(multiply(b,a),b),inverse(c)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [2172] product(d,multiply(multiply(inverse(b),a),b),multiply(h,c)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [2176] product(A,multiply(c,B),multiply(multiply(multiply(A,a),b),B)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [2177] product(A,multiply(B,c),multiply(multiply(multiply(A,B),a),b)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [2178] product(h,multiply(b,c),multiply(multiply(j,a),b)) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [2179] product(c,multiply(multiply(c,a),b),identity) -> true collapsed.
% 47.73/47.89 Rule [2180] product(multiply(multiply(c,a),b),c,identity) -> true collapsed.
% 47.73/47.89 Rule [2181] ifeq2(product(A,c,B),true,multiply(multiply(A,a),b),B) -> B
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [2182]
% 47.73/47.89 ifeq2(product(A,c,B),true,B,multiply(multiply(A,a),b)) ->
% 47.73/47.89 multiply(multiply(A,a),b) collapsed.
% 47.73/47.89 Rule [2209] multiply(multiply(inverse(c),a),b) -> identity collapsed.
% 47.73/47.89 Current number of equations to process: 137
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 967
% 47.73/47.89 New rule produced : [2211] product(a,multiply(b,c),inverse(c)) -> true
% 47.73/47.89 Current number of equations to process: 136
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 968
% 47.73/47.89 New rule produced : [2212] product(d,A,multiply(j,A)) -> true
% 47.73/47.89 Current number of equations to process: 138
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 969
% 47.73/47.89 New rule produced : [2213] product(j,A,multiply(d,A)) -> true
% 47.73/47.89 Current number of equations to process: 138
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 970
% 47.73/47.89 New rule produced : [2214] ifeq2(product(d,identity,A),true,A,j) -> j
% 47.73/47.89 Current number of equations to process: 138
% 47.73/47.89 Current number of ordered equations: 1
% 47.73/47.89 Current number of rules: 971
% 47.73/47.89 New rule produced : [2215] ifeq2(product(d,identity,A),true,j,A) -> A
% 47.73/47.89 Current number of equations to process: 138
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 972
% 47.73/47.89 New rule produced :
% 47.73/47.89 [2216]
% 47.73/47.89 ifeq(product(A,B,identity),true,product(multiply(d,A),B,j),true) -> true
% 47.73/47.89 Current number of equations to process: 136
% 47.73/47.89 Current number of ordered equations: 1
% 47.73/47.89 Current number of rules: 973
% 47.73/47.89 New rule produced :
% 47.73/47.89 [2217]
% 47.73/47.89 ifeq(product(A,j,B),true,product(multiply(A,d),identity,B),true) -> true
% 47.73/47.89 Current number of equations to process: 136
% 47.73/47.89 Current number of ordered equations: 0
% 47.73/47.89 Current number of rules: 974
% 47.73/47.89 Rule [137] multiply(c,inverse(a)) -> d is composed into [137]
% 47.73/47.89 multiply(c,inverse(a))
% 47.73/47.89 -> j
% 47.73/47.89 New rule produced : [2218] d -> j
% 47.73/47.89 Rule [10] product(c,inverse(a),d) -> true collapsed.
% 47.73/47.89 Rule [11] product(d,inverse(b),h) -> true collapsed.
% 47.73/47.89 Rule [36] ifeq2(product(c,inverse(a),A),true,A,d) -> d collapsed.
% 47.73/47.89 Rule [37] ifeq2(product(c,inverse(a),A),true,d,A) -> A collapsed.
% 47.73/47.89 Rule [38] ifeq2(product(d,inverse(b),A),true,A,h) -> h collapsed.
% 47.73/47.89 Rule [39] ifeq2(product(d,inverse(b),A),true,h,A) -> A collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [64]
% 47.73/47.89 ifeq(product(d,A,B),true,ifeq(product(inverse(a),A,C),true,product(c,C,B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [65]
% 47.73/47.89 ifeq(product(A,inverse(a),B),true,ifeq(product(C,A,c),true,product(C,B,d),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [66]
% 47.73/47.89 ifeq(product(A,inverse(a),B),true,ifeq(product(C,c,A),true,product(C,d,B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [67]
% 47.73/47.89 ifeq(product(h,A,B),true,ifeq(product(inverse(b),A,C),true,product(d,C,B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [68]
% 47.73/47.89 ifeq(product(A,inverse(b),B),true,ifeq(product(C,A,d),true,product(C,B,h),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [69]
% 47.73/47.89 ifeq(product(A,inverse(b),B),true,ifeq(product(C,d,A),true,product(C,h,B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [105]
% 47.73/47.89 ifeq(product(A,d,B),true,ifeq(product(A,c,C),true,product(C,inverse(a),B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [106]
% 47.73/47.89 ifeq(product(inverse(a),A,B),true,ifeq(product(c,B,C),true,product(d,A,C),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [107]
% 47.73/47.89 ifeq(product(A,B,inverse(a)),true,ifeq(product(c,A,C),true,product(C,B,d),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [108]
% 47.73/47.89 ifeq(product(A,h,B),true,ifeq(product(A,d,C),true,product(C,inverse(b),B),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [109]
% 47.73/47.89 ifeq(product(inverse(b),A,B),true,ifeq(product(d,B,C),true,product(h,A,C),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [110]
% 47.73/47.89 ifeq(product(A,B,inverse(b)),true,ifeq(product(d,A,C),true,product(C,B,h),true),true)
% 47.73/47.89 -> true collapsed.
% 47.73/47.89 Rule [138] multiply(d,inverse(b)) -> h collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [166] ifeq(product(A,c,identity),true,product(A,d,inverse(a)),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [167] ifeq(product(A,d,identity),true,product(A,h,inverse(b)),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [204] ifeq(product(A,identity,c),true,product(A,inverse(a),d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [205] ifeq(product(A,identity,d),true,product(A,inverse(b),h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [233] ifeq(product(c,inverse(a),A),true,product(identity,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [234] ifeq(product(c,inverse(a),A),true,product(identity,d,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [235] ifeq(product(d,inverse(b),A),true,product(identity,A,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [236] ifeq(product(d,inverse(b),A),true,product(identity,h,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [248] ifeq(product(inverse(a),identity,A),true,product(c,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [249] ifeq(product(inverse(b),identity,A),true,product(d,A,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [264] ifeq(product(d,identity,A),true,product(c,inverse(a),A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [265] ifeq(product(h,identity,A),true,product(d,inverse(b),A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [286] ifeq(product(identity,inverse(a),A),true,product(c,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [287] ifeq(product(identity,inverse(b),A),true,product(d,A,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [303] ifeq(product(b,inverse(a),A),true,product(a,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [333] ifeq(product(inverse(b),b,A),true,product(d,A,j),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [391] ifeq(product(A,c,a),true,product(A,d,identity),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [392] ifeq(product(A,d,b),true,product(A,h,identity),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [394]
% 47.73/47.89 ifeq(product(inverse(a),inverse(d),A),true,product(c,A,identity),true) ->
% 47.73/47.89 true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [395]
% 47.73/47.89 ifeq(product(inverse(b),inverse(h),A),true,product(d,A,identity),true) ->
% 47.73/47.89 true collapsed.
% 47.73/47.89 Rule [404] ifeq(product(A,a,c),true,product(A,identity,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [405] ifeq(product(A,b,d),true,product(A,identity,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [433]
% 47.73/47.89 ifeq(product(identity,inverse(a),A),true,product(inverse(c),d,A),true) ->
% 47.73/47.89 true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [434]
% 47.73/47.89 ifeq(product(identity,inverse(b),A),true,product(inverse(d),h,A),true) ->
% 47.73/47.89 true collapsed.
% 47.73/47.89 Rule [452] ifeq(product(d,a,A),true,product(c,identity,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [453] ifeq(product(h,b,A),true,product(d,identity,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [465]
% 47.73/47.89 ifeq(product(d,A,B),true,product(c,multiply(inverse(a),A),B),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [466]
% 47.73/47.89 ifeq(product(inverse(a),A,B),true,product(c,B,multiply(d,A)),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [473] ifeq(product(A,c,c),true,product(A,d,d),true) -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [474]
% 47.73/47.89 ifeq(product(A,B,c),true,product(A,multiply(B,inverse(a)),d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [478]
% 47.73/47.89 ifeq(product(multiply(A,c),inverse(a),B),true,product(A,d,B),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [479]
% 47.73/47.89 ifeq(product(A,c,B),true,product(A,d,multiply(B,inverse(a))),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [487]
% 47.73/47.89 ifeq(product(h,A,B),true,product(d,multiply(inverse(b),A),B),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [488]
% 47.73/47.89 ifeq(product(inverse(b),A,B),true,product(d,B,multiply(h,A)),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule [495] ifeq(product(A,d,d),true,product(A,h,h),true) -> true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [496]
% 47.73/47.89 ifeq(product(A,B,d),true,product(A,multiply(B,inverse(b)),h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [500]
% 47.73/47.89 ifeq(product(multiply(A,d),inverse(b),B),true,product(A,h,B),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [501]
% 47.73/47.89 ifeq(product(A,d,B),true,product(A,h,multiply(B,inverse(b))),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [572] ifeq(product(c,identity,A),true,product(A,inverse(a),d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [573] ifeq(product(d,identity,A),true,product(A,inverse(b),h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [593] ifeq(product(identity,c,A),true,product(A,inverse(a),d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [594] ifeq(product(identity,d,A),true,product(A,inverse(b),h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [603] ifeq(product(identity,d,A),true,product(c,inverse(a),A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [604] ifeq(product(identity,h,A),true,product(d,inverse(b),A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [623] ifeq(product(inverse(a),A,identity),true,product(d,A,c),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [624] ifeq(product(inverse(b),A,identity),true,product(h,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [636] ifeq(product(identity,A,inverse(a)),true,product(c,A,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [637] ifeq(product(identity,A,inverse(b)),true,product(d,A,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [659] ifeq(product(c,inverse(a),A),true,product(d,identity,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [660] ifeq(product(c,inverse(a),A),true,product(A,identity,d),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [661] ifeq(product(d,inverse(b),A),true,product(h,identity,A),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [662] ifeq(product(d,inverse(b),A),true,product(A,identity,h),true) -> true
% 47.73/47.89 collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [748]
% 47.73/47.89 ifeq(product(inverse(c),A,inverse(a)),true,product(identity,A,d),true) ->
% 47.73/47.89 true collapsed.
% 47.73/47.89 Rule
% 47.73/47.89 [749]
% 47.73/47.89 ifeq(product(inverse(d),A,inverse(b)),true,product(identity,A,h),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [757]
% 47.83/47.89 ifeq(product(inverse(a),A,inverse(c)),true,product(d,A,identity),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [758]
% 47.83/47.89 ifeq(product(inverse(b),A,inverse(d)),true,product(h,A,identity),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule [774] ifeq(product(c,identity,A),true,product(d,a,A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [775] ifeq(product(d,identity,A),true,product(h,b,A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [790]
% 47.83/47.89 ifeq(product(inverse(d),c,A),true,product(A,inverse(a),identity),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [791]
% 47.83/47.89 ifeq(product(inverse(h),d,A),true,product(A,inverse(b),identity),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [795]
% 47.83/47.89 ifeq(product(inverse(c),d,A),true,product(identity,inverse(a),A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [796]
% 47.83/47.89 ifeq(product(inverse(d),h,A),true,product(identity,inverse(b),A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [803]
% 47.83/47.89 ifeq(product(A,c,B),true,product(B,inverse(a),multiply(A,d)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [804]
% 47.83/47.89 ifeq(product(A,d,B),true,product(multiply(A,c),inverse(a),B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [812] ifeq(product(inverse(a),A,inverse(a)),true,product(d,A,d),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [813]
% 47.83/47.89 ifeq(product(inverse(a),A,B),true,product(d,A,multiply(c,B)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [814]
% 47.83/47.89 ifeq(product(c,multiply(inverse(a),A),B),true,product(d,A,B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [822]
% 47.83/47.89 ifeq(product(A,B,inverse(a)),true,product(multiply(c,A),B,d),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [824]
% 47.83/47.89 ifeq(product(A,h,B),true,product(multiply(A,d),inverse(b),B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [825]
% 47.83/47.89 ifeq(product(A,d,B),true,product(B,inverse(b),multiply(A,h)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [834]
% 47.83/47.89 ifeq(product(d,multiply(inverse(b),A),B),true,product(h,A,B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [835]
% 47.83/47.89 ifeq(product(inverse(b),A,B),true,product(h,A,multiply(d,B)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [843]
% 47.83/47.89 ifeq(product(A,B,inverse(b)),true,product(multiply(d,A),B,h),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1031] product(inverse(c),d,inverse(a)) -> true collapsed.
% 47.83/47.89 Rule [1032] product(inverse(d),h,inverse(b)) -> true collapsed.
% 47.83/47.89 Rule [1275] product(a,multiply(b,inverse(a)),d) -> true collapsed.
% 47.83/47.89 Rule [1280] product(d,identity,j) -> true collapsed.
% 47.83/47.89 Rule [1295] product(c,multiply(inverse(a),inverse(d)),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1296] product(d,multiply(inverse(b),inverse(h)),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1301] product(c,identity,multiply(d,a)) -> true collapsed.
% 47.83/47.89 Rule [1305] product(c,multiply(inverse(a),A),multiply(d,A)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1307] product(A,d,multiply(multiply(A,c),inverse(a))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1309] product(d,multiply(inverse(b),A),multiply(h,A)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1311] product(A,h,multiply(multiply(A,d),inverse(b))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1333] product(d,a,c) -> true collapsed.
% 47.83/47.89 Rule [1334] product(h,b,d) -> true collapsed.
% 47.83/47.89 Rule [1362] product(multiply(inverse(d),c),inverse(a),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1363] product(multiply(inverse(h),d),inverse(b),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1368] product(multiply(A,c),inverse(a),multiply(A,d)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1371] product(d,A,multiply(c,multiply(inverse(a),A))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1372] product(multiply(A,d),inverse(b),multiply(A,h)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1375] product(h,A,multiply(d,multiply(inverse(b),A))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1383] ifeq(product(d,c,A),true,product(c,b,A),true) -> true collapsed.
% 47.83/47.89 Rule [1392] ifeq(product(c,b,A),true,product(d,c,A),true) -> true collapsed.
% 47.83/47.89 Rule [1406] product(c,b,multiply(d,c)) -> true collapsed.
% 47.83/47.89 Rule [1407] product(inverse(a),d,multiply(b,inverse(a))) -> true collapsed.
% 47.83/47.89 Rule [1417] product(b,inverse(a),multiply(inverse(a),d)) -> true collapsed.
% 47.83/47.89 Rule [1418] product(d,c,multiply(c,b)) -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1430]
% 47.83/47.89 ifeq(product(b,inverse(a),A),true,product(inverse(a),d,A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1436]
% 47.83/47.89 ifeq(product(inverse(a),d,A),true,product(b,inverse(a),A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1803] product(c,multiply(inverse(a),multiply(inverse(d),A)),A) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1804] product(A,multiply(multiply(inverse(A),c),inverse(a)),d) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1805] product(d,multiply(inverse(b),multiply(inverse(h),A)),A) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1806] product(A,multiply(multiply(inverse(A),d),inverse(b)),h) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1817] product(multiply(c,A),multiply(inverse(A),inverse(a)),d) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1818] product(multiply(d,A),multiply(inverse(A),inverse(b)),h) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1819] ifeq2(product(inverse(c),d,A),true,inverse(a),A) -> A collapsed.
% 47.83/47.89 Rule [1820] ifeq2(product(inverse(c),d,A),true,A,inverse(a)) -> inverse(a)
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1859]
% 47.83/47.89 ifeq(product(inverse(a),multiply(inverse(d),A),B),true,product(c,B,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1860]
% 47.83/47.89 ifeq(product(multiply(inverse(A),c),inverse(a),B),true,product(A,B,d),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1861]
% 47.83/47.89 ifeq(product(inverse(b),multiply(inverse(h),A),B),true,product(d,B,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1862]
% 47.83/47.89 ifeq(product(multiply(inverse(A),d),inverse(b),B),true,product(A,B,h),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1871]
% 47.83/47.89 ifeq(product(inverse(a),A,multiply(inverse(c),B)),true,product(d,A,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1872]
% 47.83/47.89 ifeq(product(multiply(inverse(c),A),B,inverse(a)),true,product(A,B,d),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1873]
% 47.83/47.89 ifeq(product(c,A,B),true,product(B,multiply(inverse(A),inverse(a)),d),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1874]
% 47.83/47.89 ifeq(product(inverse(b),A,multiply(inverse(d),B)),true,product(h,A,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1875]
% 47.83/47.89 ifeq(product(d,A,B),true,product(B,multiply(inverse(A),inverse(b)),h),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1876]
% 47.83/47.89 ifeq(product(multiply(inverse(d),A),B,inverse(b)),true,product(A,B,h),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule [1877] multiply(inverse(c),d) -> inverse(a) collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1878] ifeq(product(d,a,A),true,product(inverse(c),A,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1879] ifeq(product(c,A,d),true,product(identity,A,inverse(a)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1880] ifeq(product(d,A,c),true,product(inverse(a),A,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1881] ifeq(product(a,inverse(c),A),true,product(A,d,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1882] product(inverse(c),multiply(d,a),identity) -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1883] product(inverse(c),identity,multiply(inverse(a),inverse(d))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1885] product(A,inverse(a),multiply(multiply(A,inverse(c)),d)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1886] product(inverse(a),inverse(d),inverse(c)) -> true collapsed.
% 47.83/47.89 Rule [1887] product(multiply(a,inverse(c)),d,identity) -> true collapsed.
% 47.83/47.89 Rule [1889] product(inverse(c),multiply(d,A),multiply(inverse(a),A)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1890] product(inverse(a),A,multiply(inverse(c),multiply(d,A))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1891] product(multiply(A,inverse(c)),d,multiply(A,inverse(a))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1892] ifeq2(product(inverse(d),h,A),true,inverse(b),A) -> A collapsed.
% 47.83/47.89 Rule [1893] ifeq2(product(inverse(d),h,A),true,A,inverse(b)) -> inverse(b)
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1894]
% 47.83/47.89 ifeq(product(A,inverse(c),identity),true,product(A,inverse(a),d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1895]
% 47.83/47.89 ifeq(product(A,identity,inverse(c)),true,product(A,d,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1896]
% 47.83/47.89 ifeq(product(inverse(c),d,A),true,product(identity,A,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1897]
% 47.83/47.89 ifeq(product(d,identity,A),true,product(inverse(c),A,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1898]
% 47.83/47.89 ifeq(product(inverse(a),identity,A),true,product(inverse(c),d,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1899]
% 47.83/47.89 ifeq(product(identity,d,A),true,product(inverse(c),A,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1900]
% 47.83/47.89 ifeq(product(inverse(c),identity,A),true,product(A,d,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1901]
% 47.83/47.89 ifeq(product(identity,inverse(c),A),true,product(A,d,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1902]
% 47.83/47.89 ifeq(product(d,A,identity),true,product(inverse(a),A,inverse(c)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1903]
% 47.83/47.89 ifeq(product(identity,A,d),true,product(inverse(c),A,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1904]
% 47.83/47.89 ifeq(product(inverse(c),d,A),true,product(A,identity,inverse(a)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1905]
% 47.83/47.89 ifeq(product(inverse(c),d,A),true,product(inverse(a),identity,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1906]
% 47.83/47.89 ifeq(product(inverse(a),inverse(d),A),true,product(inverse(c),identity,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1907]
% 47.83/47.89 ifeq(product(A,inverse(c),inverse(d)),true,product(A,inverse(a),identity),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1908]
% 47.83/47.89 ifeq(product(A,inverse(d),inverse(c)),true,product(A,identity,inverse(a)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1910]
% 47.83/47.89 ifeq(product(inverse(c),identity,A),true,product(inverse(a),inverse(d),A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1913]
% 47.83/47.89 ifeq(product(multiply(A,inverse(c)),d,B),true,product(A,inverse(a),B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1914]
% 47.83/47.89 ifeq(product(A,inverse(c),B),true,product(A,inverse(a),multiply(B,d)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1915]
% 47.83/47.89 ifeq(product(d,A,B),true,product(inverse(c),B,multiply(inverse(a),A)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1916]
% 47.83/47.89 ifeq(product(A,B,inverse(c)),true,product(A,multiply(B,d),inverse(a)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1917]
% 47.83/47.89 ifeq(product(inverse(a),A,B),true,product(inverse(c),multiply(d,A),B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1918]
% 47.83/47.89 ifeq(product(inverse(c),multiply(d,A),B),true,product(inverse(a),A,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1919]
% 47.83/47.89 ifeq(product(d,A,B),true,product(inverse(a),A,multiply(inverse(c),B)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1920]
% 47.83/47.89 ifeq(product(A,inverse(c),B),true,product(B,d,multiply(A,inverse(a))),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1921]
% 47.83/47.89 ifeq(product(A,inverse(a),B),true,product(multiply(A,inverse(c)),d,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1922]
% 47.83/47.89 ifeq(product(A,B,d),true,product(multiply(inverse(c),A),B,inverse(a)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule [1923] multiply(inverse(d),h) -> inverse(b) collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1924] ifeq(product(h,b,A),true,product(inverse(d),A,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1925] ifeq(product(d,A,h),true,product(identity,A,inverse(b)),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1926] ifeq(product(h,A,d),true,product(inverse(b),A,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1927] ifeq(product(b,inverse(d),A),true,product(A,h,identity),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1928] product(inverse(d),j,identity) -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1929] product(inverse(d),identity,multiply(inverse(b),inverse(h))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1930] product(A,inverse(b),multiply(multiply(A,inverse(d)),h)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1931] product(inverse(b),inverse(h),inverse(d)) -> true collapsed.
% 47.83/47.89 Rule [1932] product(inverse(b),b,multiply(inverse(d),j)) -> true collapsed.
% 47.83/47.89 Rule [1933] product(multiply(b,inverse(d)),h,identity) -> true collapsed.
% 47.83/47.89 Rule [1934] product(inverse(d),multiply(h,A),multiply(inverse(b),A)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1935] product(inverse(b),A,multiply(inverse(d),multiply(h,A))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1936] product(multiply(A,inverse(d)),h,multiply(A,inverse(b))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1939]
% 47.83/47.89 ifeq(product(A,inverse(d),identity),true,product(A,inverse(b),h),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1940]
% 47.83/47.89 ifeq(product(A,identity,inverse(d)),true,product(A,h,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1941]
% 47.83/47.89 ifeq(product(inverse(d),h,A),true,product(identity,A,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1942]
% 47.83/47.89 ifeq(product(h,identity,A),true,product(inverse(d),A,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1943]
% 47.83/47.89 ifeq(product(inverse(b),identity,A),true,product(inverse(d),h,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1944]
% 47.83/47.89 ifeq(product(identity,h,A),true,product(inverse(d),A,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1945]
% 47.83/47.89 ifeq(product(inverse(b),b,A),true,product(inverse(d),j,A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1946]
% 47.83/47.89 ifeq(product(inverse(d),identity,A),true,product(A,h,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1947]
% 47.83/47.89 ifeq(product(identity,inverse(d),A),true,product(A,h,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1948]
% 47.83/47.89 ifeq(product(h,A,identity),true,product(inverse(b),A,inverse(d)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1949]
% 47.83/47.89 ifeq(product(identity,A,h),true,product(inverse(d),A,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1950]
% 47.83/47.89 ifeq(product(inverse(d),h,A),true,product(A,identity,inverse(b)),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1951]
% 47.83/47.89 ifeq(product(inverse(d),h,A),true,product(inverse(b),identity,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1952]
% 47.83/47.89 ifeq(product(inverse(d),j,A),true,product(inverse(b),b,A),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1953]
% 47.83/47.89 ifeq(product(inverse(b),inverse(h),A),true,product(inverse(d),identity,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1954]
% 47.83/47.89 ifeq(product(A,inverse(d),inverse(h)),true,product(A,inverse(b),identity),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1955]
% 47.83/47.89 ifeq(product(A,inverse(h),inverse(d)),true,product(A,identity,inverse(b)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1956]
% 47.83/47.89 ifeq(product(inverse(d),identity,A),true,product(inverse(b),inverse(h),A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1958]
% 47.83/47.89 ifeq(product(multiply(A,inverse(d)),h,B),true,product(A,inverse(b),B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1959]
% 47.83/47.89 ifeq(product(h,A,B),true,product(inverse(d),B,multiply(inverse(b),A)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1960]
% 47.83/47.89 ifeq(product(A,inverse(d),B),true,product(A,inverse(b),multiply(B,h)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1961]
% 47.83/47.89 ifeq(product(inverse(b),A,B),true,product(inverse(d),multiply(h,A),B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1962]
% 47.83/47.89 ifeq(product(A,B,inverse(d)),true,product(A,multiply(B,h),inverse(b)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1963]
% 47.83/47.89 ifeq(product(inverse(d),multiply(h,A),B),true,product(inverse(b),A,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1964]
% 47.83/47.89 ifeq(product(h,A,B),true,product(inverse(b),A,multiply(inverse(d),B)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1965]
% 47.83/47.89 ifeq(product(A,inverse(d),B),true,product(B,h,multiply(A,inverse(b))),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1966]
% 47.83/47.89 ifeq(product(A,inverse(b),B),true,product(multiply(A,inverse(d)),h,B),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [1967]
% 47.83/47.89 ifeq(product(A,B,h),true,product(multiply(inverse(d),A),B,inverse(b)),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule [1970] ifeq(product(d,multiply(a,A),B),true,product(c,A,B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1971] ifeq(product(h,multiply(b,A),B),true,product(d,A,B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1975] ifeq(product(c,A,B),true,product(d,multiply(a,A),B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1976] ifeq(product(d,A,B),true,product(h,multiply(b,A),B),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1985] product(c,A,multiply(d,multiply(a,A))) -> true collapsed.
% 47.83/47.89 Rule [1986] product(inverse(A),multiply(multiply(A,c),inverse(a)),d) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1987] product(d,A,multiply(h,multiply(b,A))) -> true collapsed.
% 47.83/47.89 Rule [1988] product(inverse(A),multiply(multiply(A,d),inverse(b)),h) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [1995] product(d,multiply(a,inverse(c)),identity) -> true collapsed.
% 47.83/47.89 Rule [1996] product(h,multiply(b,inverse(d)),identity) -> true collapsed.
% 47.83/47.89 Rule [1999] product(d,multiply(a,A),multiply(c,A)) -> true collapsed.
% 47.83/47.89 Rule [2000] product(multiply(c,inverse(A)),multiply(A,inverse(a)),d) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [2001] product(h,multiply(b,A),multiply(d,A)) -> true collapsed.
% 47.83/47.89 Rule [2002] product(multiply(d,inverse(A)),multiply(A,inverse(b)),h) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2029]
% 47.83/47.89 ifeq(product(multiply(A,c),inverse(a),B),true,product(inverse(A),B,d),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2030]
% 47.83/47.89 ifeq(product(multiply(A,d),inverse(b),B),true,product(inverse(A),B,h),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2035]
% 47.83/47.89 ifeq(product(c,inverse(A),B),true,product(B,multiply(A,inverse(a)),d),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2036]
% 47.83/47.89 ifeq(product(d,inverse(A),B),true,product(B,multiply(A,inverse(b)),h),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2100] product(a,multiply(multiply(b,inverse(a)),A),multiply(d,A)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [2101] ifeq2(product(a,multiply(b,inverse(a)),A),true,A,d) -> d
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [2102] ifeq2(product(a,multiply(b,inverse(a)),A),true,d,A) -> A
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [2104] ifeq(product(a,b,A),true,product(A,inverse(a),d),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2105]
% 47.83/47.89 product(a,multiply(multiply(b,inverse(a)),inverse(d)),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2106]
% 47.83/47.89 product(a,identity,multiply(d,inverse(multiply(b,inverse(a))))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule [2107] product(d,inverse(multiply(b,inverse(a))),a) -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2108]
% 47.83/47.89 product(multiply(inverse(d),a),multiply(b,inverse(a)),identity) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2109]
% 47.83/47.89 product(identity,multiply(b,inverse(a)),multiply(inverse(a),d)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2110] product(A,d,multiply(multiply(A,a),multiply(b,inverse(a)))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2111] product(d,A,multiply(a,multiply(multiply(b,inverse(a)),A))) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2112] product(multiply(A,a),multiply(b,inverse(a)),multiply(A,d)) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2117]
% 47.83/47.89 ifeq(product(A,a,identity),true,product(A,d,multiply(b,inverse(a))),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2118]
% 47.83/47.89 ifeq(product(A,identity,a),true,product(A,multiply(b,inverse(a)),d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2119]
% 47.83/47.89 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,A,d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2120]
% 47.83/47.89 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,d,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2121]
% 47.83/47.89 ifeq(product(multiply(b,inverse(a)),identity,A),true,product(a,A,d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2122]
% 47.83/47.89 ifeq(product(d,identity,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2123]
% 47.83/47.89 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(a,A,d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2124]
% 47.83/47.89 ifeq(product(a,identity,A),true,product(A,multiply(b,inverse(a)),d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2125]
% 47.83/47.89 ifeq(product(identity,a,A),true,product(A,multiply(b,inverse(a)),d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2126]
% 47.83/47.89 ifeq(product(identity,d,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2127]
% 47.83/47.89 ifeq(product(multiply(b,inverse(a)),A,identity),true,product(d,A,a),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2128]
% 47.83/47.89 ifeq(product(identity,A,multiply(b,inverse(a))),true,product(a,A,d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2129]
% 47.83/47.89 ifeq(product(a,multiply(b,inverse(a)),A),true,product(d,identity,A),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2130]
% 47.83/47.89 ifeq(product(a,multiply(b,inverse(a)),A),true,product(A,identity,d),true) ->
% 47.83/47.89 true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2131]
% 47.83/47.89 ifeq(product(b,A,multiply(b,inverse(a))),true,product(c,A,d),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2132]
% 47.83/47.89 ifeq(product(multiply(b,inverse(a)),A,b),true,product(d,A,c),true) -> true
% 47.83/47.89 collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2133]
% 47.83/47.89 ifeq(product(multiply(b,inverse(a)),inverse(d),A),true,product(a,A,identity),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2134]
% 47.83/47.89 ifeq(product(d,inverse(multiply(b,inverse(a))),A),true,product(a,identity,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2135]
% 47.83/47.89 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(inverse(a),d,A),true)
% 47.83/47.89 -> true collapsed.
% 47.83/47.89 Rule
% 47.83/47.89 [2136]
% 47.83/47.89 ifeq(product(A,a,inverse(multiply(b,inverse(a)))),true,product(A,d,identity),true)
% 47.83/47.89 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2137]
% 49.03/49.15 ifeq(product(A,inverse(multiply(b,inverse(a))),a),true,product(A,identity,d),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2139]
% 49.03/49.15 ifeq(product(inverse(a),A,multiply(b,inverse(a))),true,product(identity,A,d),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2140]
% 49.03/49.15 ifeq(product(multiply(b,inverse(a)),A,inverse(a)),true,product(d,A,identity),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2141]
% 49.03/49.15 ifeq(product(a,identity,A),true,product(d,inverse(multiply(b,inverse(a))),A),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2142]
% 49.03/49.15 ifeq(product(inverse(d),a,A),true,product(A,multiply(b,inverse(a)),identity),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2143]
% 49.03/49.15 ifeq(product(inverse(a),d,A),true,product(identity,multiply(b,inverse(a)),A),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2152]
% 49.03/49.15 ifeq(product(A,d,B),true,product(multiply(A,a),multiply(b,inverse(a)),B),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2153]
% 49.03/49.15 ifeq(product(A,B,multiply(b,inverse(a))),true,product(multiply(a,A),B,d),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2154]
% 49.03/49.15 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,inverse(a))),d),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2155]
% 49.03/49.15 ifeq(product(d,A,B),true,product(a,multiply(multiply(b,inverse(a)),A),B),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2156]
% 49.03/49.15 ifeq(product(multiply(A,a),multiply(b,inverse(a)),B),true,product(A,d,B),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2157]
% 49.03/49.15 ifeq(product(multiply(b,inverse(a)),A,B),true,product(a,B,multiply(d,A)),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2158]
% 49.03/49.15 ifeq(product(A,a,B),true,product(A,d,multiply(B,multiply(b,inverse(a)))),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2159]
% 49.03/49.15 ifeq(product(a,multiply(multiply(b,inverse(a)),A),B),true,product(d,A,B),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2160]
% 49.03/49.15 ifeq(product(multiply(b,inverse(a)),A,B),true,product(d,A,multiply(a,B)),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2161]
% 49.03/49.15 ifeq(product(A,a,B),true,product(B,multiply(b,inverse(a)),multiply(A,d)),true)
% 49.03/49.15 -> true collapsed.
% 49.03/49.15 Rule [2212] product(d,A,multiply(j,A)) -> true collapsed.
% 49.03/49.15 Rule [2213] product(j,A,multiply(d,A)) -> true collapsed.
% 49.03/49.15 Rule [2214] ifeq2(product(d,identity,A),true,A,j) -> j collapsed.
% 49.03/49.15 Rule [2215] ifeq2(product(d,identity,A),true,j,A) -> A collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2216]
% 49.03/49.15 ifeq(product(A,B,identity),true,product(multiply(d,A),B,j),true) -> true
% 49.03/49.15 collapsed.
% 49.03/49.15 Rule
% 49.03/49.15 [2217]
% 49.03/49.15 ifeq(product(A,j,B),true,product(multiply(A,d),identity,B),true) -> true
% 49.03/49.15 collapsed.
% 49.03/49.15 Current number of equations to process: 408
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 683
% 49.03/49.15 New rule produced : [2219] product(c,inverse(a),j) -> true
% 49.03/49.15 Current number of equations to process: 407
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 684
% 49.03/49.15 New rule produced : [2220] multiply(j,inverse(b)) -> h
% 49.03/49.15 Rule [1284] product(h,identity,multiply(j,inverse(b))) -> true collapsed.
% 49.03/49.15 Rule [1532] product(inverse(h),multiply(j,inverse(b)),identity) -> true
% 49.03/49.15 collapsed.
% 49.03/49.15 Current number of equations to process: 406
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 683
% 49.03/49.15 New rule produced : [2221] product(j,a,c) -> true
% 49.03/49.15 Current number of equations to process: 405
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 684
% 49.03/49.15 New rule produced : [2222] multiply(inverse(c),j) -> inverse(a)
% 49.03/49.15 Current number of equations to process: 404
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 685
% 49.03/49.15 New rule produced : [2223] multiply(inverse(j),h) -> inverse(b)
% 49.03/49.15 Rule [1349] product(multiply(inverse(j),h),b,identity) -> true collapsed.
% 49.03/49.15 Current number of equations to process: 403
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 685
% 49.03/49.15 New rule produced : [2224] product(inverse(c),j,inverse(a)) -> true
% 49.03/49.15 Current number of equations to process: 402
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 686
% 49.03/49.15 New rule produced : [2225] product(inverse(j),h,inverse(b)) -> true
% 49.03/49.15 Current number of equations to process: 401
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 687
% 49.03/49.15 New rule produced : [2226] product(c,identity,multiply(j,a)) -> true
% 49.03/49.15 Current number of equations to process: 400
% 49.03/49.15 Current number of ordered equations: 0
% 49.03/49.15 Current number of rules: 688
% 49.03/49.15 New rule produced : [2227] product(c,b,multiply(j,c)) -> true
% 49.03/49.15 Current number of equations to process: 399
% 49.03/49.15 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 689
% 49.24/49.33 New rule produced : [2228] product(j,c,multiply(c,b)) -> true
% 49.24/49.33 Current number of equations to process: 398
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 690
% 49.24/49.33 New rule produced : [2229] product(a,multiply(b,inverse(a)),j) -> true
% 49.24/49.33 Current number of equations to process: 397
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 691
% 49.24/49.33 New rule produced : [2230] product(inverse(c),multiply(j,a),identity) -> true
% 49.24/49.33 Current number of equations to process: 396
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 692
% 49.24/49.33 New rule produced : [2231] product(inverse(a),inverse(j),inverse(c)) -> true
% 49.24/49.33 Current number of equations to process: 395
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 693
% 49.24/49.33 New rule produced : [2232] product(multiply(a,inverse(c)),j,identity) -> true
% 49.24/49.33 Current number of equations to process: 394
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 694
% 49.24/49.33 New rule produced : [2233] product(inverse(b),inverse(h),inverse(j)) -> true
% 49.24/49.33 Current number of equations to process: 393
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 695
% 49.24/49.33 New rule produced : [2234] product(multiply(b,inverse(j)),h,identity) -> true
% 49.24/49.33 Current number of equations to process: 392
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 696
% 49.24/49.33 New rule produced : [2235] product(j,multiply(a,inverse(c)),identity) -> true
% 49.24/49.33 Current number of equations to process: 391
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 697
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2236] product(c,multiply(inverse(a),inverse(j)),identity) -> true
% 49.24/49.33 Current number of equations to process: 390
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 698
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2237] product(multiply(inverse(j),c),inverse(a),identity) -> true
% 49.24/49.33 Current number of equations to process: 389
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 699
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2238] product(inverse(a),j,multiply(b,inverse(a))) -> true
% 49.24/49.33 Current number of equations to process: 388
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 700
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2239] product(b,inverse(a),multiply(inverse(a),j)) -> true
% 49.24/49.33 Current number of equations to process: 387
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 701
% 49.24/49.33 New rule produced : [2240] product(c,A,multiply(j,multiply(a,A))) -> true
% 49.24/49.33 Current number of equations to process: 386
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 702
% 49.24/49.33 New rule produced : [2241] product(j,multiply(a,A),multiply(c,A)) -> true
% 49.24/49.33 Current number of equations to process: 385
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 703
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2242] product(j,inverse(multiply(b,inverse(a))),a) -> true
% 49.24/49.33 Current number of equations to process: 384
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 704
% 49.24/49.33 New rule produced : [2243] ifeq2(product(c,inverse(a),A),true,A,j) -> j
% 49.24/49.33 Current number of equations to process: 382
% 49.24/49.33 Current number of ordered equations: 1
% 49.24/49.33 Current number of rules: 705
% 49.24/49.33 New rule produced : [2244] ifeq2(product(c,inverse(a),A),true,j,A) -> A
% 49.24/49.33 Current number of equations to process: 382
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 706
% 49.24/49.33 New rule produced : [2245] ifeq2(product(j,inverse(b),A),true,A,h) -> h
% 49.24/49.33 Current number of equations to process: 380
% 49.24/49.33 Current number of ordered equations: 1
% 49.24/49.33 Current number of rules: 707
% 49.24/49.33 New rule produced : [2246] ifeq2(product(j,inverse(b),A),true,h,A) -> A
% 49.24/49.33 Current number of equations to process: 380
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 708
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2247] product(c,multiply(inverse(a),A),multiply(j,A)) -> true
% 49.24/49.33 Current number of equations to process: 379
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 709
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2248] product(A,j,multiply(multiply(A,c),inverse(a))) -> true
% 49.24/49.33 Current number of equations to process: 378
% 49.24/49.33 Current number of ordered equations: 0
% 49.24/49.33 Current number of rules: 710
% 49.24/49.33 New rule produced :
% 49.24/49.33 [2249] product(A,h,multiply(multiply(A,j),inverse(b))) -> true
% 49.44/49.51 Current number of equations to process: 377
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 711
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2250] product(multiply(A,c),inverse(a),multiply(A,j)) -> true
% 49.44/49.51 Current number of equations to process: 376
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 712
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2251] product(j,A,multiply(c,multiply(inverse(a),A))) -> true
% 49.44/49.51 Current number of equations to process: 375
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 713
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2252] product(multiply(A,j),inverse(b),multiply(A,h)) -> true
% 49.44/49.51 Current number of equations to process: 374
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 714
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2253] product(inverse(c),identity,multiply(inverse(a),inverse(j))) -> true
% 49.44/49.51 Current number of equations to process: 373
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 715
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2254] product(inverse(j),identity,multiply(inverse(b),inverse(h))) -> true
% 49.44/49.51 Current number of equations to process: 372
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 716
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2255] product(c,multiply(inverse(a),multiply(inverse(j),A)),A) -> true
% 49.44/49.51 Current number of equations to process: 371
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 717
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2256] product(A,multiply(multiply(inverse(A),c),inverse(a)),j) -> true
% 49.44/49.51 Current number of equations to process: 370
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 718
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2257] product(j,multiply(inverse(b),multiply(inverse(h),A)),A) -> true
% 49.44/49.51 Current number of equations to process: 369
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 719
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2258] product(A,multiply(multiply(inverse(A),j),inverse(b)),h) -> true
% 49.44/49.51 Current number of equations to process: 368
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 720
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2259] product(multiply(c,A),multiply(inverse(A),inverse(a)),j) -> true
% 49.44/49.51 Current number of equations to process: 367
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 721
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2260] product(multiply(j,A),multiply(inverse(A),inverse(b)),h) -> true
% 49.44/49.51 Current number of equations to process: 366
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 722
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2261] ifeq2(product(inverse(c),j,A),true,inverse(a),A) -> A
% 49.44/49.51 Current number of equations to process: 365
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 723
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2262] product(A,inverse(a),multiply(multiply(A,inverse(c)),j)) -> true
% 49.44/49.51 Current number of equations to process: 364
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 724
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2263] product(inverse(c),multiply(j,A),multiply(inverse(a),A)) -> true
% 49.44/49.51 Current number of equations to process: 363
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 725
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2264] product(inverse(a),A,multiply(inverse(c),multiply(j,A))) -> true
% 49.44/49.51 Current number of equations to process: 362
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 726
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2265] product(multiply(A,inverse(c)),j,multiply(A,inverse(a))) -> true
% 49.44/49.51 Current number of equations to process: 361
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 727
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2266] ifeq2(product(inverse(j),h,A),true,inverse(b),A) -> A
% 49.44/49.51 Current number of equations to process: 360
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 728
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2267] product(A,inverse(b),multiply(multiply(A,inverse(j)),h)) -> true
% 49.44/49.51 Current number of equations to process: 359
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 729
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2268] product(inverse(j),multiply(h,A),multiply(inverse(b),A)) -> true
% 49.44/49.51 Current number of equations to process: 358
% 49.44/49.51 Current number of ordered equations: 0
% 49.44/49.51 Current number of rules: 730
% 49.44/49.51 New rule produced :
% 49.44/49.51 [2269] product(inverse(b),A,multiply(inverse(j),multiply(h,A))) -> true
% 49.44/49.51 Current number of equations to process: 357
% 49.44/49.51 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 731
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2270] product(multiply(A,inverse(j)),h,multiply(A,inverse(b))) -> true
% 49.55/49.69 Current number of equations to process: 356
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 732
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2271] product(inverse(A),multiply(multiply(A,c),inverse(a)),j) -> true
% 49.55/49.69 Current number of equations to process: 355
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 733
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2272] product(inverse(A),multiply(multiply(A,j),inverse(b)),h) -> true
% 49.55/49.69 Current number of equations to process: 354
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 734
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2273] product(multiply(c,inverse(A)),multiply(A,inverse(a)),j) -> true
% 49.55/49.69 Current number of equations to process: 353
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 735
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2274] product(multiply(j,inverse(A)),multiply(A,inverse(b)),h) -> true
% 49.55/49.69 Current number of equations to process: 352
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 736
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2275]
% 49.55/49.69 product(a,multiply(multiply(b,inverse(a)),inverse(j)),identity) -> true
% 49.55/49.69 Current number of equations to process: 351
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 737
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2276]
% 49.55/49.69 product(a,identity,multiply(j,inverse(multiply(b,inverse(a))))) -> true
% 49.55/49.69 Current number of equations to process: 350
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 738
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2277]
% 49.55/49.69 product(multiply(inverse(j),a),multiply(b,inverse(a)),identity) -> true
% 49.55/49.69 Current number of equations to process: 349
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 739
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2278]
% 49.55/49.69 product(identity,multiply(b,inverse(a)),multiply(inverse(a),j)) -> true
% 49.55/49.69 Current number of equations to process: 348
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 740
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2279] ifeq2(product(inverse(c),j,A),true,A,inverse(a)) -> inverse(a)
% 49.55/49.69 Current number of equations to process: 347
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 741
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2280] ifeq2(product(inverse(j),h,A),true,A,inverse(b)) -> inverse(b)
% 49.55/49.69 Current number of equations to process: 346
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 742
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2281] ifeq(product(A,c,a),true,product(A,j,identity),true) -> true
% 49.55/49.69 Current number of equations to process: 345
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 743
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2282] ifeq(product(A,j,b),true,product(A,h,identity),true) -> true
% 49.55/49.69 Current number of equations to process: 344
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 744
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2283] ifeq(product(A,a,c),true,product(A,identity,j),true) -> true
% 49.55/49.69 Current number of equations to process: 343
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 745
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2284] ifeq(product(A,b,j),true,product(A,identity,h),true) -> true
% 49.55/49.69 Current number of equations to process: 342
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 746
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2285] ifeq(product(j,a,A),true,product(c,identity,A),true) -> true
% 49.55/49.69 Current number of equations to process: 341
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 747
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2286] ifeq(product(A,c,c),true,product(A,j,j),true) -> true
% 49.55/49.69 Current number of equations to process: 340
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 748
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2287] ifeq(product(A,j,j),true,product(A,h,h),true) -> true
% 49.55/49.69 Current number of equations to process: 339
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 749
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2288] ifeq(product(c,identity,A),true,product(j,a,A),true) -> true
% 49.55/49.69 Current number of equations to process: 338
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 750
% 49.55/49.69 New rule produced :
% 49.55/49.69 [2289] ifeq(product(j,c,A),true,product(c,b,A),true) -> true
% 49.55/49.69 Current number of equations to process: 337
% 49.55/49.69 Current number of ordered equations: 0
% 49.55/49.69 Current number of rules: 751
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2290] ifeq(product(c,b,A),true,product(j,c,A),true) -> true
% 49.86/49.96 Current number of equations to process: 336
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 752
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2291] product(a,multiply(multiply(b,inverse(a)),A),multiply(j,A)) -> true
% 49.86/49.96 Current number of equations to process: 335
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 753
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2292] ifeq2(product(a,multiply(b,inverse(a)),A),true,A,j) -> j
% 49.86/49.96 Current number of equations to process: 333
% 49.86/49.96 Current number of ordered equations: 1
% 49.86/49.96 Current number of rules: 754
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2293] ifeq2(product(a,multiply(b,inverse(a)),A),true,j,A) -> A
% 49.86/49.96 Current number of equations to process: 333
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 755
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2294] product(A,j,multiply(multiply(A,a),multiply(b,inverse(a)))) -> true
% 49.86/49.96 Current number of equations to process: 332
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 756
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2295] product(j,A,multiply(a,multiply(multiply(b,inverse(a)),A))) -> true
% 49.86/49.96 Current number of equations to process: 331
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 757
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2296] product(multiply(A,a),multiply(b,inverse(a)),multiply(A,j)) -> true
% 49.86/49.96 Current number of equations to process: 330
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 758
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2297] product(j,multiply(multiply(j,h),b),identity) -> true
% 49.86/49.96 Current number of equations to process: 333
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 759
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2298] product(multiply(multiply(j,h),b),j,identity) -> true
% 49.86/49.96 Current number of equations to process: 333
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 760
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2299] product(h,multiply(b,j),multiply(multiply(j,h),b)) -> true
% 49.86/49.96 Current number of equations to process: 332
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 761
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2300] ifeq(product(A,c,identity),true,product(A,j,inverse(a)),true) -> true
% 49.86/49.96 Current number of equations to process: 333
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 762
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2301] ifeq(product(A,j,identity),true,product(A,h,inverse(b)),true) -> true
% 49.86/49.96 Current number of equations to process: 332
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 763
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2302] ifeq(product(A,identity,c),true,product(A,inverse(a),j),true) -> true
% 49.86/49.96 Current number of equations to process: 331
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 764
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2303] ifeq(product(A,identity,j),true,product(A,inverse(b),h),true) -> true
% 49.86/49.96 Current number of equations to process: 330
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 765
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2304] ifeq(product(c,inverse(a),A),true,product(identity,A,j),true) -> true
% 49.86/49.96 Current number of equations to process: 328
% 49.86/49.96 Current number of ordered equations: 1
% 49.86/49.96 Current number of rules: 766
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2305] ifeq(product(c,inverse(a),A),true,product(identity,j,A),true) -> true
% 49.86/49.96 Current number of equations to process: 328
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 767
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2306] ifeq(product(j,inverse(b),A),true,product(identity,A,h),true) -> true
% 49.86/49.96 Current number of equations to process: 326
% 49.86/49.96 Current number of ordered equations: 1
% 49.86/49.96 Current number of rules: 768
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2307] ifeq(product(j,inverse(b),A),true,product(identity,h,A),true) -> true
% 49.86/49.96 Current number of equations to process: 326
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 769
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2308] ifeq(product(inverse(a),identity,A),true,product(c,A,j),true) -> true
% 49.86/49.96 Current number of equations to process: 325
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 770
% 49.86/49.96 New rule produced :
% 49.86/49.96 [2309] ifeq(product(inverse(b),identity,A),true,product(j,A,h),true) -> true
% 49.86/49.96 Current number of equations to process: 324
% 49.86/49.96 Current number of ordered equations: 0
% 49.86/49.96 Current number of rules: 771
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2310] ifeq(product(j,identity,A),true,product(c,inverse(a),A),true) -> true
% 50.07/50.13 Current number of equations to process: 323
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 772
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2311] ifeq(product(identity,inverse(a),A),true,product(c,A,j),true) -> true
% 50.07/50.13 Current number of equations to process: 322
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 773
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2312] ifeq(product(identity,inverse(b),A),true,product(j,A,h),true) -> true
% 50.07/50.13 Current number of equations to process: 321
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 774
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2313] ifeq(product(b,inverse(a),A),true,product(a,A,j),true) -> true
% 50.07/50.13 Current number of equations to process: 320
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 775
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2314] ifeq(product(inverse(b),b,A),true,product(j,A,j),true) -> true
% 50.07/50.13 Current number of equations to process: 319
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 776
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2315] ifeq(product(c,identity,A),true,product(A,inverse(a),j),true) -> true
% 50.07/50.13 Current number of equations to process: 318
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 777
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2316] ifeq(product(j,identity,A),true,product(A,inverse(b),h),true) -> true
% 50.07/50.13 Current number of equations to process: 317
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 778
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2317] ifeq(product(identity,c,A),true,product(A,inverse(a),j),true) -> true
% 50.07/50.13 Current number of equations to process: 316
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 779
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2318] ifeq(product(identity,j,A),true,product(A,inverse(b),h),true) -> true
% 50.07/50.13 Current number of equations to process: 315
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 780
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2319] ifeq(product(identity,j,A),true,product(c,inverse(a),A),true) -> true
% 50.07/50.13 Current number of equations to process: 314
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 781
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2320] ifeq(product(identity,h,A),true,product(j,inverse(b),A),true) -> true
% 50.07/50.13 Current number of equations to process: 313
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 782
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2321] ifeq(product(inverse(a),A,identity),true,product(j,A,c),true) -> true
% 50.07/50.13 Current number of equations to process: 312
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 783
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2322] ifeq(product(inverse(b),A,identity),true,product(h,A,j),true) -> true
% 50.07/50.13 Current number of equations to process: 311
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 784
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2323] ifeq(product(identity,A,inverse(a)),true,product(c,A,j),true) -> true
% 50.07/50.13 Current number of equations to process: 310
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 785
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2324] ifeq(product(identity,A,inverse(b)),true,product(j,A,h),true) -> true
% 50.07/50.13 Current number of equations to process: 309
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 786
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2325] ifeq(product(c,inverse(a),A),true,product(j,identity,A),true) -> true
% 50.07/50.13 Current number of equations to process: 307
% 50.07/50.13 Current number of ordered equations: 1
% 50.07/50.13 Current number of rules: 787
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2326] ifeq(product(c,inverse(a),A),true,product(A,identity,j),true) -> true
% 50.07/50.13 Current number of equations to process: 307
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 788
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2327] ifeq(product(j,inverse(b),A),true,product(A,identity,h),true) -> true
% 50.07/50.13 Current number of equations to process: 306
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 789
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2328] ifeq(product(j,a,A),true,product(inverse(c),A,identity),true) -> true
% 50.07/50.13 Current number of equations to process: 305
% 50.07/50.13 Current number of ordered equations: 0
% 50.07/50.13 Current number of rules: 790
% 50.07/50.13 New rule produced :
% 50.07/50.13 [2329] ifeq(product(c,A,j),true,product(identity,A,inverse(a)),true) -> true
% 50.07/50.13 Current number of equations to process: 304
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 791
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2330] ifeq(product(a,inverse(c),A),true,product(A,j,identity),true) -> true
% 50.24/50.29 Current number of equations to process: 302
% 50.24/50.29 Current number of ordered equations: 1
% 50.24/50.29 Current number of rules: 792
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2331] ifeq(product(j,A,c),true,product(inverse(a),A,identity),true) -> true
% 50.24/50.29 Current number of equations to process: 302
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 793
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2332] ifeq(product(h,b,A),true,product(inverse(j),A,identity),true) -> true
% 50.24/50.29 Current number of equations to process: 301
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 794
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2333] ifeq(product(j,A,h),true,product(identity,A,inverse(b)),true) -> true
% 50.24/50.29 Current number of equations to process: 300
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 795
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2334] ifeq(product(b,inverse(j),A),true,product(A,h,identity),true) -> true
% 50.24/50.29 Current number of equations to process: 298
% 50.24/50.29 Current number of ordered equations: 1
% 50.24/50.29 Current number of rules: 796
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2335] ifeq(product(h,A,j),true,product(inverse(b),A,identity),true) -> true
% 50.24/50.29 Current number of equations to process: 298
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 797
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2336] ifeq(product(a,b,A),true,product(A,inverse(a),j),true) -> true
% 50.24/50.29 Current number of equations to process: 297
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 798
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2337] product(A,multiply(j,B),multiply(multiply(multiply(A,h),b),B)) -> true
% 50.24/50.29 Current number of equations to process: 296
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 799
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2338] product(A,multiply(B,j),multiply(multiply(multiply(A,B),h),b)) -> true
% 50.24/50.29 Current number of equations to process: 295
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 800
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2339] ifeq2(product(A,j,B),true,multiply(multiply(A,h),b),B) -> B
% 50.24/50.29 Current number of equations to process: 294
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 801
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2340]
% 50.24/50.29 ifeq(product(inverse(a),inverse(j),A),true,product(c,A,identity),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 293
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 802
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2341]
% 50.24/50.29 ifeq(product(inverse(b),inverse(h),A),true,product(j,A,identity),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 292
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 803
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2342]
% 50.24/50.29 ifeq(product(identity,inverse(a),A),true,product(inverse(c),j,A),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 291
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 804
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2343]
% 50.24/50.29 ifeq(product(identity,inverse(b),A),true,product(inverse(j),h,A),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 290
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 805
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2344]
% 50.24/50.29 ifeq(product(inverse(c),A,inverse(a)),true,product(identity,A,j),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 289
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 806
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2345]
% 50.24/50.29 ifeq(product(inverse(j),A,inverse(b)),true,product(identity,A,h),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 288
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 807
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2346]
% 50.24/50.29 ifeq(product(inverse(a),A,inverse(c)),true,product(j,A,identity),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 287
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 808
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2347]
% 50.24/50.29 ifeq(product(inverse(b),A,inverse(j)),true,product(h,A,identity),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 286
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 809
% 50.24/50.29 New rule produced :
% 50.24/50.29 [2348]
% 50.24/50.29 ifeq(product(inverse(j),c,A),true,product(A,inverse(a),identity),true) ->
% 50.24/50.29 true
% 50.24/50.29 Current number of equations to process: 285
% 50.24/50.29 Current number of ordered equations: 0
% 50.24/50.29 Current number of rules: 810
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2349]
% 50.37/50.47 ifeq(product(inverse(h),j,A),true,product(A,inverse(b),identity),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 284
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 811
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2350]
% 50.37/50.47 ifeq(product(inverse(c),j,A),true,product(identity,inverse(a),A),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 283
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 812
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2351]
% 50.37/50.47 ifeq(product(inverse(j),h,A),true,product(identity,inverse(b),A),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 282
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 813
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2352]
% 50.37/50.47 ifeq(product(inverse(a),A,inverse(a)),true,product(j,A,j),true) -> true
% 50.37/50.47 Current number of equations to process: 281
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 814
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2353]
% 50.37/50.47 ifeq(product(b,inverse(a),A),true,product(inverse(a),j,A),true) -> true
% 50.37/50.47 Current number of equations to process: 280
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 815
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2354]
% 50.37/50.47 ifeq(product(inverse(a),j,A),true,product(b,inverse(a),A),true) -> true
% 50.37/50.47 Current number of equations to process: 279
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 816
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2355]
% 50.37/50.47 ifeq(product(A,inverse(c),identity),true,product(A,inverse(a),j),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 278
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 817
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2356]
% 50.37/50.47 ifeq(product(A,identity,inverse(c)),true,product(A,j,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 277
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 818
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2357]
% 50.37/50.47 ifeq(product(inverse(c),j,A),true,product(identity,A,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 276
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 819
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2358]
% 50.37/50.47 ifeq(product(j,identity,A),true,product(inverse(c),A,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 275
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 820
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2359]
% 50.37/50.47 ifeq(product(inverse(a),identity,A),true,product(inverse(c),j,A),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 274
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 821
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2360]
% 50.37/50.47 ifeq(product(identity,j,A),true,product(inverse(c),A,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 273
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 822
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2361]
% 50.37/50.47 ifeq(product(inverse(c),identity,A),true,product(A,j,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 272
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 823
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2362]
% 50.37/50.47 ifeq(product(identity,inverse(c),A),true,product(A,j,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 271
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 824
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2363]
% 50.37/50.47 ifeq(product(j,A,identity),true,product(inverse(a),A,inverse(c)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 270
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 825
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2364]
% 50.37/50.47 ifeq(product(identity,A,j),true,product(inverse(c),A,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 269
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 826
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2365]
% 50.37/50.47 ifeq(product(inverse(c),j,A),true,product(A,identity,inverse(a)),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 267
% 50.37/50.47 Current number of ordered equations: 1
% 50.37/50.47 Current number of rules: 827
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2366]
% 50.37/50.47 ifeq(product(inverse(c),j,A),true,product(inverse(a),identity,A),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 267
% 50.37/50.47 Current number of ordered equations: 0
% 50.37/50.47 Current number of rules: 828
% 50.37/50.47 New rule produced :
% 50.37/50.47 [2367]
% 50.37/50.47 ifeq(product(A,inverse(j),identity),true,product(A,inverse(b),h),true) ->
% 50.37/50.47 true
% 50.37/50.47 Current number of equations to process: 266
% 50.37/50.47 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 829
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2368]
% 50.55/50.65 ifeq(product(A,identity,inverse(j)),true,product(A,h,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 265
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 830
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2369]
% 50.55/50.65 ifeq(product(inverse(j),h,A),true,product(identity,A,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 264
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 831
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2370]
% 50.55/50.65 ifeq(product(h,identity,A),true,product(inverse(j),A,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 263
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 832
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2371]
% 50.55/50.65 ifeq(product(inverse(b),identity,A),true,product(inverse(j),h,A),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 262
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 833
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2372]
% 50.55/50.65 ifeq(product(identity,h,A),true,product(inverse(j),A,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 261
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 834
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2373]
% 50.55/50.65 ifeq(product(inverse(b),b,A),true,product(inverse(j),j,A),true) -> true
% 50.55/50.65 Current number of equations to process: 260
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 835
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2374]
% 50.55/50.65 ifeq(product(inverse(j),identity,A),true,product(A,h,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 259
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 836
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2375]
% 50.55/50.65 ifeq(product(identity,inverse(j),A),true,product(A,h,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 258
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 837
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2376]
% 50.55/50.65 ifeq(product(h,A,identity),true,product(inverse(b),A,inverse(j)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 257
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 838
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2377]
% 50.55/50.65 ifeq(product(identity,A,h),true,product(inverse(j),A,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 256
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 839
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2378]
% 50.55/50.65 ifeq(product(inverse(j),h,A),true,product(A,identity,inverse(b)),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 254
% 50.55/50.65 Current number of ordered equations: 1
% 50.55/50.65 Current number of rules: 840
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2379]
% 50.55/50.65 ifeq(product(inverse(j),h,A),true,product(inverse(b),identity,A),true) ->
% 50.55/50.65 true
% 50.55/50.65 Current number of equations to process: 254
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 841
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2380]
% 50.55/50.65 ifeq(product(inverse(j),j,A),true,product(inverse(b),b,A),true) -> true
% 50.55/50.65 Current number of equations to process: 253
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 842
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2381] ifeq(product(j,multiply(a,A),B),true,product(c,A,B),true) -> true
% 50.55/50.65 Current number of equations to process: 252
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 843
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2382] ifeq(product(c,A,B),true,product(j,multiply(a,A),B),true) -> true
% 50.55/50.65 Current number of equations to process: 251
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 844
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2383]
% 50.55/50.65 ifeq(product(inverse(a),A,B),true,product(c,B,multiply(j,A)),true) -> true
% 50.55/50.65 Current number of equations to process: 249
% 50.55/50.65 Current number of ordered equations: 1
% 50.55/50.65 Current number of rules: 845
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2384]
% 50.55/50.65 ifeq(product(j,A,B),true,product(c,multiply(inverse(a),A),B),true) -> true
% 50.55/50.65 Current number of equations to process: 249
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 846
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2385]
% 50.55/50.65 ifeq(product(A,B,c),true,product(A,multiply(B,inverse(a)),j),true) -> true
% 50.55/50.65 Current number of equations to process: 248
% 50.55/50.65 Current number of ordered equations: 0
% 50.55/50.65 Current number of rules: 847
% 50.55/50.65 New rule produced :
% 50.55/50.65 [2386]
% 50.55/50.65 ifeq(product(A,c,B),true,product(A,j,multiply(B,inverse(a))),true) -> true
% 50.55/50.65 Current number of equations to process: 246
% 50.55/50.65 Current number of ordered equations: 1
% 50.55/50.65 Current number of rules: 848
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2387]
% 50.76/50.83 ifeq(product(multiply(A,c),inverse(a),B),true,product(A,j,B),true) -> true
% 50.76/50.83 Current number of equations to process: 246
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 849
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2388]
% 50.76/50.83 ifeq(product(inverse(b),A,B),true,product(j,B,multiply(h,A)),true) -> true
% 50.76/50.83 Current number of equations to process: 245
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 850
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2389]
% 50.76/50.83 ifeq(product(A,B,j),true,product(A,multiply(B,inverse(b)),h),true) -> true
% 50.76/50.83 Current number of equations to process: 244
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 851
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2390]
% 50.76/50.83 ifeq(product(multiply(A,j),inverse(b),B),true,product(A,h,B),true) -> true
% 50.76/50.83 Current number of equations to process: 242
% 50.76/50.83 Current number of ordered equations: 1
% 50.76/50.83 Current number of rules: 852
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2391]
% 50.76/50.83 ifeq(product(A,j,B),true,product(A,h,multiply(B,inverse(b))),true) -> true
% 50.76/50.83 Current number of equations to process: 242
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 853
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2392]
% 50.76/50.83 ifeq(product(A,c,B),true,product(B,inverse(a),multiply(A,j)),true) -> true
% 50.76/50.83 Current number of equations to process: 240
% 50.76/50.83 Current number of ordered equations: 1
% 50.76/50.83 Current number of rules: 854
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2393]
% 50.76/50.83 ifeq(product(A,j,B),true,product(multiply(A,c),inverse(a),B),true) -> true
% 50.76/50.83 Current number of equations to process: 240
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 855
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2394]
% 50.76/50.83 ifeq(product(inverse(a),A,B),true,product(j,A,multiply(c,B)),true) -> true
% 50.76/50.83 Current number of equations to process: 238
% 50.76/50.83 Current number of ordered equations: 1
% 50.76/50.83 Current number of rules: 856
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2395]
% 50.76/50.83 ifeq(product(c,multiply(inverse(a),A),B),true,product(j,A,B),true) -> true
% 50.76/50.83 Current number of equations to process: 238
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 857
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2396]
% 50.76/50.83 ifeq(product(A,B,inverse(a)),true,product(multiply(c,A),B,j),true) -> true
% 50.76/50.83 Current number of equations to process: 237
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 858
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2397]
% 50.76/50.83 ifeq(product(A,j,B),true,product(B,inverse(b),multiply(A,h)),true) -> true
% 50.76/50.83 Current number of equations to process: 235
% 50.76/50.83 Current number of ordered equations: 1
% 50.76/50.83 Current number of rules: 859
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2398]
% 50.76/50.83 ifeq(product(A,h,B),true,product(multiply(A,j),inverse(b),B),true) -> true
% 50.76/50.83 Current number of equations to process: 235
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 860
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2399]
% 50.76/50.83 ifeq(product(inverse(b),A,B),true,product(h,A,multiply(j,B)),true) -> true
% 50.76/50.83 Current number of equations to process: 234
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 861
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2400]
% 50.76/50.83 ifeq(product(A,B,inverse(b)),true,product(multiply(j,A),B,h),true) -> true
% 50.76/50.83 Current number of equations to process: 233
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 862
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2401]
% 50.76/50.83 ifeq(product(inverse(a),inverse(j),A),true,product(inverse(c),identity,A),true)
% 50.76/50.83 -> true
% 50.76/50.83 Current number of equations to process: 232
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 863
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2402]
% 50.76/50.83 ifeq(product(A,inverse(c),inverse(j)),true,product(A,inverse(a),identity),true)
% 50.76/50.83 -> true
% 50.76/50.83 Current number of equations to process: 231
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 864
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2403]
% 50.76/50.83 ifeq(product(A,inverse(j),inverse(c)),true,product(A,identity,inverse(a)),true)
% 50.76/50.83 -> true
% 50.76/50.83 Current number of equations to process: 230
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 865
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2404]
% 50.76/50.83 ifeq(product(inverse(c),identity,A),true,product(inverse(a),inverse(j),A),true)
% 50.76/50.83 -> true
% 50.76/50.83 Current number of equations to process: 229
% 50.76/50.83 Current number of ordered equations: 0
% 50.76/50.83 Current number of rules: 866
% 50.76/50.83 New rule produced :
% 50.76/50.83 [2405]
% 50.76/50.83 ifeq(product(inverse(b),inverse(h),A),true,product(inverse(j),identity,A),true)
% 50.76/50.83 -> true
% 50.76/50.83 Current number of equations to process: 228
% 50.76/50.83 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 867
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2406]
% 50.96/51.02 ifeq(product(A,inverse(j),inverse(h)),true,product(A,inverse(b),identity),true)
% 50.96/51.02 -> true
% 50.96/51.02 Current number of equations to process: 227
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 868
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2407]
% 50.96/51.02 ifeq(product(A,inverse(h),inverse(j)),true,product(A,identity,inverse(b)),true)
% 50.96/51.02 -> true
% 50.96/51.02 Current number of equations to process: 226
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 869
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2408]
% 50.96/51.02 ifeq(product(inverse(j),identity,A),true,product(inverse(b),inverse(h),A),true)
% 50.96/51.02 -> true
% 50.96/51.02 Current number of equations to process: 225
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 870
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2409]
% 50.96/51.02 ifeq(product(A,a,identity),true,product(A,j,multiply(b,inverse(a))),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 224
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 871
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2410]
% 50.96/51.02 ifeq(product(A,identity,a),true,product(A,multiply(b,inverse(a)),j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 223
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 872
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2411]
% 50.96/51.02 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,A,j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 221
% 50.96/51.02 Current number of ordered equations: 1
% 50.96/51.02 Current number of rules: 873
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2412]
% 50.96/51.02 ifeq(product(a,multiply(b,inverse(a)),A),true,product(identity,j,A),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 221
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 874
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2413]
% 50.96/51.02 ifeq(product(multiply(b,inverse(a)),identity,A),true,product(a,A,j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 220
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 875
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2414]
% 50.96/51.02 ifeq(product(j,identity,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 219
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 876
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2415]
% 50.96/51.02 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(a,A,j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 218
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 877
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2416]
% 50.96/51.02 ifeq(product(a,identity,A),true,product(A,multiply(b,inverse(a)),j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 217
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 878
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2417]
% 50.96/51.02 ifeq(product(identity,a,A),true,product(A,multiply(b,inverse(a)),j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 216
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 879
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2418]
% 50.96/51.02 ifeq(product(identity,j,A),true,product(a,multiply(b,inverse(a)),A),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 215
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 880
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2419]
% 50.96/51.02 ifeq(product(multiply(b,inverse(a)),A,identity),true,product(j,A,a),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 214
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 881
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2420]
% 50.96/51.02 ifeq(product(identity,A,multiply(b,inverse(a))),true,product(a,A,j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 213
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 882
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2421]
% 50.96/51.02 ifeq(product(a,multiply(b,inverse(a)),A),true,product(j,identity,A),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 211
% 50.96/51.02 Current number of ordered equations: 1
% 50.96/51.02 Current number of rules: 883
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2422]
% 50.96/51.02 ifeq(product(a,multiply(b,inverse(a)),A),true,product(A,identity,j),true) ->
% 50.96/51.02 true
% 50.96/51.02 Current number of equations to process: 211
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 884
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2423]
% 50.96/51.02 ifeq(product(b,A,multiply(b,inverse(a))),true,product(c,A,j),true) -> true
% 50.96/51.02 Current number of equations to process: 210
% 50.96/51.02 Current number of ordered equations: 0
% 50.96/51.02 Current number of rules: 885
% 50.96/51.02 New rule produced :
% 50.96/51.02 [2424]
% 50.96/51.02 ifeq(product(multiply(b,inverse(a)),A,b),true,product(j,A,c),true) -> true
% 51.15/51.20 Current number of equations to process: 209
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 886
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2425]
% 51.15/51.20 ifeq2(product(A,j,B),true,B,multiply(multiply(A,h),b)) ->
% 51.15/51.20 multiply(multiply(A,h),b)
% 51.15/51.20 Current number of equations to process: 208
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 887
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2426]
% 51.15/51.20 ifeq(product(inverse(a),multiply(inverse(j),A),B),true,product(c,B,A),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 207
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 888
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2427]
% 51.15/51.20 ifeq(product(multiply(inverse(A),c),inverse(a),B),true,product(A,B,j),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 206
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 889
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2428]
% 51.15/51.20 ifeq(product(inverse(b),multiply(inverse(h),A),B),true,product(j,B,A),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 205
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 890
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2429]
% 51.15/51.20 ifeq(product(multiply(inverse(A),j),inverse(b),B),true,product(A,B,h),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 204
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 891
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2430]
% 51.15/51.20 ifeq(product(inverse(a),A,multiply(inverse(c),B)),true,product(j,A,B),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 203
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 892
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2431]
% 51.15/51.20 ifeq(product(multiply(inverse(c),A),B,inverse(a)),true,product(A,B,j),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 201
% 51.15/51.20 Current number of ordered equations: 1
% 51.15/51.20 Current number of rules: 893
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2432]
% 51.15/51.20 ifeq(product(c,A,B),true,product(B,multiply(inverse(A),inverse(a)),j),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 201
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 894
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2433]
% 51.15/51.20 ifeq(product(inverse(b),A,multiply(inverse(j),B)),true,product(h,A,B),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 200
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 895
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2434]
% 51.15/51.20 ifeq(product(j,A,B),true,product(B,multiply(inverse(A),inverse(b)),h),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 198
% 51.15/51.20 Current number of ordered equations: 1
% 51.15/51.20 Current number of rules: 896
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2435]
% 51.15/51.20 ifeq(product(multiply(inverse(j),A),B,inverse(b)),true,product(A,B,h),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 198
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 897
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2436]
% 51.15/51.20 ifeq(product(multiply(A,inverse(c)),j,B),true,product(A,inverse(a),B),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 197
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 898
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2437]
% 51.15/51.20 ifeq(product(j,A,B),true,product(inverse(c),B,multiply(inverse(a),A)),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 195
% 51.15/51.20 Current number of ordered equations: 1
% 51.15/51.20 Current number of rules: 899
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2438]
% 51.15/51.20 ifeq(product(A,inverse(c),B),true,product(A,inverse(a),multiply(B,j)),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 195
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 900
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2439]
% 51.15/51.20 ifeq(product(inverse(a),A,B),true,product(inverse(c),multiply(j,A),B),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 193
% 51.15/51.20 Current number of ordered equations: 1
% 51.15/51.20 Current number of rules: 901
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2440]
% 51.15/51.20 ifeq(product(A,B,inverse(c)),true,product(A,multiply(B,j),inverse(a)),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 193
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 902
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2441]
% 51.15/51.20 ifeq(product(inverse(c),multiply(j,A),B),true,product(inverse(a),A,B),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 192
% 51.15/51.20 Current number of ordered equations: 0
% 51.15/51.20 Current number of rules: 903
% 51.15/51.20 New rule produced :
% 51.15/51.20 [2442]
% 51.15/51.20 ifeq(product(j,A,B),true,product(inverse(a),A,multiply(inverse(c),B)),true)
% 51.15/51.20 -> true
% 51.15/51.20 Current number of equations to process: 190
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 904
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2443]
% 51.26/51.39 ifeq(product(A,inverse(c),B),true,product(B,j,multiply(A,inverse(a))),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 190
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 905
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2444]
% 51.26/51.39 ifeq(product(A,inverse(a),B),true,product(multiply(A,inverse(c)),j,B),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 188
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 906
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2445]
% 51.26/51.39 ifeq(product(A,B,j),true,product(multiply(inverse(c),A),B,inverse(a)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 188
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 907
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2446]
% 51.26/51.39 ifeq(product(multiply(A,inverse(j)),h,B),true,product(A,inverse(b),B),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 187
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 908
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2447]
% 51.26/51.39 ifeq(product(h,A,B),true,product(inverse(j),B,multiply(inverse(b),A)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 185
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 909
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2448]
% 51.26/51.39 ifeq(product(A,inverse(j),B),true,product(A,inverse(b),multiply(B,h)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 185
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 910
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2449]
% 51.26/51.39 ifeq(product(inverse(b),A,B),true,product(inverse(j),multiply(h,A),B),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 183
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 911
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2450]
% 51.26/51.39 ifeq(product(A,B,inverse(j)),true,product(A,multiply(B,h),inverse(b)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 183
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 912
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2451]
% 51.26/51.39 ifeq(product(inverse(j),multiply(h,A),B),true,product(inverse(b),A,B),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 182
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 913
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2452]
% 51.26/51.39 ifeq(product(A,inverse(j),B),true,product(B,h,multiply(A,inverse(b))),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 180
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 914
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2453]
% 51.26/51.39 ifeq(product(h,A,B),true,product(inverse(b),A,multiply(inverse(j),B)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 180
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 915
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2454]
% 51.26/51.39 ifeq(product(A,inverse(b),B),true,product(multiply(A,inverse(j)),h,B),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 178
% 51.26/51.39 Current number of ordered equations: 1
% 51.26/51.39 Current number of rules: 916
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2455]
% 51.26/51.39 ifeq(product(A,B,h),true,product(multiply(inverse(j),A),B,inverse(b)),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 178
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 917
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2456]
% 51.26/51.39 ifeq(product(multiply(A,c),inverse(a),B),true,product(inverse(A),B,j),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 177
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 918
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2457]
% 51.26/51.39 ifeq(product(multiply(A,j),inverse(b),B),true,product(inverse(A),B,h),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 176
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 919
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2458]
% 51.26/51.39 ifeq(product(c,inverse(A),B),true,product(B,multiply(A,inverse(a)),j),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 175
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 920
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2459]
% 51.26/51.39 ifeq(product(j,inverse(A),B),true,product(B,multiply(A,inverse(b)),h),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 174
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 921
% 51.26/51.39 New rule produced :
% 51.26/51.39 [2460]
% 51.26/51.39 ifeq(product(multiply(b,inverse(a)),inverse(j),A),true,product(a,A,identity),true)
% 51.26/51.39 -> true
% 51.26/51.39 Current number of equations to process: 173
% 51.26/51.39 Current number of ordered equations: 0
% 51.26/51.39 Current number of rules: 922
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2461]
% 51.46/51.58 ifeq(product(j,inverse(multiply(b,inverse(a))),A),true,product(a,identity,A),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 172
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 923
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2462]
% 51.46/51.58 ifeq(product(identity,multiply(b,inverse(a)),A),true,product(inverse(a),j,A),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 171
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 924
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2463]
% 51.46/51.58 ifeq(product(A,a,inverse(multiply(b,inverse(a)))),true,product(A,j,identity),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 170
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 925
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2464]
% 51.46/51.58 ifeq(product(A,inverse(multiply(b,inverse(a))),a),true,product(A,identity,j),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 169
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 926
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2465]
% 51.46/51.58 ifeq(product(inverse(a),A,multiply(b,inverse(a))),true,product(identity,A,j),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 168
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 927
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2466]
% 51.46/51.58 ifeq(product(multiply(b,inverse(a)),A,inverse(a)),true,product(j,A,identity),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 167
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 928
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2467]
% 51.46/51.58 ifeq(product(a,identity,A),true,product(j,inverse(multiply(b,inverse(a))),A),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 166
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 929
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2468]
% 51.46/51.58 ifeq(product(inverse(j),a,A),true,product(A,multiply(b,inverse(a)),identity),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 165
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 930
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2469]
% 51.46/51.58 ifeq(product(inverse(a),j,A),true,product(identity,multiply(b,inverse(a)),A),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 164
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 931
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2470]
% 51.46/51.58 ifeq(product(A,j,B),true,product(multiply(A,a),multiply(b,inverse(a)),B),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 162
% 51.46/51.58 Current number of ordered equations: 1
% 51.46/51.58 Current number of rules: 932
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2471]
% 51.46/51.58 ifeq(product(A,B,multiply(b,inverse(a))),true,product(multiply(a,A),B,j),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 162
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 933
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2472]
% 51.46/51.58 ifeq(product(j,A,B),true,product(a,multiply(multiply(b,inverse(a)),A),B),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 160
% 51.46/51.58 Current number of ordered equations: 1
% 51.46/51.58 Current number of rules: 934
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2473]
% 51.46/51.58 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,inverse(a))),j),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 160
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 935
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2474]
% 51.46/51.58 ifeq(product(multiply(A,a),multiply(b,inverse(a)),B),true,product(A,j,B),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 159
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 936
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2475]
% 51.46/51.58 ifeq(product(A,a,B),true,product(A,j,multiply(B,multiply(b,inverse(a)))),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 157
% 51.46/51.58 Current number of ordered equations: 1
% 51.46/51.58 Current number of rules: 937
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2476]
% 51.46/51.58 ifeq(product(multiply(b,inverse(a)),A,B),true,product(a,B,multiply(j,A)),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 157
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 938
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2477]
% 51.46/51.58 ifeq(product(a,multiply(multiply(b,inverse(a)),A),B),true,product(j,A,B),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 156
% 51.46/51.58 Current number of ordered equations: 0
% 51.46/51.58 Current number of rules: 939
% 51.46/51.58 New rule produced :
% 51.46/51.58 [2478]
% 51.46/51.58 ifeq(product(A,a,B),true,product(B,multiply(b,inverse(a)),multiply(A,j)),true)
% 51.46/51.58 -> true
% 51.46/51.58 Current number of equations to process: 154
% 51.46/51.58 Current number of ordered equations: 1
% 51.46/51.58 Current number of rules: 940
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2479]
% 51.87/51.98 ifeq(product(multiply(b,inverse(a)),A,B),true,product(j,A,multiply(a,B)),true)
% 51.87/51.98 -> true
% 51.87/51.98 Current number of equations to process: 154
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 941
% 51.87/51.98 New rule produced : [2480] multiply(multiply(A,h),b) -> multiply(A,j)
% 51.87/51.98 Rule [1281] product(A,j,multiply(multiply(A,h),b)) -> true collapsed.
% 51.87/51.98 Rule [1795] product(A,multiply(multiply(inverse(A),h),b),j) -> true
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule [1979] product(inverse(A),multiply(multiply(A,h),b),j) -> true
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule [2297] product(j,multiply(multiply(j,h),b),identity) -> true collapsed.
% 51.87/51.98 Rule [2298] product(multiply(multiply(j,h),b),j,identity) -> true collapsed.
% 51.87/51.98 Rule [2299] product(h,multiply(b,j),multiply(multiply(j,h),b)) -> true
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule
% 51.87/51.98 [2337] product(A,multiply(j,B),multiply(multiply(multiply(A,h),b),B)) -> true
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule
% 51.87/51.98 [2338] product(A,multiply(B,j),multiply(multiply(multiply(A,B),h),b)) -> true
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule [2339] ifeq2(product(A,j,B),true,multiply(multiply(A,h),b),B) -> B
% 51.87/51.98 collapsed.
% 51.87/51.98 Rule
% 51.87/51.98 [2425]
% 51.87/51.98 ifeq2(product(A,j,B),true,B,multiply(multiply(A,h),b)) ->
% 51.87/51.98 multiply(multiply(A,h),b) collapsed.
% 51.87/51.98 Current number of equations to process: 161
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 932
% 51.87/51.98 New rule produced : [2481] product(h,multiply(b,j),inverse(j)) -> true
% 51.87/51.98 Current number of equations to process: 160
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 933
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2482] product(h,multiply(multiply(b,inverse(h)),A),multiply(k,A)) -> true
% 51.87/51.98 Current number of equations to process: 162
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 934
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2483] ifeq2(product(h,multiply(b,inverse(h)),A),true,A,k) -> k
% 51.87/51.98 Current number of equations to process: 160
% 51.87/51.98 Current number of ordered equations: 1
% 51.87/51.98 Current number of rules: 935
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2484] ifeq2(product(h,multiply(b,inverse(h)),A),true,k,A) -> A
% 51.87/51.98 Current number of equations to process: 160
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 936
% 51.87/51.98 New rule produced : [2485] multiply(h,multiply(b,inverse(h))) -> k
% 51.87/51.98 Current number of equations to process: 166
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 937
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2486] ifeq(product(h,b,A),true,product(A,inverse(h),k),true) -> true
% 51.87/51.98 Current number of equations to process: 198
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 938
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2487]
% 51.87/51.98 product(h,multiply(multiply(b,inverse(h)),inverse(k)),identity) -> true
% 51.87/51.98 Current number of equations to process: 202
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 939
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2488]
% 51.87/51.98 product(h,identity,multiply(k,inverse(multiply(b,inverse(h))))) -> true
% 51.87/51.98 Current number of equations to process: 202
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 940
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2489] product(k,inverse(multiply(b,inverse(h))),h) -> true
% 51.87/51.98 Current number of equations to process: 203
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 941
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2490]
% 51.87/51.98 product(multiply(inverse(k),h),multiply(b,inverse(h)),identity) -> true
% 51.87/51.98 Current number of equations to process: 203
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 942
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2491]
% 51.87/51.98 product(identity,multiply(b,inverse(h)),multiply(inverse(h),k)) -> true
% 51.87/51.98 Current number of equations to process: 203
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 943
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2492] product(A,k,multiply(multiply(A,h),multiply(b,inverse(h)))) -> true
% 51.87/51.98 Current number of equations to process: 206
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 944
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2493] product(k,A,multiply(h,multiply(multiply(b,inverse(h)),A))) -> true
% 51.87/51.98 Current number of equations to process: 205
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 945
% 51.87/51.98 New rule produced :
% 51.87/51.98 [2494] product(multiply(A,h),multiply(b,inverse(h)),multiply(A,k)) -> true
% 51.87/51.98 Current number of equations to process: 204
% 51.87/51.98 Current number of ordered equations: 0
% 51.87/51.98 Current number of rules: 946
% 51.87/51.98 New rule produced :
% 52.06/52.18 [2495] ifeq2(product(h,multiply(b,inverse(j)),A),true,A,identity) -> identity
% 52.06/52.18 Current number of equations to process: 202
% 52.06/52.18 Current number of ordered equations: 1
% 52.06/52.18 Current number of rules: 947
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2496] ifeq2(product(h,multiply(b,inverse(j)),A),true,identity,A) -> A
% 52.06/52.18 Current number of equations to process: 202
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 948
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2497]
% 52.06/52.18 ifeq(product(A,h,identity),true,product(A,k,multiply(b,inverse(h))),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 201
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 949
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2498]
% 52.06/52.18 ifeq(product(A,identity,h),true,product(A,multiply(b,inverse(h)),k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 200
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 950
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2499]
% 52.06/52.18 ifeq(product(h,multiply(b,inverse(h)),A),true,product(identity,A,k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 198
% 52.06/52.18 Current number of ordered equations: 1
% 52.06/52.18 Current number of rules: 951
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2500]
% 52.06/52.18 ifeq(product(h,multiply(b,inverse(h)),A),true,product(identity,k,A),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 198
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 952
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2501]
% 52.06/52.18 ifeq(product(multiply(b,inverse(h)),identity,A),true,product(h,A,k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 197
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 953
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2502]
% 52.06/52.18 ifeq(product(k,identity,A),true,product(h,multiply(b,inverse(h)),A),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 196
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 954
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2503]
% 52.06/52.18 ifeq(product(identity,multiply(b,inverse(h)),A),true,product(h,A,k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 195
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 955
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2504]
% 52.06/52.18 ifeq(product(h,identity,A),true,product(A,multiply(b,inverse(h)),k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 194
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 956
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2505]
% 52.06/52.18 ifeq(product(identity,h,A),true,product(A,multiply(b,inverse(h)),k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 193
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 957
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2506]
% 52.06/52.18 ifeq(product(identity,k,A),true,product(h,multiply(b,inverse(h)),A),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 192
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 958
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2507]
% 52.06/52.18 ifeq(product(multiply(b,inverse(h)),A,identity),true,product(k,A,h),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 191
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 959
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2508]
% 52.06/52.18 ifeq(product(identity,A,multiply(b,inverse(h))),true,product(h,A,k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 190
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 960
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2509]
% 52.06/52.18 ifeq(product(h,multiply(b,inverse(h)),A),true,product(A,identity,k),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 188
% 52.06/52.18 Current number of ordered equations: 1
% 52.06/52.18 Current number of rules: 961
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2510]
% 52.06/52.18 ifeq(product(h,multiply(b,inverse(h)),A),true,product(k,identity,A),true) ->
% 52.06/52.18 true
% 52.06/52.18 Current number of equations to process: 188
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 962
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2511]
% 52.06/52.18 ifeq(product(b,A,multiply(b,inverse(h))),true,product(j,A,k),true) -> true
% 52.06/52.18 Current number of equations to process: 187
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 963
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2512]
% 52.06/52.18 ifeq(product(multiply(b,inverse(h)),A,b),true,product(k,A,j),true) -> true
% 52.06/52.18 Current number of equations to process: 186
% 52.06/52.18 Current number of ordered equations: 0
% 52.06/52.18 Current number of rules: 964
% 52.06/52.18 New rule produced :
% 52.06/52.18 [2513]
% 52.06/52.18 ifeq(product(multiply(b,inverse(h)),inverse(k),A),true,product(h,A,identity),true)
% 52.06/52.18 -> true
% 52.06/52.18 Current number of equations to process: 185
% 52.06/52.18 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 965
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2514]
% 52.47/52.56 ifeq(product(k,inverse(multiply(b,inverse(h))),A),true,product(h,identity,A),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 184
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 966
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2515]
% 52.47/52.56 ifeq(product(identity,multiply(b,inverse(h)),A),true,product(inverse(h),k,A),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 183
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 967
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2516]
% 52.47/52.56 ifeq(product(A,h,inverse(multiply(b,inverse(h)))),true,product(A,k,identity),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 182
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 968
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2517]
% 52.47/52.56 ifeq(product(A,inverse(multiply(b,inverse(h))),h),true,product(A,identity,k),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 181
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 969
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2518]
% 52.47/52.56 ifeq(product(inverse(h),A,multiply(b,inverse(h))),true,product(identity,A,k),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 180
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 970
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2519]
% 52.47/52.56 ifeq(product(multiply(b,inverse(h)),A,inverse(h)),true,product(k,A,identity),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 179
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 971
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2520]
% 52.47/52.56 ifeq(product(h,identity,A),true,product(k,inverse(multiply(b,inverse(h))),A),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 178
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 972
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2521]
% 52.47/52.56 ifeq(product(inverse(k),h,A),true,product(A,multiply(b,inverse(h)),identity),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 177
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 973
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2522]
% 52.47/52.56 ifeq(product(inverse(h),k,A),true,product(identity,multiply(b,inverse(h)),A),true)
% 52.47/52.56 -> true
% 52.47/52.56 Current number of equations to process: 176
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 974
% 52.47/52.56 New rule produced : [2523] multiply(h,multiply(b,inverse(j))) -> identity
% 52.47/52.56 Current number of equations to process: 182
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 975
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2524] ifeq(product(h,b,A),true,product(A,inverse(j),identity),true) -> true
% 52.47/52.56 Current number of equations to process: 213
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 976
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2525] product(h,identity,inverse(multiply(b,inverse(j)))) -> true
% 52.47/52.56 Current number of equations to process: 216
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 977
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2526] product(h,multiply(multiply(b,inverse(j)),A),A) -> true
% 52.47/52.56 Current number of equations to process: 216
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 978
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2527] product(identity,inverse(multiply(b,inverse(j))),h) -> true
% 52.47/52.56 Current number of equations to process: 217
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 979
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2528] product(identity,multiply(b,inverse(j)),inverse(h)) -> true
% 52.47/52.56 Current number of equations to process: 217
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 980
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2529] product(multiply(A,h),multiply(b,inverse(j)),A) -> true
% 52.47/52.56 Current number of equations to process: 217
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 981
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2530]
% 52.47/52.56 product(A,identity,multiply(multiply(A,h),multiply(b,inverse(j)))) -> true
% 52.47/52.56 Current number of equations to process: 217
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 982
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2531]
% 52.47/52.56 product(identity,A,multiply(h,multiply(multiply(b,inverse(j)),A))) -> true
% 52.47/52.56 Current number of equations to process: 216
% 52.47/52.56 Current number of ordered equations: 0
% 52.47/52.56 Current number of rules: 983
% 52.47/52.56 New rule produced :
% 52.47/52.56 [2532] product(h,multiply(multiply(b,A),B),multiply(multiply(j,A),B)) -> true
% 52.47/52.56 Current number of equations to process: 218
% 52.47/52.56 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 984
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2533] ifeq2(product(h,multiply(b,A),B),true,multiply(j,A),B) -> B
% 52.66/52.77 Current number of equations to process: 217
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 985
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2534]
% 52.66/52.77 ifeq2(product(h,multiply(b,A),B),true,B,multiply(j,A)) -> multiply(j,A)
% 52.66/52.77 Current number of equations to process: 216
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 986
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2535]
% 52.66/52.77 ifeq(product(multiply(b,inverse(j)),A,B),true,product(h,B,A),true) -> true
% 52.66/52.77 Current number of equations to process: 214
% 52.66/52.77 Current number of ordered equations: 1
% 52.66/52.77 Current number of rules: 987
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2536]
% 52.66/52.77 ifeq(product(A,h,identity),true,product(A,identity,multiply(b,inverse(j))),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 214
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 988
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2537]
% 52.66/52.77 ifeq(product(A,identity,h),true,product(A,multiply(b,inverse(j)),identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 213
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 989
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2538]
% 52.66/52.77 ifeq(product(h,multiply(b,inverse(j)),A),true,product(identity,A,identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 211
% 52.66/52.77 Current number of ordered equations: 1
% 52.66/52.77 Current number of rules: 990
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2539]
% 52.66/52.77 ifeq(product(h,multiply(b,inverse(j)),A),true,product(identity,identity,A),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 211
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 991
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2540]
% 52.66/52.77 ifeq(product(identity,identity,A),true,product(h,multiply(b,inverse(j)),A),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 209
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 992
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2541]
% 52.66/52.77 ifeq(product(identity,multiply(b,inverse(j)),A),true,product(h,A,identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 208
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 993
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2542]
% 52.66/52.77 ifeq(product(h,identity,A),true,product(A,multiply(b,inverse(j)),identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 207
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 994
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2543]
% 52.66/52.77 ifeq(product(identity,h,A),true,product(A,multiply(b,inverse(j)),identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 206
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 995
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2544]
% 52.66/52.77 ifeq(product(A,h,B),true,product(B,multiply(b,inverse(j)),A),true) -> true
% 52.66/52.77 Rule
% 52.66/52.77 [2543]
% 52.66/52.77 ifeq(product(identity,h,A),true,product(A,multiply(b,inverse(j)),identity),true)
% 52.66/52.77 -> true collapsed.
% 52.66/52.77 Current number of equations to process: 203
% 52.66/52.77 Current number of ordered equations: 1
% 52.66/52.77 Current number of rules: 995
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2545]
% 52.66/52.77 ifeq(product(multiply(b,inverse(j)),A,identity),true,product(identity,A,h),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 203
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 996
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2546]
% 52.66/52.77 ifeq(product(identity,A,multiply(b,inverse(j))),true,product(h,A,identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 202
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 997
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2547]
% 52.66/52.77 ifeq(product(h,multiply(b,inverse(j)),A),true,product(A,identity,identity),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 200
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 998
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2548]
% 52.66/52.77 ifeq(product(b,A,multiply(b,inverse(j))),true,product(j,A,identity),true) ->
% 52.66/52.77 true
% 52.66/52.77 Current number of equations to process: 199
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 999
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2549]
% 52.66/52.77 ifeq(product(multiply(b,inverse(j)),A,b),true,product(identity,A,j),true) ->
% 52.66/52.77 true
% 52.66/52.77 Current number of equations to process: 198
% 52.66/52.77 Current number of ordered equations: 0
% 52.66/52.77 Current number of rules: 1000
% 52.66/52.77 New rule produced :
% 52.66/52.77 [2550]
% 52.66/52.77 ifeq(product(identity,inverse(multiply(b,inverse(j))),A),true,product(h,identity,A),true)
% 52.66/52.77 -> true
% 52.66/52.77 Current number of equations to process: 197
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1001
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2551]
% 52.87/52.98 ifeq(product(identity,multiply(b,inverse(j)),A),true,product(inverse(h),identity,A),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 196
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1002
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2552]
% 52.87/52.98 ifeq(product(A,h,inverse(multiply(b,inverse(j)))),true,product(A,identity,identity),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 195
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1003
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2553]
% 52.87/52.98 ifeq(product(A,inverse(multiply(b,inverse(j))),h),true,product(A,identity,identity),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 194
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1004
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2554]
% 52.87/52.98 ifeq(product(inverse(h),A,multiply(b,inverse(j))),true,product(identity,A,identity),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 193
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1005
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2555]
% 52.87/52.98 ifeq(product(multiply(b,inverse(j)),A,inverse(h)),true,product(identity,A,identity),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 192
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1006
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2556]
% 52.87/52.98 ifeq(product(h,identity,A),true,product(identity,inverse(multiply(b,inverse(j))),A),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 191
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1007
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2557]
% 52.87/52.98 ifeq(product(inverse(h),identity,A),true,product(identity,multiply(b,
% 52.87/52.98 inverse(j)),A),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 190
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1008
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2558]
% 52.87/52.98 ifeq(product(multiply(A,h),multiply(b,inverse(h)),B),true,product(A,k,B),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 189
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1009
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2559]
% 52.87/52.98 ifeq(product(A,h,B),true,product(A,k,multiply(B,multiply(b,inverse(h)))),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 187
% 52.87/52.98 Current number of ordered equations: 1
% 52.87/52.98 Current number of rules: 1010
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2560]
% 52.87/52.98 ifeq(product(multiply(b,inverse(h)),A,B),true,product(h,B,multiply(k,A)),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 187
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1011
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2561]
% 52.87/52.98 ifeq(product(k,A,B),true,product(h,multiply(multiply(b,inverse(h)),A),B),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 185
% 52.87/52.98 Current number of ordered equations: 1
% 52.87/52.98 Current number of rules: 1012
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2562]
% 52.87/52.98 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(b,inverse(h))),k),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 185
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1013
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2563]
% 52.87/52.98 ifeq(product(h,multiply(multiply(b,inverse(h)),A),B),true,product(k,A,B),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 184
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1014
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2564]
% 52.87/52.98 ifeq(product(A,h,B),true,product(B,multiply(b,inverse(h)),multiply(A,k)),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 182
% 52.87/52.98 Current number of ordered equations: 1
% 52.87/52.98 Current number of rules: 1015
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2565]
% 52.87/52.98 ifeq(product(multiply(b,inverse(h)),A,B),true,product(k,A,multiply(h,B)),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 182
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1016
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2566]
% 52.87/52.98 ifeq(product(A,k,B),true,product(multiply(A,h),multiply(b,inverse(h)),B),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 180
% 52.87/52.98 Current number of ordered equations: 1
% 52.87/52.98 Current number of rules: 1017
% 52.87/52.98 New rule produced :
% 52.87/52.98 [2567]
% 52.87/52.98 ifeq(product(A,B,multiply(b,inverse(h))),true,product(multiply(h,A),B,k),true)
% 52.87/52.98 -> true
% 52.87/52.98 Current number of equations to process: 180
% 52.87/52.98 Current number of ordered equations: 0
% 52.87/52.98 Current number of rules: 1018
% 52.87/52.98 New rule produced :
% 53.26/53.36 [2568]
% 53.26/53.36 ifeq(product(multiply(A,h),multiply(b,inverse(j)),B),true,product(A,identity,B),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 179
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1019
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2569]
% 53.26/53.36 ifeq(product(A,h,B),true,product(A,identity,multiply(B,multiply(b,inverse(j)))),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 178
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1020
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2570]
% 53.26/53.36 ifeq(product(identity,A,B),true,product(h,multiply(multiply(b,inverse(j)),A),B),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 176
% 53.26/53.36 Current number of ordered equations: 1
% 53.26/53.36 Current number of rules: 1021
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2571]
% 53.26/53.36 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(b,inverse(j))),identity),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 176
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1022
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2572]
% 53.26/53.36 ifeq(product(h,multiply(multiply(b,inverse(j)),A),B),true,product(identity,A,B),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 175
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1023
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2573]
% 53.26/53.36 ifeq(product(multiply(b,inverse(j)),A,B),true,product(identity,A,multiply(h,B)),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 174
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1024
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2574]
% 53.26/53.36 ifeq(product(A,identity,B),true,product(multiply(A,h),multiply(b,inverse(j)),B),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 172
% 53.26/53.36 Current number of ordered equations: 1
% 53.26/53.36 Current number of rules: 1025
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2575]
% 53.26/53.36 ifeq(product(A,B,multiply(b,inverse(j))),true,product(multiply(h,A),B,identity),true)
% 53.26/53.36 -> true
% 53.26/53.36 Current number of equations to process: 172
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1026
% 53.26/53.36 New rule produced : [2576] multiply(h,multiply(b,A)) -> multiply(j,A)
% 53.26/53.36 Rule [1354] product(j,A,multiply(h,multiply(b,A))) -> true collapsed.
% 53.26/53.36 Rule [2485] multiply(h,multiply(b,inverse(h))) -> k collapsed.
% 53.26/53.36 Rule [2523] multiply(h,multiply(b,inverse(j))) -> identity collapsed.
% 53.26/53.36 Current number of equations to process: 178
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1024
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2577] ifeq(product(h,b,A),true,product(A,B,multiply(j,B)),true) -> true
% 53.26/53.36 Current number of equations to process: 210
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1025
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2578]
% 53.26/53.36 product(h,multiply(multiply(b,A),inverse(multiply(j,A))),identity) -> true
% 53.26/53.36 Current number of equations to process: 215
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1026
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2579]
% 53.26/53.36 product(h,identity,multiply(multiply(j,A),inverse(multiply(b,A)))) -> true
% 53.26/53.36 Current number of equations to process: 214
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1027
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2580] product(multiply(j,A),inverse(multiply(b,A)),h) -> true
% 53.26/53.36 Current number of equations to process: 215
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1028
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2581]
% 53.26/53.36 product(multiply(inverse(multiply(j,A)),h),multiply(b,A),identity) -> true
% 53.26/53.36 Current number of equations to process: 216
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1029
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2582]
% 53.26/53.36 product(identity,multiply(b,A),multiply(inverse(h),multiply(j,A))) -> true
% 53.26/53.36 Current number of equations to process: 215
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1030
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2583] ifeq2(product(j,identity,A),true,multiply(k,h),A) -> A
% 53.26/53.36 Current number of equations to process: 218
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1031
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2584] ifeq2(product(j,identity,A),true,A,multiply(k,h)) -> multiply(k,h)
% 53.26/53.36 Current number of equations to process: 217
% 53.26/53.36 Current number of ordered equations: 0
% 53.26/53.36 Current number of rules: 1032
% 53.26/53.36 New rule produced :
% 53.26/53.36 [2585] product(A,multiply(j,B),multiply(multiply(A,h),multiply(b,B))) -> true
% 53.26/53.36 Current number of equations to process: 216
% 53.26/53.36 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1033
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2586] product(multiply(j,A),B,multiply(h,multiply(multiply(b,A),B))) -> true
% 53.57/53.62 Current number of equations to process: 215
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1034
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2587] product(multiply(A,h),multiply(b,B),multiply(A,multiply(j,B))) -> true
% 53.57/53.62 Current number of equations to process: 214
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1035
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2588]
% 53.57/53.62 ifeq(product(A,h,identity),true,product(A,multiply(j,B),multiply(b,B)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 213
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1036
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2589]
% 53.57/53.62 ifeq(product(A,identity,h),true,product(A,multiply(b,B),multiply(j,B)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 212
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1037
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2590]
% 53.57/53.62 ifeq(product(h,multiply(b,A),B),true,product(identity,B,multiply(j,A)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 210
% 53.57/53.62 Current number of ordered equations: 1
% 53.57/53.62 Current number of rules: 1038
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2591]
% 53.57/53.62 ifeq(product(h,multiply(b,A),B),true,product(identity,multiply(j,A),B),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 210
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1039
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2592]
% 53.57/53.62 ifeq(product(multiply(b,A),identity,B),true,product(h,B,multiply(j,A)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 209
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1040
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2593]
% 53.57/53.62 ifeq(product(multiply(j,A),identity,B),true,product(h,multiply(b,A),B),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 208
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1041
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2594]
% 53.57/53.62 ifeq(product(identity,multiply(b,A),B),true,product(h,B,multiply(j,A)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 207
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1042
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2595]
% 53.57/53.62 ifeq(product(h,identity,A),true,product(A,multiply(b,B),multiply(j,B)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 206
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1043
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2596]
% 53.57/53.62 ifeq(product(identity,h,A),true,product(A,multiply(b,B),multiply(j,B)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 205
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1044
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2597]
% 53.57/53.62 ifeq(product(identity,multiply(j,A),B),true,product(h,multiply(b,A),B),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 204
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1045
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2598]
% 53.57/53.62 ifeq(product(multiply(b,A),B,identity),true,product(multiply(j,A),B,h),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 203
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1046
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2599]
% 53.57/53.62 ifeq(product(identity,A,multiply(b,B)),true,product(h,A,multiply(j,B)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 202
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1047
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2600]
% 53.57/53.62 ifeq(product(h,multiply(b,A),B),true,product(multiply(j,A),identity,B),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 200
% 53.57/53.62 Current number of ordered equations: 1
% 53.57/53.62 Current number of rules: 1048
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2601]
% 53.57/53.62 ifeq(product(h,multiply(b,A),B),true,product(B,identity,multiply(j,A)),true)
% 53.57/53.62 -> true
% 53.57/53.62 Current number of equations to process: 200
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1049
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2602]
% 53.57/53.62 ifeq(product(b,A,multiply(b,B)),true,product(j,A,multiply(j,B)),true) -> true
% 53.57/53.62 Current number of equations to process: 199
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1050
% 53.57/53.62 New rule produced :
% 53.57/53.62 [2603]
% 53.57/53.62 ifeq(product(multiply(b,A),B,b),true,product(multiply(j,A),B,j),true) -> true
% 53.57/53.62 Current number of equations to process: 198
% 53.57/53.62 Current number of ordered equations: 0
% 53.57/53.62 Current number of rules: 1051
% 53.57/53.62 New rule produced : [2604] multiply(k,h) -> j
% 53.57/53.62 Rule [1288] product(j,identity,multiply(k,h)) -> true collapsed.
% 53.98/54.02 Rule [1676] product(inverse(j),multiply(k,h),identity) -> true collapsed.
% 53.98/54.02 Rule [2583] ifeq2(product(j,identity,A),true,multiply(k,h),A) -> A collapsed.
% 53.98/54.02 Rule
% 53.98/54.02 [2584] ifeq2(product(j,identity,A),true,A,multiply(k,h)) -> multiply(k,h)
% 53.98/54.02 collapsed.
% 53.98/54.02 Current number of equations to process: 204
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1048
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2605]
% 53.98/54.02 product(h,multiply(b,multiply(inverse(h),inverse(k))),identity) -> true
% 53.98/54.02 Current number of equations to process: 204
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1049
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2606]
% 53.98/54.02 ifeq2(product(j,multiply(inverse(h),inverse(k)),A),true,A,identity) ->
% 53.98/54.02 identity
% 53.98/54.02 Current number of equations to process: 204
% 53.98/54.02 Current number of ordered equations: 1
% 53.98/54.02 Current number of rules: 1050
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2607]
% 53.98/54.02 ifeq2(product(j,multiply(inverse(h),inverse(k)),A),true,identity,A) -> A
% 53.98/54.02 Current number of equations to process: 204
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1051
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2608]
% 53.98/54.02 ifeq(product(multiply(b,A),inverse(multiply(j,A)),B),true,product(h,B,identity),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 203
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1052
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2609]
% 53.98/54.02 ifeq(product(multiply(j,A),inverse(multiply(b,A)),B),true,product(h,identity,B),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 202
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1053
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2610]
% 53.98/54.02 ifeq(product(identity,multiply(b,A),B),true,product(inverse(h),multiply(j,A),B),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 201
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1054
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2611]
% 53.98/54.02 ifeq(product(A,h,inverse(multiply(b,B))),true,product(A,multiply(j,B),identity),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 200
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1055
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2612]
% 53.98/54.02 ifeq(product(A,inverse(multiply(b,B)),h),true,product(A,identity,multiply(j,B)),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 199
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1056
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2613]
% 53.98/54.02 ifeq(product(inverse(h),A,multiply(b,B)),true,product(identity,A,multiply(j,B)),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 198
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1057
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2614]
% 53.98/54.02 ifeq(product(multiply(b,A),B,inverse(h)),true,product(multiply(j,A),B,identity),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 197
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1058
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2615]
% 53.98/54.02 ifeq(product(h,identity,A),true,product(multiply(j,B),inverse(multiply(b,B)),A),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 196
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1059
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2616]
% 53.98/54.02 ifeq(product(inverse(multiply(j,A)),h,B),true,product(B,multiply(b,A),identity),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 195
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1060
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2617]
% 53.98/54.02 ifeq(product(inverse(h),multiply(j,A),B),true,product(identity,multiply(b,A),B),true)
% 53.98/54.02 -> true
% 53.98/54.02 Current number of equations to process: 194
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1061
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2618] multiply(j,multiply(inverse(h),inverse(k))) -> identity
% 53.98/54.02 Current number of equations to process: 200
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1062
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2619]
% 53.98/54.02 ifeq(product(j,inverse(h),A),true,product(A,inverse(k),identity),true) ->
% 53.98/54.02 true
% 53.98/54.02 Current number of equations to process: 232
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1063
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2620] product(j,identity,inverse(multiply(inverse(h),inverse(k)))) -> true
% 53.98/54.02 Current number of equations to process: 235
% 53.98/54.02 Current number of ordered equations: 0
% 53.98/54.02 Current number of rules: 1064
% 53.98/54.02 New rule produced :
% 53.98/54.02 [2621] product(j,multiply(multiply(inverse(h),inverse(k)),A),A) -> true
% 54.17/54.28 Current number of equations to process: 235
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1065
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2622] product(identity,inverse(multiply(inverse(h),inverse(k))),j) -> true
% 54.17/54.28 Current number of equations to process: 236
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1066
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2623] product(identity,multiply(inverse(h),inverse(k)),inverse(j)) -> true
% 54.17/54.28 Current number of equations to process: 236
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1067
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2624] product(multiply(A,j),multiply(inverse(h),inverse(k)),A) -> true
% 54.17/54.28 Current number of equations to process: 236
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1068
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2625] product(h,multiply(b,multiply(inverse(h),A)),multiply(k,A)) -> true
% 54.17/54.28 Current number of equations to process: 238
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1069
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2626]
% 54.17/54.28 product(A,identity,multiply(multiply(A,j),multiply(inverse(h),inverse(k))))
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 239
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1070
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2627]
% 54.17/54.28 product(identity,A,multiply(j,multiply(multiply(inverse(h),inverse(k)),A)))
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 238
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1071
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2628]
% 54.17/54.28 product(j,multiply(multiply(inverse(h),A),B),multiply(multiply(k,A),B)) ->
% 54.17/54.28 true
% 54.17/54.28 Current number of equations to process: 237
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1072
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2629] ifeq2(product(j,multiply(inverse(h),A),B),true,multiply(k,A),B) -> B
% 54.17/54.28 Current number of equations to process: 236
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1073
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2630]
% 54.17/54.28 ifeq2(product(j,multiply(inverse(h),A),B),true,B,multiply(k,A)) ->
% 54.17/54.28 multiply(k,A)
% 54.17/54.28 Current number of equations to process: 235
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1074
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2631]
% 54.17/54.28 ifeq(product(multiply(inverse(h),inverse(k)),A,B),true,product(j,B,A),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 233
% 54.17/54.28 Current number of ordered equations: 1
% 54.17/54.28 Current number of rules: 1075
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2632]
% 54.17/54.28 ifeq(product(A,j,identity),true,product(A,identity,multiply(inverse(h),
% 54.17/54.28 inverse(k))),true) -> true
% 54.17/54.28 Current number of equations to process: 233
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1076
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2633]
% 54.17/54.28 ifeq(product(A,identity,j),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 232
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1077
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2634]
% 54.17/54.28 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(identity,A,identity),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 230
% 54.17/54.28 Current number of ordered equations: 1
% 54.17/54.28 Current number of rules: 1078
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2635]
% 54.17/54.28 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(identity,identity,A),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 230
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1079
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2636]
% 54.17/54.28 ifeq(product(identity,identity,A),true,product(j,multiply(inverse(h),
% 54.17/54.28 inverse(k)),A),true) -> true
% 54.17/54.28 Current number of equations to process: 228
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1080
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2637]
% 54.17/54.28 ifeq(product(identity,multiply(inverse(h),inverse(k)),A),true,product(j,A,identity),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 227
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1081
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2638]
% 54.17/54.28 ifeq(product(b,multiply(inverse(h),inverse(k)),A),true,product(h,A,identity),true)
% 54.17/54.28 -> true
% 54.17/54.28 Current number of equations to process: 226
% 54.17/54.28 Current number of ordered equations: 0
% 54.17/54.28 Current number of rules: 1082
% 54.17/54.28 New rule produced :
% 54.17/54.28 [2639]
% 54.17/54.28 ifeq(product(j,identity,A),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 225
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1083
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2640]
% 54.37/54.48 ifeq(product(identity,j,A),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 224
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1084
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2641]
% 54.37/54.48 ifeq(product(A,j,B),true,product(B,multiply(inverse(h),inverse(k)),A),true)
% 54.37/54.48 -> true
% 54.37/54.48 Rule
% 54.37/54.48 [2640]
% 54.37/54.48 ifeq(product(identity,j,A),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 54.37/54.48 -> true collapsed.
% 54.37/54.48 Current number of equations to process: 221
% 54.37/54.48 Current number of ordered equations: 1
% 54.37/54.48 Current number of rules: 1084
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2642]
% 54.37/54.48 ifeq(product(multiply(inverse(h),inverse(k)),A,identity),true,product(identity,A,j),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 221
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1085
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2643]
% 54.37/54.48 ifeq(product(identity,A,multiply(inverse(h),inverse(k))),true,product(j,A,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 220
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1086
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2644]
% 54.37/54.48 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(A,identity,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 218
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1087
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2645]
% 54.37/54.48 ifeq(product(identity,inverse(multiply(inverse(h),inverse(k))),A),true,
% 54.37/54.48 product(j,identity,A),true) -> true
% 54.37/54.48 Current number of equations to process: 217
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1088
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2646]
% 54.37/54.48 ifeq(product(identity,multiply(inverse(h),inverse(k)),A),true,product(
% 54.37/54.48 inverse(j),identity,A),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 216
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1089
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2647]
% 54.37/54.48 ifeq(product(A,j,inverse(multiply(inverse(h),inverse(k)))),true,product(A,identity,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 215
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1090
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2648]
% 54.37/54.48 ifeq(product(A,inverse(multiply(inverse(h),inverse(k))),j),true,product(A,identity,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 214
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1091
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2649]
% 54.37/54.48 ifeq(product(inverse(h),A,multiply(inverse(h),inverse(k))),true,product(k,A,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 213
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1092
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2650]
% 54.37/54.48 ifeq(product(multiply(inverse(h),inverse(k)),A,inverse(h)),true,product(identity,A,k),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 212
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1093
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2651]
% 54.37/54.48 ifeq(product(inverse(j),A,multiply(inverse(h),inverse(k))),true,product(identity,A,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 211
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1094
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2652]
% 54.37/54.48 ifeq(product(multiply(inverse(h),inverse(k)),A,inverse(j)),true,product(identity,A,identity),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 210
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1095
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2653]
% 54.37/54.48 ifeq(product(j,identity,A),true,product(identity,inverse(multiply(inverse(h),
% 54.37/54.48 inverse(k))),A),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 209
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1096
% 54.37/54.48 New rule produced :
% 54.37/54.48 [2654]
% 54.37/54.48 ifeq(product(inverse(j),identity,A),true,product(identity,multiply(inverse(h),
% 54.37/54.48 inverse(k)),A),true)
% 54.37/54.48 -> true
% 54.37/54.48 Current number of equations to process: 208
% 54.37/54.48 Current number of ordered equations: 0
% 54.37/54.48 Current number of rules: 1097
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2655] multiply(j,multiply(inverse(h),A)) -> multiply(k,A)
% 54.87/54.92 Rule [1360] product(k,A,multiply(j,multiply(inverse(h),A))) -> true
% 54.87/54.92 collapsed.
% 54.87/54.92 Rule [2618] multiply(j,multiply(inverse(h),inverse(k))) -> identity
% 54.87/54.92 collapsed.
% 54.87/54.92 Current number of equations to process: 214
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1096
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2656]
% 54.87/54.92 ifeq(product(j,inverse(h),A),true,product(A,B,multiply(k,B)),true) -> true
% 54.87/54.92 Current number of equations to process: 247
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1097
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2657] product(multiply(k,A),inverse(multiply(inverse(h),A)),j) -> true
% 54.87/54.92 Current number of equations to process: 254
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1098
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2658] product(k,multiply(multiply(k,j),inverse(h)),identity) -> true
% 54.87/54.92 Current number of equations to process: 260
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1099
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2659] product(multiply(multiply(k,j),inverse(h)),k,identity) -> true
% 54.87/54.92 Current number of equations to process: 260
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1100
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2660]
% 54.87/54.92 product(j,multiply(multiply(inverse(h),A),inverse(multiply(k,A))),identity)
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 261
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1101
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2661]
% 54.87/54.92 product(j,identity,multiply(multiply(k,A),inverse(multiply(inverse(h),A))))
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 260
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1102
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2662]
% 54.87/54.92 product(multiply(inverse(multiply(k,A)),j),multiply(inverse(h),A),identity)
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 259
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1103
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2663]
% 54.87/54.92 product(identity,multiply(inverse(h),A),multiply(inverse(j),multiply(k,A)))
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 258
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1104
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2664]
% 54.87/54.92 product(A,multiply(k,B),multiply(multiply(A,j),multiply(inverse(h),B))) ->
% 54.87/54.92 true
% 54.87/54.92 Current number of equations to process: 257
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1105
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2665]
% 54.87/54.92 product(multiply(k,A),B,multiply(j,multiply(multiply(inverse(h),A),B))) ->
% 54.87/54.92 true
% 54.87/54.92 Current number of equations to process: 256
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1106
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2666]
% 54.87/54.92 product(multiply(A,j),multiply(inverse(h),B),multiply(A,multiply(k,B))) ->
% 54.87/54.92 true
% 54.87/54.92 Current number of equations to process: 255
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1107
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2667]
% 54.87/54.92 product(A,multiply(k,B),multiply(multiply(multiply(A,j),inverse(h)),B)) ->
% 54.87/54.92 true
% 54.87/54.92 Current number of equations to process: 254
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1108
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2668]
% 54.87/54.92 product(A,multiply(B,k),multiply(multiply(multiply(A,B),j),inverse(h))) ->
% 54.87/54.92 true
% 54.87/54.92 Current number of equations to process: 253
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1109
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2669] ifeq2(product(A,k,B),true,multiply(multiply(A,j),inverse(h)),B) -> B
% 54.87/54.92 Current number of equations to process: 252
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1110
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2670]
% 54.87/54.92 ifeq2(product(A,k,B),true,B,multiply(multiply(A,j),inverse(h))) ->
% 54.87/54.92 multiply(multiply(A,j),inverse(h))
% 54.87/54.92 Current number of equations to process: 251
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1111
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2671]
% 54.87/54.92 ifeq(product(A,j,identity),true,product(A,multiply(k,B),multiply(inverse(h),B)),true)
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 250
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1112
% 54.87/54.92 New rule produced :
% 54.87/54.92 [2672]
% 54.87/54.92 ifeq(product(A,identity,j),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 54.87/54.92 -> true
% 54.87/54.92 Current number of equations to process: 249
% 54.87/54.92 Current number of ordered equations: 0
% 54.87/54.92 Current number of rules: 1113
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2673]
% 55.07/55.15 ifeq(product(j,multiply(inverse(h),A),B),true,product(identity,B,multiply(k,A)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 247
% 55.07/55.15 Current number of ordered equations: 1
% 55.07/55.15 Current number of rules: 1114
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2674]
% 55.07/55.15 ifeq(product(j,multiply(inverse(h),A),B),true,product(identity,multiply(k,A),B),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 247
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1115
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2675]
% 55.07/55.15 ifeq(product(multiply(inverse(h),A),identity,B),true,product(j,B,multiply(k,A)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 246
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1116
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2676]
% 55.07/55.15 ifeq(product(multiply(k,A),identity,B),true,product(j,multiply(inverse(h),A),B),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 245
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1117
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2677]
% 55.07/55.15 ifeq(product(identity,multiply(inverse(h),A),B),true,product(j,B,multiply(k,A)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 244
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1118
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2678]
% 55.07/55.15 ifeq(product(b,multiply(inverse(h),A),B),true,product(h,B,multiply(k,A)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 243
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1119
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2679]
% 55.07/55.15 ifeq(product(j,identity,A),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 242
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1120
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2680]
% 55.07/55.15 ifeq(product(identity,j,A),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 241
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1121
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2681]
% 55.07/55.15 ifeq(product(identity,multiply(k,A),B),true,product(j,multiply(inverse(h),A),B),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 240
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1122
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2682]
% 55.07/55.15 ifeq(product(multiply(inverse(h),A),B,identity),true,product(multiply(k,A),B,j),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 239
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1123
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2683]
% 55.07/55.15 ifeq(product(identity,A,multiply(inverse(h),B)),true,product(j,A,multiply(k,B)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 238
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1124
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2684]
% 55.07/55.15 ifeq(product(j,multiply(inverse(h),A),B),true,product(multiply(k,A),identity,B),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 236
% 55.07/55.15 Current number of ordered equations: 1
% 55.07/55.15 Current number of rules: 1125
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2685]
% 55.07/55.15 ifeq(product(j,multiply(inverse(h),A),B),true,product(B,identity,multiply(k,A)),true)
% 55.07/55.15 -> true
% 55.07/55.15 Current number of equations to process: 236
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1126
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2686] multiply(multiply(inverse(k),j),inverse(h)) -> identity
% 55.07/55.15 Current number of equations to process: 242
% 55.07/55.15 Current number of ordered equations: 0
% 55.07/55.15 Current number of rules: 1127
% 55.07/55.15 New rule produced :
% 55.07/55.15 [2687] multiply(multiply(A,j),inverse(h)) -> multiply(A,k)
% 55.07/55.15 Rule [1294] product(A,k,multiply(multiply(A,j),inverse(h))) -> true
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule [1799] product(A,multiply(multiply(inverse(A),j),inverse(h)),k) -> true
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule [1981] product(inverse(A),multiply(multiply(A,j),inverse(h)),k) -> true
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule [2658] product(k,multiply(multiply(k,j),inverse(h)),identity) -> true
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule [2659] product(multiply(multiply(k,j),inverse(h)),k,identity) -> true
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule
% 55.07/55.15 [2667]
% 55.07/55.15 product(A,multiply(k,B),multiply(multiply(multiply(A,j),inverse(h)),B)) ->
% 55.07/55.15 true collapsed.
% 55.07/55.15 Rule
% 55.07/55.15 [2668]
% 55.07/55.15 product(A,multiply(B,k),multiply(multiply(multiply(A,B),j),inverse(h))) ->
% 55.07/55.15 true collapsed.
% 55.07/55.15 Rule
% 55.07/55.15 [2669] ifeq2(product(A,k,B),true,multiply(multiply(A,j),inverse(h)),B) -> B
% 55.07/55.15 collapsed.
% 55.07/55.15 Rule
% 55.07/55.15 [2670]
% 55.07/55.15 ifeq2(product(A,k,B),true,B,multiply(multiply(A,j),inverse(h))) ->
% 55.68/55.70 multiply(multiply(A,j),inverse(h)) collapsed.
% 55.68/55.70 Rule [2686] multiply(multiply(inverse(k),j),inverse(h)) -> identity
% 55.68/55.70 collapsed.
% 55.68/55.70 Current number of equations to process: 242
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1118
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2688]
% 55.68/55.70 product(h,multiply(b,multiply(A,inverse(multiply(j,A)))),identity) -> true
% 55.68/55.70 Current number of equations to process: 243
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1119
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2689]
% 55.68/55.70 product(A,multiply(B,multiply(C,inverse(multiply(multiply(A,B),C)))),identity)
% 55.68/55.70 -> true
% 55.68/55.70 Current number of equations to process: 244
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1120
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2690]
% 55.68/55.70 ifeq2(product(A,multiply(B,inverse(multiply(A,B))),C),true,C,identity) ->
% 55.68/55.70 identity
% 55.68/55.70 Current number of equations to process: 242
% 55.68/55.70 Current number of ordered equations: 1
% 55.68/55.70 Current number of rules: 1121
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2691]
% 55.68/55.70 ifeq2(product(A,multiply(B,inverse(multiply(A,B))),C),true,identity,C) -> C
% 55.68/55.70 Current number of equations to process: 242
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1122
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2692] multiply(A,multiply(B,inverse(multiply(A,B)))) -> identity
% 55.68/55.70 Current number of equations to process: 248
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1123
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2693]
% 55.68/55.70 ifeq(product(A,B,C),true,product(C,inverse(multiply(A,B)),identity),true) ->
% 55.68/55.70 true
% 55.68/55.70 Current number of equations to process: 297
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1124
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2694]
% 55.68/55.70 product(A,identity,inverse(multiply(B,inverse(multiply(A,B))))) -> true
% 55.68/55.70 Current number of equations to process: 300
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1125
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2695] product(A,multiply(multiply(B,inverse(multiply(A,B))),C),C) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1126
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2696]
% 55.68/55.70 product(a,multiply(b,multiply(A,inverse(multiply(c,A)))),identity) -> true
% 55.68/55.70 Current number of equations to process: 302
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1127
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2697]
% 55.68/55.70 product(a,identity,multiply(c,multiply(A,inverse(multiply(b,A))))) -> true
% 55.68/55.70 Current number of equations to process: 301
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1128
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2698]
% 55.68/55.70 product(h,identity,multiply(j,multiply(A,inverse(multiply(b,A))))) -> true
% 55.68/55.70 Current number of equations to process: 300
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1129
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2699] product(c,multiply(A,inverse(multiply(b,A))),a) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1130
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2700] product(j,multiply(A,inverse(multiply(b,A))),h) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1131
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2701] product(k,multiply(A,inverse(multiply(inverse(h),A))),j) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1132
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2702]
% 55.68/55.70 product(identity,inverse(multiply(A,inverse(multiply(B,A)))),B) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1133
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2703]
% 55.68/55.70 product(identity,multiply(A,inverse(multiply(inverse(B),A))),B) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1134
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2704]
% 55.68/55.70 product(identity,multiply(A,inverse(multiply(B,A))),inverse(B)) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1135
% 55.68/55.70 New rule produced :
% 55.68/55.70 [2705] product(multiply(A,B),multiply(C,inverse(multiply(B,C))),A) -> true
% 55.68/55.70 Current number of equations to process: 303
% 55.68/55.70 Current number of ordered equations: 0
% 55.68/55.70 Current number of rules: 1136
% 55.68/55.70 New rule produced :
% 55.88/55.93 [2706]
% 55.88/55.93 product(j,multiply(inverse(h),multiply(A,inverse(multiply(k,A)))),identity)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 305
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1137
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2707]
% 55.88/55.93 product(j,identity,multiply(k,multiply(A,inverse(multiply(inverse(h),A)))))
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 304
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1138
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2708]
% 55.88/55.93 product(A,identity,multiply(multiply(A,B),multiply(C,inverse(multiply(B,C)))))
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 303
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1139
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2709]
% 55.88/55.93 product(identity,A,multiply(B,multiply(multiply(C,inverse(multiply(B,C))),A)))
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 302
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1140
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2710]
% 55.88/55.93 ifeq2(product(A,identity,B),true,multiply(multiply(A,C),inverse(C)),B) -> B
% 55.88/55.93 Current number of equations to process: 301
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1141
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2711]
% 55.88/55.93 ifeq2(product(A,identity,B),true,B,multiply(multiply(A,C),inverse(C))) ->
% 55.88/55.93 multiply(multiply(A,C),inverse(C))
% 55.88/55.93 Current number of equations to process: 300
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1142
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2712]
% 55.88/55.93 ifeq(product(A,B,identity),true,product(A,identity,multiply(C,inverse(
% 55.88/55.93 multiply(B,C)))),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 298
% 55.88/55.93 Current number of ordered equations: 1
% 55.88/55.93 Current number of rules: 1143
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2713]
% 55.88/55.93 ifeq(product(multiply(A,inverse(multiply(B,A))),C,X),true,product(B,X,C),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 298
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1144
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2714]
% 55.88/55.93 ifeq(product(A,identity,B),true,product(A,multiply(C,inverse(multiply(B,C))),identity),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 297
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1145
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2715]
% 55.88/55.93 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(identity,identity,C),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 295
% 55.88/55.93 Current number of ordered equations: 1
% 55.88/55.93 Current number of rules: 1146
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2716]
% 55.88/55.93 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(identity,C,identity),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 295
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1147
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2717]
% 55.88/55.93 ifeq(product(identity,identity,A),true,product(B,multiply(C,inverse(multiply(B,C))),A),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 293
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1148
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2718]
% 55.88/55.93 ifeq(product(identity,multiply(A,inverse(multiply(B,A))),C),true,product(B,C,identity),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 292
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1149
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2719]
% 55.88/55.93 ifeq(product(b,multiply(A,inverse(multiply(c,A))),B),true,product(a,B,identity),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 290
% 55.88/55.93 Current number of ordered equations: 1
% 55.88/55.93 Current number of rules: 1150
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2720]
% 55.88/55.93 ifeq(product(c,multiply(A,inverse(multiply(b,A))),B),true,product(a,identity,B),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 290
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1151
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2721]
% 55.88/55.93 ifeq(product(b,multiply(A,inverse(multiply(j,A))),B),true,product(h,B,identity),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 288
% 55.88/55.93 Current number of ordered equations: 1
% 55.88/55.93 Current number of rules: 1152
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2722]
% 55.88/55.93 ifeq(product(j,multiply(A,inverse(multiply(b,A))),B),true,product(h,identity,B),true)
% 55.88/55.93 -> true
% 55.88/55.93 Current number of equations to process: 288
% 55.88/55.93 Current number of ordered equations: 0
% 55.88/55.93 Current number of rules: 1153
% 55.88/55.93 New rule produced :
% 55.88/55.93 [2723]
% 55.88/55.93 ifeq(product(A,identity,B),true,product(B,multiply(C,inverse(multiply(A,C))),identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 287
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1154
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2724]
% 56.18/56.23 ifeq(product(identity,A,B),true,product(B,multiply(C,inverse(multiply(A,C))),identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 286
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1155
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2725]
% 56.18/56.23 ifeq(product(multiply(A,inverse(multiply(B,A))),C,identity),true,product(identity,C,B),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 283
% 56.18/56.23 Current number of ordered equations: 1
% 56.18/56.23 Current number of rules: 1156
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2726]
% 56.18/56.23 ifeq(product(A,B,C),true,product(C,multiply(X,inverse(multiply(B,X))),A),true)
% 56.18/56.23 -> true
% 56.18/56.23 Rule
% 56.18/56.23 [2724]
% 56.18/56.23 ifeq(product(identity,A,B),true,product(B,multiply(C,inverse(multiply(A,C))),identity),true)
% 56.18/56.23 -> true collapsed.
% 56.18/56.23 Current number of equations to process: 283
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1156
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2727]
% 56.18/56.23 ifeq(product(identity,A,multiply(B,inverse(multiply(C,B)))),true,product(C,A,identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 282
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1157
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2728]
% 56.18/56.23 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(C,identity,identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 280
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1158
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2729]
% 56.18/56.23 ifeq(product(b,A,multiply(B,inverse(multiply(a,B)))),true,product(c,A,identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 278
% 56.18/56.23 Current number of ordered equations: 1
% 56.18/56.23 Current number of rules: 1159
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2730]
% 56.18/56.23 ifeq(product(a,identity,A),true,product(c,multiply(B,inverse(multiply(b,B))),A),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 278
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1160
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2731]
% 56.18/56.23 ifeq(product(multiply(A,inverse(multiply(a,A))),B,b),true,product(identity,B,c),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 277
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1161
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2732]
% 56.18/56.23 ifeq(product(h,identity,A),true,product(j,multiply(B,inverse(multiply(b,B))),A),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 275
% 56.18/56.23 Current number of ordered equations: 1
% 56.18/56.23 Current number of rules: 1162
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2733]
% 56.18/56.23 ifeq(product(b,A,multiply(B,inverse(multiply(h,B)))),true,product(j,A,identity),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 275
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1163
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2734]
% 56.18/56.23 ifeq(product(multiply(A,inverse(multiply(h,A))),B,b),true,product(identity,B,j),true)
% 56.18/56.23 -> true
% 56.18/56.23 Current number of equations to process: 274
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1164
% 56.18/56.23 New rule produced : [2735] multiply(multiply(A,B),inverse(B)) -> A
% 56.18/56.23 Rule [1300] product(A,identity,multiply(multiply(A,B),inverse(B))) -> true
% 56.18/56.23 collapsed.
% 56.18/56.23 Rule
% 56.18/56.23 [1800]
% 56.18/56.23 product(A,multiply(multiply(inverse(A),B),inverse(B)),identity) -> true
% 56.18/56.23 collapsed.
% 56.18/56.23 Rule
% 56.18/56.23 [1982]
% 56.18/56.23 product(inverse(A),multiply(multiply(A,B),inverse(B)),identity) -> true
% 56.18/56.23 collapsed.
% 56.18/56.23 Rule
% 56.18/56.23 [2710]
% 56.18/56.23 ifeq2(product(A,identity,B),true,multiply(multiply(A,C),inverse(C)),B) -> B
% 56.18/56.23 collapsed.
% 56.18/56.23 Rule
% 56.18/56.23 [2711]
% 56.18/56.23 ifeq2(product(A,identity,B),true,B,multiply(multiply(A,C),inverse(C))) ->
% 56.18/56.23 multiply(multiply(A,C),inverse(C)) collapsed.
% 56.18/56.23 Current number of equations to process: 280
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1160
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2736]
% 56.18/56.23 ifeq2(product(A,identity,B),true,multiply(multiply(A,inverse(C)),C),B) -> B
% 56.18/56.23 Current number of equations to process: 281
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1161
% 56.18/56.23 New rule produced :
% 56.18/56.23 [2737]
% 56.18/56.23 ifeq2(product(A,identity,B),true,B,multiply(multiply(A,inverse(C)),C)) ->
% 56.18/56.23 multiply(multiply(A,inverse(C)),C)
% 56.18/56.23 Current number of equations to process: 280
% 56.18/56.23 Current number of ordered equations: 0
% 56.18/56.23 Current number of rules: 1162
% 56.18/56.23 New rule produced : [2738] multiply(multiply(A,inverse(B)),B) -> A
% 56.58/56.69 Rule [1302] product(A,identity,multiply(multiply(A,inverse(B)),B)) -> true
% 56.58/56.69 collapsed.
% 56.58/56.69 Rule
% 56.58/56.69 [1802]
% 56.58/56.69 product(A,multiply(multiply(inverse(A),inverse(B)),B),identity) -> true
% 56.58/56.69 collapsed.
% 56.58/56.69 Rule
% 56.58/56.69 [1984]
% 56.58/56.69 product(inverse(A),multiply(multiply(A,inverse(B)),B),identity) -> true
% 56.58/56.69 collapsed.
% 56.58/56.69 Rule
% 56.58/56.69 [2736]
% 56.58/56.69 ifeq2(product(A,identity,B),true,multiply(multiply(A,inverse(C)),C),B) -> B
% 56.58/56.69 collapsed.
% 56.58/56.69 Rule
% 56.58/56.69 [2737]
% 56.58/56.69 ifeq2(product(A,identity,B),true,B,multiply(multiply(A,inverse(C)),C)) ->
% 56.58/56.69 multiply(multiply(A,inverse(C)),C) collapsed.
% 56.58/56.69 Current number of equations to process: 286
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1158
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2739]
% 56.58/56.69 product(c,multiply(multiply(inverse(a),inverse(b)),A),multiply(h,A)) -> true
% 56.58/56.69 Current number of equations to process: 288
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1159
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2740] ifeq2(product(c,multiply(inverse(a),inverse(b)),A),true,A,h) -> h
% 56.58/56.69 Current number of equations to process: 286
% 56.58/56.69 Current number of ordered equations: 1
% 56.58/56.69 Current number of rules: 1160
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2741] ifeq2(product(c,multiply(inverse(a),inverse(b)),A),true,h,A) -> A
% 56.58/56.69 Current number of equations to process: 286
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1161
% 56.58/56.69 New rule produced : [2742] multiply(c,multiply(inverse(a),inverse(b))) -> h
% 56.58/56.69 Current number of equations to process: 292
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1162
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2743]
% 56.58/56.69 ifeq(product(c,inverse(a),A),true,product(A,inverse(b),h),true) -> true
% 56.58/56.69 Current number of equations to process: 324
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1163
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2744] product(a,multiply(b,multiply(inverse(a),inverse(b))),h) -> true
% 56.58/56.69 Current number of equations to process: 328
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1164
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2745]
% 56.58/56.69 product(c,multiply(multiply(inverse(a),inverse(b)),inverse(h)),identity) ->
% 56.58/56.69 true
% 56.58/56.69 Current number of equations to process: 329
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1165
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2746]
% 56.58/56.69 product(c,identity,multiply(h,inverse(multiply(inverse(a),inverse(b))))) ->
% 56.58/56.69 true
% 56.58/56.69 Current number of equations to process: 328
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1166
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2747] product(h,inverse(multiply(inverse(a),inverse(b))),c) -> true
% 56.58/56.69 Current number of equations to process: 329
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1167
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2748]
% 56.58/56.69 product(multiply(inverse(h),c),multiply(inverse(a),inverse(b)),identity) ->
% 56.58/56.69 true
% 56.58/56.69 Current number of equations to process: 330
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1168
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2749]
% 56.58/56.69 product(identity,multiply(inverse(a),inverse(b)),multiply(inverse(c),h)) ->
% 56.58/56.69 true
% 56.58/56.69 Current number of equations to process: 329
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1169
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2750]
% 56.58/56.69 product(A,h,multiply(multiply(A,c),multiply(inverse(a),inverse(b)))) -> true
% 56.58/56.69 Current number of equations to process: 330
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1170
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2751]
% 56.58/56.69 product(h,A,multiply(c,multiply(multiply(inverse(a),inverse(b)),A))) -> true
% 56.58/56.69 Current number of equations to process: 329
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1171
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2752]
% 56.58/56.69 product(multiply(A,c),multiply(inverse(a),inverse(b)),multiply(A,h)) -> true
% 56.58/56.69 Current number of equations to process: 328
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1172
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2753] product(h,multiply(b,multiply(A,B)),multiply(multiply(j,A),B)) -> true
% 56.58/56.69 Current number of equations to process: 332
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1173
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2754]
% 56.58/56.69 product(multiply(A,B),multiply(multiply(multiply(A,B),A),B),identity) -> true
% 56.58/56.69 Current number of equations to process: 331
% 56.58/56.69 Current number of ordered equations: 0
% 56.58/56.69 Current number of rules: 1174
% 56.58/56.69 New rule produced :
% 56.58/56.69 [2755]
% 56.58/56.69 product(multiply(multiply(multiply(A,B),A),B),multiply(A,B),identity) -> true
% 56.89/56.95 Current number of equations to process: 330
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1175
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2756]
% 56.89/56.95 product(A,multiply(B,multiply(C,X)),multiply(multiply(multiply(A,B),C),X)) ->
% 56.89/56.95 true
% 56.89/56.95 Current number of equations to process: 331
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1176
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2757]
% 56.89/56.95 product(A,multiply(multiply(B,C),X),multiply(multiply(multiply(A,B),C),X)) ->
% 56.89/56.95 true
% 56.89/56.95 Current number of equations to process: 330
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1177
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2758]
% 56.89/56.95 ifeq2(product(A,multiply(B,C),X),true,multiply(multiply(A,B),C),X) -> X
% 56.89/56.95 Current number of equations to process: 329
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1178
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2759]
% 56.89/56.95 ifeq(product(A,c,identity),true,product(A,h,multiply(inverse(a),inverse(b))),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 328
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1179
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2760]
% 56.89/56.95 ifeq(product(A,identity,c),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 327
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1180
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2761]
% 56.89/56.95 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(identity,A,h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 325
% 56.89/56.95 Current number of ordered equations: 1
% 56.89/56.95 Current number of rules: 1181
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2762]
% 56.89/56.95 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(identity,h,A),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 325
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1182
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2763]
% 56.89/56.95 ifeq(product(multiply(inverse(a),inverse(b)),identity,A),true,product(c,A,h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 324
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1183
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2764]
% 56.89/56.95 ifeq(product(h,identity,A),true,product(c,multiply(inverse(a),inverse(b)),A),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 323
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1184
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2765]
% 56.89/56.95 ifeq(product(identity,multiply(inverse(a),inverse(b)),A),true,product(c,A,h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 322
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1185
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2766]
% 56.89/56.95 ifeq(product(b,multiply(inverse(a),inverse(b)),A),true,product(a,A,h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 321
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1186
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2767]
% 56.89/56.95 ifeq(product(multiply(inverse(a),inverse(b)),b,A),true,product(c,A,j),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 320
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1187
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2768]
% 56.89/56.95 ifeq(product(c,identity,A),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 319
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1188
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2769]
% 56.89/56.95 ifeq(product(identity,c,A),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 318
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1189
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2770]
% 56.89/56.95 ifeq(product(identity,h,A),true,product(c,multiply(inverse(a),inverse(b)),A),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 317
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1190
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2771]
% 56.89/56.95 ifeq(product(multiply(inverse(a),inverse(b)),A,identity),true,product(h,A,c),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 316
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1191
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2772]
% 56.89/56.95 ifeq(product(identity,A,multiply(inverse(a),inverse(b))),true,product(c,A,h),true)
% 56.89/56.95 -> true
% 56.89/56.95 Current number of equations to process: 315
% 56.89/56.95 Current number of ordered equations: 0
% 56.89/56.95 Current number of rules: 1192
% 56.89/56.95 New rule produced :
% 56.89/56.95 [2773]
% 56.89/56.95 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(h,identity,A),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 313
% 57.19/57.20 Current number of ordered equations: 1
% 57.19/57.20 Current number of rules: 1193
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2774]
% 57.19/57.20 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(A,identity,h),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 313
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1194
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2775]
% 57.19/57.20 ifeq(product(multiply(inverse(a),inverse(b)),inverse(h),A),true,product(c,A,identity),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 312
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1195
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2776]
% 57.19/57.20 ifeq(product(h,inverse(multiply(inverse(a),inverse(b))),A),true,product(c,identity,A),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 311
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1196
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2777]
% 57.19/57.20 ifeq(product(identity,multiply(inverse(a),inverse(b)),A),true,product(
% 57.19/57.20 inverse(c),h,A),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 310
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1197
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2778]
% 57.19/57.20 ifeq(product(A,c,inverse(multiply(inverse(a),inverse(b)))),true,product(A,h,identity),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 309
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1198
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2779]
% 57.19/57.20 ifeq(product(A,inverse(multiply(inverse(a),inverse(b))),c),true,product(A,identity,h),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 308
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1199
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2780]
% 57.19/57.20 ifeq(product(inverse(c),A,multiply(inverse(a),inverse(b))),true,product(identity,A,h),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 307
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1200
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2781]
% 57.19/57.20 ifeq(product(multiply(inverse(a),inverse(b)),A,inverse(c)),true,product(h,A,identity),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 306
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1201
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2782]
% 57.19/57.20 ifeq(product(c,identity,A),true,product(h,inverse(multiply(inverse(a),
% 57.19/57.20 inverse(b))),A),true) ->
% 57.19/57.20 true
% 57.19/57.20 Current number of equations to process: 305
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1202
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2783]
% 57.19/57.20 ifeq(product(inverse(h),c,A),true,product(A,multiply(inverse(a),inverse(b)),identity),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 304
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1203
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2784]
% 57.19/57.20 ifeq(product(inverse(c),h,A),true,product(identity,multiply(inverse(a),
% 57.19/57.20 inverse(b)),A),true) ->
% 57.19/57.20 true
% 57.19/57.20 Current number of equations to process: 303
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1204
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2785]
% 57.19/57.20 ifeq2(product(A,multiply(B,C),X),true,X,multiply(multiply(A,B),C)) ->
% 57.19/57.20 multiply(multiply(A,B),C)
% 57.19/57.20 Current number of equations to process: 302
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1205
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2786]
% 57.19/57.20 ifeq(product(A,B,multiply(b,C)),true,product(multiply(a,A),B,multiply(c,C)),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 290
% 57.19/57.20 Current number of ordered equations: 1
% 57.19/57.20 Current number of rules: 1206
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2787]
% 57.19/57.20 ifeq(product(A,multiply(c,B),C),true,product(multiply(A,a),multiply(b,B),C),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 290
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1207
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2788]
% 57.19/57.20 ifeq(product(multiply(c,A),B,C),true,product(a,multiply(multiply(b,A),B),C),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 288
% 57.19/57.20 Current number of ordered equations: 1
% 57.19/57.20 Current number of rules: 1208
% 57.19/57.20 New rule produced :
% 57.19/57.20 [2789]
% 57.19/57.20 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,C)),multiply(c,C)),true)
% 57.19/57.20 -> true
% 57.19/57.20 Current number of equations to process: 288
% 57.19/57.20 Current number of ordered equations: 0
% 57.19/57.20 Current number of rules: 1209
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2790]
% 57.39/57.47 ifeq(product(multiply(A,a),multiply(b,B),C),true,product(A,multiply(c,B),C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 287
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1210
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2791]
% 57.39/57.47 ifeq(product(multiply(b,A),B,C),true,product(a,C,multiply(multiply(c,A),B)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 285
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1211
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2792]
% 57.39/57.47 ifeq(product(A,a,B),true,product(A,multiply(c,C),multiply(B,multiply(b,C))),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 285
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1212
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2793]
% 57.39/57.47 ifeq(product(a,multiply(multiply(b,A),B),C),true,product(multiply(c,A),B,C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 284
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1213
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2794]
% 57.39/57.47 ifeq(product(multiply(b,A),B,C),true,product(multiply(c,A),B,multiply(a,C)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 282
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1214
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2795]
% 57.39/57.47 ifeq(product(A,a,B),true,product(B,multiply(b,C),multiply(A,multiply(c,C))),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 282
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1215
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2796]
% 57.39/57.47 ifeq(product(multiply(A,h),multiply(b,B),C),true,product(A,multiply(j,B),C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 277
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1216
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2797]
% 57.39/57.47 ifeq(product(A,h,B),true,product(A,multiply(j,C),multiply(B,multiply(b,C))),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 275
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1217
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2798]
% 57.39/57.47 ifeq(product(multiply(b,A),B,C),true,product(h,C,multiply(multiply(j,A),B)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 275
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1218
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2799]
% 57.39/57.47 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(b,C)),multiply(j,C)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 273
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1219
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2800]
% 57.39/57.47 ifeq(product(multiply(j,A),B,C),true,product(h,multiply(multiply(b,A),B),C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 273
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1220
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2801]
% 57.39/57.47 ifeq(product(h,multiply(multiply(b,A),B),C),true,product(multiply(j,A),B,C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 272
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1221
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2802]
% 57.39/57.47 ifeq(product(A,h,B),true,product(B,multiply(b,C),multiply(A,multiply(j,C))),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 270
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1222
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2803]
% 57.39/57.47 ifeq(product(multiply(b,A),B,C),true,product(multiply(j,A),B,multiply(h,C)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 270
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1223
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2804]
% 57.39/57.47 ifeq(product(A,B,multiply(b,C)),true,product(multiply(h,A),B,multiply(j,C)),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 268
% 57.39/57.47 Current number of ordered equations: 1
% 57.39/57.47 Current number of rules: 1224
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2805]
% 57.39/57.47 ifeq(product(A,multiply(j,B),C),true,product(multiply(A,h),multiply(b,B),C),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 268
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1225
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2806]
% 57.39/57.47 ifeq(product(multiply(A,j),multiply(inverse(h),inverse(k)),B),true,product(A,identity,B),true)
% 57.39/57.47 -> true
% 57.39/57.47 Current number of equations to process: 267
% 57.39/57.47 Current number of ordered equations: 0
% 57.39/57.47 Current number of rules: 1226
% 57.39/57.47 New rule produced :
% 57.39/57.47 [2807]
% 57.39/57.47 ifeq(product(A,j,B),true,product(A,identity,multiply(B,multiply(inverse(h),
% 57.39/57.47 inverse(k)))),true) ->
% 57.69/57.70 true
% 57.69/57.70 Current number of equations to process: 266
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1227
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2808]
% 57.69/57.70 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(h),inverse(k))),identity),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 264
% 57.69/57.70 Current number of ordered equations: 1
% 57.69/57.70 Current number of rules: 1228
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2809]
% 57.69/57.70 ifeq(product(identity,A,B),true,product(j,multiply(multiply(inverse(h),
% 57.69/57.70 inverse(k)),A),B),true) ->
% 57.69/57.70 true
% 57.69/57.70 Current number of equations to process: 264
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1229
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2810]
% 57.69/57.70 ifeq(product(j,multiply(multiply(inverse(h),inverse(k)),A),B),true,product(identity,A,B),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 263
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1230
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2811]
% 57.69/57.70 ifeq(product(multiply(inverse(h),inverse(k)),A,B),true,product(identity,A,
% 57.69/57.70 multiply(j,B)),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 262
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1231
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2812]
% 57.69/57.70 ifeq(product(A,identity,B),true,product(multiply(A,j),multiply(inverse(h),
% 57.69/57.70 inverse(k)),B),true) ->
% 57.69/57.70 true
% 57.69/57.70 Current number of equations to process: 260
% 57.69/57.70 Current number of ordered equations: 1
% 57.69/57.70 Current number of rules: 1232
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2813]
% 57.69/57.70 ifeq(product(A,B,multiply(inverse(h),inverse(k))),true,product(multiply(j,A),B,identity),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 260
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1233
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2814]
% 57.69/57.70 ifeq(product(multiply(inverse(h),A),inverse(multiply(k,A)),B),true,product(j,B,identity),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 259
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1234
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2815]
% 57.69/57.70 ifeq(product(multiply(k,A),inverse(multiply(inverse(h),A)),B),true,product(j,identity,B),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 258
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1235
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2816]
% 57.69/57.70 ifeq(product(identity,multiply(inverse(h),A),B),true,product(inverse(j),
% 57.69/57.70 multiply(k,A),B),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 257
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1236
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2817]
% 57.69/57.70 ifeq(product(A,j,inverse(multiply(inverse(h),B))),true,product(A,multiply(k,B),identity),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 256
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1237
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2818]
% 57.69/57.70 ifeq(product(A,inverse(multiply(inverse(h),B)),j),true,product(A,identity,
% 57.69/57.70 multiply(k,B)),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 255
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1238
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2819]
% 57.69/57.70 ifeq(product(inverse(h),A,multiply(inverse(h),B)),true,product(k,A,multiply(k,B)),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 254
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1239
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2820]
% 57.69/57.70 ifeq(product(multiply(inverse(h),A),B,inverse(h)),true,product(multiply(k,A),B,k),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 253
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1240
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2821]
% 57.69/57.70 ifeq(product(inverse(j),A,multiply(inverse(h),B)),true,product(identity,A,
% 57.69/57.70 multiply(k,B)),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 252
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1241
% 57.69/57.70 New rule produced :
% 57.69/57.70 [2822]
% 57.69/57.70 ifeq(product(multiply(inverse(h),A),B,inverse(j)),true,product(multiply(k,A),B,identity),true)
% 57.69/57.70 -> true
% 57.69/57.70 Current number of equations to process: 251
% 57.69/57.70 Current number of ordered equations: 0
% 57.69/57.70 Current number of rules: 1242
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2823]
% 57.90/57.95 ifeq(product(j,identity,A),true,product(multiply(k,B),inverse(multiply(
% 57.90/57.95 inverse(h),B)),A),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 250
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1243
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2824]
% 57.90/57.95 ifeq(product(inverse(multiply(k,A)),j,B),true,product(B,multiply(inverse(h),A),identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 249
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1244
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2825]
% 57.90/57.95 ifeq(product(inverse(j),multiply(k,A),B),true,product(identity,multiply(
% 57.90/57.95 inverse(h),A),B),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 248
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1245
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2826]
% 57.90/57.95 ifeq(product(inverse(h),multiply(A,inverse(multiply(k,A))),B),true,product(j,B,identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 246
% 57.90/57.95 Current number of ordered equations: 1
% 57.90/57.95 Current number of rules: 1246
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2827]
% 57.90/57.95 ifeq(product(k,multiply(A,inverse(multiply(inverse(h),A))),B),true,product(j,identity,B),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 246
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1247
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2828]
% 57.90/57.95 ifeq(product(identity,inverse(multiply(A,inverse(multiply(B,A)))),C),true,
% 57.90/57.95 product(B,identity,C),true) -> true
% 57.90/57.95 Current number of equations to process: 245
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1248
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2829]
% 57.90/57.95 ifeq(product(identity,multiply(A,inverse(multiply(inverse(B),A))),C),true,
% 57.90/57.95 product(B,identity,C),true) -> true
% 57.90/57.95 Current number of equations to process: 244
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1249
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2830]
% 57.90/57.95 ifeq(product(identity,multiply(A,inverse(multiply(B,A))),C),true,product(
% 57.90/57.95 inverse(B),identity,C),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 243
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1250
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2831]
% 57.90/57.95 ifeq(product(A,B,inverse(multiply(C,inverse(multiply(B,C))))),true,product(A,identity,identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 242
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1251
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2832]
% 57.90/57.95 ifeq(product(A,inverse(multiply(B,inverse(multiply(C,B)))),C),true,product(A,identity,identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 241
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1252
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2833]
% 57.90/57.95 ifeq(product(inverse(h),A,multiply(B,inverse(multiply(j,B)))),true,product(k,A,identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 239
% 57.90/57.95 Current number of ordered equations: 1
% 57.90/57.95 Current number of rules: 1253
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2834]
% 57.90/57.95 ifeq(product(j,identity,A),true,product(k,multiply(B,inverse(multiply(
% 57.90/57.95 inverse(h),B))),A),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 239
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1254
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2835]
% 57.90/57.95 ifeq(product(multiply(A,inverse(multiply(j,A))),B,inverse(h)),true,product(identity,B,k),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 238
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1255
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2836]
% 57.90/57.95 ifeq(product(inverse(A),B,multiply(C,inverse(multiply(A,C)))),true,product(identity,B,identity),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 236
% 57.90/57.95 Current number of ordered equations: 1
% 57.90/57.95 Current number of rules: 1256
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2837]
% 57.90/57.95 ifeq(product(A,identity,B),true,product(identity,multiply(C,inverse(multiply(
% 57.90/57.95 inverse(A),C))),B),true)
% 57.90/57.95 -> true
% 57.90/57.95 Current number of equations to process: 236
% 57.90/57.95 Current number of ordered equations: 0
% 57.90/57.95 Current number of rules: 1257
% 57.90/57.95 New rule produced :
% 57.90/57.95 [2838]
% 57.90/57.95 ifeq(product(multiply(A,inverse(multiply(B,A))),C,inverse(B)),true,product(identity,C,identity),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 235
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1258
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2839]
% 58.20/58.29 ifeq(product(A,identity,B),true,product(identity,inverse(multiply(C,inverse(
% 58.20/58.29 multiply(A,C)))),B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 234
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1259
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2840]
% 58.20/58.29 ifeq(product(multiply(A,inverse(multiply(inverse(B),A))),C,B),true,product(identity,C,identity),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 233
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1260
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2841]
% 58.20/58.29 ifeq(product(A,B,multiply(C,inverse(multiply(inverse(A),C)))),true,product(identity,B,identity),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 231
% 58.20/58.29 Current number of ordered equations: 1
% 58.20/58.29 Current number of rules: 1261
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2842]
% 58.20/58.29 ifeq(product(inverse(A),identity,B),true,product(identity,multiply(C,
% 58.20/58.29 inverse(multiply(A,C))),B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 231
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1262
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2843]
% 58.20/58.29 ifeq(product(multiply(A,c),multiply(inverse(a),inverse(b)),B),true,product(A,h,B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 230
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1263
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2844]
% 58.20/58.29 ifeq(product(A,c,B),true,product(A,h,multiply(B,multiply(inverse(a),inverse(b)))),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 228
% 58.20/58.29 Current number of ordered equations: 1
% 58.20/58.29 Current number of rules: 1264
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2845]
% 58.20/58.29 ifeq(product(multiply(inverse(a),inverse(b)),A,B),true,product(c,B,multiply(h,A)),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 228
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1265
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2846]
% 58.20/58.29 ifeq(product(h,A,B),true,product(c,multiply(multiply(inverse(a),inverse(b)),A),B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 226
% 58.20/58.29 Current number of ordered equations: 1
% 58.20/58.29 Current number of rules: 1266
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2847]
% 58.20/58.29 ifeq(product(A,B,c),true,product(A,multiply(B,multiply(inverse(a),inverse(b))),h),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 226
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1267
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2848]
% 58.20/58.29 ifeq(product(c,multiply(multiply(inverse(a),inverse(b)),A),B),true,product(h,A,B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 225
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1268
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2849]
% 58.20/58.29 ifeq(product(A,c,B),true,product(B,multiply(inverse(a),inverse(b)),multiply(A,h)),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 223
% 58.20/58.29 Current number of ordered equations: 1
% 58.20/58.29 Current number of rules: 1269
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2850]
% 58.20/58.29 ifeq(product(multiply(inverse(a),inverse(b)),A,B),true,product(h,A,multiply(c,B)),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 223
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1270
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2851]
% 58.20/58.29 ifeq(product(A,h,B),true,product(multiply(A,c),multiply(inverse(a),inverse(b)),B),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 221
% 58.20/58.29 Current number of ordered equations: 1
% 58.20/58.29 Current number of rules: 1271
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2852]
% 58.20/58.29 ifeq(product(A,B,multiply(inverse(a),inverse(b))),true,product(multiply(c,A),B,h),true)
% 58.20/58.29 -> true
% 58.20/58.29 Current number of equations to process: 221
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1272
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2853] multiply(multiply(inverse(multiply(A,B)),A),B) -> identity
% 58.20/58.29 Current number of equations to process: 227
% 58.20/58.29 Current number of ordered equations: 0
% 58.20/58.29 Current number of rules: 1273
% 58.20/58.29 New rule produced :
% 58.20/58.29 [2854] multiply(multiply(A,B),C) -> multiply(A,multiply(B,C))
% 58.20/58.29 Rule
% 58.20/58.29 [509]
% 58.20/58.29 ifeq(product(A,B,C),true,product(X,C,multiply(multiply(X,A),B)),true) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [1313] product(A,multiply(B,C),multiply(multiply(A,B),C)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [1408] product(A,b,multiply(multiply(A,inverse(a)),c)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [1534] product(A,b,multiply(multiply(A,inverse(h)),j)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [1677] product(A,inverse(h),multiply(multiply(A,inverse(j)),k)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [1821] product(A,B,multiply(multiply(A,C),multiply(inverse(C),B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [1823] product(A,multiply(multiply(inverse(A),B),C),multiply(B,C)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [1824] product(A,B,multiply(C,multiply(multiply(inverse(C),A),B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2003] product(A,B,multiply(multiply(A,inverse(C)),multiply(C,B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2004] product(inverse(A),multiply(multiply(A,B),C),multiply(B,C)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2005] product(A,B,multiply(inverse(C),multiply(multiply(C,A),B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2042]
% 58.20/58.29 ifeq(product(A,B,C),true,product(X,multiply(multiply(inverse(X),A),B),C),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2043]
% 58.20/58.29 ifeq(product(A,multiply(multiply(inverse(A),B),C),X),true,product(B,C,X),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2052]
% 58.20/58.29 ifeq(product(A,B,C),true,product(inverse(X),multiply(multiply(X,A),B),C),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2053]
% 58.20/58.29 ifeq(product(inverse(A),multiply(multiply(A,B),C),X),true,product(B,C,X),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule [2059] product(a,multiply(multiply(b,inverse(c)),A),A) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2068]
% 58.20/58.29 product(A,identity,multiply(multiply(A,a),multiply(b,inverse(c)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2069]
% 58.20/58.29 product(identity,A,multiply(a,multiply(multiply(b,inverse(c)),A))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2099] product(a,multiply(multiply(b,inverse(a)),inverse(b)),h) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2114] product(a,multiply(multiply(b,A),B),multiply(multiply(c,A),B)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2147]
% 58.20/58.29 ifeq(product(identity,A,B),true,product(a,multiply(multiply(b,inverse(c)),A),B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2150]
% 58.20/58.29 ifeq(product(a,multiply(multiply(b,inverse(c)),A),B),true,product(identity,A,B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2164]
% 58.20/58.29 product(a,multiply(multiply(b,A),inverse(multiply(c,A))),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2165]
% 58.20/58.29 product(a,identity,multiply(multiply(c,A),inverse(multiply(b,A)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2173] product(A,multiply(c,B),multiply(multiply(A,a),multiply(b,B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2174] product(multiply(c,A),B,multiply(a,multiply(multiply(b,A),B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2210] multiply(multiply(A,a),b) -> multiply(A,c) collapsed.
% 58.20/58.29 Rule [2248] product(A,j,multiply(multiply(A,c),inverse(a))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2249] product(A,h,multiply(multiply(A,j),inverse(b))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2256] product(A,multiply(multiply(inverse(A),c),inverse(a)),j) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2258] product(A,multiply(multiply(inverse(A),j),inverse(b)),h) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2262] product(A,inverse(a),multiply(multiply(A,inverse(c)),j)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2267] product(A,inverse(b),multiply(multiply(A,inverse(j)),h)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2271] product(inverse(A),multiply(multiply(A,c),inverse(a)),j) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2272] product(inverse(A),multiply(multiply(A,j),inverse(b)),h) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2275]
% 58.20/58.29 product(a,multiply(multiply(b,inverse(a)),inverse(j)),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2291] product(a,multiply(multiply(b,inverse(a)),A),multiply(j,A)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2294] product(A,j,multiply(multiply(A,a),multiply(b,inverse(a)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2295] product(j,A,multiply(a,multiply(multiply(b,inverse(a)),A))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2472]
% 58.20/58.29 ifeq(product(j,A,B),true,product(a,multiply(multiply(b,inverse(a)),A),B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2477]
% 58.20/58.29 ifeq(product(a,multiply(multiply(b,inverse(a)),A),B),true,product(j,A,B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule [2480] multiply(multiply(A,h),b) -> multiply(A,j) collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2482] product(h,multiply(multiply(b,inverse(h)),A),multiply(k,A)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2487]
% 58.20/58.29 product(h,multiply(multiply(b,inverse(h)),inverse(k)),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2492] product(A,k,multiply(multiply(A,h),multiply(b,inverse(h)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2493] product(k,A,multiply(h,multiply(multiply(b,inverse(h)),A))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2526] product(h,multiply(multiply(b,inverse(j)),A),A) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2530]
% 58.20/58.29 product(A,identity,multiply(multiply(A,h),multiply(b,inverse(j)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2531]
% 58.20/58.29 product(identity,A,multiply(h,multiply(multiply(b,inverse(j)),A))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2532] product(h,multiply(multiply(b,A),B),multiply(multiply(j,A),B)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2561]
% 58.20/58.29 ifeq(product(k,A,B),true,product(h,multiply(multiply(b,inverse(h)),A),B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2563]
% 58.20/58.29 ifeq(product(h,multiply(multiply(b,inverse(h)),A),B),true,product(k,A,B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2570]
% 58.20/58.29 ifeq(product(identity,A,B),true,product(h,multiply(multiply(b,inverse(j)),A),B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2572]
% 58.20/58.29 ifeq(product(h,multiply(multiply(b,inverse(j)),A),B),true,product(identity,A,B),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2578]
% 58.20/58.29 product(h,multiply(multiply(b,A),inverse(multiply(j,A))),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2579]
% 58.20/58.29 product(h,identity,multiply(multiply(j,A),inverse(multiply(b,A)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2585] product(A,multiply(j,B),multiply(multiply(A,h),multiply(b,B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2586] product(multiply(j,A),B,multiply(h,multiply(multiply(b,A),B))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule [2621] product(j,multiply(multiply(inverse(h),inverse(k)),A),A) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2626]
% 58.20/58.29 product(A,identity,multiply(multiply(A,j),multiply(inverse(h),inverse(k))))
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2627]
% 58.20/58.29 product(identity,A,multiply(j,multiply(multiply(inverse(h),inverse(k)),A)))
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2628]
% 58.20/58.29 product(j,multiply(multiply(inverse(h),A),B),multiply(multiply(k,A),B)) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2660]
% 58.20/58.29 product(j,multiply(multiply(inverse(h),A),inverse(multiply(k,A))),identity)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2661]
% 58.20/58.29 product(j,identity,multiply(multiply(k,A),inverse(multiply(inverse(h),A))))
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2664]
% 58.20/58.29 product(A,multiply(k,B),multiply(multiply(A,j),multiply(inverse(h),B))) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2665]
% 58.20/58.29 product(multiply(k,A),B,multiply(j,multiply(multiply(inverse(h),A),B))) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule [2687] multiply(multiply(A,j),inverse(h)) -> multiply(A,k) collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2689]
% 58.20/58.29 product(A,multiply(B,multiply(C,inverse(multiply(multiply(A,B),C)))),identity)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2695] product(A,multiply(multiply(B,inverse(multiply(A,B))),C),C) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2708]
% 58.20/58.29 product(A,identity,multiply(multiply(A,B),multiply(C,inverse(multiply(B,C)))))
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2709]
% 58.20/58.29 product(identity,A,multiply(B,multiply(multiply(C,inverse(multiply(B,C))),A)))
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule [2735] multiply(multiply(A,B),inverse(B)) -> A collapsed.
% 58.20/58.29 Rule [2738] multiply(multiply(A,inverse(B)),B) -> A collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2739]
% 58.20/58.29 product(c,multiply(multiply(inverse(a),inverse(b)),A),multiply(h,A)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2745]
% 58.20/58.29 product(c,multiply(multiply(inverse(a),inverse(b)),inverse(h)),identity) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2750]
% 58.20/58.29 product(A,h,multiply(multiply(A,c),multiply(inverse(a),inverse(b)))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2751]
% 58.20/58.29 product(h,A,multiply(c,multiply(multiply(inverse(a),inverse(b)),A))) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2753] product(h,multiply(b,multiply(A,B)),multiply(multiply(j,A),B)) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2754]
% 58.20/58.29 product(multiply(A,B),multiply(multiply(multiply(A,B),A),B),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2755]
% 58.20/58.29 product(multiply(multiply(multiply(A,B),A),B),multiply(A,B),identity) -> true
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2756]
% 58.20/58.29 product(A,multiply(B,multiply(C,X)),multiply(multiply(multiply(A,B),C),X)) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2757]
% 58.20/58.29 product(A,multiply(multiply(B,C),X),multiply(multiply(multiply(A,B),C),X)) ->
% 58.20/58.29 true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2758]
% 58.20/58.29 ifeq2(product(A,multiply(B,C),X),true,multiply(multiply(A,B),C),X) -> X
% 58.20/58.29 collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2785]
% 58.20/58.29 ifeq2(product(A,multiply(B,C),X),true,X,multiply(multiply(A,B),C)) ->
% 58.20/58.29 multiply(multiply(A,B),C) collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2788]
% 58.20/58.29 ifeq(product(multiply(c,A),B,C),true,product(a,multiply(multiply(b,A),B),C),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2791]
% 58.20/58.29 ifeq(product(multiply(b,A),B,C),true,product(a,C,multiply(multiply(c,A),B)),true)
% 58.20/58.29 -> true collapsed.
% 58.20/58.29 Rule
% 58.20/58.29 [2793]
% 58.20/58.29 ifeq(product(a,multiply(multiply(b,A),B),C),true,product(multiply(c,A),B,C),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2798]
% 59.11/59.17 ifeq(product(multiply(b,A),B,C),true,product(h,C,multiply(multiply(j,A),B)),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2800]
% 59.11/59.17 ifeq(product(multiply(j,A),B,C),true,product(h,multiply(multiply(b,A),B),C),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2801]
% 59.11/59.17 ifeq(product(h,multiply(multiply(b,A),B),C),true,product(multiply(j,A),B,C),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2809]
% 59.11/59.17 ifeq(product(identity,A,B),true,product(j,multiply(multiply(inverse(h),
% 59.11/59.17 inverse(k)),A),B),true) ->
% 59.11/59.17 true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2810]
% 59.11/59.17 ifeq(product(j,multiply(multiply(inverse(h),inverse(k)),A),B),true,product(identity,A,B),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2846]
% 59.11/59.17 ifeq(product(h,A,B),true,product(c,multiply(multiply(inverse(a),inverse(b)),A),B),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule
% 59.11/59.17 [2848]
% 59.11/59.17 ifeq(product(c,multiply(multiply(inverse(a),inverse(b)),A),B),true,product(h,A,B),true)
% 59.11/59.17 -> true collapsed.
% 59.11/59.17 Rule [2853] multiply(multiply(inverse(multiply(A,B)),A),B) -> identity
% 59.11/59.17 collapsed.
% 59.11/59.17 Current number of equations to process: 259
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1179
% 59.11/59.17 New rule produced : [2855] ifeq2(product(c,inverse(b),A),true,A,a) -> a
% 59.11/59.17 Current number of equations to process: 259
% 59.11/59.17 Current number of ordered equations: 1
% 59.11/59.17 Current number of rules: 1180
% 59.11/59.17 New rule produced : [2856] ifeq2(product(c,inverse(b),A),true,a,A) -> A
% 59.11/59.17 Current number of equations to process: 259
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1181
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2857]
% 59.11/59.17 product(a,multiply(b,multiply(inverse(a),inverse(j))),identity) -> true
% 59.11/59.17 Current number of equations to process: 258
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1182
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2858] product(a,multiply(b,multiply(inverse(a),A)),multiply(j,A)) -> true
% 59.11/59.17 Current number of equations to process: 257
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1183
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2859]
% 59.11/59.17 product(c,multiply(inverse(a),multiply(inverse(b),inverse(h))),identity) ->
% 59.11/59.17 true
% 59.11/59.17 Current number of equations to process: 256
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1184
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2860]
% 59.11/59.17 product(c,multiply(inverse(a),multiply(inverse(b),A)),multiply(h,A)) -> true
% 59.11/59.17 Current number of equations to process: 255
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1185
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2861]
% 59.11/59.17 product(h,A,multiply(c,multiply(inverse(a),multiply(inverse(b),A)))) -> true
% 59.11/59.17 Current number of equations to process: 254
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1186
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2862]
% 59.11/59.17 product(multiply(A,B),multiply(A,multiply(B,multiply(A,B))),identity) -> true
% 59.11/59.17 Current number of equations to process: 253
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1187
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2863]
% 59.11/59.17 product(multiply(A,multiply(B,multiply(A,B))),multiply(A,B),identity) -> true
% 59.11/59.17 Current number of equations to process: 252
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1188
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2864]
% 59.11/59.17 product(A,multiply(B,multiply(C,inverse(multiply(A,multiply(B,C))))),identity)
% 59.11/59.17 -> true
% 59.11/59.17 Current number of equations to process: 251
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1189
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2865]
% 59.11/59.17 product(identity,A,multiply(B,multiply(C,multiply(inverse(multiply(B,C)),A))))
% 59.11/59.17 -> true
% 59.11/59.17 Current number of equations to process: 250
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1190
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2866]
% 59.11/59.17 ifeq(product(A,B,C),true,product(X,C,multiply(X,multiply(A,B))),true) -> true
% 59.11/59.17 Current number of equations to process: 249
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1191
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2867] ifeq(product(A,c,b),true,product(A,a,identity),true) -> true
% 59.11/59.17 Current number of equations to process: 264
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1192
% 59.11/59.17 New rule produced :
% 59.11/59.17 [2868] ifeq(product(A,b,c),true,product(A,identity,a),true) -> true
% 59.11/59.17 Current number of equations to process: 264
% 59.11/59.17 Current number of ordered equations: 0
% 59.11/59.17 Current number of rules: 1193
% 59.11/59.17 New rule produced :
% 59.50/59.59 [2869] ifeq(product(A,c,identity),true,product(A,a,inverse(b)),true) -> true
% 59.50/59.59 Current number of equations to process: 264
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1194
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2870] ifeq(product(A,identity,c),true,product(A,inverse(b),a),true) -> true
% 59.50/59.59 Current number of equations to process: 263
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1195
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2871] ifeq(product(c,inverse(b),A),true,product(identity,A,a),true) -> true
% 59.50/59.59 Current number of equations to process: 261
% 59.50/59.59 Current number of ordered equations: 1
% 59.50/59.59 Current number of rules: 1196
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2872] ifeq(product(c,inverse(b),A),true,product(identity,a,A),true) -> true
% 59.50/59.59 Current number of equations to process: 261
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1197
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2873] ifeq(product(inverse(b),identity,A),true,product(c,A,a),true) -> true
% 59.50/59.59 Current number of equations to process: 260
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1198
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2874] ifeq(product(identity,inverse(b),A),true,product(c,A,a),true) -> true
% 59.50/59.59 Current number of equations to process: 259
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1199
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2875] ifeq(product(b,inverse(b),A),true,product(a,A,a),true) -> true
% 59.50/59.59 Current number of equations to process: 258
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1200
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2876] ifeq(product(inverse(b),b,A),true,product(c,A,c),true) -> true
% 59.50/59.59 Current number of equations to process: 257
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1201
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2877] ifeq(product(c,identity,A),true,product(A,inverse(b),a),true) -> true
% 59.50/59.59 Current number of equations to process: 270
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1202
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2878] ifeq(product(identity,c,A),true,product(A,inverse(b),a),true) -> true
% 59.50/59.59 Current number of equations to process: 269
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1203
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2879] ifeq(product(identity,a,A),true,product(c,inverse(b),A),true) -> true
% 59.50/59.59 Current number of equations to process: 268
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1204
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2880] ifeq(product(inverse(b),A,identity),true,product(a,A,c),true) -> true
% 59.50/59.59 Current number of equations to process: 267
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1205
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2881] ifeq(product(identity,A,inverse(b)),true,product(c,A,a),true) -> true
% 59.50/59.59 Current number of equations to process: 266
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1206
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2882] ifeq(product(c,inverse(b),A),true,product(A,identity,a),true) -> true
% 59.50/59.59 Current number of equations to process: 265
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1207
% 59.50/59.59 New rule produced : [2883] product(inverse(c),a,inverse(b)) -> true
% 59.50/59.59 Current number of equations to process: 269
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1208
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2884] product(identity,inverse(b),multiply(inverse(c),a)) -> true
% 59.50/59.59 Current number of equations to process: 269
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1209
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2885] product(multiply(A,c),inverse(b),multiply(A,a)) -> true
% 59.50/59.59 Current number of equations to process: 269
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1210
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2886]
% 59.50/59.59 ifeq(product(inverse(b),inverse(a),A),true,product(c,A,identity),true) ->
% 59.50/59.59 true
% 59.50/59.59 Current number of equations to process: 268
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1211
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2887]
% 59.50/59.59 ifeq(product(identity,inverse(b),A),true,product(inverse(c),a,A),true) ->
% 59.50/59.59 true
% 59.50/59.59 Current number of equations to process: 267
% 59.50/59.59 Current number of ordered equations: 0
% 59.50/59.59 Current number of rules: 1212
% 59.50/59.59 New rule produced :
% 59.50/59.59 [2888]
% 59.50/59.59 ifeq(product(inverse(c),A,inverse(b)),true,product(identity,A,a),true) ->
% 59.50/59.59 true
% 59.50/59.59 Current number of equations to process: 266
% 59.50/59.59 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1213
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2889]
% 60.20/60.20 ifeq(product(inverse(b),A,inverse(c)),true,product(a,A,identity),true) ->
% 60.20/60.20 true
% 60.20/60.20 Current number of equations to process: 265
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1214
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2890]
% 60.20/60.20 ifeq(product(inverse(a),c,A),true,product(A,inverse(b),identity),true) ->
% 60.20/60.20 true
% 60.20/60.20 Current number of equations to process: 264
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1215
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2891]
% 60.20/60.20 ifeq(product(inverse(c),a,A),true,product(identity,inverse(b),A),true) ->
% 60.20/60.20 true
% 60.20/60.20 Current number of equations to process: 263
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1216
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2892]
% 60.20/60.20 ifeq(product(multiply(A,c),inverse(b),B),true,product(A,a,B),true) -> true
% 60.20/60.20 Current number of equations to process: 262
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1217
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2893]
% 60.20/60.20 ifeq(product(inverse(b),A,B),true,product(c,B,multiply(a,A)),true) -> true
% 60.20/60.20 Current number of equations to process: 260
% 60.20/60.20 Current number of ordered equations: 1
% 60.20/60.20 Current number of rules: 1218
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2894]
% 60.20/60.20 ifeq(product(A,c,B),true,product(A,a,multiply(B,inverse(b))),true) -> true
% 60.20/60.20 Current number of equations to process: 260
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1219
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2895]
% 60.20/60.20 ifeq(product(A,B,c),true,product(A,multiply(B,inverse(b)),a),true) -> true
% 60.20/60.20 Current number of equations to process: 259
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1220
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2896]
% 60.20/60.20 ifeq(product(A,c,B),true,product(B,inverse(b),multiply(A,a)),true) -> true
% 60.20/60.20 Current number of equations to process: 257
% 60.20/60.20 Current number of ordered equations: 1
% 60.20/60.20 Current number of rules: 1221
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2897]
% 60.20/60.20 ifeq(product(inverse(b),A,B),true,product(a,A,multiply(c,B)),true) -> true
% 60.20/60.20 Current number of equations to process: 257
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1222
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2898]
% 60.20/60.20 ifeq(product(A,a,B),true,product(multiply(A,c),inverse(b),B),true) -> true
% 60.20/60.20 Current number of equations to process: 255
% 60.20/60.20 Current number of ordered equations: 1
% 60.20/60.20 Current number of rules: 1223
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2899]
% 60.20/60.20 ifeq(product(A,B,inverse(b)),true,product(multiply(c,A),B,a),true) -> true
% 60.20/60.20 Current number of equations to process: 255
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1224
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2900] ifeq(product(b,inverse(b),A),true,product(h,A,h),true) -> true
% 60.20/60.20 Current number of equations to process: 261
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1225
% 60.20/60.20 New rule produced : [2901] ifeq2(product(k,h,A),true,A,j) -> j
% 60.20/60.20 Current number of equations to process: 263
% 60.20/60.20 Current number of ordered equations: 1
% 60.20/60.20 Current number of rules: 1226
% 60.20/60.20 New rule produced : [2902] ifeq2(product(k,h,A),true,j,A) -> A
% 60.20/60.20 Current number of equations to process: 263
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1227
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2903]
% 60.20/60.20 ifeq(product(inverse(h),A,inverse(b)),true,product(k,A,h),true) -> true
% 60.20/60.20 Current number of equations to process: 262
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1228
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2904]
% 60.20/60.20 ifeq(product(inverse(b),A,inverse(h)),true,product(h,A,k),true) -> true
% 60.20/60.20 Current number of equations to process: 261
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1229
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2905] ifeq(product(A,k,identity),true,product(A,j,h),true) -> true
% 60.20/60.20 Current number of equations to process: 272
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1230
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2906] ifeq(product(A,identity,k),true,product(A,h,j),true) -> true
% 60.20/60.20 Current number of equations to process: 271
% 60.20/60.20 Current number of ordered equations: 0
% 60.20/60.20 Current number of rules: 1231
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2907] ifeq(product(k,h,A),true,product(identity,A,j),true) -> true
% 60.20/60.20 Current number of equations to process: 269
% 60.20/60.20 Current number of ordered equations: 1
% 60.20/60.20 Current number of rules: 1232
% 60.20/60.20 New rule produced :
% 60.20/60.20 [2908] ifeq(product(k,h,A),true,product(identity,j,A),true) -> true
% 60.61/60.67 Current number of equations to process: 269
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1233
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2909] ifeq(product(h,identity,A),true,product(k,A,j),true) -> true
% 60.61/60.67 Current number of equations to process: 268
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1234
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2910] ifeq(product(identity,h,A),true,product(k,A,j),true) -> true
% 60.61/60.67 Current number of equations to process: 267
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1235
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2911] ifeq(product(k,identity,A),true,product(A,h,j),true) -> true
% 60.61/60.67 Current number of equations to process: 282
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1236
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2912] ifeq(product(identity,k,A),true,product(A,h,j),true) -> true
% 60.61/60.67 Current number of equations to process: 281
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1237
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2913] ifeq(product(identity,j,A),true,product(k,h,A),true) -> true
% 60.61/60.67 Current number of equations to process: 280
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1238
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2914] ifeq(product(h,A,identity),true,product(j,A,k),true) -> true
% 60.61/60.67 Current number of equations to process: 279
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1239
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2915] ifeq(product(identity,A,h),true,product(k,A,j),true) -> true
% 60.61/60.67 Current number of equations to process: 278
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1240
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2916] ifeq(product(k,h,A),true,product(A,identity,j),true) -> true
% 60.61/60.67 Current number of equations to process: 277
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1241
% 60.61/60.67 New rule produced : [2917] product(inverse(k),j,h) -> true
% 60.61/60.67 Current number of equations to process: 285
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1242
% 60.61/60.67 New rule produced : [2918] product(identity,h,multiply(inverse(k),j)) -> true
% 60.61/60.67 Current number of equations to process: 285
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1243
% 60.61/60.67 New rule produced : [2919] product(multiply(A,k),h,multiply(A,j)) -> true
% 60.61/60.67 Current number of equations to process: 285
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1244
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2920] ifeq2(product(multiply(A,B),inverse(B),C),true,A,C) -> C
% 60.61/60.67 Current number of equations to process: 285
% 60.61/60.67 Current number of ordered equations: 1
% 60.61/60.67 Current number of rules: 1245
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2921] ifeq2(product(multiply(A,B),inverse(B),C),true,C,A) -> A
% 60.61/60.67 Current number of equations to process: 285
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1246
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2922] ifeq(product(inverse(h),h,A),true,product(j,A,j),true) -> true
% 60.61/60.67 Current number of equations to process: 284
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1247
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2923] ifeq(product(h,inverse(h),A),true,product(k,A,k),true) -> true
% 60.61/60.67 Current number of equations to process: 283
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1248
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2924] ifeq(product(h,inverse(j),A),true,product(k,A,identity),true) -> true
% 60.61/60.67 Current number of equations to process: 282
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1249
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2925] ifeq(product(identity,h,A),true,product(inverse(k),j,A),true) -> true
% 60.61/60.67 Current number of equations to process: 281
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1250
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2926] ifeq(product(A,k,inverse(h)),true,product(A,j,identity),true) -> true
% 60.61/60.67 Current number of equations to process: 280
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1251
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2927] ifeq(product(A,inverse(h),k),true,product(A,identity,j),true) -> true
% 60.61/60.67 Current number of equations to process: 279
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1252
% 60.61/60.67 New rule produced :
% 60.61/60.67 [2928] ifeq(product(inverse(k),A,h),true,product(identity,A,j),true) -> true
% 60.61/60.67 Current number of equations to process: 278
% 60.61/60.67 Current number of ordered equations: 0
% 60.61/60.67 Current number of rules: 1253
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2929] ifeq(product(h,A,inverse(k)),true,product(j,A,identity),true) -> true
% 61.20/61.24 Current number of equations to process: 277
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1254
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2930] ifeq(product(inverse(j),k,A),true,product(A,h,identity),true) -> true
% 61.20/61.24 Current number of equations to process: 276
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1255
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2931] ifeq(product(inverse(k),j,A),true,product(identity,h,A),true) -> true
% 61.20/61.24 Current number of equations to process: 275
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1256
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2932] ifeq(product(multiply(A,k),h,B),true,product(A,j,B),true) -> true
% 61.20/61.24 Current number of equations to process: 274
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1257
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2933] ifeq(product(A,k,B),true,product(A,j,multiply(B,h)),true) -> true
% 61.20/61.24 Current number of equations to process: 272
% 61.20/61.24 Current number of ordered equations: 1
% 61.20/61.24 Current number of rules: 1258
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2934] ifeq(product(h,A,B),true,product(k,B,multiply(j,A)),true) -> true
% 61.20/61.24 Current number of equations to process: 272
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1259
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2935] ifeq(product(A,B,k),true,product(A,multiply(B,h),j),true) -> true
% 61.20/61.24 Current number of equations to process: 271
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1260
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2936] ifeq(product(h,A,B),true,product(j,A,multiply(k,B)),true) -> true
% 61.20/61.24 Current number of equations to process: 269
% 61.20/61.24 Current number of ordered equations: 1
% 61.20/61.24 Current number of rules: 1261
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2937] ifeq(product(A,k,B),true,product(B,h,multiply(A,j)),true) -> true
% 61.20/61.24 Current number of equations to process: 269
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1262
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2938] ifeq(product(A,B,h),true,product(multiply(k,A),B,j),true) -> true
% 61.20/61.24 Current number of equations to process: 267
% 61.20/61.24 Current number of ordered equations: 1
% 61.20/61.24 Current number of rules: 1263
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2939] ifeq(product(A,j,B),true,product(multiply(A,k),h,B),true) -> true
% 61.20/61.24 Current number of equations to process: 267
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1264
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2940] ifeq(product(A,multiply(B,h),j),true,product(A,B,k),true) -> true
% 61.20/61.24 Current number of equations to process: 290
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1265
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2941] ifeq(product(A,j,multiply(B,h)),true,product(A,k,B),true) -> true
% 61.20/61.24 Current number of equations to process: 289
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1266
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2942]
% 61.20/61.24 ifeq(product(A,multiply(B,C),C),true,product(A,B,identity),true) -> true
% 61.20/61.24 Current number of equations to process: 288
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1267
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2943]
% 61.20/61.24 ifeq(product(A,B,multiply(C,B)),true,product(A,identity,C),true) -> true
% 61.20/61.24 Current number of equations to process: 287
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1268
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2944] ifeq(product(A,inverse(A),B),true,product(C,B,C),true) -> true
% 61.20/61.24 Rule
% 61.20/61.24 [229]
% 61.20/61.24 ifeq(product(A,inverse(A),B),true,product(identity,B,identity),true) -> true
% 61.20/61.24 collapsed.
% 61.20/61.24 Rule [2875] ifeq(product(b,inverse(b),A),true,product(a,A,a),true) -> true
% 61.20/61.24 collapsed.
% 61.20/61.24 Rule [2900] ifeq(product(b,inverse(b),A),true,product(h,A,h),true) -> true
% 61.20/61.24 collapsed.
% 61.20/61.24 Rule [2923] ifeq(product(h,inverse(h),A),true,product(k,A,k),true) -> true
% 61.20/61.24 collapsed.
% 61.20/61.24 Current number of equations to process: 286
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1265
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2945] product(inverse(multiply(A,B)),A,inverse(B)) -> true
% 61.20/61.24 Current number of equations to process: 307
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1266
% 61.20/61.24 New rule produced :
% 61.20/61.24 [2946]
% 61.20/61.24 product(identity,inverse(A),multiply(inverse(multiply(B,A)),B)) -> true
% 61.20/61.24 Current number of equations to process: 307
% 61.20/61.24 Current number of ordered equations: 0
% 61.20/61.24 Current number of rules: 1267
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2947] product(multiply(A,multiply(B,C)),inverse(C),multiply(A,B)) -> true
% 61.51/61.55 Current number of equations to process: 309
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1268
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2948] ifeq2(product(multiply(A,inverse(B)),B,C),true,A,C) -> C
% 61.51/61.55 Current number of equations to process: 307
% 61.51/61.55 Current number of ordered equations: 1
% 61.51/61.55 Current number of rules: 1269
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2949] ifeq2(product(multiply(A,inverse(B)),B,C),true,C,A) -> A
% 61.51/61.55 Current number of equations to process: 307
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1270
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2950]
% 61.51/61.55 ifeq(product(A,multiply(B,C),identity),true,product(A,B,inverse(C)),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 306
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1271
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2951]
% 61.51/61.55 ifeq(product(A,identity,multiply(B,C)),true,product(A,inverse(C),B),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 305
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1272
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2952]
% 61.51/61.55 ifeq(product(multiply(A,B),inverse(B),C),true,product(identity,A,C),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 303
% 61.51/61.55 Current number of ordered equations: 1
% 61.51/61.55 Current number of rules: 1273
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2953]
% 61.51/61.55 ifeq(product(multiply(A,B),inverse(B),C),true,product(identity,C,A),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 303
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1274
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2954]
% 61.51/61.55 ifeq(product(inverse(A),identity,B),true,product(multiply(C,A),B,C),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 302
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1275
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2955]
% 61.51/61.55 ifeq(product(identity,inverse(A),B),true,product(multiply(C,A),B,C),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 301
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1276
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2956]
% 61.51/61.55 ifeq(product(inverse(A),b,B),true,product(multiply(a,A),B,c),true) -> true
% 61.51/61.55 Current number of equations to process: 300
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1277
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2957]
% 61.51/61.55 ifeq(product(inverse(A),b,B),true,product(multiply(h,A),B,j),true) -> true
% 61.51/61.55 Current number of equations to process: 299
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1278
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2958]
% 61.51/61.55 ifeq(product(multiply(A,B),identity,C),true,product(C,inverse(B),A),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 298
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1279
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2959]
% 61.51/61.55 ifeq(product(identity,multiply(A,B),C),true,product(C,inverse(B),A),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 297
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1280
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2960]
% 61.51/61.55 ifeq(product(identity,A,B),true,product(multiply(A,C),inverse(C),B),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 296
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1281
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2961]
% 61.51/61.55 ifeq(product(inverse(A),B,identity),true,product(C,B,multiply(C,A)),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 295
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1282
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2962]
% 61.51/61.55 ifeq(product(identity,A,inverse(B)),true,product(multiply(C,B),A,C),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 294
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1283
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2963]
% 61.51/61.55 ifeq(product(multiply(A,B),inverse(B),C),true,product(C,identity,A),true) ->
% 61.51/61.55 true
% 61.51/61.55 Current number of equations to process: 293
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1284
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2964]
% 61.51/61.55 ifeq(product(a,multiply(b,A),B),true,product(B,inverse(A),c),true) -> true
% 61.51/61.55 Current number of equations to process: 292
% 61.51/61.55 Current number of ordered equations: 0
% 61.51/61.55 Current number of rules: 1285
% 61.51/61.55 New rule produced :
% 61.51/61.55 [2965]
% 61.51/61.55 ifeq(product(h,multiply(b,A),B),true,product(B,inverse(A),j),true) -> true
% 61.51/61.55 Current number of equations to process: 291
% 61.51/61.55 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1286
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2966]
% 62.12/62.19 ifeq(product(inverse(A),inverse(h),B),true,product(multiply(j,A),B,k),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 290
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1287
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2967]
% 62.12/62.19 ifeq(product(inverse(A),inverse(B),C),true,product(multiply(B,A),C,identity),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 289
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1288
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2968]
% 62.12/62.19 ifeq(product(identity,inverse(A),B),true,product(inverse(multiply(C,A)),C,B),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 288
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1289
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2969]
% 62.12/62.19 ifeq(product(inverse(A),B,C),true,product(multiply(inverse(B),A),C,identity),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 287
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1290
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2970]
% 62.12/62.19 ifeq(product(j,multiply(inverse(h),A),B),true,product(B,inverse(A),k),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 286
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1291
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2971]
% 62.12/62.19 ifeq(product(inverse(multiply(A,B)),C,inverse(B)),true,product(identity,C,A),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 285
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1292
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2972]
% 62.12/62.19 ifeq(product(inverse(A),B,inverse(multiply(C,A))),true,product(C,B,identity),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 283
% 62.12/62.19 Current number of ordered equations: 1
% 62.12/62.19 Current number of rules: 1293
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2973]
% 62.12/62.19 ifeq(product(A,multiply(inverse(A),B),C),true,product(C,inverse(B),identity),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 283
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1294
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2974]
% 62.12/62.19 ifeq(product(inverse(A),multiply(A,B),C),true,product(C,inverse(B),identity),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 282
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1295
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2975]
% 62.12/62.19 ifeq(product(inverse(multiply(A,B)),A,C),true,product(identity,inverse(B),C),true)
% 62.12/62.19 -> true
% 62.12/62.19 Current number of equations to process: 281
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1296
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2976] ifeq(product(inverse(A),A,B),true,product(C,B,C),true) -> true
% 62.12/62.19 Rule
% 62.12/62.19 [231]
% 62.12/62.19 ifeq(product(inverse(A),A,B),true,product(identity,B,identity),true) -> true
% 62.12/62.19 collapsed.
% 62.12/62.19 Rule [2314] ifeq(product(inverse(b),b,A),true,product(j,A,j),true) -> true
% 62.12/62.19 collapsed.
% 62.12/62.19 Rule [2876] ifeq(product(inverse(b),b,A),true,product(c,A,c),true) -> true
% 62.12/62.19 collapsed.
% 62.12/62.19 Rule [2922] ifeq(product(inverse(h),h,A),true,product(j,A,j),true) -> true
% 62.12/62.19 collapsed.
% 62.12/62.19 Current number of equations to process: 304
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1293
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2977] product(inverse(multiply(A,inverse(B))),A,B) -> true
% 62.12/62.19 Current number of equations to process: 329
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1294
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2978] product(multiply(A,multiply(inverse(c),a)),b,A) -> true
% 62.12/62.19 Current number of equations to process: 329
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1295
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2979] product(multiply(A,multiply(inverse(k),j)),inverse(h),A) -> true
% 62.12/62.19 Current number of equations to process: 329
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1296
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2980]
% 62.12/62.19 product(identity,A,multiply(inverse(multiply(B,inverse(A))),B)) -> true
% 62.12/62.19 Current number of equations to process: 329
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1297
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2981] product(multiply(A,multiply(inverse(multiply(B,C)),B)),C,A) -> true
% 62.12/62.19 Current number of equations to process: 332
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1298
% 62.12/62.19 New rule produced :
% 62.12/62.19 [2982] product(multiply(A,multiply(B,inverse(C))),C,multiply(A,B)) -> true
% 62.12/62.19 Current number of equations to process: 331
% 62.12/62.19 Current number of ordered equations: 0
% 62.12/62.19 Current number of rules: 1299
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2983] ifeq2(product(multiply(inverse(c),a),b,A),true,A,identity) -> identity
% 62.50/62.55 Current number of equations to process: 329
% 62.50/62.55 Current number of ordered equations: 1
% 62.50/62.55 Current number of rules: 1300
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2984] ifeq2(product(multiply(inverse(c),a),b,A),true,identity,A) -> A
% 62.50/62.55 Current number of equations to process: 329
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1301
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2985]
% 62.50/62.55 ifeq(product(A,multiply(B,inverse(C)),identity),true,product(A,B,C),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 328
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1302
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2986]
% 62.50/62.55 ifeq(product(A,identity,multiply(B,inverse(C))),true,product(A,C,B),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 327
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1303
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2987]
% 62.50/62.55 ifeq(product(multiply(A,inverse(B)),B,C),true,product(identity,A,C),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 325
% 62.50/62.55 Current number of ordered equations: 1
% 62.50/62.55 Current number of rules: 1304
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2988]
% 62.50/62.55 ifeq(product(multiply(A,inverse(B)),B,C),true,product(identity,C,A),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 325
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1305
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2989]
% 62.50/62.55 ifeq(product(A,identity,B),true,product(multiply(C,inverse(A)),B,C),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 324
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1306
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2990]
% 62.50/62.55 ifeq(product(identity,A,B),true,product(multiply(C,inverse(A)),B,C),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 323
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1307
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2991]
% 62.50/62.55 ifeq(product(A,multiply(B,inverse(b)),a),true,product(A,B,c),true) -> true
% 62.50/62.55 Current number of equations to process: 321
% 62.50/62.55 Current number of ordered equations: 1
% 62.50/62.55 Current number of rules: 1308
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2992]
% 62.50/62.55 ifeq(product(A,b,B),true,product(multiply(a,inverse(A)),B,c),true) -> true
% 62.50/62.55 Current number of equations to process: 321
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1309
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2993]
% 62.50/62.55 ifeq(product(A,a,multiply(B,inverse(b))),true,product(A,c,B),true) -> true
% 62.50/62.55 Current number of equations to process: 320
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1310
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2994]
% 62.50/62.55 ifeq(product(A,multiply(B,inverse(b)),h),true,product(A,B,j),true) -> true
% 62.50/62.55 Current number of equations to process: 318
% 62.50/62.55 Current number of ordered equations: 1
% 62.50/62.55 Current number of rules: 1311
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2995]
% 62.50/62.55 ifeq(product(A,b,B),true,product(multiply(h,inverse(A)),B,j),true) -> true
% 62.50/62.55 Current number of equations to process: 318
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1312
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2996]
% 62.50/62.55 ifeq(product(A,h,multiply(B,inverse(b))),true,product(A,j,B),true) -> true
% 62.50/62.55 Current number of equations to process: 317
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1313
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2997]
% 62.50/62.55 ifeq(product(multiply(A,inverse(B)),identity,C),true,product(C,B,A),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 316
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1314
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2998]
% 62.50/62.55 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(C,B,A),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 315
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1315
% 62.50/62.55 New rule produced :
% 62.50/62.55 [2999]
% 62.50/62.55 ifeq(product(identity,A,B),true,product(multiply(A,inverse(C)),C,B),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 314
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1316
% 62.50/62.55 New rule produced :
% 62.50/62.55 [3000]
% 62.50/62.55 ifeq(product(A,B,identity),true,product(C,B,multiply(C,inverse(A))),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 313
% 62.50/62.55 Current number of ordered equations: 0
% 62.50/62.55 Current number of rules: 1317
% 62.50/62.55 New rule produced :
% 62.50/62.55 [3001]
% 62.50/62.55 ifeq(product(identity,A,B),true,product(multiply(C,inverse(B)),A,C),true) ->
% 62.50/62.55 true
% 62.50/62.55 Current number of equations to process: 312
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1318
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3002]
% 63.11/63.14 ifeq(product(multiply(A,inverse(B)),B,C),true,product(C,identity,A),true) ->
% 63.11/63.14 true
% 63.11/63.14 Current number of equations to process: 311
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1319
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3003]
% 63.11/63.14 ifeq(product(multiply(A,inverse(c)),a,B),true,product(B,b,A),true) -> true
% 63.11/63.14 Current number of equations to process: 310
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1320
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3004]
% 63.11/63.14 ifeq(product(a,multiply(b,inverse(A)),B),true,product(B,A,c),true) -> true
% 63.11/63.14 Current number of equations to process: 309
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1321
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3005]
% 63.11/63.14 ifeq(product(multiply(A,inverse(j)),h,B),true,product(B,b,A),true) -> true
% 63.11/63.14 Current number of equations to process: 308
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1322
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3006]
% 63.11/63.14 ifeq(product(h,multiply(b,inverse(A)),B),true,product(B,A,j),true) -> true
% 63.11/63.14 Current number of equations to process: 307
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1323
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3007]
% 63.11/63.14 ifeq(product(A,inverse(h),B),true,product(multiply(j,inverse(A)),B,k),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 306
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1324
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3008]
% 63.11/63.14 ifeq(product(A,inverse(B),C),true,product(multiply(B,inverse(A)),C,identity),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 305
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1325
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3009]
% 63.11/63.14 ifeq(product(identity,A,B),true,product(inverse(multiply(C,inverse(A))),C,B),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 304
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1326
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3010]
% 63.11/63.14 ifeq(product(A,B,C),true,product(multiply(inverse(B),inverse(A)),C,identity),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 303
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1327
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3011]
% 63.11/63.14 ifeq(product(multiply(A,inverse(k)),j,B),true,product(B,inverse(h),A),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 302
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1328
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3012]
% 63.11/63.14 ifeq(product(j,multiply(inverse(h),inverse(A)),B),true,product(B,A,k),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 301
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1329
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3013]
% 63.11/63.14 ifeq(product(inverse(multiply(A,inverse(B))),C,B),true,product(identity,C,A),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 300
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1330
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3014]
% 63.11/63.14 ifeq(product(A,multiply(inverse(A),inverse(B)),C),true,product(C,B,identity),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 298
% 63.11/63.14 Current number of ordered equations: 1
% 63.11/63.14 Current number of rules: 1331
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3015]
% 63.11/63.14 ifeq(product(A,B,inverse(multiply(C,inverse(A)))),true,product(C,B,identity),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 298
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1332
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3016]
% 63.11/63.14 ifeq(product(inverse(A),multiply(A,inverse(B)),C),true,product(C,B,identity),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 297
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1333
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3017]
% 63.11/63.14 ifeq(product(inverse(multiply(A,inverse(B))),A,C),true,product(identity,B,C),true)
% 63.11/63.14 -> true
% 63.11/63.14 Current number of equations to process: 296
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1334
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3018] ifeq(product(a,b,A),true,product(inverse(c),A,identity),true) -> true
% 63.11/63.14 Current number of equations to process: 319
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1335
% 63.11/63.14 New rule produced :
% 63.11/63.14 [3019] product(multiply(inverse(c),a),identity,inverse(b)) -> true
% 63.11/63.14 Current number of equations to process: 338
% 63.11/63.14 Current number of ordered equations: 0
% 63.11/63.14 Current number of rules: 1336
% 63.11/63.14 New rule produced :
% 63.51/63.50 [3020] product(inverse(multiply(inverse(c),a)),identity,b) -> true
% 63.51/63.50 Current number of equations to process: 338
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1337
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3021] product(multiply(inverse(c),a),multiply(b,A),A) -> true
% 63.51/63.50 Current number of equations to process: 338
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1338
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3022] product(identity,b,inverse(multiply(inverse(c),a))) -> true
% 63.51/63.50 Current number of equations to process: 338
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1339
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3023] ifeq2(product(multiply(A,a),b,B),true,multiply(A,c),B) -> B
% 63.51/63.50 Current number of equations to process: 339
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1340
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3024]
% 63.51/63.50 ifeq2(product(multiply(A,a),b,B),true,B,multiply(A,c)) -> multiply(A,c)
% 63.51/63.50 Current number of equations to process: 338
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1341
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3025]
% 63.51/63.50 ifeq(product(A,multiply(inverse(c),a),identity),true,product(A,identity,b),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 336
% 63.51/63.50 Current number of ordered equations: 1
% 63.51/63.50 Current number of rules: 1342
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3026]
% 63.51/63.50 ifeq(product(b,A,B),true,product(multiply(inverse(c),a),B,A),true) -> true
% 63.51/63.50 Current number of equations to process: 336
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1343
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3027]
% 63.51/63.50 ifeq(product(A,identity,multiply(inverse(c),a)),true,product(A,b,identity),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 335
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1344
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3028]
% 63.51/63.50 ifeq(product(multiply(inverse(c),a),b,A),true,product(identity,A,identity),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 333
% 63.51/63.50 Current number of ordered equations: 1
% 63.51/63.50 Current number of rules: 1345
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3029]
% 63.51/63.50 ifeq(product(multiply(inverse(c),a),b,A),true,product(identity,identity,A),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 333
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1346
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3030]
% 63.51/63.50 ifeq(product(identity,identity,A),true,product(multiply(inverse(c),a),b,A),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 331
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1347
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3031]
% 63.51/63.50 ifeq(product(identity,b,A),true,product(multiply(inverse(c),a),A,identity),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 330
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1348
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3032]
% 63.51/63.50 ifeq(product(A,multiply(inverse(c),a),a),true,product(A,identity,c),true) ->
% 63.51/63.50 true
% 63.51/63.50 Current number of equations to process: 329
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1349
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3033]
% 63.51/63.50 ifeq(product(A,a,multiply(inverse(c),a)),true,product(A,c,identity),true) ->
% 63.51/63.50 true
% 63.51/63.50 Current number of equations to process: 328
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1350
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3034]
% 63.51/63.50 ifeq(product(A,multiply(inverse(c),a),h),true,product(A,identity,j),true) ->
% 63.51/63.50 true
% 63.51/63.50 Current number of equations to process: 327
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1351
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3035]
% 63.51/63.50 ifeq(product(A,h,multiply(inverse(c),a)),true,product(A,j,identity),true) ->
% 63.51/63.50 true
% 63.51/63.50 Current number of equations to process: 326
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1352
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3036]
% 63.51/63.50 ifeq(product(multiply(inverse(c),a),identity,A),true,product(A,b,identity),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 325
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1353
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3037]
% 63.51/63.50 ifeq(product(identity,multiply(inverse(c),a),A),true,product(A,b,identity),true)
% 63.51/63.50 -> true
% 63.51/63.50 Current number of equations to process: 324
% 63.51/63.50 Current number of ordered equations: 0
% 63.51/63.50 Current number of rules: 1354
% 63.51/63.50 New rule produced :
% 63.51/63.50 [3038]
% 63.51/63.50 ifeq(product(A,multiply(inverse(c),a),B),true,product(B,b,A),true) -> true
% 63.51/63.50 Rule
% 63.51/63.50 [3037]
% 63.51/63.50 ifeq(product(identity,multiply(inverse(c),a),A),true,product(A,b,identity),true)
% 63.82/63.81 -> true collapsed.
% 63.82/63.81 Current number of equations to process: 321
% 63.82/63.81 Current number of ordered equations: 1
% 63.82/63.81 Current number of rules: 1354
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3039]
% 63.82/63.81 ifeq(product(b,A,identity),true,product(identity,A,multiply(inverse(c),a)),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 321
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1355
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3040]
% 63.82/63.81 ifeq(product(identity,A,b),true,product(multiply(inverse(c),a),A,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 320
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1356
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3041]
% 63.82/63.81 ifeq(product(multiply(inverse(c),a),b,A),true,product(A,identity,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 318
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1357
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3042]
% 63.82/63.81 ifeq(product(identity,inverse(b),A),true,product(multiply(inverse(c),a),identity,A),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 317
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1358
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3043]
% 63.82/63.81 ifeq(product(identity,b,A),true,product(inverse(multiply(inverse(c),a)),identity,A),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 316
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1359
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3044]
% 63.82/63.81 ifeq(product(A,multiply(inverse(c),a),inverse(b)),true,product(A,identity,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 315
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1360
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3045]
% 63.82/63.81 ifeq(product(A,inverse(b),multiply(inverse(c),a)),true,product(A,identity,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 314
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1361
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3046]
% 63.82/63.81 ifeq(product(inverse(multiply(inverse(c),a)),A,b),true,product(identity,A,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 313
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1362
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3047]
% 63.82/63.81 ifeq(product(b,A,inverse(multiply(inverse(c),a))),true,product(identity,A,identity),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 312
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1363
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3048]
% 63.82/63.81 ifeq(product(multiply(inverse(c),a),identity,A),true,product(identity,
% 63.82/63.81 inverse(b),A),true) ->
% 63.82/63.81 true
% 63.82/63.81 Current number of equations to process: 311
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1364
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3049]
% 63.82/63.81 ifeq(product(inverse(multiply(inverse(c),a)),identity,A),true,product(identity,b,A),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 310
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1365
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3050]
% 63.82/63.81 ifeq(product(A,B,C),true,product(X,multiply(inverse(X),multiply(A,B)),C),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 309
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1366
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3051]
% 63.82/63.81 ifeq(product(A,multiply(inverse(A),multiply(B,C)),X),true,product(B,C,X),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 308
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1367
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3052]
% 63.82/63.81 ifeq(product(A,B,C),true,product(inverse(X),multiply(X,multiply(A,B)),C),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 307
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1368
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3053]
% 63.82/63.81 ifeq(product(inverse(A),multiply(A,multiply(B,C)),X),true,product(B,C,X),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 306
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1369
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3054]
% 63.82/63.81 ifeq(product(identity,A,B),true,product(a,multiply(b,multiply(inverse(c),A)),B),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 305
% 63.82/63.81 Current number of ordered equations: 0
% 63.82/63.81 Current number of rules: 1370
% 63.82/63.81 New rule produced :
% 63.82/63.81 [3055]
% 63.82/63.81 ifeq(product(a,multiply(b,multiply(inverse(c),A)),B),true,product(identity,A,B),true)
% 63.82/63.81 -> true
% 63.82/63.81 Current number of equations to process: 304
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1371
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3056]
% 64.12/64.14 ifeq(product(j,A,B),true,product(a,multiply(b,multiply(inverse(a),A)),B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 303
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1372
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3057]
% 64.12/64.14 ifeq(product(a,multiply(b,multiply(inverse(a),A)),B),true,product(j,A,B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 302
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1373
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3058]
% 64.12/64.14 ifeq(product(k,A,B),true,product(h,multiply(b,multiply(inverse(h),A)),B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 301
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1374
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3059]
% 64.12/64.14 ifeq(product(h,multiply(b,multiply(inverse(h),A)),B),true,product(k,A,B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 300
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1375
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3060]
% 64.12/64.14 ifeq(product(identity,A,B),true,product(h,multiply(b,multiply(inverse(j),A)),B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 299
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1376
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3061]
% 64.12/64.14 ifeq(product(h,multiply(b,multiply(inverse(j),A)),B),true,product(identity,A,B),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 298
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1377
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3062]
% 64.12/64.14 ifeq(product(multiply(A,multiply(B,C)),inverse(C),X),true,product(A,B,X),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 297
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1378
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3063]
% 64.12/64.14 ifeq(product(A,multiply(B,C),X),true,product(A,B,multiply(X,inverse(C))),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 295
% 64.12/64.14 Current number of ordered equations: 1
% 64.12/64.14 Current number of rules: 1379
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3064]
% 64.12/64.14 ifeq(product(inverse(A),B,C),true,product(multiply(X,A),C,multiply(X,B)),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 295
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1380
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3065]
% 64.12/64.14 ifeq(product(A,B,multiply(C,X)),true,product(A,multiply(B,inverse(X)),C),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 294
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1381
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3066]
% 64.12/64.14 ifeq(product(A,multiply(B,C),X),true,product(X,inverse(C),multiply(A,B)),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 292
% 64.12/64.14 Current number of ordered equations: 1
% 64.12/64.14 Current number of rules: 1382
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3067]
% 64.12/64.14 ifeq(product(inverse(A),B,C),true,product(X,B,multiply(X,multiply(A,C))),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 292
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1383
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3068]
% 64.12/64.14 ifeq(product(A,B,C),true,product(multiply(A,multiply(B,X)),inverse(X),C),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 290
% 64.12/64.14 Current number of ordered equations: 1
% 64.12/64.14 Current number of rules: 1384
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3069]
% 64.12/64.14 ifeq(product(A,B,inverse(C)),true,product(multiply(X,multiply(C,A)),B,X),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 290
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1385
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3070]
% 64.12/64.14 ifeq(product(multiply(A,multiply(B,inverse(C))),C,X),true,product(A,B,X),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 289
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1386
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3071]
% 64.12/64.14 ifeq(product(A,B,C),true,product(multiply(X,inverse(A)),C,multiply(X,B)),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 287
% 64.12/64.14 Current number of ordered equations: 1
% 64.12/64.14 Current number of rules: 1387
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3072]
% 64.12/64.14 ifeq(product(A,multiply(B,inverse(C)),X),true,product(A,B,multiply(X,C)),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 287
% 64.12/64.14 Current number of ordered equations: 0
% 64.12/64.14 Current number of rules: 1388
% 64.12/64.14 New rule produced :
% 64.12/64.14 [3073]
% 64.12/64.14 ifeq(product(A,B,multiply(C,inverse(X))),true,product(A,multiply(B,X),C),true)
% 64.12/64.14 -> true
% 64.12/64.14 Current number of equations to process: 286
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1389
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3074]
% 64.81/64.80 ifeq(product(multiply(A,inverse(multiply(B,C))),B,X),true,product(X,C,A),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 285
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1390
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3075]
% 64.81/64.80 ifeq(product(A,multiply(B,inverse(C)),X),true,product(X,C,multiply(A,B)),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 283
% 64.81/64.80 Current number of ordered equations: 1
% 64.81/64.80 Current number of rules: 1391
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3076]
% 64.81/64.80 ifeq(product(A,B,C),true,product(X,B,multiply(X,multiply(inverse(A),C))),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 283
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1392
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3077]
% 64.81/64.80 ifeq(product(A,B,C),true,product(multiply(A,multiply(B,inverse(X))),X,C),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 281
% 64.81/64.80 Current number of ordered equations: 1
% 64.81/64.80 Current number of rules: 1393
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3078]
% 64.81/64.80 ifeq(product(A,B,C),true,product(multiply(X,multiply(inverse(C),A)),B,X),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 281
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1394
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3079]
% 64.81/64.80 ifeq(product(multiply(A,multiply(inverse(c),a)),b,B),true,product(A,identity,B),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 280
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1395
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3080]
% 64.81/64.80 ifeq(product(A,multiply(inverse(c),a),B),true,product(A,identity,multiply(B,b)),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 279
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1396
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3081]
% 64.81/64.80 ifeq(product(A,B,multiply(inverse(c),a)),true,product(A,multiply(B,b),identity),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 277
% 64.81/64.80 Current number of ordered equations: 1
% 64.81/64.80 Current number of rules: 1397
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3082]
% 64.81/64.80 ifeq(product(identity,A,B),true,product(multiply(inverse(c),a),multiply(b,A),B),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 277
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1398
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3083]
% 64.81/64.80 ifeq(product(multiply(inverse(c),a),multiply(b,A),B),true,product(identity,A,B),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 276
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1399
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3084]
% 64.81/64.80 ifeq(product(b,A,B),true,product(identity,A,multiply(inverse(c),multiply(a,B))),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 275
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1400
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3085]
% 64.81/64.80 ifeq(product(A,B,b),true,product(multiply(inverse(c),multiply(a,A)),B,identity),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 273
% 64.81/64.80 Current number of ordered equations: 1
% 64.81/64.80 Current number of rules: 1401
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3086]
% 64.81/64.80 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(c),a)),b,B),true)
% 64.81/64.80 -> true
% 64.81/64.80 Current number of equations to process: 273
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1402
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3087] ifeq(product(a,b,A),true,product(B,A,multiply(B,c)),true) -> true
% 64.81/64.80 Current number of equations to process: 296
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1403
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3088] product(inverse(multiply(A,a)),multiply(A,c),b) -> true
% 64.81/64.80 Current number of equations to process: 317
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1404
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3089]
% 64.81/64.80 product(multiply(A,a),multiply(b,inverse(multiply(A,c))),identity) -> true
% 64.81/64.80 Current number of equations to process: 317
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1405
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3090]
% 64.81/64.80 product(multiply(inverse(multiply(A,c)),multiply(A,a)),b,identity) -> true
% 64.81/64.80 Current number of equations to process: 318
% 64.81/64.80 Current number of ordered equations: 0
% 64.81/64.80 Current number of rules: 1406
% 64.81/64.80 New rule produced :
% 64.81/64.80 [3091]
% 64.81/64.80 product(identity,b,multiply(inverse(multiply(A,a)),multiply(A,c))) -> true
% 64.81/64.80 Current number of equations to process: 317
% 64.81/64.80 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1407
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3092] product(multiply(A,multiply(B,a)),b,multiply(A,multiply(B,c))) -> true
% 65.12/65.15 Current number of equations to process: 319
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1408
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3093] ifeq2(product(multiply(A,h),b,B),true,multiply(A,j),B) -> B
% 65.12/65.15 Current number of equations to process: 318
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1409
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3094]
% 65.12/65.15 ifeq2(product(multiply(A,h),b,B),true,B,multiply(A,j)) -> multiply(A,j)
% 65.12/65.15 Current number of equations to process: 317
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1410
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3095]
% 65.12/65.15 ifeq(product(A,multiply(B,a),identity),true,product(A,multiply(B,c),b),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 316
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1411
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3096]
% 65.12/65.15 ifeq(product(A,identity,multiply(B,a)),true,product(A,b,multiply(B,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 315
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1412
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3097]
% 65.12/65.15 ifeq(product(multiply(A,a),b,B),true,product(identity,B,multiply(A,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 313
% 65.12/65.15 Current number of ordered equations: 1
% 65.12/65.15 Current number of rules: 1413
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3098]
% 65.12/65.15 ifeq(product(multiply(A,a),b,B),true,product(identity,multiply(A,c),B),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 313
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1414
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3099]
% 65.12/65.15 ifeq(product(b,identity,A),true,product(multiply(B,a),A,multiply(B,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 312
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1415
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3100]
% 65.12/65.15 ifeq(product(multiply(A,c),identity,B),true,product(multiply(A,a),b,B),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 311
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1416
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3101]
% 65.12/65.15 ifeq(product(identity,b,A),true,product(multiply(B,a),A,multiply(B,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 310
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1417
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3102]
% 65.12/65.15 ifeq(product(A,multiply(B,a),a),true,product(A,multiply(B,c),c),true) -> true
% 65.12/65.15 Current number of equations to process: 309
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1418
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3103]
% 65.12/65.15 ifeq(product(A,a,multiply(B,a)),true,product(A,c,multiply(B,c)),true) -> true
% 65.12/65.15 Current number of equations to process: 308
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1419
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3104]
% 65.12/65.15 ifeq(product(A,multiply(B,a),h),true,product(A,multiply(B,c),j),true) -> true
% 65.12/65.15 Current number of equations to process: 307
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1420
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3105]
% 65.12/65.15 ifeq(product(A,h,multiply(B,a)),true,product(A,j,multiply(B,c)),true) -> true
% 65.12/65.15 Current number of equations to process: 306
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1421
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3106]
% 65.12/65.15 ifeq(product(multiply(A,a),identity,B),true,product(B,b,multiply(A,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 305
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1422
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3107]
% 65.12/65.15 ifeq(product(identity,multiply(A,a),B),true,product(B,b,multiply(A,c)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 304
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1423
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3108]
% 65.12/65.15 ifeq(product(identity,multiply(A,c),B),true,product(multiply(A,a),b,B),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 303
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1424
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3109]
% 65.12/65.15 ifeq(product(b,A,identity),true,product(multiply(B,c),A,multiply(B,a)),true)
% 65.12/65.15 -> true
% 65.12/65.15 Current number of equations to process: 302
% 65.12/65.15 Current number of ordered equations: 0
% 65.12/65.15 Current number of rules: 1425
% 65.12/65.15 New rule produced :
% 65.12/65.15 [3110]
% 65.12/65.15 ifeq(product(identity,A,b),true,product(multiply(B,a),A,multiply(B,c)),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 301
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1426
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3111]
% 65.82/65.82 ifeq(product(multiply(A,a),b,B),true,product(multiply(A,c),identity,B),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 299
% 65.82/65.82 Current number of ordered equations: 1
% 65.82/65.82 Current number of rules: 1427
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3112]
% 65.82/65.82 ifeq(product(multiply(A,a),b,B),true,product(B,identity,multiply(A,c)),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 299
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1428
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3113]
% 65.82/65.82 ifeq(product(b,inverse(multiply(A,c)),B),true,product(multiply(A,a),B,identity),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 298
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1429
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3114]
% 65.82/65.82 ifeq(product(multiply(A,c),inverse(b),B),true,product(multiply(A,a),identity,B),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 297
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1430
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3115]
% 65.82/65.82 ifeq(product(identity,b,A),true,product(inverse(multiply(B,a)),multiply(B,c),A),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 296
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1431
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3116]
% 65.82/65.82 ifeq(product(A,multiply(B,a),inverse(b)),true,product(A,multiply(B,c),identity),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 295
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1432
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3117]
% 65.82/65.82 ifeq(product(A,inverse(b),multiply(B,a)),true,product(A,identity,multiply(B,c)),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 294
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1433
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3118]
% 65.82/65.82 ifeq(product(inverse(multiply(A,a)),B,b),true,product(identity,B,multiply(A,c)),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 293
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1434
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3119]
% 65.82/65.82 ifeq(product(b,A,inverse(multiply(B,a))),true,product(multiply(B,c),A,identity),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 292
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1435
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3120]
% 65.82/65.82 ifeq(product(multiply(A,a),identity,B),true,product(multiply(A,c),inverse(b),B),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 291
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1436
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3121]
% 65.82/65.82 ifeq(product(inverse(multiply(A,c)),multiply(A,a),B),true,product(B,b,identity),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 290
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1437
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3122]
% 65.82/65.82 ifeq(product(inverse(multiply(A,a)),multiply(A,c),B),true,product(identity,b,B),true)
% 65.82/65.82 -> true
% 65.82/65.82 Current number of equations to process: 289
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1438
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3123] ifeq(product(h,b,A),true,product(B,A,multiply(B,j)),true) -> true
% 65.82/65.82 Current number of equations to process: 312
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1439
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3124] product(inverse(multiply(A,h)),multiply(A,j),b) -> true
% 65.82/65.82 Current number of equations to process: 333
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1440
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3125]
% 65.82/65.82 product(multiply(A,h),multiply(b,inverse(multiply(A,j))),identity) -> true
% 65.82/65.82 Current number of equations to process: 333
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1441
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3126]
% 65.82/65.82 product(multiply(inverse(multiply(A,j)),multiply(A,h)),b,identity) -> true
% 65.82/65.82 Current number of equations to process: 334
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1442
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3127]
% 65.82/65.82 product(identity,b,multiply(inverse(multiply(A,h)),multiply(A,j))) -> true
% 65.82/65.82 Current number of equations to process: 333
% 65.82/65.82 Current number of ordered equations: 0
% 65.82/65.82 Current number of rules: 1443
% 65.82/65.82 New rule produced :
% 65.82/65.82 [3128] product(multiply(A,multiply(B,h)),b,multiply(A,multiply(B,j))) -> true
% 65.82/65.82 Current number of equations to process: 335
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1444
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3129]
% 66.12/66.16 ifeq2(product(multiply(inverse(k),j),inverse(h),A),true,A,identity) ->
% 66.12/66.16 identity
% 66.12/66.16 Current number of equations to process: 333
% 66.12/66.16 Current number of ordered equations: 1
% 66.12/66.16 Current number of rules: 1445
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3130]
% 66.12/66.16 ifeq2(product(multiply(inverse(k),j),inverse(h),A),true,identity,A) -> A
% 66.12/66.16 Current number of equations to process: 333
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1446
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3131]
% 66.12/66.16 ifeq(product(A,multiply(B,h),identity),true,product(A,multiply(B,j),b),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 332
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1447
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3132]
% 66.12/66.16 ifeq(product(A,identity,multiply(B,h)),true,product(A,b,multiply(B,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 331
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1448
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3133]
% 66.12/66.16 ifeq(product(multiply(A,h),b,B),true,product(identity,B,multiply(A,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 329
% 66.12/66.16 Current number of ordered equations: 1
% 66.12/66.16 Current number of rules: 1449
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3134]
% 66.12/66.16 ifeq(product(multiply(A,h),b,B),true,product(identity,multiply(A,j),B),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 329
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1450
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3135]
% 66.12/66.16 ifeq(product(b,identity,A),true,product(multiply(B,h),A,multiply(B,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 328
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1451
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3136]
% 66.12/66.16 ifeq(product(multiply(A,j),identity,B),true,product(multiply(A,h),b,B),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 327
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1452
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3137]
% 66.12/66.16 ifeq(product(identity,b,A),true,product(multiply(B,h),A,multiply(B,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 326
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1453
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3138]
% 66.12/66.16 ifeq(product(A,multiply(B,h),a),true,product(A,multiply(B,j),c),true) -> true
% 66.12/66.16 Current number of equations to process: 325
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1454
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3139]
% 66.12/66.16 ifeq(product(A,a,multiply(B,h)),true,product(A,c,multiply(B,j)),true) -> true
% 66.12/66.16 Current number of equations to process: 324
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1455
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3140]
% 66.12/66.16 ifeq(product(A,multiply(B,h),h),true,product(A,multiply(B,j),j),true) -> true
% 66.12/66.16 Current number of equations to process: 323
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1456
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3141]
% 66.12/66.16 ifeq(product(A,h,multiply(B,h)),true,product(A,j,multiply(B,j)),true) -> true
% 66.12/66.16 Current number of equations to process: 322
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1457
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3142]
% 66.12/66.16 ifeq(product(multiply(A,h),identity,B),true,product(B,b,multiply(A,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 321
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1458
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3143]
% 66.12/66.16 ifeq(product(identity,multiply(A,h),B),true,product(B,b,multiply(A,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 320
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1459
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3144]
% 66.12/66.16 ifeq(product(identity,multiply(A,j),B),true,product(multiply(A,h),b,B),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 319
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1460
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3145]
% 66.12/66.16 ifeq(product(b,A,identity),true,product(multiply(B,j),A,multiply(B,h)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 318
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1461
% 66.12/66.16 New rule produced :
% 66.12/66.16 [3146]
% 66.12/66.16 ifeq(product(identity,A,b),true,product(multiply(B,h),A,multiply(B,j)),true)
% 66.12/66.16 -> true
% 66.12/66.16 Current number of equations to process: 317
% 66.12/66.16 Current number of ordered equations: 0
% 66.12/66.16 Current number of rules: 1462
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3147]
% 66.83/66.87 ifeq(product(multiply(A,h),b,B),true,product(B,identity,multiply(A,j)),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 315
% 66.83/66.87 Current number of ordered equations: 1
% 66.83/66.87 Current number of rules: 1463
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3148]
% 66.83/66.87 ifeq(product(multiply(A,h),b,B),true,product(multiply(A,j),identity,B),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 315
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1464
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3149]
% 66.83/66.87 ifeq(product(b,inverse(multiply(A,j)),B),true,product(multiply(A,h),B,identity),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 314
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1465
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3150]
% 66.83/66.87 ifeq(product(multiply(A,j),inverse(b),B),true,product(multiply(A,h),identity,B),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 313
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1466
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3151]
% 66.83/66.87 ifeq(product(identity,b,A),true,product(inverse(multiply(B,h)),multiply(B,j),A),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 312
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1467
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3152]
% 66.83/66.87 ifeq(product(A,multiply(B,h),inverse(b)),true,product(A,multiply(B,j),identity),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 311
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1468
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3153]
% 66.83/66.87 ifeq(product(A,inverse(b),multiply(B,h)),true,product(A,identity,multiply(B,j)),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 310
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1469
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3154]
% 66.83/66.87 ifeq(product(inverse(multiply(A,h)),B,b),true,product(identity,B,multiply(A,j)),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 309
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1470
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3155]
% 66.83/66.87 ifeq(product(b,A,inverse(multiply(B,h))),true,product(multiply(B,j),A,identity),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 308
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1471
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3156]
% 66.83/66.87 ifeq(product(multiply(A,h),identity,B),true,product(multiply(A,j),inverse(b),B),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 307
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1472
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3157]
% 66.83/66.87 ifeq(product(inverse(multiply(A,j)),multiply(A,h),B),true,product(B,b,identity),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 306
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1473
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3158]
% 66.83/66.87 ifeq(product(inverse(multiply(A,h)),multiply(A,j),B),true,product(identity,b,B),true)
% 66.83/66.87 -> true
% 66.83/66.87 Current number of equations to process: 305
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1474
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3159]
% 66.83/66.87 ifeq(product(j,inverse(h),A),true,product(inverse(k),A,identity),true) ->
% 66.83/66.87 true
% 66.83/66.87 Current number of equations to process: 329
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1475
% 66.83/66.87 New rule produced : [3160] product(multiply(inverse(k),j),identity,h) -> true
% 66.83/66.87 Current number of equations to process: 348
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1476
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3161] product(inverse(multiply(inverse(k),j)),identity,inverse(h)) -> true
% 66.83/66.87 Current number of equations to process: 348
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1477
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3162] product(multiply(inverse(k),j),multiply(inverse(h),A),A) -> true
% 66.83/66.87 Current number of equations to process: 348
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1478
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3163] product(identity,inverse(h),inverse(multiply(inverse(k),j))) -> true
% 66.83/66.87 Current number of equations to process: 348
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1479
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3164] ifeq2(product(multiply(A,j),inverse(h),B),true,multiply(A,k),B) -> B
% 66.83/66.87 Current number of equations to process: 349
% 66.83/66.87 Current number of ordered equations: 0
% 66.83/66.87 Current number of rules: 1480
% 66.83/66.87 New rule produced :
% 66.83/66.87 [3165]
% 66.83/66.87 ifeq(product(A,multiply(inverse(k),j),j),true,product(A,identity,k),true) ->
% 67.22/67.19 true
% 67.22/67.19 Current number of equations to process: 348
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1481
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3166]
% 67.22/67.19 ifeq(product(A,j,multiply(inverse(k),j)),true,product(A,k,identity),true) ->
% 67.22/67.19 true
% 67.22/67.19 Current number of equations to process: 347
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1482
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3167]
% 67.22/67.19 ifeq(product(A,multiply(inverse(k),j),h),true,product(A,identity,identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 346
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1483
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3168]
% 67.22/67.19 ifeq(product(identity,h,A),true,product(multiply(inverse(k),j),identity,A),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 344
% 67.22/67.19 Current number of ordered equations: 1
% 67.22/67.19 Current number of rules: 1484
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3169]
% 67.22/67.19 ifeq(product(A,h,multiply(inverse(k),j)),true,product(A,identity,identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 344
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1485
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3170]
% 67.22/67.19 ifeq(product(multiply(inverse(k),j),identity,A),true,product(identity,h,A),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 340
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1486
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3171]
% 67.22/67.19 ifeq2(product(multiply(A,j),inverse(h),B),true,B,multiply(A,k)) ->
% 67.22/67.19 multiply(A,k)
% 67.22/67.19 Current number of equations to process: 339
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1487
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3172]
% 67.22/67.19 ifeq(product(inverse(h),A,B),true,product(multiply(inverse(k),j),B,A),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 337
% 67.22/67.19 Current number of ordered equations: 1
% 67.22/67.19 Current number of rules: 1488
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3173]
% 67.22/67.19 ifeq(product(A,multiply(inverse(k),j),identity),true,product(A,identity,
% 67.22/67.19 inverse(h)),true) ->
% 67.22/67.19 true
% 67.22/67.19 Current number of equations to process: 337
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1489
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3174]
% 67.22/67.19 ifeq(product(A,identity,multiply(inverse(k),j)),true,product(A,inverse(h),identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 336
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1490
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3175]
% 67.22/67.19 ifeq(product(multiply(inverse(k),j),inverse(h),A),true,product(identity,A,identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 334
% 67.22/67.19 Current number of ordered equations: 1
% 67.22/67.19 Current number of rules: 1491
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3176]
% 67.22/67.19 ifeq(product(multiply(inverse(k),j),inverse(h),A),true,product(identity,identity,A),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 334
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1492
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3177]
% 67.22/67.19 ifeq(product(identity,identity,A),true,product(multiply(inverse(k),j),
% 67.22/67.19 inverse(h),A),true) -> true
% 67.22/67.19 Current number of equations to process: 332
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1493
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3178]
% 67.22/67.19 ifeq(product(identity,inverse(h),A),true,product(multiply(inverse(k),j),A,identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 331
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1494
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3179]
% 67.22/67.19 ifeq(product(multiply(inverse(k),j),identity,A),true,product(A,inverse(h),identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 330
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1495
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3180]
% 67.22/67.19 ifeq(product(identity,multiply(inverse(k),j),A),true,product(A,inverse(h),identity),true)
% 67.22/67.19 -> true
% 67.22/67.19 Current number of equations to process: 329
% 67.22/67.19 Current number of ordered equations: 0
% 67.22/67.19 Current number of rules: 1496
% 67.22/67.19 New rule produced :
% 67.22/67.19 [3181]
% 67.22/67.19 ifeq(product(A,multiply(inverse(k),j),B),true,product(B,inverse(h),A),true)
% 67.22/67.19 -> true
% 67.22/67.19 Rule
% 67.22/67.19 [3180]
% 67.22/67.19 ifeq(product(identity,multiply(inverse(k),j),A),true,product(A,inverse(h),identity),true)
% 67.22/67.19 -> true collapsed.
% 67.22/67.19 Current number of equations to process: 326
% 67.22/67.19 Current number of ordered equations: 1
% 67.22/67.19 Current number of rules: 1496
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3182]
% 67.83/67.89 ifeq(product(inverse(h),A,identity),true,product(identity,A,multiply(
% 67.83/67.89 inverse(k),j)),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 326
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1497
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3183]
% 67.83/67.89 ifeq(product(identity,A,inverse(h)),true,product(multiply(inverse(k),j),A,identity),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 325
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1498
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3184]
% 67.83/67.89 ifeq(product(multiply(inverse(k),j),inverse(h),A),true,product(A,identity,identity),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 323
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1499
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3185]
% 67.83/67.89 ifeq(product(identity,inverse(h),A),true,product(inverse(multiply(inverse(k),j)),identity,A),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 322
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1500
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3186]
% 67.83/67.89 ifeq(product(inverse(multiply(inverse(k),j)),A,inverse(h)),true,product(identity,A,identity),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 321
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1501
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3187]
% 67.83/67.89 ifeq(product(inverse(h),A,inverse(multiply(inverse(k),j))),true,product(identity,A,identity),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 320
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1502
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3188]
% 67.83/67.89 ifeq(product(inverse(multiply(inverse(k),j)),identity,A),true,product(identity,
% 67.83/67.89 inverse(h),A),true)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 319
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1503
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3189]
% 67.83/67.89 ifeq(product(j,inverse(h),A),true,product(B,A,multiply(B,k)),true) -> true
% 67.83/67.89 Current number of equations to process: 343
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1504
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3190] product(inverse(multiply(A,j)),multiply(A,k),inverse(h)) -> true
% 67.83/67.89 Current number of equations to process: 364
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1505
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3191]
% 67.83/67.89 product(multiply(A,j),multiply(inverse(h),inverse(multiply(A,k))),identity)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 369
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1506
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3192]
% 67.83/67.89 product(multiply(inverse(multiply(A,k)),multiply(A,j)),inverse(h),identity)
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 368
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1507
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3193]
% 67.83/67.89 product(identity,inverse(h),multiply(inverse(multiply(A,j)),multiply(A,k)))
% 67.83/67.89 -> true
% 67.83/67.89 Current number of equations to process: 367
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1508
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3194]
% 67.83/67.89 product(multiply(A,multiply(B,j)),inverse(h),multiply(A,multiply(B,k))) ->
% 67.83/67.89 true
% 67.83/67.89 Current number of equations to process: 366
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1509
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3195]
% 67.83/67.89 ifeq2(product(multiply(inverse(multiply(A,B)),A),B,C),true,C,identity) ->
% 67.83/67.89 identity
% 67.83/67.89 Current number of equations to process: 364
% 67.83/67.89 Current number of ordered equations: 1
% 67.83/67.89 Current number of rules: 1510
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3196]
% 67.83/67.89 ifeq2(product(multiply(inverse(multiply(A,B)),A),B,C),true,identity,C) -> C
% 67.83/67.89 Current number of equations to process: 364
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1511
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3197]
% 67.83/67.89 ifeq(product(A,multiply(B,j),j),true,product(A,multiply(B,k),k),true) -> true
% 67.83/67.89 Current number of equations to process: 363
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1512
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3198]
% 67.83/67.89 ifeq(product(A,j,multiply(B,j)),true,product(A,k,multiply(B,k)),true) -> true
% 67.83/67.89 Current number of equations to process: 362
% 67.83/67.89 Current number of ordered equations: 0
% 67.83/67.89 Current number of rules: 1513
% 67.83/67.89 New rule produced :
% 67.83/67.89 [3199]
% 67.83/67.89 ifeq(product(A,multiply(B,j),h),true,product(A,multiply(B,k),identity),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 361
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1514
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3200]
% 68.44/68.47 ifeq(product(multiply(A,k),h,B),true,product(multiply(A,j),identity,B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 359
% 68.44/68.47 Current number of ordered equations: 1
% 68.44/68.47 Current number of rules: 1515
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3201]
% 68.44/68.47 ifeq(product(A,h,multiply(B,j)),true,product(A,identity,multiply(B,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 359
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1516
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3202]
% 68.44/68.47 ifeq(product(multiply(A,j),identity,B),true,product(multiply(A,k),h,B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 355
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1517
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3203]
% 68.44/68.47 ifeq(product(A,multiply(B,j),identity),true,product(A,multiply(B,k),inverse(h)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 354
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1518
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3204]
% 68.44/68.47 ifeq(product(A,identity,multiply(B,j)),true,product(A,inverse(h),multiply(B,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 353
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1519
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3205]
% 68.44/68.47 ifeq(product(multiply(A,j),inverse(h),B),true,product(identity,B,multiply(A,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 351
% 68.44/68.47 Current number of ordered equations: 1
% 68.44/68.47 Current number of rules: 1520
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3206]
% 68.44/68.47 ifeq(product(multiply(A,j),inverse(h),B),true,product(identity,multiply(A,k),B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 351
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1521
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3207]
% 68.44/68.47 ifeq(product(inverse(h),identity,A),true,product(multiply(B,j),A,multiply(B,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 350
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1522
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3208]
% 68.44/68.47 ifeq(product(multiply(A,k),identity,B),true,product(multiply(A,j),inverse(h),B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 349
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1523
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3209]
% 68.44/68.47 ifeq(product(identity,inverse(h),A),true,product(multiply(B,j),A,multiply(B,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 348
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1524
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3210]
% 68.44/68.47 ifeq(product(multiply(A,j),identity,B),true,product(B,inverse(h),multiply(A,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 347
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1525
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3211]
% 68.44/68.47 ifeq(product(identity,multiply(A,j),B),true,product(B,inverse(h),multiply(A,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 346
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1526
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3212]
% 68.44/68.47 ifeq(product(identity,multiply(A,k),B),true,product(multiply(A,j),inverse(h),B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 345
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1527
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3213]
% 68.44/68.47 ifeq(product(inverse(h),A,identity),true,product(multiply(B,k),A,multiply(B,j)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 344
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1528
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3214]
% 68.44/68.47 ifeq(product(identity,A,inverse(h)),true,product(multiply(B,j),A,multiply(B,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 343
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1529
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3215]
% 68.44/68.47 ifeq(product(multiply(A,j),inverse(h),B),true,product(multiply(A,k),identity,B),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 341
% 68.44/68.47 Current number of ordered equations: 1
% 68.44/68.47 Current number of rules: 1530
% 68.44/68.47 New rule produced :
% 68.44/68.47 [3216]
% 68.44/68.47 ifeq(product(multiply(A,j),inverse(h),B),true,product(B,identity,multiply(A,k)),true)
% 68.44/68.47 -> true
% 68.44/68.47 Current number of equations to process: 341
% 68.44/68.47 Current number of ordered equations: 0
% 68.44/68.47 Current number of rules: 1531
% 68.44/68.47 New rule produced :
% 69.04/69.09 [3217]
% 69.04/69.09 ifeq(product(A,B,C),true,product(inverse(multiply(A,B)),C,identity),true) ->
% 69.04/69.09 true
% 69.04/69.09 Current number of equations to process: 372
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1532
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3218] product(multiply(inverse(multiply(A,a)),A),c,b) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1533
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3219] product(multiply(inverse(multiply(A,h)),A),j,b) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1534
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3220] product(multiply(inverse(multiply(A,j)),A),k,inverse(h)) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1535
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3221]
% 69.04/69.09 product(multiply(inverse(multiply(A,B)),A),identity,inverse(B)) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1536
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3222]
% 69.04/69.09 product(inverse(multiply(inverse(multiply(A,B)),A)),identity,B) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1537
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3223]
% 69.04/69.09 product(multiply(inverse(multiply(A,inverse(B))),A),identity,B) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1538
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3224] product(multiply(inverse(multiply(A,B)),A),multiply(B,C),C) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1539
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3225]
% 69.04/69.09 product(identity,A,inverse(multiply(inverse(multiply(B,A)),B))) -> true
% 69.04/69.09 Current number of equations to process: 399
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1540
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3226]
% 69.04/69.09 product(identity,A,multiply(inverse(multiply(B,C)),multiply(B,multiply(C,A))))
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 402
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1541
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3227]
% 69.04/69.09 product(multiply(inverse(multiply(A,multiply(B,C))),multiply(A,B)),C,identity)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 401
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1542
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3228]
% 69.04/69.09 ifeq2(product(multiply(A,B),C,X),true,multiply(A,multiply(B,C)),X) -> X
% 69.04/69.09 Current number of equations to process: 400
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1543
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3229]
% 69.04/69.09 ifeq(product(A,B,C),true,product(multiply(inverse(multiply(X,A)),X),C,B),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 398
% 69.04/69.09 Current number of ordered equations: 1
% 69.04/69.09 Current number of rules: 1544
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3230]
% 69.04/69.09 ifeq(product(A,multiply(inverse(multiply(B,C)),B),identity),true,product(A,identity,C),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 398
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1545
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3231]
% 69.04/69.09 ifeq(product(A,identity,multiply(inverse(multiply(B,C)),B)),true,product(A,C,identity),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 397
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1546
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3232]
% 69.04/69.09 ifeq(product(multiply(inverse(multiply(A,B)),A),B,C),true,product(identity,C,identity),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 395
% 69.04/69.09 Current number of ordered equations: 1
% 69.04/69.09 Current number of rules: 1547
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3233]
% 69.04/69.09 ifeq(product(multiply(inverse(multiply(A,B)),A),B,C),true,product(identity,identity,C),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 395
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1548
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3234]
% 69.04/69.09 ifeq(product(identity,identity,A),true,product(multiply(inverse(multiply(B,C)),B),C,A),true)
% 69.04/69.09 -> true
% 69.04/69.09 Current number of equations to process: 393
% 69.04/69.09 Current number of ordered equations: 0
% 69.04/69.09 Current number of rules: 1549
% 69.04/69.09 New rule produced :
% 69.04/69.09 [3235]
% 69.04/69.09 ifeq(product(identity,A,B),true,product(multiply(inverse(multiply(C,A)),C),B,identity),true)
% 69.04/69.09 -> true
% 69.43/69.43 Current number of equations to process: 392
% 69.43/69.43 Current number of ordered equations: 0
% 69.43/69.43 Current number of rules: 1550
% 69.43/69.43 New rule produced :
% 69.43/69.43 [3236]
% 69.43/69.43 ifeq(product(A,multiply(inverse(multiply(B,b)),B),a),true,product(A,identity,c),true)
% 69.43/69.43 -> true
% 69.43/69.43 Current number of equations to process: 391
% 69.43/69.43 Current number of ordered equations: 0
% 69.43/69.43 Current number of rules: 1551
% 69.43/69.43 New rule produced :
% 69.43/69.43 [3237]
% 69.43/69.43 ifeq(product(identity,b,A),true,product(multiply(inverse(multiply(B,a)),B),c,A),true)
% 69.43/69.43 -> true
% 69.43/69.43 Current number of equations to process: 389
% 69.43/69.43 Current number of ordered equations: 1
% 69.43/69.43 Current number of rules: 1552
% 69.43/69.43 New rule produced :
% 69.43/69.43 [3238]
% 69.43/69.43 ifeq(product(A,a,multiply(inverse(multiply(B,b)),B)),true,product(A,c,identity),true)
% 69.43/69.43 -> true
% 69.43/69.43 Current number of equations to process: 389
% 69.43/69.43 Current number of ordered equations: 0
% 69.43/69.43 Current number of rules: 1553
% 69.43/69.43 New rule produced :
% 69.43/69.43 [3239]
% 69.43/69.43 ifeq(product(A,multiply(inverse(multiply(B,b)),B),h),true,product(A,identity,j),true)
% 69.43/69.43 -> true
% 69.43/69.43 Current number of equations to process: 388
% 69.43/69.43 Current number of ordered equations: 0
% 69.43/69.43 Current number of rules: 1554
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3240]
% 69.43/69.44 ifeq(product(identity,b,A),true,product(multiply(inverse(multiply(B,h)),B),j,A),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 386
% 69.43/69.44 Current number of ordered equations: 1
% 69.43/69.44 Current number of rules: 1555
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3241]
% 69.43/69.44 ifeq(product(A,h,multiply(inverse(multiply(B,b)),B)),true,product(A,j,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 386
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1556
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3242]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,B)),A),identity,C),true,product(C,B,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 385
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1557
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3243]
% 69.43/69.44 ifeq(product(identity,multiply(inverse(multiply(A,B)),A),C),true,product(C,B,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 384
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1558
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3244]
% 69.43/69.44 ifeq(product(A,multiply(inverse(multiply(B,C)),B),X),true,product(X,C,A),true)
% 69.43/69.44 -> true
% 69.43/69.44 Rule
% 69.43/69.44 [3243]
% 69.43/69.44 ifeq(product(identity,multiply(inverse(multiply(A,B)),A),C),true,product(C,B,identity),true)
% 69.43/69.44 -> true collapsed.
% 69.43/69.44 Current number of equations to process: 381
% 69.43/69.44 Current number of ordered equations: 1
% 69.43/69.44 Current number of rules: 1558
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3245]
% 69.43/69.44 ifeq(product(A,B,identity),true,product(identity,B,multiply(inverse(multiply(C,A)),C)),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 381
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1559
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3246]
% 69.43/69.44 ifeq(product(identity,A,B),true,product(multiply(inverse(multiply(C,B)),C),A,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 380
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1560
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3247]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,B)),A),B,C),true,product(C,identity,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 378
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1561
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3248]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,c)),A),a,B),true,product(B,b,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 376
% 69.43/69.44 Current number of ordered equations: 1
% 69.43/69.44 Current number of rules: 1562
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3249]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,a)),A),c,B),true,product(identity,b,B),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 376
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1563
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3250]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,h)),A),j,B),true,product(identity,b,B),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 374
% 69.43/69.44 Current number of ordered equations: 1
% 69.43/69.44 Current number of rules: 1564
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3251]
% 69.43/69.44 ifeq(product(multiply(inverse(multiply(A,j)),A),h,B),true,product(B,b,identity),true)
% 69.43/69.44 -> true
% 69.43/69.44 Current number of equations to process: 374
% 69.43/69.44 Current number of ordered equations: 0
% 69.43/69.44 Current number of rules: 1565
% 69.43/69.44 New rule produced :
% 69.43/69.44 [3252]
% 69.43/69.44 ifeq2(product(multiply(A,B),C,X),true,X,multiply(A,multiply(B,C))) ->
% 69.93/69.89 multiply(A,multiply(B,C))
% 69.93/69.89 Current number of equations to process: 373
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1566
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3253]
% 69.93/69.89 ifeq(product(multiply(c,A),B,C),true,product(a,multiply(b,multiply(A,B)),C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 372
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1567
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3254]
% 69.93/69.89 ifeq(product(multiply(b,A),B,C),true,product(a,C,multiply(c,multiply(A,B))),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 371
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1568
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3255]
% 69.93/69.89 ifeq(product(a,multiply(b,multiply(A,B)),C),true,product(multiply(c,A),B,C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 370
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1569
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3256]
% 69.93/69.89 ifeq(product(multiply(b,A),B,C),true,product(h,C,multiply(j,multiply(A,B))),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 369
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1570
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3257]
% 69.93/69.89 ifeq(product(multiply(j,A),B,C),true,product(h,multiply(b,multiply(A,B)),C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 368
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1571
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3258]
% 69.93/69.89 ifeq(product(h,multiply(b,multiply(A,B)),C),true,product(multiply(j,A),B,C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 367
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1572
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3259]
% 69.93/69.89 ifeq(product(identity,A,B),true,product(j,multiply(inverse(h),multiply(
% 69.93/69.89 inverse(k),A)),B),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 366
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1573
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3260]
% 69.93/69.89 ifeq(product(j,multiply(inverse(h),multiply(inverse(k),A)),B),true,product(identity,A,B),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 365
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1574
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3261]
% 69.93/69.89 ifeq(product(h,A,B),true,product(c,multiply(inverse(a),multiply(inverse(b),A)),B),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 364
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1575
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3262]
% 69.93/69.89 ifeq(product(c,multiply(inverse(a),multiply(inverse(b),A)),B),true,product(h,A,B),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 363
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1576
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3263]
% 69.93/69.89 ifeq(product(multiply(A,multiply(B,a)),b,C),true,product(A,multiply(B,c),C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 362
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1577
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3264]
% 69.93/69.89 ifeq(product(A,multiply(B,a),C),true,product(A,multiply(B,c),multiply(C,b)),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 360
% 69.93/69.89 Current number of ordered equations: 1
% 69.93/69.89 Current number of rules: 1578
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3265]
% 69.93/69.89 ifeq(product(b,A,B),true,product(multiply(C,a),B,multiply(C,multiply(c,A))),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 360
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1579
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3266]
% 69.93/69.89 ifeq(product(multiply(A,c),B,C),true,product(multiply(A,a),multiply(b,B),C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 358
% 69.93/69.89 Current number of ordered equations: 1
% 69.93/69.89 Current number of rules: 1580
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3267]
% 69.93/69.89 ifeq(product(A,B,multiply(C,a)),true,product(A,multiply(B,b),multiply(C,c)),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 358
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1581
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3268]
% 69.93/69.89 ifeq(product(multiply(A,a),multiply(b,B),C),true,product(multiply(A,c),B,C),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 357
% 69.93/69.89 Current number of ordered equations: 0
% 69.93/69.89 Current number of rules: 1582
% 69.93/69.89 New rule produced :
% 69.93/69.89 [3269]
% 69.93/69.89 ifeq(product(A,multiply(B,a),C),true,product(C,b,multiply(A,multiply(B,c))),true)
% 69.93/69.89 -> true
% 69.93/69.89 Current number of equations to process: 355
% 69.93/69.89 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1583
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3270]
% 70.24/70.24 ifeq(product(b,A,B),true,product(multiply(C,c),A,multiply(C,multiply(a,B))),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 355
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1584
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3271]
% 70.24/70.24 ifeq(product(A,B,b),true,product(multiply(C,multiply(a,A)),B,multiply(C,c)),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 353
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1585
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3272]
% 70.24/70.24 ifeq(product(A,multiply(B,c),C),true,product(multiply(A,multiply(B,a)),b,C),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 353
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1586
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3273]
% 70.24/70.24 ifeq(product(multiply(A,multiply(B,h)),b,C),true,product(A,multiply(B,j),C),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 352
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1587
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3274]
% 70.24/70.24 ifeq(product(A,multiply(B,h),C),true,product(A,multiply(B,j),multiply(C,b)),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 350
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1588
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3275]
% 70.24/70.24 ifeq(product(b,A,B),true,product(multiply(C,h),B,multiply(C,multiply(j,A))),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 350
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1589
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3276]
% 70.24/70.24 ifeq(product(multiply(A,j),B,C),true,product(multiply(A,h),multiply(b,B),C),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 348
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1590
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3277]
% 70.24/70.24 ifeq(product(A,B,multiply(C,h)),true,product(A,multiply(B,b),multiply(C,j)),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 348
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1591
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3278]
% 70.24/70.24 ifeq(product(multiply(A,h),multiply(b,B),C),true,product(multiply(A,j),B,C),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 347
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1592
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3279]
% 70.24/70.24 ifeq(product(A,multiply(B,h),C),true,product(C,b,multiply(A,multiply(B,j))),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 345
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1593
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3280]
% 70.24/70.24 ifeq(product(b,A,B),true,product(multiply(C,j),A,multiply(C,multiply(h,B))),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 345
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1594
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3281]
% 70.24/70.24 ifeq(product(A,multiply(B,j),C),true,product(multiply(A,multiply(B,h)),b,C),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 343
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1595
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3282]
% 70.24/70.24 ifeq(product(A,B,b),true,product(multiply(C,multiply(h,A)),B,multiply(C,j)),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 343
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1596
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3283]
% 70.24/70.24 ifeq(product(multiply(A,multiply(inverse(k),j)),inverse(h),B),true,product(A,identity,B),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 342
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1597
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3284]
% 70.24/70.24 ifeq(product(A,multiply(inverse(k),j),B),true,product(A,identity,multiply(B,
% 70.24/70.24 inverse(h))),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 341
% 70.24/70.24 Current number of ordered equations: 0
% 70.24/70.24 Current number of rules: 1598
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3285]
% 70.24/70.24 ifeq(product(identity,A,B),true,product(multiply(inverse(k),j),multiply(
% 70.24/70.24 inverse(h),A),B),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 339
% 70.24/70.24 Current number of ordered equations: 1
% 70.24/70.24 Current number of rules: 1599
% 70.24/70.24 New rule produced :
% 70.24/70.24 [3286]
% 70.24/70.24 ifeq(product(A,B,multiply(inverse(k),j)),true,product(A,multiply(B,inverse(h)),identity),true)
% 70.24/70.24 -> true
% 70.24/70.24 Current number of equations to process: 339
% 70.24/70.24 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1600
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3287]
% 70.63/70.60 ifeq(product(multiply(inverse(k),j),multiply(inverse(h),A),B),true,product(identity,A,B),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 338
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1601
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3288]
% 70.63/70.60 ifeq(product(inverse(h),A,B),true,product(identity,A,multiply(inverse(k),
% 70.63/70.60 multiply(j,B))),true) ->
% 70.63/70.60 true
% 70.63/70.60 Current number of equations to process: 337
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1602
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3289]
% 70.63/70.60 ifeq(product(A,B,inverse(h)),true,product(multiply(inverse(k),multiply(j,A)),B,identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 335
% 70.63/70.60 Current number of ordered equations: 1
% 70.63/70.60 Current number of rules: 1603
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3290]
% 70.63/70.60 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(k),j)),
% 70.63/70.60 inverse(h),B),true) -> true
% 70.63/70.60 Current number of equations to process: 335
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1604
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3291]
% 70.63/70.60 ifeq(product(inverse(h),inverse(multiply(A,k)),B),true,product(multiply(A,j),B,identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 334
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1605
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3292]
% 70.63/70.60 ifeq(product(identity,inverse(h),A),true,product(inverse(multiply(B,j)),
% 70.63/70.60 multiply(B,k),A),true) -> true
% 70.63/70.60 Current number of equations to process: 333
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1606
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3293]
% 70.63/70.60 ifeq(product(inverse(multiply(A,j)),B,inverse(h)),true,product(identity,B,
% 70.63/70.60 multiply(A,k)),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 332
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1607
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3294]
% 70.63/70.60 ifeq(product(inverse(h),A,inverse(multiply(B,j))),true,product(multiply(B,k),A,identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 331
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1608
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3295]
% 70.63/70.60 ifeq(product(inverse(multiply(A,k)),multiply(A,j),B),true,product(B,inverse(h),identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 330
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1609
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3296]
% 70.63/70.60 ifeq(product(inverse(multiply(A,j)),multiply(A,k),B),true,product(identity,
% 70.63/70.60 inverse(h),B),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 329
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1610
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3297]
% 70.63/70.60 ifeq(product(A,multiply(inverse(multiply(B,inverse(h))),B),j),true,product(A,identity,k),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 328
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1611
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3298]
% 70.63/70.60 ifeq(product(identity,inverse(h),A),true,product(multiply(inverse(multiply(B,j)),B),k,A),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 326
% 70.63/70.60 Current number of ordered equations: 1
% 70.63/70.60 Current number of rules: 1612
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3299]
% 70.63/70.60 ifeq(product(A,j,multiply(inverse(multiply(B,inverse(h))),B)),true,product(A,k,identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 326
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1613
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3300]
% 70.63/70.60 ifeq(product(A,multiply(inverse(multiply(B,inverse(C))),B),C),true,product(A,identity,identity),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 325
% 70.63/70.60 Current number of ordered equations: 0
% 70.63/70.60 Current number of rules: 1614
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3301]
% 70.63/70.60 ifeq(product(identity,inverse(A),B),true,product(multiply(inverse(multiply(C,A)),C),identity,B),true)
% 70.63/70.60 -> true
% 70.63/70.60 Current number of equations to process: 323
% 70.63/70.60 Current number of ordered equations: 1
% 70.63/70.60 Current number of rules: 1615
% 70.63/70.60 New rule produced :
% 70.63/70.60 [3302]
% 70.63/70.60 ifeq(product(A,B,multiply(inverse(multiply(C,inverse(B))),C)),true,product(A,identity,identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 323
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1616
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3303]
% 71.65/71.68 ifeq(product(identity,A,B),true,product(inverse(multiply(inverse(multiply(C,A)),C)),identity,B),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 322
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1617
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3304]
% 71.65/71.68 ifeq(product(A,multiply(inverse(multiply(B,C)),B),inverse(C)),true,product(A,identity,identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 321
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1618
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3305]
% 71.65/71.68 ifeq(product(identity,A,B),true,product(multiply(inverse(multiply(C,inverse(A))),C),identity,B),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 319
% 71.65/71.68 Current number of ordered equations: 1
% 71.65/71.68 Current number of rules: 1619
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3306]
% 71.65/71.68 ifeq(product(A,inverse(B),multiply(inverse(multiply(C,B)),C)),true,product(A,identity,identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 319
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1620
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3307]
% 71.65/71.68 ifeq(product(multiply(inverse(multiply(A,j)),A),k,B),true,product(identity,
% 71.65/71.68 inverse(h),B),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 317
% 71.65/71.68 Current number of ordered equations: 1
% 71.65/71.68 Current number of rules: 1621
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3308]
% 71.65/71.68 ifeq(product(multiply(inverse(multiply(A,k)),A),j,B),true,product(B,inverse(h),identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 317
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1622
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3309]
% 71.65/71.68 ifeq(product(inverse(multiply(inverse(multiply(A,B)),A)),C,B),true,product(identity,C,identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 316
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1623
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3310]
% 71.65/71.68 ifeq(product(A,B,inverse(multiply(inverse(multiply(C,A)),C))),true,product(identity,B,identity),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 315
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1624
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3311]
% 71.65/71.68 ifeq(product(multiply(inverse(multiply(A,B)),A),identity,C),true,product(identity,
% 71.65/71.68 inverse(B),C),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 314
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1625
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3312]
% 71.65/71.68 ifeq(product(multiply(inverse(multiply(A,inverse(B))),A),identity,C),true,
% 71.65/71.68 product(identity,B,C),true) -> true
% 71.65/71.68 Current number of equations to process: 313
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1626
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3313]
% 71.65/71.68 ifeq(product(inverse(multiply(inverse(multiply(A,B)),A)),identity,C),true,
% 71.65/71.68 product(identity,B,C),true) -> true
% 71.65/71.68 Current number of equations to process: 312
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1627
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3314] product(inverse(multiply(A,B)),multiply(A,multiply(B,C)),C) -> true
% 71.65/71.68 Current number of equations to process: 371
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1628
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3315]
% 71.65/71.68 product(multiply(A,B),multiply(C,inverse(multiply(A,multiply(B,C)))),identity)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 372
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1629
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3316]
% 71.65/71.68 product(multiply(A,multiply(B,C)),X,multiply(A,multiply(B,multiply(C,X)))) ->
% 71.65/71.68 true
% 71.65/71.68 Current number of equations to process: 371
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1630
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3317]
% 71.65/71.68 ifeq(product(A,multiply(B,C),identity),true,product(A,multiply(B,multiply(C,X)),X),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 376
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1631
% 71.65/71.68 New rule produced :
% 71.65/71.68 [3318]
% 71.65/71.68 ifeq(product(A,identity,multiply(B,C)),true,product(A,X,multiply(B,multiply(C,X))),true)
% 71.65/71.68 -> true
% 71.65/71.68 Current number of equations to process: 375
% 71.65/71.68 Current number of ordered equations: 0
% 71.65/71.68 Current number of rules: 1632
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3319]
% 72.05/72.07 ifeq(product(multiply(A,B),C,X),true,product(identity,X,multiply(A,multiply(B,C))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 373
% 72.05/72.07 Current number of ordered equations: 1
% 72.05/72.07 Current number of rules: 1633
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3320]
% 72.05/72.07 ifeq(product(multiply(A,B),C,X),true,product(identity,multiply(A,multiply(B,C)),X),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 373
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1634
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3321]
% 72.05/72.07 ifeq(product(A,identity,B),true,product(multiply(C,X),B,multiply(C,multiply(X,A))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 372
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1635
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3322]
% 72.05/72.07 ifeq(product(multiply(A,multiply(B,C)),identity,X),true,product(multiply(A,B),C,X),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 371
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1636
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3323]
% 72.05/72.07 ifeq(product(identity,A,B),true,product(multiply(C,X),B,multiply(C,multiply(X,A))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 370
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1637
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3324]
% 72.05/72.07 ifeq(product(A,multiply(B,C),a),true,product(A,multiply(B,multiply(C,b)),c),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 369
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1638
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3325]
% 72.05/72.07 ifeq(product(multiply(A,multiply(B,a)),b,C),true,product(multiply(A,B),c,C),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 367
% 72.05/72.07 Current number of ordered equations: 1
% 72.05/72.07 Current number of rules: 1639
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3326]
% 72.05/72.07 ifeq(product(A,a,multiply(B,C)),true,product(A,c,multiply(B,multiply(C,b))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 367
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1640
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3327]
% 72.05/72.07 ifeq(product(A,multiply(B,C),h),true,product(A,multiply(B,multiply(C,b)),j),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 366
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1641
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3328]
% 72.05/72.07 ifeq(product(multiply(A,multiply(B,h)),b,C),true,product(multiply(A,B),j,C),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 364
% 72.05/72.07 Current number of ordered equations: 1
% 72.05/72.07 Current number of rules: 1642
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3329]
% 72.05/72.07 ifeq(product(A,h,multiply(B,C)),true,product(A,j,multiply(B,multiply(C,b))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 364
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1643
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3330]
% 72.05/72.07 ifeq(product(multiply(A,B),identity,C),true,product(C,X,multiply(A,multiply(B,X))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 363
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1644
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3331]
% 72.05/72.07 ifeq(product(identity,multiply(A,B),C),true,product(C,X,multiply(A,multiply(B,X))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 362
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1645
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3332]
% 72.05/72.07 ifeq(product(identity,multiply(A,multiply(B,C)),X),true,product(multiply(A,B),C,X),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 361
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1646
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3333]
% 72.05/72.07 ifeq(product(A,B,identity),true,product(multiply(C,multiply(X,A)),B,multiply(C,X)),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 360
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1647
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3334]
% 72.05/72.07 ifeq(product(identity,A,B),true,product(multiply(C,X),A,multiply(C,multiply(X,B))),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 359
% 72.05/72.07 Current number of ordered equations: 0
% 72.05/72.07 Current number of rules: 1648
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3335]
% 72.05/72.07 ifeq(product(multiply(A,B),C,X),true,product(multiply(A,multiply(B,C)),identity,X),true)
% 72.05/72.07 -> true
% 72.05/72.07 Current number of equations to process: 357
% 72.05/72.07 Current number of ordered equations: 1
% 72.05/72.07 Current number of rules: 1649
% 72.05/72.07 New rule produced :
% 72.05/72.07 [3336]
% 72.05/72.07 ifeq(product(multiply(A,B),C,X),true,product(X,identity,multiply(A,multiply(B,C))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 357
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1650
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3337]
% 72.45/72.48 ifeq(product(multiply(A,B),c,C),true,product(multiply(A,multiply(B,a)),b,C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 355
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1651
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3338]
% 72.45/72.48 ifeq(product(multiply(A,B),a,C),true,product(C,b,multiply(A,multiply(B,c))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 355
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1652
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3339]
% 72.45/72.48 ifeq(product(multiply(A,B),j,C),true,product(multiply(A,multiply(B,h)),b,C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 353
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1653
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3340]
% 72.45/72.48 ifeq(product(multiply(A,B),h,C),true,product(C,b,multiply(A,multiply(B,j))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 353
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1654
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3341]
% 72.45/72.48 ifeq(product(multiply(A,j),multiply(inverse(h),B),C),true,product(A,multiply(k,B),C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 342
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1655
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3342]
% 72.45/72.48 ifeq(product(multiply(inverse(h),A),B,C),true,product(j,C,multiply(k,
% 72.45/72.48 multiply(A,B))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 340
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1656
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3343]
% 72.45/72.48 ifeq(product(A,j,B),true,product(A,multiply(k,C),multiply(B,multiply(
% 72.45/72.48 inverse(h),C))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 340
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1657
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3344]
% 72.45/72.48 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(h),C)),
% 72.45/72.48 multiply(k,C)),true) -> true
% 72.45/72.48 Current number of equations to process: 338
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1658
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3345]
% 72.45/72.48 ifeq(product(multiply(k,A),B,C),true,product(j,multiply(inverse(h),multiply(A,B)),C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 338
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1659
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3346]
% 72.45/72.48 ifeq(product(j,multiply(inverse(h),multiply(A,B)),C),true,product(multiply(k,A),B,C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 337
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1660
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3347]
% 72.45/72.48 ifeq(product(multiply(inverse(h),A),B,C),true,product(multiply(k,A),B,
% 72.45/72.48 multiply(j,C)),true) -> true
% 72.45/72.48 Current number of equations to process: 335
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1661
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3348]
% 72.45/72.48 ifeq(product(A,j,B),true,product(B,multiply(inverse(h),C),multiply(A,
% 72.45/72.48 multiply(k,C))),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 335
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1662
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3349]
% 72.45/72.48 ifeq(product(A,multiply(k,B),C),true,product(multiply(A,j),multiply(inverse(h),B),C),true)
% 72.45/72.48 -> true
% 72.45/72.48 Current number of equations to process: 333
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1663
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3350]
% 72.45/72.48 ifeq(product(A,B,multiply(inverse(h),C)),true,product(multiply(j,A),B,
% 72.45/72.48 multiply(k,C)),true) -> true
% 72.45/72.48 Current number of equations to process: 333
% 72.45/72.48 Current number of ordered equations: 0
% 72.45/72.48 Current number of rules: 1664
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3351]
% 72.45/72.48 ifeq(product(multiply(A,B),multiply(C,inverse(multiply(B,C))),X),true,
% 72.45/72.48 product(A,identity,X),true) -> true
% 72.45/72.48 Current number of equations to process: 331
% 72.45/72.48 Current number of ordered equations: 1
% 72.45/72.48 Current number of rules: 1665
% 72.45/72.48 New rule produced :
% 72.45/72.48 [3352]
% 72.45/72.48 ifeq(product(A,multiply(B,inverse(multiply(C,multiply(A,B)))),X),true,
% 72.86/72.84 product(C,X,identity),true) -> true
% 72.86/72.84 Current number of equations to process: 331
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1666
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3353]
% 72.86/72.84 ifeq(product(A,B,C),true,product(A,identity,multiply(C,multiply(X,inverse(
% 72.86/72.84 multiply(B,X))))),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 330
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1667
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3354]
% 72.86/72.84 ifeq(product(A,B,C),true,product(A,multiply(B,multiply(X,inverse(multiply(C,X)))),identity),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 328
% 72.86/72.84 Current number of ordered equations: 1
% 72.86/72.84 Current number of rules: 1668
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3355]
% 72.86/72.84 ifeq(product(identity,A,B),true,product(C,multiply(X,multiply(inverse(
% 72.86/72.84 multiply(C,X)),A)),B),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 328
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1669
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3356]
% 72.86/72.84 ifeq(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,
% 72.86/72.84 product(identity,C,X),true) -> true
% 72.86/72.84 Current number of equations to process: 327
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1670
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3357]
% 72.86/72.84 ifeq(product(multiply(A,inverse(multiply(B,A))),C,X),true,product(identity,C,
% 72.86/72.84 multiply(B,X)),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 326
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1671
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3358]
% 72.86/72.84 ifeq(product(A,B,multiply(C,inverse(multiply(X,C)))),true,product(multiply(X,A),B,identity),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 324
% 72.86/72.84 Current number of ordered equations: 1
% 72.86/72.84 Current number of rules: 1672
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3359]
% 72.86/72.84 ifeq(product(A,identity,B),true,product(multiply(A,C),multiply(X,inverse(
% 72.86/72.84 multiply(C,X))),B),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 324
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1673
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3360]
% 72.86/72.84 ifeq(product(A,h,B),true,ifeq(product(C,A,k),true,product(C,B,j),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 321
% 72.86/72.84 Current number of ordered equations: 2
% 72.86/72.84 Current number of rules: 1674
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3361]
% 72.86/72.84 ifeq(product(A,h,B),true,ifeq(product(C,k,A),true,product(C,j,B),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 321
% 72.86/72.84 Current number of ordered equations: 1
% 72.86/72.84 Current number of rules: 1675
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3362]
% 72.86/72.84 ifeq(product(j,A,B),true,ifeq(product(h,A,C),true,product(k,C,B),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 321
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1676
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3363]
% 72.86/72.84 ifeq(product(A,B,h),true,ifeq(product(k,A,C),true,product(C,B,j),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 318
% 72.86/72.84 Current number of ordered equations: 2
% 72.86/72.84 Current number of rules: 1677
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3364]
% 72.86/72.84 ifeq(product(A,j,B),true,ifeq(product(A,k,C),true,product(C,h,B),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 318
% 72.86/72.84 Current number of ordered equations: 1
% 72.86/72.84 Current number of rules: 1678
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3365]
% 72.86/72.84 ifeq(product(h,A,B),true,ifeq(product(k,B,C),true,product(j,A,C),true),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 318
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1679
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3366]
% 72.86/72.84 ifeq(product(multiply(A,multiply(B,j)),inverse(h),C),true,product(A,multiply(B,k),C),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 317
% 72.86/72.84 Current number of ordered equations: 0
% 72.86/72.84 Current number of rules: 1680
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3367]
% 72.86/72.84 ifeq(product(inverse(h),A,B),true,product(multiply(C,j),B,multiply(C,
% 72.86/72.84 multiply(k,A))),true)
% 72.86/72.84 -> true
% 72.86/72.84 Current number of equations to process: 315
% 72.86/72.84 Current number of ordered equations: 1
% 72.86/72.84 Current number of rules: 1681
% 72.86/72.84 New rule produced :
% 72.86/72.84 [3368]
% 72.86/72.84 ifeq(product(A,multiply(B,j),C),true,product(A,multiply(B,k),multiply(C,
% 73.16/73.19 inverse(h))),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 315
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1682
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3369]
% 73.16/73.19 ifeq(product(A,B,multiply(C,j)),true,product(A,multiply(B,inverse(h)),
% 73.16/73.19 multiply(C,k)),true) -> true
% 73.16/73.19 Current number of equations to process: 313
% 73.16/73.19 Current number of ordered equations: 1
% 73.16/73.19 Current number of rules: 1683
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3370]
% 73.16/73.19 ifeq(product(multiply(A,k),B,C),true,product(multiply(A,j),multiply(inverse(h),B),C),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 313
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1684
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3371]
% 73.16/73.19 ifeq(product(multiply(A,j),multiply(inverse(h),B),C),true,product(multiply(A,k),B,C),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 312
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1685
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3372]
% 73.16/73.19 ifeq(product(inverse(h),A,B),true,product(multiply(C,k),A,multiply(C,
% 73.16/73.19 multiply(j,B))),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 310
% 73.16/73.19 Current number of ordered equations: 1
% 73.16/73.19 Current number of rules: 1686
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3373]
% 73.16/73.19 ifeq(product(A,multiply(B,j),C),true,product(C,inverse(h),multiply(A,
% 73.16/73.19 multiply(B,k))),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 310
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1687
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3374]
% 73.16/73.19 ifeq(product(A,B,inverse(h)),true,product(multiply(C,multiply(j,A)),B,
% 73.16/73.19 multiply(C,k)),true) -> true
% 73.16/73.19 Current number of equations to process: 308
% 73.16/73.19 Current number of ordered equations: 1
% 73.16/73.19 Current number of rules: 1688
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3375]
% 73.16/73.19 ifeq(product(A,multiply(B,k),C),true,product(multiply(A,multiply(B,j)),
% 73.16/73.19 inverse(h),C),true) -> true
% 73.16/73.19 Current number of equations to process: 308
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1689
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3376]
% 73.16/73.19 ifeq(product(multiply(A,multiply(inverse(multiply(B,C)),B)),C,X),true,
% 73.16/73.19 product(A,identity,X),true) -> true
% 73.16/73.19 Current number of equations to process: 307
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1690
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3377]
% 73.16/73.19 ifeq(product(A,multiply(inverse(multiply(B,C)),B),X),true,product(A,identity,
% 73.16/73.19 multiply(X,C)),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 306
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1691
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3378]
% 73.16/73.19 ifeq(product(A,B,multiply(inverse(multiply(C,X)),C)),true,product(A,multiply(B,X),identity),true)
% 73.16/73.19 -> true
% 73.16/73.19 Current number of equations to process: 304
% 73.16/73.19 Current number of ordered equations: 1
% 73.16/73.19 Current number of rules: 1692
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3379]
% 73.16/73.19 ifeq(product(identity,A,B),true,product(multiply(inverse(multiply(C,X)),C),
% 73.16/73.19 multiply(X,A),B),true) -> true
% 73.16/73.19 Current number of equations to process: 304
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1693
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3380]
% 73.16/73.19 ifeq(product(multiply(inverse(multiply(A,B)),A),multiply(B,C),X),true,
% 73.16/73.19 product(identity,C,X),true) -> true
% 73.16/73.19 Current number of equations to process: 302
% 73.16/73.19 Current number of ordered equations: 1
% 73.16/73.19 Current number of rules: 1694
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3381]
% 73.16/73.19 ifeq(product(multiply(inverse(multiply(A,multiply(B,C))),A),B,X),true,
% 73.16/73.19 product(X,C,identity),true) -> true
% 73.16/73.19 Current number of equations to process: 302
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1695
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3382]
% 73.16/73.19 ifeq(product(A,B,C),true,product(identity,B,multiply(inverse(multiply(X,A)),
% 73.16/73.19 multiply(X,C))),true) -> true
% 73.16/73.19 Current number of equations to process: 301
% 73.16/73.19 Current number of ordered equations: 0
% 73.16/73.19 Current number of rules: 1696
% 73.16/73.19 New rule produced :
% 73.16/73.19 [3383]
% 73.16/73.19 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(multiply(C,X)),C)),X,B),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 299
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1697
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3384]
% 73.56/73.53 ifeq(product(A,B,C),true,product(multiply(inverse(multiply(X,C)),multiply(X,A)),B,identity),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 299
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1698
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3385]
% 73.56/73.53 ifeq(product(A,multiply(B,C),j),true,product(A,multiply(B,multiply(C,
% 73.56/73.53 inverse(h))),k),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 298
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1699
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3386]
% 73.56/73.53 ifeq(product(A,j,multiply(B,C)),true,product(A,k,multiply(B,multiply(C,
% 73.56/73.53 inverse(h)))),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 296
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1700
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3387]
% 73.56/73.53 ifeq(product(multiply(A,multiply(B,j)),inverse(h),C),true,product(multiply(A,B),k,C),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 296
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1701
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3388]
% 73.56/73.53 ifeq(product(A,multiply(B,C),X),true,product(A,multiply(B,multiply(C,
% 73.56/73.53 inverse(X))),identity),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 294
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1702
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3389]
% 73.56/73.53 ifeq(product(A,inverse(multiply(B,multiply(C,A))),X),true,product(multiply(B,C),X,identity),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 294
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1703
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3390]
% 73.56/73.53 ifeq(product(A,B,multiply(C,X)),true,product(A,identity,multiply(C,multiply(X,
% 73.56/73.53 inverse(B)))),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 292
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1704
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3391]
% 73.56/73.53 ifeq(product(multiply(A,multiply(B,C)),inverse(C),X),true,product(multiply(A,B),identity,X),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 292
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1705
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3392]
% 73.56/73.53 ifeq(product(identity,A,B),true,product(inverse(multiply(C,X)),multiply(C,
% 73.56/73.53 multiply(X,A)),B),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 291
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1706
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3393]
% 73.56/73.53 ifeq(product(A,multiply(B,C),inverse(X)),true,product(A,multiply(B,multiply(C,X)),identity),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 290
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1707
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3394]
% 73.56/73.53 ifeq(product(multiply(A,multiply(B,inverse(C))),C,X),true,product(multiply(A,B),identity,X),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 288
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1708
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3395]
% 73.56/73.53 ifeq(product(A,inverse(B),multiply(C,X)),true,product(A,identity,multiply(C,
% 73.56/73.53 multiply(X,B))),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 288
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1709
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3396]
% 73.56/73.53 ifeq(product(multiply(A,B),j,C),true,product(C,inverse(h),multiply(A,
% 73.56/73.53 multiply(B,k))),true)
% 73.56/73.53 -> true
% 73.56/73.53 Current number of equations to process: 286
% 73.56/73.53 Current number of ordered equations: 1
% 73.56/73.53 Current number of rules: 1710
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3397]
% 73.56/73.53 ifeq(product(multiply(A,B),k,C),true,product(multiply(A,multiply(B,j)),
% 73.56/73.53 inverse(h),C),true) -> true
% 73.56/73.53 Current number of equations to process: 286
% 73.56/73.53 Current number of ordered equations: 0
% 73.56/73.53 Current number of rules: 1711
% 73.56/73.53 New rule produced :
% 73.56/73.53 [3398]
% 73.56/73.53 ifeq(product(inverse(multiply(A,B)),C,X),true,product(identity,C,multiply(A,
% 75.06/75.06 multiply(B,X))),true)
% 75.06/75.06 -> true
% 75.06/75.06 Current number of equations to process: 285
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1712
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3399]
% 75.06/75.06 ifeq(product(A,B,inverse(multiply(C,X))),true,product(multiply(C,multiply(X,A)),B,identity),true)
% 75.06/75.06 -> true
% 75.06/75.06 Current number of equations to process: 284
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1713
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3400]
% 75.06/75.06 ifeq(product(multiply(A,B),identity,C),true,product(multiply(A,multiply(B,X)),
% 75.06/75.06 inverse(X),C),true) -> true
% 75.06/75.06 Current number of equations to process: 283
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1714
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3401]
% 75.06/75.06 ifeq(product(multiply(A,B),identity,C),true,product(multiply(A,multiply(B,
% 75.06/75.06 inverse(X))),X,C),true)
% 75.06/75.06 -> true
% 75.06/75.06 Current number of equations to process: 282
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1715
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3402]
% 75.06/75.06 ifeq(product(inverse(multiply(A,multiply(B,C))),multiply(A,B),X),true,
% 75.06/75.06 product(X,C,identity),true) -> true
% 75.06/75.06 Current number of equations to process: 281
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1716
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3403]
% 75.06/75.06 ifeq(product(inverse(multiply(A,B)),multiply(A,multiply(B,C)),X),true,
% 75.06/75.06 product(identity,C,X),true) -> true
% 75.06/75.06 Current number of equations to process: 280
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1717
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3404] product(multiply(inverse(multiply(A,inverse(a))),A),b,c) -> true
% 75.06/75.06 Current number of equations to process: 280
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1718
% 75.06/75.06 New rule produced : [3405] product(b,multiply(inverse(c),a),identity) -> true
% 75.06/75.06 Current number of equations to process: 280
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1719
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3406] product(b,multiply(A,inverse(multiply(c,A))),inverse(a)) -> true
% 75.06/75.06 Current number of equations to process: 280
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1720
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3407]
% 75.06/75.06 ifeq2(product(inverse(a),identity,A),true,multiply(b,inverse(c)),A) -> A
% 75.06/75.06 Current number of equations to process: 281
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1721
% 75.06/75.06 New rule produced :
% 75.06/75.06 [3408]
% 75.06/75.06 ifeq2(product(inverse(a),identity,A),true,A,multiply(b,inverse(c))) ->
% 75.06/75.06 multiply(b,inverse(c))
% 75.06/75.06 Current number of equations to process: 280
% 75.06/75.06 Current number of ordered equations: 0
% 75.06/75.06 Current number of rules: 1722
% 75.06/75.06 New rule produced : [3409] multiply(b,inverse(c)) -> inverse(a)
% 75.06/75.06 Rule [1273] product(a,multiply(b,inverse(c)),identity) -> true collapsed.
% 75.06/75.06 Rule [1405] product(inverse(a),identity,multiply(b,inverse(c))) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2060] ifeq2(product(a,multiply(b,inverse(c)),A),true,A,identity) -> identity
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule [2061] ifeq2(product(a,multiply(b,inverse(c)),A),true,identity,A) -> A
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule [2064] product(a,identity,inverse(multiply(b,inverse(c)))) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule [2065] product(identity,inverse(multiply(b,inverse(c))),a) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule [2066] product(identity,multiply(b,inverse(c)),inverse(a)) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule [2067] product(multiply(A,a),multiply(b,inverse(c)),A) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2074]
% 75.06/75.06 ifeq(product(multiply(b,inverse(c)),A,B),true,product(a,B,A),true) -> true
% 75.06/75.06 collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2075]
% 75.06/75.06 ifeq(product(A,a,identity),true,product(A,identity,multiply(b,inverse(c))),true)
% 75.06/75.06 -> true collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2076]
% 75.06/75.06 ifeq(product(A,identity,a),true,product(A,multiply(b,inverse(c)),identity),true)
% 75.06/75.06 -> true collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2077]
% 75.06/75.06 ifeq(product(a,multiply(b,inverse(c)),A),true,product(identity,A,identity),true)
% 75.06/75.06 -> true collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2078]
% 75.06/75.06 ifeq(product(a,multiply(b,inverse(c)),A),true,product(identity,identity,A),true)
% 75.06/75.06 -> true collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2079]
% 75.06/75.06 ifeq(product(identity,identity,A),true,product(a,multiply(b,inverse(c)),A),true)
% 75.06/75.06 -> true collapsed.
% 75.06/75.06 Rule
% 75.06/75.06 [2080]
% 75.06/75.06 ifeq(product(identity,multiply(b,inverse(c)),A),true,product(a,A,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2081]
% 76.35/76.36 ifeq(product(a,identity,A),true,product(A,multiply(b,inverse(c)),identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2083]
% 76.35/76.36 ifeq(product(multiply(b,inverse(c)),A,identity),true,product(identity,A,a),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2084]
% 76.35/76.36 ifeq(product(A,a,B),true,product(B,multiply(b,inverse(c)),A),true) -> true
% 76.35/76.36 collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2085]
% 76.35/76.36 ifeq(product(identity,A,multiply(b,inverse(c))),true,product(a,A,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2086]
% 76.35/76.36 ifeq(product(a,multiply(b,inverse(c)),A),true,product(A,identity,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2087]
% 76.35/76.36 ifeq(product(b,A,multiply(b,inverse(c))),true,product(c,A,identity),true) ->
% 76.35/76.36 true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2088]
% 76.35/76.36 ifeq(product(multiply(b,inverse(c)),A,b),true,product(identity,A,c),true) ->
% 76.35/76.36 true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2089]
% 76.35/76.36 ifeq(product(identity,inverse(multiply(b,inverse(c))),A),true,product(a,identity,A),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2090]
% 76.35/76.36 ifeq(product(identity,multiply(b,inverse(c)),A),true,product(inverse(a),identity,A),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2091]
% 76.35/76.36 ifeq(product(A,a,inverse(multiply(b,inverse(c)))),true,product(A,identity,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2092]
% 76.35/76.36 ifeq(product(A,inverse(multiply(b,inverse(c))),a),true,product(A,identity,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2093]
% 76.35/76.36 ifeq(product(inverse(a),A,multiply(b,inverse(c))),true,product(identity,A,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2094]
% 76.35/76.36 ifeq(product(multiply(b,inverse(c)),A,inverse(a)),true,product(identity,A,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2095]
% 76.35/76.36 ifeq(product(a,identity,A),true,product(identity,inverse(multiply(b,inverse(c))),A),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2096]
% 76.35/76.36 ifeq(product(inverse(a),identity,A),true,product(identity,multiply(b,
% 76.35/76.36 inverse(c)),A),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2144]
% 76.35/76.36 ifeq(product(A,identity,B),true,product(multiply(A,a),multiply(b,inverse(c)),B),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2145]
% 76.35/76.36 ifeq(product(A,B,multiply(b,inverse(c))),true,product(multiply(a,A),B,identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2146]
% 76.35/76.36 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,inverse(c))),identity),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2148]
% 76.35/76.36 ifeq(product(multiply(A,a),multiply(b,inverse(c)),B),true,product(A,identity,B),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2149]
% 76.35/76.36 ifeq(product(A,a,B),true,product(A,identity,multiply(B,multiply(b,inverse(c)))),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2151]
% 76.35/76.36 ifeq(product(multiply(b,inverse(c)),A,B),true,product(identity,A,multiply(a,B)),true)
% 76.35/76.36 -> true collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [3407]
% 76.35/76.36 ifeq2(product(inverse(a),identity,A),true,multiply(b,inverse(c)),A) -> A
% 76.35/76.36 collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [3408]
% 76.35/76.36 ifeq2(product(inverse(a),identity,A),true,A,multiply(b,inverse(c))) ->
% 76.35/76.36 multiply(b,inverse(c)) collapsed.
% 76.35/76.36 Current number of equations to process: 286
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1685
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3410] ifeq2(product(inverse(a),multiply(c,A),B),true,multiply(b,A),B) -> B
% 76.35/76.36 Current number of equations to process: 287
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1686
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3411]
% 76.35/76.36 ifeq2(product(inverse(a),multiply(c,A),B),true,B,multiply(b,A)) ->
% 76.35/76.36 multiply(b,A)
% 76.35/76.36 Current number of equations to process: 286
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1687
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3412] multiply(inverse(a),multiply(c,A)) -> multiply(b,A)
% 76.35/76.36 Rule [1419] product(b,A,multiply(inverse(a),multiply(c,A))) -> true
% 76.35/76.36 collapsed.
% 76.35/76.36 Rule
% 76.35/76.36 [2168]
% 76.35/76.36 product(identity,multiply(b,A),multiply(inverse(a),multiply(c,A))) -> true
% 76.35/76.36 collapsed.
% 76.35/76.36 Current number of equations to process: 292
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1686
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3413]
% 76.35/76.36 ifeq(product(inverse(a),c,A),true,product(A,B,multiply(b,B)),true) -> true
% 76.35/76.36 Current number of equations to process: 319
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1687
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3414] product(multiply(b,A),inverse(multiply(c,A)),inverse(a)) -> true
% 76.35/76.36 Current number of equations to process: 325
% 76.35/76.36 Current number of ordered equations: 0
% 76.35/76.36 Current number of rules: 1688
% 76.35/76.36 New rule produced :
% 76.35/76.36 [3415] product(b,multiply(inverse(c),A),multiply(inverse(a),A)) -> true
% 77.16/77.17 Current number of equations to process: 327
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1689
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3416] ifeq2(product(b,inverse(c),A),true,inverse(a),A) -> A
% 77.16/77.17 Current number of equations to process: 328
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1690
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3417] ifeq2(product(b,inverse(c),A),true,A,inverse(a)) -> inverse(a)
% 77.16/77.17 Current number of equations to process: 327
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1691
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3418]
% 77.16/77.17 product(inverse(a),multiply(c,multiply(A,inverse(multiply(b,A)))),identity)
% 77.16/77.17 -> true
% 77.16/77.17 Current number of equations to process: 326
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1692
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3419]
% 77.16/77.17 product(inverse(a),identity,multiply(b,multiply(A,inverse(multiply(c,A)))))
% 77.16/77.17 -> true
% 77.16/77.17 Current number of equations to process: 325
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1693
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3420]
% 77.16/77.17 product(multiply(inverse(multiply(b,A)),inverse(a)),multiply(c,A),identity)
% 77.16/77.17 -> true
% 77.16/77.17 Current number of equations to process: 324
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1694
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3421]
% 77.16/77.17 product(multiply(A,inverse(a)),multiply(c,B),multiply(A,multiply(b,B))) ->
% 77.16/77.17 true
% 77.16/77.17 Current number of equations to process: 323
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1695
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3422]
% 77.16/77.17 ifeq(product(a,A,multiply(c,B)),true,product(identity,A,multiply(b,B)),true)
% 77.16/77.17 -> true
% 77.16/77.17 Current number of equations to process: 322
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1696
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3423]
% 77.16/77.17 ifeq(product(multiply(c,A),B,a),true,product(multiply(b,A),B,identity),true)
% 77.16/77.17 -> true
% 77.16/77.17 Current number of equations to process: 321
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1697
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3424] ifeq(product(A,b,c),true,product(A,inverse(a),identity),true) -> true
% 77.16/77.17 Current number of equations to process: 334
% 77.16/77.17 Current number of ordered equations: 1
% 77.16/77.17 Current number of rules: 1698
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3425] ifeq(product(inverse(c),a,A),true,product(b,A,identity),true) -> true
% 77.16/77.17 Current number of equations to process: 334
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1699
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3426] ifeq(product(A,c,b),true,product(A,identity,inverse(a)),true) -> true
% 77.16/77.17 Current number of equations to process: 334
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1700
% 77.16/77.17 New rule produced : [3427] product(inverse(b),inverse(a),inverse(c)) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1701
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3428] product(h,inverse(a),multiply(j,inverse(c))) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1702
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3429] product(j,inverse(c),multiply(h,inverse(a))) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1703
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3430] product(identity,inverse(c),multiply(inverse(b),inverse(a))) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1704
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3431] product(inverse(a),A,multiply(b,multiply(inverse(c),A))) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1705
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3432] product(multiply(A,b),inverse(c),multiply(A,inverse(a))) -> true
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1706
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3433] product(multiply(h,inverse(a)),multiply(c,A),multiply(j,A)) -> true
% 77.16/77.17 Current number of equations to process: 358
% 77.16/77.17 Current number of ordered equations: 0
% 77.16/77.17 Current number of rules: 1707
% 77.16/77.17 New rule produced :
% 77.16/77.17 [3434] ifeq2(product(multiply(h,inverse(a)),c,A),true,A,j) -> j
% 77.16/77.17 Current number of equations to process: 356
% 77.16/77.17 Current number of ordered equations: 1
% 77.65/77.61 Current number of rules: 1708
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3435] ifeq2(product(multiply(h,inverse(a)),c,A),true,j,A) -> A
% 77.65/77.61 Current number of equations to process: 356
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1709
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3436]
% 77.65/77.61 ifeq(product(A,b,identity),true,product(A,inverse(a),inverse(c)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 355
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1710
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3437]
% 77.65/77.61 ifeq(product(A,identity,b),true,product(A,inverse(c),inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 354
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1711
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3438]
% 77.65/77.61 ifeq(product(b,inverse(c),A),true,product(identity,inverse(a),A),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 352
% 77.65/77.61 Current number of ordered equations: 1
% 77.65/77.61 Current number of rules: 1712
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3439]
% 77.65/77.61 ifeq(product(b,inverse(c),A),true,product(identity,A,inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 352
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1713
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3440]
% 77.65/77.61 ifeq(product(inverse(c),identity,A),true,product(b,A,inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 351
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1714
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3441]
% 77.65/77.61 ifeq(product(identity,inverse(c),A),true,product(b,A,inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 350
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1715
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3442]
% 77.65/77.61 ifeq(product(c,inverse(c),A),true,product(a,inverse(a),A),true) -> true
% 77.65/77.61 Current number of equations to process: 349
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1716
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3443]
% 77.65/77.61 ifeq(product(j,inverse(c),A),true,product(h,inverse(a),A),true) -> true
% 77.65/77.61 Current number of equations to process: 348
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1717
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3444]
% 77.65/77.61 ifeq(product(b,identity,A),true,product(A,inverse(c),inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 347
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1718
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3445]
% 77.65/77.61 ifeq(product(identity,b,A),true,product(A,inverse(c),inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 346
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1719
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3446]
% 77.65/77.61 ifeq(product(identity,inverse(a),A),true,product(b,inverse(c),A),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 345
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1720
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3447]
% 77.65/77.61 ifeq(product(inverse(c),A,identity),true,product(inverse(a),A,b),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 344
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1721
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3448]
% 77.65/77.61 ifeq(product(identity,A,inverse(c)),true,product(b,A,inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 343
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1722
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3449]
% 77.65/77.61 ifeq(product(b,inverse(c),A),true,product(A,identity,inverse(a)),true) ->
% 77.65/77.61 true
% 77.65/77.61 Current number of equations to process: 342
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1723
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3450]
% 77.65/77.61 ifeq(product(a,inverse(a),A),true,product(c,inverse(c),A),true) -> true
% 77.65/77.61 Current number of equations to process: 341
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1724
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3451]
% 77.65/77.61 ifeq(product(h,inverse(a),A),true,product(j,inverse(c),A),true) -> true
% 77.65/77.61 Current number of equations to process: 340
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1725
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3452]
% 77.65/77.61 ifeq(product(identity,inverse(c),A),true,product(inverse(b),inverse(a),A),true)
% 77.65/77.61 -> true
% 77.65/77.61 Current number of equations to process: 339
% 77.65/77.61 Current number of ordered equations: 0
% 77.65/77.61 Current number of rules: 1726
% 77.65/77.61 New rule produced :
% 77.65/77.61 [3453]
% 77.65/77.61 ifeq(product(inverse(b),A,inverse(c)),true,product(identity,A,inverse(a)),true)
% 77.65/77.61 -> true
% 77.65/77.61 Current number of equations to process: 338
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1727
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3454]
% 78.46/78.47 ifeq(product(inverse(c),A,inverse(b)),true,product(inverse(a),A,identity),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 337
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1728
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3455]
% 78.46/78.47 ifeq(product(inverse(b),inverse(a),A),true,product(identity,inverse(c),A),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 336
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1729
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3456]
% 78.46/78.47 ifeq(product(multiply(A,b),inverse(c),B),true,product(A,inverse(a),B),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 335
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1730
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3457]
% 78.46/78.47 ifeq(product(A,b,B),true,product(A,inverse(a),multiply(B,inverse(c))),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 333
% 78.46/78.47 Current number of ordered equations: 1
% 78.46/78.47 Current number of rules: 1731
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3458]
% 78.46/78.47 ifeq(product(inverse(c),A,B),true,product(b,B,multiply(inverse(a),A)),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 333
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1732
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3459]
% 78.46/78.47 ifeq(product(A,B,b),true,product(A,multiply(B,inverse(c)),inverse(a)),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 331
% 78.46/78.47 Current number of ordered equations: 1
% 78.46/78.47 Current number of rules: 1733
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3460]
% 78.46/78.47 ifeq(product(inverse(a),A,B),true,product(b,multiply(inverse(c),A),B),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 331
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1734
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3461]
% 78.46/78.47 ifeq(product(b,multiply(inverse(c),A),B),true,product(inverse(a),A,B),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 330
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1735
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3462]
% 78.46/78.47 ifeq(product(A,b,B),true,product(B,inverse(c),multiply(A,inverse(a))),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 328
% 78.46/78.47 Current number of ordered equations: 1
% 78.46/78.47 Current number of rules: 1736
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3463]
% 78.46/78.47 ifeq(product(inverse(c),A,B),true,product(inverse(a),A,multiply(b,B)),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 328
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1737
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3464]
% 78.46/78.47 ifeq(product(A,B,inverse(c)),true,product(multiply(b,A),B,inverse(a)),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 326
% 78.46/78.47 Current number of ordered equations: 1
% 78.46/78.47 Current number of rules: 1738
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3465]
% 78.46/78.47 ifeq(product(A,inverse(a),B),true,product(multiply(A,b),inverse(c),B),true)
% 78.46/78.47 -> true
% 78.46/78.47 Current number of equations to process: 326
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1739
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3466] ifeq(product(inverse(a),c,A),true,product(h,A,j),true) -> true
% 78.46/78.47 Current number of equations to process: 346
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1740
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3467] product(inverse(multiply(h,inverse(a))),j,c) -> true
% 78.46/78.47 Current number of equations to process: 368
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1741
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3468] product(multiply(h,inverse(a)),multiply(c,inverse(h)),k) -> true
% 78.46/78.47 Current number of equations to process: 368
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1742
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3469]
% 78.46/78.47 product(multiply(h,inverse(a)),multiply(c,inverse(j)),identity) -> true
% 78.46/78.47 Current number of equations to process: 368
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1743
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3470]
% 78.46/78.47 product(multiply(h,inverse(a)),identity,multiply(j,inverse(c))) -> true
% 78.46/78.47 Current number of equations to process: 368
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1744
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3471]
% 78.46/78.47 product(multiply(inverse(j),multiply(h,inverse(a))),c,identity) -> true
% 78.46/78.47 Current number of equations to process: 368
% 78.46/78.47 Current number of ordered equations: 0
% 78.46/78.47 Current number of rules: 1745
% 78.46/78.47 New rule produced :
% 78.46/78.47 [3472]
% 78.46/78.47 product(identity,c,multiply(inverse(multiply(h,inverse(a))),j)) -> true
% 78.96/78.94 Current number of equations to process: 368
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1746
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3473] product(multiply(A,multiply(h,inverse(a))),c,multiply(A,j)) -> true
% 78.96/78.94 Current number of equations to process: 368
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1747
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3474]
% 78.96/78.94 ifeq2(product(multiply(inverse(b),inverse(a)),c,A),true,A,identity) ->
% 78.96/78.94 identity
% 78.96/78.94 Current number of equations to process: 368
% 78.96/78.94 Current number of ordered equations: 1
% 78.96/78.94 Current number of rules: 1748
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3475]
% 78.96/78.94 ifeq2(product(multiply(inverse(b),inverse(a)),c,A),true,identity,A) -> A
% 78.96/78.94 Current number of equations to process: 368
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1749
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3476]
% 78.96/78.94 ifeq(product(A,multiply(h,inverse(a)),identity),true,product(A,j,c),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 367
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1750
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3477]
% 78.96/78.94 ifeq(product(A,identity,multiply(h,inverse(a))),true,product(A,c,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 366
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1751
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3478]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),c,A),true,product(identity,A,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 364
% 78.96/78.94 Current number of ordered equations: 1
% 78.96/78.94 Current number of rules: 1752
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3479]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),c,A),true,product(identity,j,A),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 364
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1753
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3480]
% 78.96/78.94 ifeq(product(c,identity,A),true,product(multiply(h,inverse(a)),A,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 363
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1754
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3481]
% 78.96/78.94 ifeq(product(j,identity,A),true,product(multiply(h,inverse(a)),c,A),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 362
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1755
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3482]
% 78.96/78.94 ifeq(product(identity,c,A),true,product(multiply(h,inverse(a)),A,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 361
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1756
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3483]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),identity,A),true,product(A,c,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 360
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1757
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3484]
% 78.96/78.94 ifeq(product(identity,multiply(h,inverse(a)),A),true,product(A,c,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 359
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1758
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3485]
% 78.96/78.94 ifeq(product(identity,j,A),true,product(multiply(h,inverse(a)),c,A),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 358
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1759
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3486]
% 78.96/78.94 ifeq(product(c,A,identity),true,product(j,A,multiply(h,inverse(a))),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 357
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1760
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3487]
% 78.96/78.94 ifeq(product(identity,A,c),true,product(multiply(h,inverse(a)),A,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 356
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1761
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3488]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),c,A),true,product(j,identity,A),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 354
% 78.96/78.94 Current number of ordered equations: 1
% 78.96/78.94 Current number of rules: 1762
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3489]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),c,A),true,product(A,identity,j),true) ->
% 78.96/78.94 true
% 78.96/78.94 Current number of equations to process: 354
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1763
% 78.96/78.94 New rule produced :
% 78.96/78.94 [3490]
% 78.96/78.94 ifeq(product(multiply(h,inverse(a)),a,A),true,product(A,b,j),true) -> true
% 78.96/78.94 Current number of equations to process: 353
% 78.96/78.94 Current number of ordered equations: 0
% 78.96/78.94 Current number of rules: 1764
% 78.96/78.94 New rule produced :
% 79.37/79.39 [3491]
% 79.37/79.39 ifeq(product(c,inverse(h),A),true,product(multiply(h,inverse(a)),A,k),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 352
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1765
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3492]
% 79.37/79.39 ifeq(product(c,inverse(j),A),true,product(multiply(h,inverse(a)),A,identity),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 351
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1766
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3493]
% 79.37/79.39 ifeq(product(j,inverse(c),A),true,product(multiply(h,inverse(a)),identity,A),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 350
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1767
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3494]
% 79.37/79.39 ifeq(product(identity,c,A),true,product(inverse(multiply(h,inverse(a))),j,A),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 349
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1768
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3495]
% 79.37/79.39 ifeq(product(A,multiply(h,inverse(a)),inverse(c)),true,product(A,j,identity),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 348
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1769
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3496]
% 79.37/79.39 ifeq(product(A,inverse(c),multiply(h,inverse(a))),true,product(A,identity,j),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 347
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1770
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3497]
% 79.37/79.39 ifeq(product(inverse(multiply(h,inverse(a))),A,c),true,product(identity,A,j),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 346
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1771
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3498]
% 79.37/79.39 ifeq(product(c,A,inverse(multiply(h,inverse(a)))),true,product(j,A,identity),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 345
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1772
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3499]
% 79.37/79.39 ifeq(product(multiply(h,inverse(a)),identity,A),true,product(j,inverse(c),A),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 344
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1773
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3500]
% 79.37/79.39 ifeq(product(inverse(j),multiply(h,inverse(a)),A),true,product(A,c,identity),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 343
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1774
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3501]
% 79.37/79.39 ifeq(product(inverse(multiply(h,inverse(a))),j,A),true,product(identity,c,A),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 342
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1775
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3502]
% 79.37/79.39 ifeq(product(A,inverse(a),identity),true,product(A,multiply(b,B),multiply(c,B)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 341
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1776
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3503]
% 79.37/79.39 ifeq(product(A,identity,inverse(a)),true,product(A,multiply(c,B),multiply(b,B)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 340
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1777
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3504]
% 79.37/79.39 ifeq(product(inverse(a),multiply(c,A),B),true,product(identity,B,multiply(b,A)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 339
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1778
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3505]
% 79.37/79.39 ifeq(product(multiply(c,A),identity,B),true,product(inverse(a),B,multiply(b,A)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 338
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1779
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3506]
% 79.37/79.39 ifeq(product(multiply(b,A),identity,B),true,product(inverse(a),multiply(c,A),B),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 337
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1780
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3507]
% 79.37/79.39 ifeq(product(identity,multiply(c,A),B),true,product(inverse(a),B,multiply(b,A)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 336
% 79.37/79.39 Current number of ordered equations: 0
% 79.37/79.39 Current number of rules: 1781
% 79.37/79.39 New rule produced :
% 79.37/79.39 [3508]
% 79.37/79.39 ifeq(product(inverse(a),identity,A),true,product(A,multiply(c,B),multiply(b,B)),true)
% 79.37/79.39 -> true
% 79.37/79.39 Current number of equations to process: 335
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1782
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3509]
% 80.26/80.27 ifeq(product(identity,inverse(a),A),true,product(A,multiply(c,B),multiply(b,B)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 334
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1783
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3510]
% 80.26/80.27 ifeq(product(multiply(c,A),B,identity),true,product(multiply(b,A),B,inverse(a)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 333
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1784
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3511]
% 80.26/80.27 ifeq(product(identity,A,multiply(c,B)),true,product(inverse(a),A,multiply(b,B)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 332
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1785
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3512]
% 80.26/80.27 ifeq(product(inverse(a),multiply(c,A),B),true,product(B,identity,multiply(b,A)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 330
% 80.26/80.27 Current number of ordered equations: 1
% 80.26/80.27 Current number of rules: 1786
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3513]
% 80.26/80.27 ifeq(product(inverse(a),multiply(c,A),B),true,product(multiply(b,A),identity,B),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 330
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1787
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3514]
% 80.26/80.27 ifeq(product(multiply(A,multiply(h,inverse(a))),c,B),true,product(A,j,B),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 329
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1788
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3515]
% 80.26/80.27 ifeq(product(c,A,B),true,product(multiply(h,inverse(a)),B,multiply(j,A)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 327
% 80.26/80.27 Current number of ordered equations: 1
% 80.26/80.27 Current number of rules: 1789
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3516]
% 80.26/80.27 ifeq(product(A,multiply(h,inverse(a)),B),true,product(A,j,multiply(B,c)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 327
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1790
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3517]
% 80.26/80.27 ifeq(product(A,B,multiply(h,inverse(a))),true,product(A,multiply(B,c),j),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 325
% 80.26/80.27 Current number of ordered equations: 1
% 80.26/80.27 Current number of rules: 1791
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3518]
% 80.26/80.27 ifeq(product(j,A,B),true,product(multiply(h,inverse(a)),multiply(c,A),B),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 325
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1792
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3519]
% 80.26/80.27 ifeq(product(multiply(h,inverse(a)),multiply(c,A),B),true,product(j,A,B),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 324
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1793
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3520]
% 80.26/80.27 ifeq(product(c,A,B),true,product(j,A,multiply(h,multiply(inverse(a),B))),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 322
% 80.26/80.27 Current number of ordered equations: 1
% 80.26/80.27 Current number of rules: 1794
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3521]
% 80.26/80.27 ifeq(product(A,multiply(h,inverse(a)),B),true,product(B,c,multiply(A,j)),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 322
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1795
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3522]
% 80.26/80.27 ifeq(product(A,j,B),true,product(multiply(A,multiply(h,inverse(a))),c,B),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 320
% 80.26/80.27 Current number of ordered equations: 1
% 80.26/80.27 Current number of rules: 1796
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3523]
% 80.26/80.27 ifeq(product(A,B,c),true,product(multiply(h,multiply(inverse(a),A)),B,j),true)
% 80.26/80.27 -> true
% 80.26/80.27 Current number of equations to process: 320
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1797
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3524]
% 80.26/80.27 ifeq(product(inverse(a),c,A),true,product(inverse(b),A,identity),true) ->
% 80.26/80.27 true
% 80.26/80.27 Current number of equations to process: 339
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1798
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3525] product(multiply(inverse(b),inverse(a)),identity,inverse(c)) -> true
% 80.26/80.27 Current number of equations to process: 359
% 80.26/80.27 Current number of ordered equations: 0
% 80.26/80.27 Current number of rules: 1799
% 80.26/80.27 New rule produced :
% 80.26/80.27 [3526] product(inverse(multiply(inverse(b),inverse(a))),identity,c) -> true
% 80.26/80.27 Current number of equations to process: 359
% 80.26/80.27 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1800
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3527] product(multiply(inverse(b),inverse(a)),multiply(c,A),A) -> true
% 80.76/80.74 Current number of equations to process: 359
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1801
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3528] product(identity,c,inverse(multiply(inverse(b),inverse(a)))) -> true
% 80.76/80.74 Current number of equations to process: 359
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1802
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3529] product(multiply(A,multiply(inverse(b),inverse(a))),c,A) -> true
% 80.76/80.74 Current number of equations to process: 359
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1803
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3530] ifeq2(product(multiply(A,inverse(a)),c,B),true,multiply(A,b),B) -> B
% 80.76/80.74 Current number of equations to process: 360
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1804
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3531]
% 80.76/80.74 ifeq2(product(multiply(A,inverse(a)),c,B),true,B,multiply(A,b)) ->
% 80.76/80.74 multiply(A,b)
% 80.76/80.74 Current number of equations to process: 359
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1805
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3532]
% 80.76/80.74 ifeq(product(c,A,B),true,product(multiply(inverse(b),inverse(a)),B,A),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 357
% 80.76/80.74 Current number of ordered equations: 1
% 80.76/80.74 Current number of rules: 1806
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3533]
% 80.76/80.74 ifeq(product(A,multiply(inverse(b),inverse(a)),identity),true,product(A,identity,c),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 357
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1807
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3534]
% 80.76/80.74 ifeq(product(A,identity,multiply(inverse(b),inverse(a))),true,product(A,c,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 356
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1808
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3535]
% 80.76/80.74 ifeq(product(multiply(inverse(b),inverse(a)),c,A),true,product(identity,A,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 354
% 80.76/80.74 Current number of ordered equations: 1
% 80.76/80.74 Current number of rules: 1809
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3536]
% 80.76/80.74 ifeq(product(multiply(inverse(b),inverse(a)),c,A),true,product(identity,identity,A),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 354
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1810
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3537]
% 80.76/80.74 ifeq(product(identity,identity,A),true,product(multiply(inverse(b),inverse(a)),c,A),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 352
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1811
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3538]
% 80.76/80.74 ifeq(product(identity,c,A),true,product(multiply(inverse(b),inverse(a)),A,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 351
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1812
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3539]
% 80.76/80.74 ifeq(product(multiply(inverse(b),inverse(a)),identity,A),true,product(A,c,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 350
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1813
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3540]
% 80.76/80.74 ifeq(product(identity,multiply(inverse(b),inverse(a)),A),true,product(A,c,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 349
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1814
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3541]
% 80.76/80.74 ifeq(product(c,A,identity),true,product(identity,A,multiply(inverse(b),
% 80.76/80.74 inverse(a))),true) -> true
% 80.76/80.74 Current number of equations to process: 346
% 80.76/80.74 Current number of ordered equations: 1
% 80.76/80.74 Current number of rules: 1815
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3542]
% 80.76/80.74 ifeq(product(A,multiply(inverse(b),inverse(a)),B),true,product(B,c,A),true)
% 80.76/80.74 -> true
% 80.76/80.74 Rule
% 80.76/80.74 [3540]
% 80.76/80.74 ifeq(product(identity,multiply(inverse(b),inverse(a)),A),true,product(A,c,identity),true)
% 80.76/80.74 -> true collapsed.
% 80.76/80.74 Current number of equations to process: 346
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1815
% 80.76/80.74 New rule produced :
% 80.76/80.74 [3543]
% 80.76/80.74 ifeq(product(identity,A,c),true,product(multiply(inverse(b),inverse(a)),A,identity),true)
% 80.76/80.74 -> true
% 80.76/80.74 Current number of equations to process: 345
% 80.76/80.74 Current number of ordered equations: 0
% 80.76/80.74 Current number of rules: 1816
% 81.57/81.60 New rule produced :
% 81.57/81.60 [3544]
% 81.57/81.60 ifeq(product(multiply(inverse(b),inverse(a)),c,A),true,product(A,identity,identity),true)
% 81.57/81.60 -> true
% 81.57/81.60 Current number of equations to process: 343
% 81.57/81.60 Current number of ordered equations: 0
% 81.57/81.60 Current number of rules: 1817
% 81.57/81.60 New rule produced :
% 81.57/81.60 [3545]
% 81.57/81.60 ifeq(product(multiply(inverse(b),inverse(a)),a,A),true,product(A,b,identity),true)
% 81.57/81.60 -> true
% 81.57/81.60 Current number of equations to process: 342
% 81.57/81.60 Current number of ordered equations: 0
% 81.57/81.60 Current number of rules: 1818
% 81.57/81.60 New rule produced :
% 81.57/81.60 [3546]
% 81.57/81.60 ifeq(product(identity,inverse(c),A),true,product(multiply(inverse(b),
% 81.57/81.60 inverse(a)),identity,A),true)
% 81.57/81.60 -> true
% 81.57/81.60 Current number of equations to process: 341
% 81.57/81.60 Current number of ordered equations: 0
% 81.57/81.60 Current number of rules: 1819
% 81.57/81.60 New rule produced :
% 81.57/81.60 [3547]
% 81.57/81.60 ifeq(product(identity,c,A),true,product(inverse(multiply(inverse(b),inverse(a))),identity,A),true)
% 81.57/81.60 -> true
% 81.57/81.60 Current number of equations to process: 340
% 81.57/81.60 Current number of ordered equations: 0
% 81.57/81.60 Current number of rules: 1820
% 81.57/81.60 New rule produced :
% 81.67/81.61 [3548]
% 81.67/81.61 ifeq(product(A,multiply(inverse(b),inverse(a)),inverse(c)),true,product(A,identity,identity),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 339
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1821
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3549]
% 81.67/81.61 ifeq(product(A,inverse(c),multiply(inverse(b),inverse(a))),true,product(A,identity,identity),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 338
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1822
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3550]
% 81.67/81.61 ifeq(product(inverse(multiply(inverse(b),inverse(a))),A,c),true,product(identity,A,identity),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 337
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1823
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3551]
% 81.67/81.61 ifeq(product(c,A,inverse(multiply(inverse(b),inverse(a)))),true,product(identity,A,identity),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 336
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1824
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3552]
% 81.67/81.61 ifeq(product(multiply(inverse(b),inverse(a)),identity,A),true,product(identity,
% 81.67/81.61 inverse(c),A),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 335
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1825
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3553]
% 81.67/81.61 ifeq(product(inverse(multiply(inverse(b),inverse(a))),identity,A),true,
% 81.67/81.61 product(identity,c,A),true) -> true
% 81.67/81.61 Current number of equations to process: 334
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1826
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3554]
% 81.67/81.61 ifeq(product(inverse(a),c,A),true,product(B,A,multiply(B,b)),true) -> true
% 81.67/81.61 Current number of equations to process: 353
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1827
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3555] product(inverse(multiply(A,inverse(a))),multiply(A,b),c) -> true
% 81.67/81.61 Current number of equations to process: 375
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1828
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3556]
% 81.67/81.61 product(multiply(A,inverse(a)),multiply(c,inverse(multiply(A,b))),identity)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 378
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1829
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3557]
% 81.67/81.61 product(multiply(inverse(multiply(A,b)),multiply(A,inverse(a))),c,identity)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 377
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1830
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3558]
% 81.67/81.61 product(identity,c,multiply(inverse(multiply(A,inverse(a))),multiply(A,b)))
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 376
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1831
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3559]
% 81.67/81.61 product(multiply(A,multiply(B,inverse(a))),c,multiply(A,multiply(B,b))) ->
% 81.67/81.61 true
% 81.67/81.61 Current number of equations to process: 375
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1832
% 81.67/81.61 New rule produced :
% 81.67/81.61 [3560]
% 81.67/81.61 ifeq(product(A,multiply(B,inverse(a)),identity),true,product(A,multiply(B,b),c),true)
% 81.67/81.61 -> true
% 81.67/81.61 Current number of equations to process: 374
% 81.67/81.61 Current number of ordered equations: 0
% 81.67/81.61 Current number of rules: 1833
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3561]
% 82.07/82.07 ifeq(product(A,identity,multiply(B,inverse(a))),true,product(A,c,multiply(B,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 373
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1834
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3562]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),c,B),true,product(identity,B,multiply(A,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 371
% 82.07/82.07 Current number of ordered equations: 1
% 82.07/82.07 Current number of rules: 1835
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3563]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),c,B),true,product(identity,multiply(A,b),B),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 371
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1836
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3564]
% 82.07/82.07 ifeq(product(c,identity,A),true,product(multiply(B,inverse(a)),A,multiply(B,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 370
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1837
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3565]
% 82.07/82.07 ifeq(product(multiply(A,b),identity,B),true,product(multiply(A,inverse(a)),c,B),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 369
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1838
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3566]
% 82.07/82.07 ifeq(product(identity,c,A),true,product(multiply(B,inverse(a)),A,multiply(B,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 368
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1839
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3567]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),identity,B),true,product(B,c,multiply(A,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 367
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1840
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3568]
% 82.07/82.07 ifeq(product(identity,multiply(A,inverse(a)),B),true,product(B,c,multiply(A,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 366
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1841
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3569]
% 82.07/82.07 ifeq(product(identity,multiply(A,b),B),true,product(multiply(A,inverse(a)),c,B),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 365
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1842
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3570]
% 82.07/82.07 ifeq(product(c,A,identity),true,product(multiply(B,b),A,multiply(B,inverse(a))),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 364
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1843
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3571]
% 82.07/82.07 ifeq(product(identity,A,c),true,product(multiply(B,inverse(a)),A,multiply(B,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 363
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1844
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3572]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),c,B),true,product(multiply(A,b),identity,B),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 361
% 82.07/82.07 Current number of ordered equations: 1
% 82.07/82.07 Current number of rules: 1845
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3573]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),c,B),true,product(B,identity,multiply(A,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 361
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1846
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3574]
% 82.07/82.07 ifeq(product(multiply(A,inverse(a)),a,B),true,product(B,b,multiply(A,b)),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 360
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1847
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3575]
% 82.07/82.07 ifeq(product(multiply(c,A),inverse(multiply(b,A)),B),true,product(inverse(a),B,identity),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 359
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1848
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3576]
% 82.07/82.07 ifeq(product(multiply(b,A),inverse(multiply(c,A)),B),true,product(inverse(a),identity,B),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 358
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1849
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3577]
% 82.07/82.07 ifeq(product(A,inverse(a),inverse(multiply(c,B))),true,product(A,multiply(b,B),identity),true)
% 82.07/82.07 -> true
% 82.07/82.07 Current number of equations to process: 357
% 82.07/82.07 Current number of ordered equations: 0
% 82.07/82.07 Current number of rules: 1850
% 82.07/82.07 New rule produced :
% 82.07/82.07 [3578]
% 82.07/82.07 ifeq(product(A,inverse(multiply(c,B)),inverse(a)),true,product(A,identity,
% 82.48/82.45 multiply(b,B)),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 356
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1851
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3579]
% 82.48/82.45 ifeq(product(inverse(a),identity,A),true,product(multiply(b,B),inverse(
% 82.48/82.45 multiply(c,B)),A),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 355
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1852
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3580]
% 82.48/82.45 ifeq(product(inverse(multiply(b,A)),inverse(a),B),true,product(B,multiply(c,A),identity),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 354
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1853
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3581]
% 82.48/82.45 ifeq(product(multiply(A,multiply(inverse(b),inverse(a))),c,B),true,product(A,identity,B),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 353
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1854
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3582]
% 82.48/82.45 ifeq(product(A,multiply(inverse(b),inverse(a)),B),true,product(A,identity,
% 82.48/82.45 multiply(B,c)),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 352
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1855
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3583]
% 82.48/82.45 ifeq(product(identity,A,B),true,product(multiply(inverse(b),inverse(a)),
% 82.48/82.45 multiply(c,A),B),true) -> true
% 82.48/82.45 Current number of equations to process: 350
% 82.48/82.45 Current number of ordered equations: 1
% 82.48/82.45 Current number of rules: 1856
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3584]
% 82.48/82.45 ifeq(product(A,B,multiply(inverse(b),inverse(a))),true,product(A,multiply(B,c),identity),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 350
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1857
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3585]
% 82.48/82.45 ifeq(product(multiply(inverse(b),inverse(a)),multiply(c,A),B),true,product(identity,A,B),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 349
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1858
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3586]
% 82.48/82.45 ifeq(product(c,A,B),true,product(identity,A,multiply(inverse(b),multiply(
% 82.48/82.45 inverse(a),B))),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 348
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1859
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3587]
% 82.48/82.45 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(b),
% 82.48/82.45 inverse(a))),c,B),true) ->
% 82.48/82.45 true
% 82.48/82.45 Current number of equations to process: 346
% 82.48/82.45 Current number of ordered equations: 1
% 82.48/82.45 Current number of rules: 1860
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3588]
% 82.48/82.45 ifeq(product(A,B,c),true,product(multiply(inverse(b),multiply(inverse(a),A)),B,identity),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 346
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1861
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3589]
% 82.48/82.45 ifeq(product(c,inverse(multiply(A,b)),B),true,product(multiply(A,inverse(a)),B,identity),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 345
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1862
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3590]
% 82.48/82.45 ifeq(product(multiply(A,b),inverse(c),B),true,product(multiply(A,inverse(a)),identity,B),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 344
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1863
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3591]
% 82.48/82.45 ifeq(product(identity,c,A),true,product(inverse(multiply(B,inverse(a))),
% 82.48/82.45 multiply(B,b),A),true) -> true
% 82.48/82.45 Current number of equations to process: 343
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1864
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3592]
% 82.48/82.45 ifeq(product(A,multiply(B,inverse(a)),inverse(c)),true,product(A,multiply(B,b),identity),true)
% 82.48/82.45 -> true
% 82.48/82.45 Current number of equations to process: 342
% 82.48/82.45 Current number of ordered equations: 0
% 82.48/82.45 Current number of rules: 1865
% 82.48/82.45 New rule produced :
% 82.48/82.45 [3593]
% 82.48/82.45 ifeq(product(A,inverse(c),multiply(B,inverse(a))),true,product(A,identity,
% 82.48/82.45 multiply(B,b)),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 341
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1866
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3594]
% 82.88/82.84 ifeq(product(inverse(multiply(A,inverse(a))),B,c),true,product(identity,B,
% 82.88/82.84 multiply(A,b)),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 340
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1867
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3595]
% 82.88/82.84 ifeq(product(c,A,inverse(multiply(B,inverse(a)))),true,product(multiply(B,b),A,identity),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 339
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1868
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3596]
% 82.88/82.84 ifeq(product(multiply(A,inverse(a)),identity,B),true,product(multiply(A,b),
% 82.88/82.84 inverse(c),B),true) ->
% 82.88/82.84 true
% 82.88/82.84 Current number of equations to process: 338
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1869
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3597]
% 82.88/82.84 ifeq(product(inverse(multiply(A,b)),multiply(A,inverse(a)),B),true,product(B,c,identity),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 337
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1870
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3598]
% 82.88/82.84 ifeq(product(inverse(multiply(A,inverse(a))),multiply(A,b),B),true,product(identity,c,B),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 336
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1871
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3599]
% 82.88/82.84 ifeq(product(multiply(A,inverse(a)),multiply(c,B),C),true,product(A,multiply(b,B),C),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 335
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1872
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3600]
% 82.88/82.84 ifeq(product(A,inverse(a),B),true,product(A,multiply(b,C),multiply(B,
% 82.88/82.84 multiply(c,C))),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 333
% 82.88/82.84 Current number of ordered equations: 1
% 82.88/82.84 Current number of rules: 1873
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3601]
% 82.88/82.84 ifeq(product(multiply(c,A),B,C),true,product(inverse(a),C,multiply(b,
% 82.88/82.84 multiply(A,B))),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 333
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1874
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3602]
% 82.88/82.84 ifeq(product(A,B,inverse(a)),true,product(A,multiply(B,multiply(c,C)),
% 82.88/82.84 multiply(b,C)),true) -> true
% 82.88/82.84 Current number of equations to process: 331
% 82.88/82.84 Current number of ordered equations: 1
% 82.88/82.84 Current number of rules: 1875
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3603]
% 82.88/82.84 ifeq(product(multiply(b,A),B,C),true,product(inverse(a),multiply(c,multiply(A,B)),C),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 331
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1876
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3604]
% 82.88/82.84 ifeq(product(inverse(a),multiply(c,multiply(A,B)),C),true,product(multiply(b,A),B,C),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 330
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1877
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3605]
% 82.88/82.84 ifeq(product(A,inverse(a),B),true,product(B,multiply(c,C),multiply(A,
% 82.88/82.84 multiply(b,C))),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 328
% 82.88/82.84 Current number of ordered equations: 1
% 82.88/82.84 Current number of rules: 1878
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3606]
% 82.88/82.84 ifeq(product(multiply(c,A),B,C),true,product(multiply(b,A),B,multiply(
% 82.88/82.84 inverse(a),C)),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 328
% 82.88/82.84 Current number of ordered equations: 0
% 82.88/82.84 Current number of rules: 1879
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3607]
% 82.88/82.84 ifeq(product(A,multiply(b,B),C),true,product(multiply(A,inverse(a)),multiply(c,B),C),true)
% 82.88/82.84 -> true
% 82.88/82.84 Current number of equations to process: 326
% 82.88/82.84 Current number of ordered equations: 1
% 82.88/82.84 Current number of rules: 1880
% 82.88/82.84 New rule produced :
% 82.88/82.84 [3608]
% 82.88/82.84 ifeq(product(A,B,multiply(c,C)),true,product(multiply(inverse(a),A),B,
% 82.88/82.84 multiply(b,C)),true) -> true
% 82.88/82.84 Current number of equations to process: 326
% 82.88/82.84 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1881
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3609]
% 83.27/83.26 ifeq(product(multiply(A,multiply(B,inverse(a))),c,C),true,product(A,multiply(B,b),C),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 325
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1882
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3610]
% 83.27/83.26 ifeq(product(c,A,B),true,product(multiply(C,inverse(a)),B,multiply(C,
% 83.27/83.26 multiply(b,A))),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 323
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1883
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3611]
% 83.27/83.26 ifeq(product(A,multiply(B,inverse(a)),C),true,product(A,multiply(B,b),
% 83.27/83.26 multiply(C,c)),true) -> true
% 83.27/83.26 Current number of equations to process: 323
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1884
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3612]
% 83.27/83.26 ifeq(product(A,B,multiply(C,inverse(a))),true,product(A,multiply(B,c),
% 83.27/83.26 multiply(C,b)),true) -> true
% 83.27/83.26 Current number of equations to process: 321
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1885
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3613]
% 83.27/83.26 ifeq(product(multiply(A,b),B,C),true,product(multiply(A,inverse(a)),multiply(c,B),C),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 321
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1886
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3614]
% 83.27/83.26 ifeq(product(multiply(A,inverse(a)),multiply(c,B),C),true,product(multiply(A,b),B,C),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 320
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1887
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3615]
% 83.27/83.26 ifeq(product(c,A,B),true,product(multiply(C,b),A,multiply(C,multiply(
% 83.27/83.26 inverse(a),B))),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 318
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1888
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3616]
% 83.27/83.26 ifeq(product(A,multiply(B,inverse(a)),C),true,product(C,c,multiply(A,
% 83.27/83.26 multiply(B,b))),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 318
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1889
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3617]
% 83.27/83.26 ifeq(product(A,multiply(B,b),C),true,product(multiply(A,multiply(B,inverse(a))),c,C),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 316
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1890
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3618]
% 83.27/83.26 ifeq(product(A,B,c),true,product(multiply(C,multiply(inverse(a),A)),B,
% 83.27/83.26 multiply(C,b)),true) -> true
% 83.27/83.26 Current number of equations to process: 316
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1891
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3619]
% 83.27/83.26 ifeq(product(A,inverse(a),B),true,ifeq(product(C,c,A),true,product(C,j,B),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 313
% 83.27/83.26 Current number of ordered equations: 2
% 83.27/83.26 Current number of rules: 1892
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3620]
% 83.27/83.26 ifeq(product(A,inverse(a),B),true,ifeq(product(C,A,c),true,product(C,B,j),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 313
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1893
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3621]
% 83.27/83.26 ifeq(product(j,A,B),true,ifeq(product(inverse(a),A,C),true,product(c,C,B),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 313
% 83.27/83.26 Current number of ordered equations: 0
% 83.27/83.26 Current number of rules: 1894
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3622]
% 83.27/83.26 ifeq(product(h,A,B),true,ifeq(product(inverse(b),A,C),true,product(j,C,B),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 310
% 83.27/83.26 Current number of ordered equations: 2
% 83.27/83.26 Current number of rules: 1895
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3623]
% 83.27/83.26 ifeq(product(A,inverse(b),B),true,ifeq(product(C,j,A),true,product(C,h,B),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 310
% 83.27/83.26 Current number of ordered equations: 1
% 83.27/83.26 Current number of rules: 1896
% 83.27/83.26 New rule produced :
% 83.27/83.26 [3624]
% 83.27/83.26 ifeq(product(A,inverse(b),B),true,ifeq(product(C,A,j),true,product(C,B,h),true),true)
% 83.27/83.26 -> true
% 83.27/83.26 Current number of equations to process: 310
% 83.27/83.26 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1897
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3625]
% 84.28/84.27 ifeq(product(inverse(a),A,B),true,ifeq(product(c,B,C),true,product(j,A,C),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 307
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1898
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3626]
% 84.28/84.27 ifeq(product(A,B,inverse(a)),true,ifeq(product(c,A,C),true,product(C,B,j),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 307
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1899
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3627]
% 84.28/84.27 ifeq(product(A,j,B),true,ifeq(product(A,c,C),true,product(C,inverse(a),B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 307
% 84.28/84.27 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1900
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3628]
% 84.28/84.27 ifeq(product(A,h,B),true,ifeq(product(A,j,C),true,product(C,inverse(b),B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 304
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1901
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3629]
% 84.28/84.27 ifeq(product(inverse(b),A,B),true,ifeq(product(j,B,C),true,product(h,A,C),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 304
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1902
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3630]
% 84.28/84.27 ifeq(product(A,B,inverse(b)),true,ifeq(product(j,A,C),true,product(C,B,h),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 304
% 84.28/84.27 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1903
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3631]
% 84.28/84.27 ifeq(product(b,A,B),true,ifeq(product(c,A,C),true,product(inverse(a),C,B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 301
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1904
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3632]
% 84.28/84.27 ifeq(product(A,c,B),true,ifeq(product(C,A,inverse(a)),true,product(C,B,b),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 301
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1905
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3633]
% 84.28/84.27 ifeq(product(A,c,B),true,ifeq(product(C,inverse(a),A),true,product(C,b,B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 301
% 84.28/84.27 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1906
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3634]
% 84.28/84.27 ifeq(product(A,B,c),true,ifeq(product(inverse(a),A,C),true,product(C,B,b),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 298
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1907
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3635]
% 84.28/84.27 ifeq(product(c,A,B),true,ifeq(product(inverse(a),B,C),true,product(b,A,C),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 298
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1908
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3636]
% 84.28/84.27 ifeq(product(A,b,B),true,ifeq(product(A,inverse(a),C),true,product(C,c,B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 298
% 84.28/84.27 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1909
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3637]
% 84.28/84.27 ifeq(product(A,j,B),true,ifeq(product(C,A,inverse(h)),true,product(C,B,b),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 295
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1910
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3638]
% 84.28/84.27 ifeq(product(A,j,B),true,ifeq(product(C,inverse(h),A),true,product(C,b,B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 295
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1911
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3639]
% 84.28/84.27 ifeq(product(b,A,B),true,ifeq(product(j,A,C),true,product(inverse(h),C,B),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 295
% 84.28/84.27 Current number of ordered equations: 0
% 84.28/84.27 Current number of rules: 1912
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3640]
% 84.28/84.27 ifeq(product(j,A,B),true,ifeq(product(inverse(h),B,C),true,product(b,A,C),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 292
% 84.28/84.27 Current number of ordered equations: 2
% 84.28/84.27 Current number of rules: 1913
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3641]
% 84.28/84.27 ifeq(product(A,B,j),true,ifeq(product(inverse(h),A,C),true,product(C,B,b),true),true)
% 84.28/84.27 -> true
% 84.28/84.27 Current number of equations to process: 292
% 84.28/84.27 Current number of ordered equations: 1
% 84.28/84.27 Current number of rules: 1914
% 84.28/84.27 New rule produced :
% 84.28/84.27 [3642]
% 84.28/84.27 ifeq(product(A,b,B),true,ifeq(product(A,inverse(h),C),true,product(C,j,B),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 292
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1915
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3643]
% 84.68/84.70 ifeq(product(a,A,B),true,ifeq(product(inverse(b),A,C),true,product(c,C,B),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 289
% 84.68/84.70 Current number of ordered equations: 2
% 84.68/84.70 Current number of rules: 1916
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3644]
% 84.68/84.70 ifeq(product(A,inverse(b),B),true,ifeq(product(C,A,c),true,product(C,B,a),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 289
% 84.68/84.70 Current number of ordered equations: 1
% 84.68/84.70 Current number of rules: 1917
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3645]
% 84.68/84.70 ifeq(product(A,inverse(b),B),true,ifeq(product(C,c,A),true,product(C,a,B),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 289
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1918
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3646]
% 84.68/84.70 ifeq(product(A,a,B),true,ifeq(product(A,c,C),true,product(C,inverse(b),B),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 286
% 84.68/84.70 Current number of ordered equations: 2
% 84.68/84.70 Current number of rules: 1919
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3647]
% 84.68/84.70 ifeq(product(inverse(b),A,B),true,ifeq(product(c,B,C),true,product(a,A,C),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 286
% 84.68/84.70 Current number of ordered equations: 1
% 84.68/84.70 Current number of rules: 1920
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3648]
% 84.68/84.70 ifeq(product(A,B,inverse(b)),true,ifeq(product(c,A,C),true,product(C,B,a),true),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 286
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1921
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3649]
% 84.68/84.70 ifeq(product(multiply(A,multiply(B,C)),X,Y),true,product(A,multiply(B,
% 84.68/84.70 multiply(C,X)),Y),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 279
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1922
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3650]
% 84.68/84.70 ifeq(product(A,multiply(B,C),X),true,product(A,multiply(B,multiply(C,Y)),
% 84.68/84.70 multiply(X,Y)),true) -> true
% 84.68/84.70 Current number of equations to process: 277
% 84.68/84.70 Current number of ordered equations: 1
% 84.68/84.70 Current number of rules: 1923
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3651]
% 84.68/84.70 ifeq(product(A,B,C),true,product(multiply(X,Y),C,multiply(X,multiply(Y,
% 84.68/84.70 multiply(A,B)))),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 277
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1924
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3652]
% 84.68/84.70 ifeq(product(multiply(A,multiply(B,C)),X,Y),true,product(multiply(A,B),
% 84.68/84.70 multiply(C,X),Y),true) ->
% 84.68/84.70 true
% 84.68/84.70 Current number of equations to process: 275
% 84.68/84.70 Current number of ordered equations: 1
% 84.68/84.70 Current number of rules: 1925
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3653]
% 84.68/84.70 ifeq(product(A,B,multiply(C,X)),true,product(A,multiply(B,Y),multiply(C,
% 84.68/84.70 multiply(X,Y))),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 275
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1926
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3654]
% 84.68/84.70 ifeq(product(multiply(A,B),C,X),true,product(X,Y,multiply(A,multiply(B,
% 84.68/84.70 multiply(C,Y)))),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 273
% 84.68/84.70 Current number of ordered equations: 1
% 84.68/84.70 Current number of rules: 1927
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3655]
% 84.68/84.70 ifeq(product(multiply(A,B),multiply(C,X),Y),true,product(multiply(A,multiply(B,C)),X,Y),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 273
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1928
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3656]
% 84.68/84.70 ifeq(product(A,multiply(B,C),X),true,product(X,Y,multiply(A,multiply(B,
% 84.68/84.70 multiply(C,Y)))),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 272
% 84.68/84.70 Current number of ordered equations: 0
% 84.68/84.70 Current number of rules: 1929
% 84.68/84.70 New rule produced :
% 84.68/84.70 [3657]
% 84.68/84.70 ifeq(product(A,B,C),true,product(multiply(X,multiply(Y,A)),B,multiply(X,
% 84.68/84.70 multiply(Y,C))),true)
% 84.68/84.70 -> true
% 84.68/84.70 Current number of equations to process: 270
% 86.88/86.86 Current number of ordered equations: 1
% 86.88/86.86 Current number of rules: 1930
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3658]
% 86.88/86.86 ifeq(product(A,multiply(B,multiply(C,X)),Y),true,product(multiply(A,multiply(B,C)),X,Y),true)
% 86.88/86.86 -> true
% 86.88/86.86 Current number of equations to process: 270
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1931
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3659]
% 86.88/86.86 product(inverse(a),h,multiply(b,multiply(inverse(a),inverse(b)))) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1932
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3660]
% 86.88/86.86 ifeq(product(A,inverse(a),inverse(a)),true,product(A,b,b),true) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1933
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3661] product(multiply(inverse(a),A),multiply(inverse(A),c),b) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1934
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3662] product(multiply(inverse(a),inverse(A)),multiply(A,c),b) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1935
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3663] product(inverse(a),multiply(c,multiply(inverse(b),A)),A) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1936
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3664]
% 86.88/86.86 product(b,multiply(inverse(a),inverse(b)),multiply(inverse(a),h)) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1937
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3665] ifeq(product(c,A,c),true,product(b,A,b),true) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1938
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3666] product(a,multiply(a,multiply(c,A)),multiply(b,A)) -> true
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1939
% 86.88/86.86 New rule produced : [3667] ifeq2(product(a,multiply(a,c),A),true,A,b) -> b
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 1
% 86.88/86.86 Current number of rules: 1940
% 86.88/86.86 New rule produced : [3668] ifeq2(product(a,multiply(a,c),A),true,b,A) -> A
% 86.88/86.86 Current number of equations to process: 264
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1941
% 86.88/86.86 New rule produced : [3669] multiply(a,multiply(a,c)) -> b
% 86.88/86.86 Current number of equations to process: 270
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1942
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3670] ifeq(product(a,a,A),true,product(A,c,b),true) -> true
% 86.88/86.86 Current number of equations to process: 304
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1943
% 86.88/86.86 New rule produced : [3671] product(inverse(a),b,multiply(a,c)) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1944
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3672] product(a,identity,multiply(b,inverse(multiply(a,c)))) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1945
% 86.88/86.86 New rule produced : [3673] product(b,inverse(multiply(a,c)),a) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1946
% 86.88/86.86 New rule produced : [3674] product(multiply(h,a),multiply(a,c),j) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1947
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3675] product(multiply(inverse(b),a),multiply(a,c),identity) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1948
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3676] product(identity,multiply(a,c),multiply(inverse(a),b)) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1949
% 86.88/86.86 New rule produced :
% 86.88/86.86 [3677] product(b,A,multiply(a,multiply(a,multiply(c,A)))) -> true
% 86.88/86.86 Current number of equations to process: 308
% 86.88/86.86 Current number of ordered equations: 0
% 86.88/86.86 Current number of rules: 1950
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3678] product(multiply(A,a),multiply(a,c),multiply(A,b)) -> true
% 87.49/87.43 Current number of equations to process: 308
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1951
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3679]
% 87.49/87.43 ifeq(product(A,a,identity),true,product(A,b,multiply(a,c)),true) -> true
% 87.49/87.43 Current number of equations to process: 307
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1952
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3680]
% 87.49/87.43 ifeq(product(A,identity,a),true,product(A,multiply(a,c),b),true) -> true
% 87.49/87.43 Current number of equations to process: 306
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1953
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3681]
% 87.49/87.43 ifeq(product(a,multiply(a,c),A),true,product(identity,b,A),true) -> true
% 87.49/87.43 Current number of equations to process: 304
% 87.49/87.43 Current number of ordered equations: 1
% 87.49/87.43 Current number of rules: 1954
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3682]
% 87.49/87.43 ifeq(product(a,multiply(a,c),A),true,product(identity,A,b),true) -> true
% 87.49/87.43 Current number of equations to process: 304
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1955
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3683]
% 87.49/87.43 ifeq(product(multiply(a,c),identity,A),true,product(a,A,b),true) -> true
% 87.49/87.43 Current number of equations to process: 303
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1956
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3684]
% 87.49/87.43 ifeq(product(b,identity,A),true,product(a,multiply(a,c),A),true) -> true
% 87.49/87.43 Current number of equations to process: 302
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1957
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3685]
% 87.49/87.43 ifeq(product(identity,multiply(a,c),A),true,product(a,A,b),true) -> true
% 87.49/87.43 Current number of equations to process: 301
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1958
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3686]
% 87.49/87.43 ifeq(product(a,identity,A),true,product(A,multiply(a,c),b),true) -> true
% 87.49/87.43 Current number of equations to process: 300
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1959
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3687]
% 87.49/87.43 ifeq(product(identity,a,A),true,product(A,multiply(a,c),b),true) -> true
% 87.49/87.43 Current number of equations to process: 299
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1960
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3688]
% 87.49/87.43 ifeq(product(identity,b,A),true,product(a,multiply(a,c),A),true) -> true
% 87.49/87.43 Current number of equations to process: 298
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1961
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3689]
% 87.49/87.43 ifeq(product(multiply(a,c),A,identity),true,product(b,A,a),true) -> true
% 87.49/87.43 Current number of equations to process: 297
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1962
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3690]
% 87.49/87.43 ifeq(product(identity,A,multiply(a,c)),true,product(a,A,b),true) -> true
% 87.49/87.43 Current number of equations to process: 296
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1963
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3691]
% 87.49/87.43 ifeq(product(a,multiply(a,c),A),true,product(A,identity,b),true) -> true
% 87.49/87.43 Current number of equations to process: 294
% 87.49/87.43 Current number of ordered equations: 1
% 87.49/87.43 Current number of rules: 1964
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3692]
% 87.49/87.43 ifeq(product(a,multiply(a,c),A),true,product(b,identity,A),true) -> true
% 87.49/87.43 Current number of equations to process: 294
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1965
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3693] ifeq(product(b,A,multiply(a,c)),true,product(c,A,b),true) -> true
% 87.49/87.43 Current number of equations to process: 293
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1966
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3694] ifeq(product(a,a,A),true,product(A,multiply(a,c),c),true) -> true
% 87.49/87.43 Current number of equations to process: 291
% 87.49/87.43 Current number of ordered equations: 1
% 87.49/87.43 Current number of rules: 1967
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3695] ifeq(product(multiply(a,c),A,b),true,product(b,A,c),true) -> true
% 87.49/87.43 Current number of equations to process: 291
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1968
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3696] ifeq(product(h,a,A),true,product(A,multiply(a,c),j),true) -> true
% 87.49/87.43 Current number of equations to process: 290
% 87.49/87.43 Current number of ordered equations: 0
% 87.49/87.43 Current number of rules: 1969
% 87.49/87.43 New rule produced :
% 87.49/87.43 [3697]
% 87.49/87.43 ifeq(product(multiply(a,c),inverse(b),A),true,product(a,A,identity),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 289
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1970
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3698]
% 87.99/87.94 ifeq(product(b,inverse(multiply(a,c)),A),true,product(a,identity,A),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 288
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1971
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3699]
% 87.99/87.94 ifeq(product(identity,multiply(a,c),A),true,product(inverse(a),b,A),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 287
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1972
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3700]
% 87.99/87.94 ifeq(product(A,a,inverse(multiply(a,c))),true,product(A,b,identity),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 286
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1973
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3701]
% 87.99/87.94 ifeq(product(A,inverse(multiply(a,c)),a),true,product(A,identity,b),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 285
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1974
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3702]
% 87.99/87.94 ifeq(product(inverse(a),A,multiply(a,c)),true,product(identity,A,b),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 284
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1975
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3703]
% 87.99/87.94 ifeq(product(multiply(a,c),A,inverse(a)),true,product(b,A,identity),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 283
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1976
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3704]
% 87.99/87.94 ifeq(product(a,identity,A),true,product(b,inverse(multiply(a,c)),A),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 282
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1977
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3705]
% 87.99/87.94 ifeq(product(inverse(b),a,A),true,product(A,multiply(a,c),identity),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 281
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1978
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3706]
% 87.99/87.94 ifeq(product(inverse(a),b,A),true,product(identity,multiply(a,c),A),true) ->
% 87.99/87.94 true
% 87.99/87.94 Current number of equations to process: 280
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1979
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3707]
% 87.99/87.94 ifeq(product(multiply(A,a),multiply(a,c),B),true,product(A,b,B),true) -> true
% 87.99/87.94 Current number of equations to process: 279
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1980
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3708]
% 87.99/87.94 ifeq(product(multiply(a,c),A,B),true,product(a,B,multiply(b,A)),true) -> true
% 87.99/87.94 Current number of equations to process: 277
% 87.99/87.94 Current number of ordered equations: 1
% 87.99/87.94 Current number of rules: 1981
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3709]
% 87.99/87.94 ifeq(product(A,a,B),true,product(A,b,multiply(B,multiply(a,c))),true) -> true
% 87.99/87.94 Current number of equations to process: 277
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1982
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3710]
% 87.99/87.94 ifeq(product(b,A,B),true,product(a,multiply(a,multiply(c,A)),B),true) -> true
% 87.99/87.94 Current number of equations to process: 275
% 87.99/87.94 Current number of ordered equations: 1
% 87.99/87.94 Current number of rules: 1983
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3711]
% 87.99/87.94 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(a,c)),b),true) -> true
% 87.99/87.94 Current number of equations to process: 275
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1984
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3712]
% 87.99/87.94 ifeq(product(a,multiply(a,multiply(c,A)),B),true,product(b,A,B),true) -> true
% 87.99/87.94 Current number of equations to process: 274
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1985
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3713]
% 87.99/87.94 ifeq(product(multiply(a,c),A,B),true,product(b,A,multiply(a,B)),true) -> true
% 87.99/87.94 Current number of equations to process: 272
% 87.99/87.94 Current number of ordered equations: 1
% 87.99/87.94 Current number of rules: 1986
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3714]
% 87.99/87.94 ifeq(product(A,a,B),true,product(B,multiply(a,c),multiply(A,b)),true) -> true
% 87.99/87.94 Current number of equations to process: 272
% 87.99/87.94 Current number of ordered equations: 0
% 87.99/87.94 Current number of rules: 1987
% 87.99/87.94 New rule produced :
% 87.99/87.94 [3715]
% 87.99/87.94 ifeq(product(A,B,multiply(a,c)),true,product(multiply(a,A),B,b),true) -> true
% 87.99/87.94 Current number of equations to process: 270
% 87.99/87.94 Current number of ordered equations: 1
% 87.99/87.94 Current number of rules: 1988
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3716]
% 91.09/91.02 ifeq(product(A,b,B),true,product(multiply(A,a),multiply(a,c),B),true) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1989
% 91.09/91.02 New rule produced : [3717] product(multiply(inverse(k),j),b,j) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1990
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3718] product(multiply(inverse(multiply(A,inverse(h))),A),b,j) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1991
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3719] product(b,multiply(inverse(h),inverse(k)),inverse(h)) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1992
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3720] product(b,multiply(A,inverse(multiply(j,A))),inverse(h)) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1993
% 91.09/91.02 New rule produced : [3721] product(h,inverse(b),multiply(k,j)) -> true
% 91.09/91.02 Current number of equations to process: 271
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1994
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3722] product(j,multiply(b,A),multiply(k,multiply(j,A))) -> true
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1995
% 91.09/91.02 New rule produced : [3723] ifeq2(product(j,b,A),true,multiply(k,j),A) -> A
% 91.09/91.02 Current number of equations to process: 271
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1996
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3724] ifeq2(product(j,b,A),true,A,multiply(k,j)) -> multiply(k,j)
% 91.09/91.02 Current number of equations to process: 270
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1997
% 91.09/91.02 New rule produced : [3725] multiply(j,b) -> multiply(k,j)
% 91.09/91.02 Rule [1542] product(k,j,multiply(j,b)) -> true collapsed.
% 91.09/91.02 Current number of equations to process: 276
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1997
% 91.09/91.02 New rule produced : [3726] product(inverse(j),multiply(k,j),b) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1998
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3727] product(j,multiply(b,inverse(multiply(k,j))),identity) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 1999
% 91.09/91.02 New rule produced : [3728] product(multiply(k,j),inverse(b),j) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2000
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3729] product(multiply(inverse(multiply(k,j)),j),b,identity) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2001
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3730] product(identity,b,multiply(inverse(j),multiply(k,j))) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2002
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3731] product(multiply(k,j),A,multiply(j,multiply(b,A))) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2003
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3732] product(multiply(j,inverse(a)),c,multiply(k,j)) -> true
% 91.09/91.02 Current number of equations to process: 318
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2004
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3733] product(multiply(A,j),b,multiply(A,multiply(k,j))) -> true
% 91.09/91.02 Current number of equations to process: 317
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2005
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3734]
% 91.09/91.02 product(inverse(h),multiply(k,A),multiply(b,multiply(inverse(h),A))) -> true
% 91.09/91.02 Current number of equations to process: 319
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2006
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3735] ifeq2(product(inverse(h),k,A),true,multiply(b,inverse(h)),A) -> A
% 91.09/91.02 Current number of equations to process: 318
% 91.09/91.02 Current number of ordered equations: 0
% 91.09/91.02 Current number of rules: 2007
% 91.09/91.02 New rule produced :
% 91.09/91.02 [3736]
% 91.09/91.02 ifeq(product(A,j,identity),true,product(A,multiply(k,j),b),true) -> true
% 91.59/91.54 Current number of equations to process: 317
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2008
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3737]
% 91.59/91.54 ifeq(product(A,identity,j),true,product(A,b,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 316
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2009
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3738]
% 91.59/91.54 ifeq(product(j,b,A),true,product(identity,A,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 314
% 91.59/91.54 Current number of ordered equations: 1
% 91.59/91.54 Current number of rules: 2010
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3739]
% 91.59/91.54 ifeq(product(j,b,A),true,product(identity,multiply(k,j),A),true) -> true
% 91.59/91.54 Current number of equations to process: 314
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2011
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3740]
% 91.59/91.54 ifeq(product(b,identity,A),true,product(j,A,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 313
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2012
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3741]
% 91.59/91.54 ifeq(product(multiply(k,j),identity,A),true,product(j,b,A),true) -> true
% 91.59/91.54 Current number of equations to process: 312
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2013
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3742]
% 91.59/91.54 ifeq(product(identity,b,A),true,product(j,A,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 311
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2014
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3743] ifeq(product(A,j,a),true,product(A,multiply(k,j),c),true) -> true
% 91.59/91.54 Current number of equations to process: 310
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2015
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3744] ifeq(product(A,a,j),true,product(A,c,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 309
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2016
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3745] ifeq(product(A,j,h),true,product(A,multiply(k,j),j),true) -> true
% 91.59/91.54 Current number of equations to process: 308
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2017
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3746] ifeq(product(A,h,j),true,product(A,j,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 307
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2018
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3747] ifeq(product(b,b,A),true,product(h,A,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 306
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2019
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3748]
% 91.59/91.54 ifeq(product(j,identity,A),true,product(A,b,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 305
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2020
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3749]
% 91.59/91.54 ifeq(product(identity,j,A),true,product(A,b,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 304
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2021
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3750]
% 91.59/91.54 ifeq(product(identity,multiply(k,j),A),true,product(j,b,A),true) -> true
% 91.59/91.54 Current number of equations to process: 303
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2022
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3751]
% 91.59/91.54 ifeq(product(b,A,identity),true,product(multiply(k,j),A,j),true) -> true
% 91.59/91.54 Current number of equations to process: 302
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2023
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3752]
% 91.59/91.54 ifeq(product(identity,A,b),true,product(j,A,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 301
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2024
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3753]
% 91.59/91.54 ifeq(product(j,b,A),true,product(A,identity,multiply(k,j)),true) -> true
% 91.59/91.54 Current number of equations to process: 299
% 91.59/91.54 Current number of ordered equations: 1
% 91.59/91.54 Current number of rules: 2025
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3754]
% 91.59/91.54 ifeq(product(j,b,A),true,product(multiply(k,j),identity,A),true) -> true
% 91.59/91.54 Current number of equations to process: 299
% 91.59/91.54 Current number of ordered equations: 0
% 91.59/91.54 Current number of rules: 2026
% 91.59/91.54 New rule produced :
% 91.59/91.54 [3755]
% 91.59/91.54 ifeq2(product(inverse(h),k,A),true,A,multiply(b,inverse(h))) ->
% 91.59/91.54 multiply(b,inverse(h))
% 91.59/91.54 Current number of equations to process: 298
% 91.59/91.54 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2027
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3756]
% 92.18/92.14 ifeq(product(b,inverse(multiply(k,j)),A),true,product(j,A,identity),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 297
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2028
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3757]
% 92.18/92.14 ifeq(product(multiply(k,j),inverse(b),A),true,product(j,identity,A),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 296
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2029
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3758]
% 92.18/92.14 ifeq(product(identity,b,A),true,product(inverse(j),multiply(k,j),A),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 295
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2030
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3759]
% 92.18/92.14 ifeq(product(A,j,inverse(b)),true,product(A,multiply(k,j),identity),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 294
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2031
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3760]
% 92.18/92.14 ifeq(product(A,inverse(b),j),true,product(A,identity,multiply(k,j)),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 293
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2032
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3761]
% 92.18/92.14 ifeq(product(inverse(h),A,b),true,product(k,A,multiply(k,j)),true) -> true
% 92.18/92.14 Current number of equations to process: 292
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2033
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3762]
% 92.18/92.14 ifeq(product(b,A,inverse(h)),true,product(multiply(k,j),A,k),true) -> true
% 92.18/92.14 Current number of equations to process: 291
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2034
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3763]
% 92.18/92.14 ifeq(product(inverse(j),A,b),true,product(identity,A,multiply(k,j)),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 290
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2035
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3764]
% 92.18/92.14 ifeq(product(b,A,inverse(j)),true,product(multiply(k,j),A,identity),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 289
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2036
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3765]
% 92.18/92.14 ifeq(product(j,identity,A),true,product(multiply(k,j),inverse(b),A),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 288
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2037
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3766]
% 92.18/92.14 ifeq(product(inverse(multiply(k,j)),j,A),true,product(A,b,identity),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 287
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2038
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3767]
% 92.18/92.14 ifeq(product(inverse(j),multiply(k,j),A),true,product(identity,b,A),true) ->
% 92.18/92.14 true
% 92.18/92.14 Current number of equations to process: 286
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2039
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3768]
% 92.18/92.14 ifeq(product(multiply(A,j),b,B),true,product(A,multiply(k,j),B),true) -> true
% 92.18/92.14 Current number of equations to process: 285
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2040
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3769]
% 92.18/92.14 ifeq(product(A,j,B),true,product(A,multiply(k,j),multiply(B,b)),true) -> true
% 92.18/92.14 Current number of equations to process: 283
% 92.18/92.14 Current number of ordered equations: 1
% 92.18/92.14 Current number of rules: 2041
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3770]
% 92.18/92.14 ifeq(product(b,A,B),true,product(j,B,multiply(k,multiply(j,A))),true) -> true
% 92.18/92.14 Current number of equations to process: 283
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2042
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3771]
% 92.18/92.14 ifeq(product(A,B,j),true,product(A,multiply(B,b),multiply(k,j)),true) -> true
% 92.18/92.14 Current number of equations to process: 281
% 92.18/92.14 Current number of ordered equations: 1
% 92.18/92.14 Current number of rules: 2043
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3772]
% 92.18/92.14 ifeq(product(multiply(k,j),A,B),true,product(j,multiply(b,A),B),true) -> true
% 92.18/92.14 Current number of equations to process: 281
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2044
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3773]
% 92.18/92.14 ifeq(product(j,multiply(b,A),B),true,product(multiply(k,j),A,B),true) -> true
% 92.18/92.14 Current number of equations to process: 280
% 92.18/92.14 Current number of ordered equations: 0
% 92.18/92.14 Current number of rules: 2045
% 92.18/92.14 New rule produced :
% 92.18/92.14 [3774]
% 92.18/92.14 ifeq(product(A,j,B),true,product(B,b,multiply(A,multiply(k,j))),true) -> true
% 93.29/93.21 Current number of equations to process: 278
% 93.29/93.21 Current number of ordered equations: 1
% 93.29/93.21 Current number of rules: 2046
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3775]
% 93.29/93.21 ifeq(product(b,A,B),true,product(multiply(k,j),A,multiply(j,B)),true) -> true
% 93.29/93.21 Current number of equations to process: 278
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2047
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3776]
% 93.29/93.21 ifeq(product(A,multiply(k,j),B),true,product(multiply(A,j),b,B),true) -> true
% 93.29/93.21 Current number of equations to process: 276
% 93.29/93.21 Current number of ordered equations: 1
% 93.29/93.21 Current number of rules: 2048
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3777]
% 93.29/93.21 ifeq(product(A,B,b),true,product(multiply(j,A),B,multiply(k,j)),true) -> true
% 93.29/93.21 Current number of equations to process: 276
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2049
% 93.29/93.21 New rule produced : [3778] multiply(inverse(h),k) -> multiply(b,inverse(h))
% 93.29/93.21 Rule [1541] product(b,inverse(h),multiply(inverse(h),k)) -> true collapsed.
% 93.29/93.21 Rule
% 93.29/93.21 [2491]
% 93.29/93.21 product(identity,multiply(b,inverse(h)),multiply(inverse(h),k)) -> true
% 93.29/93.21 collapsed.
% 93.29/93.21 Current number of equations to process: 282
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2048
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3779] product(j,multiply(b,inverse(h)),inverse(k)) -> true
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2049
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3780]
% 93.29/93.21 product(inverse(h),multiply(k,inverse(multiply(b,inverse(h)))),identity) ->
% 93.29/93.21 true
% 93.29/93.21 Current number of equations to process: 317
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2050
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3781]
% 93.29/93.21 product(inverse(h),identity,multiply(b,multiply(inverse(h),inverse(k)))) ->
% 93.29/93.21 true
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2051
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3782] product(multiply(b,inverse(h)),inverse(k),inverse(h)) -> true
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2052
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3783] product(k,k,multiply(j,multiply(b,inverse(h)))) -> true
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2053
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3784]
% 93.29/93.21 product(multiply(inverse(multiply(b,inverse(h))),inverse(h)),k,identity) ->
% 93.29/93.21 true
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2054
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3785]
% 93.29/93.21 product(multiply(b,inverse(h)),A,multiply(inverse(h),multiply(k,A))) -> true
% 93.29/93.21 Current number of equations to process: 319
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2055
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3786]
% 93.29/93.21 product(multiply(A,inverse(h)),k,multiply(A,multiply(b,inverse(h)))) -> true
% 93.29/93.21 Current number of equations to process: 318
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2056
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3787]
% 93.29/93.21 ifeq2(product(inverse(h),identity,A),true,multiply(b,inverse(j)),A) -> A
% 93.29/93.21 Current number of equations to process: 317
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2057
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3788]
% 93.29/93.21 ifeq2(product(inverse(h),identity,A),true,A,multiply(b,inverse(j))) ->
% 93.29/93.21 multiply(b,inverse(j))
% 93.29/93.21 Current number of equations to process: 316
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2058
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3789]
% 93.29/93.21 ifeq(product(k,k,A),true,product(j,multiply(b,inverse(h)),A),true) -> true
% 93.29/93.21 Current number of equations to process: 315
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2059
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3790]
% 93.29/93.21 ifeq(product(j,multiply(b,inverse(h)),A),true,product(k,k,A),true) -> true
% 93.29/93.21 Current number of equations to process: 314
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2060
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3791]
% 93.29/93.21 ifeq(product(h,A,k),true,product(identity,A,multiply(b,inverse(h))),true) ->
% 93.29/93.21 true
% 93.29/93.21 Current number of equations to process: 313
% 93.29/93.21 Current number of ordered equations: 0
% 93.29/93.21 Current number of rules: 2061
% 93.29/93.21 New rule produced :
% 93.29/93.21 [3792]
% 93.29/93.21 ifeq(product(k,A,h),true,product(multiply(b,inverse(h)),A,identity),true) ->
% 93.29/93.21 true
% 93.29/93.21 Current number of equations to process: 312
% 93.29/93.21 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2062
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3793]
% 93.90/93.82 ifeq(product(A,inverse(h),identity),true,product(A,multiply(b,inverse(h)),k),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 310
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2063
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3794]
% 93.90/93.82 ifeq(product(A,identity,inverse(h)),true,product(A,k,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 309
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2064
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3795]
% 93.90/93.82 ifeq(product(inverse(h),k,A),true,product(identity,A,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 308
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2065
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3796]
% 93.90/93.82 ifeq(product(k,identity,A),true,product(inverse(h),A,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 307
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2066
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3797]
% 93.90/93.82 ifeq(product(multiply(b,inverse(h)),identity,A),true,product(inverse(h),k,A),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 306
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2067
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3798]
% 93.90/93.82 ifeq(product(identity,k,A),true,product(inverse(h),A,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 305
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2068
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3799]
% 93.90/93.82 ifeq(product(inverse(h),identity,A),true,product(A,k,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 304
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2069
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3800]
% 93.90/93.82 ifeq(product(identity,inverse(h),A),true,product(A,k,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 303
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2070
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3801]
% 93.90/93.82 ifeq(product(k,A,identity),true,product(multiply(b,inverse(h)),A,inverse(h)),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 302
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2071
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3802]
% 93.90/93.82 ifeq(product(identity,A,k),true,product(inverse(h),A,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 301
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2072
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3803]
% 93.90/93.82 ifeq(product(inverse(h),k,A),true,product(A,identity,multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 299
% 93.90/93.82 Current number of ordered equations: 1
% 93.90/93.82 Current number of rules: 2073
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3804]
% 93.90/93.82 ifeq(product(inverse(h),k,A),true,product(multiply(b,inverse(h)),identity,A),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 299
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2074
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3805]
% 93.90/93.82 ifeq(product(k,inverse(multiply(b,inverse(h))),A),true,product(inverse(h),A,identity),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 298
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2075
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3806]
% 93.90/93.82 ifeq(product(multiply(b,inverse(h)),inverse(k),A),true,product(inverse(h),identity,A),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 297
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2076
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3807]
% 93.90/93.82 ifeq(product(A,inverse(h),inverse(k)),true,product(A,multiply(b,inverse(h)),identity),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 296
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2077
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3808]
% 93.90/93.82 ifeq(product(A,inverse(k),inverse(h)),true,product(A,identity,multiply(b,
% 93.90/93.82 inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 295
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2078
% 93.90/93.82 New rule produced :
% 93.90/93.82 [3809]
% 93.90/93.82 ifeq(product(inverse(h),j,A),true,product(A,inverse(h),multiply(b,inverse(h))),true)
% 93.90/93.82 -> true
% 93.90/93.82 Current number of equations to process: 294
% 93.90/93.82 Current number of ordered equations: 0
% 93.90/93.82 Current number of rules: 2079
% 93.90/93.82 New rule produced :
% 94.09/94.09 [3810]
% 94.09/94.09 ifeq(product(inverse(h),identity,A),true,product(multiply(b,inverse(h)),
% 94.09/94.09 inverse(k),A),true) -> true
% 94.09/94.09 Current number of equations to process: 293
% 94.09/94.09 Current number of ordered equations: 0
% 94.09/94.09 Current number of rules: 2080
% 94.09/94.09 New rule produced :
% 94.09/94.09 [3811]
% 94.09/94.09 ifeq(product(inverse(multiply(b,inverse(h))),inverse(h),A),true,product(A,k,identity),true)
% 94.09/94.09 -> true
% 94.09/94.09 Current number of equations to process: 292
% 94.09/94.09 Current number of ordered equations: 0
% 94.09/94.09 Current number of rules: 2081
% 94.09/94.09 New rule produced : [3812] multiply(b,inverse(j)) -> inverse(h)
% 94.09/94.09 Rule [1283] product(h,multiply(b,inverse(j)),identity) -> true collapsed.
% 94.09/94.09 Rule [1533] product(inverse(h),identity,multiply(b,inverse(j))) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2234] product(multiply(b,inverse(j)),h,identity) -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2495] ifeq2(product(h,multiply(b,inverse(j)),A),true,A,identity) -> identity
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2496] ifeq2(product(h,multiply(b,inverse(j)),A),true,identity,A) -> A
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2525] product(h,identity,inverse(multiply(b,inverse(j)))) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2527] product(identity,inverse(multiply(b,inverse(j))),h) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2528] product(identity,multiply(b,inverse(j)),inverse(h)) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule [2529] product(multiply(A,h),multiply(b,inverse(j)),A) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2535]
% 94.09/94.09 ifeq(product(multiply(b,inverse(j)),A,B),true,product(h,B,A),true) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2536]
% 94.09/94.09 ifeq(product(A,h,identity),true,product(A,identity,multiply(b,inverse(j))),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2537]
% 94.09/94.09 ifeq(product(A,identity,h),true,product(A,multiply(b,inverse(j)),identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2538]
% 94.09/94.09 ifeq(product(h,multiply(b,inverse(j)),A),true,product(identity,A,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2539]
% 94.09/94.09 ifeq(product(h,multiply(b,inverse(j)),A),true,product(identity,identity,A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2540]
% 94.09/94.09 ifeq(product(identity,identity,A),true,product(h,multiply(b,inverse(j)),A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2541]
% 94.09/94.09 ifeq(product(identity,multiply(b,inverse(j)),A),true,product(h,A,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2542]
% 94.09/94.09 ifeq(product(h,identity,A),true,product(A,multiply(b,inverse(j)),identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2544]
% 94.09/94.09 ifeq(product(A,h,B),true,product(B,multiply(b,inverse(j)),A),true) -> true
% 94.09/94.09 collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2545]
% 94.09/94.09 ifeq(product(multiply(b,inverse(j)),A,identity),true,product(identity,A,h),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2546]
% 94.09/94.09 ifeq(product(identity,A,multiply(b,inverse(j))),true,product(h,A,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2547]
% 94.09/94.09 ifeq(product(h,multiply(b,inverse(j)),A),true,product(A,identity,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2548]
% 94.09/94.09 ifeq(product(b,A,multiply(b,inverse(j))),true,product(j,A,identity),true) ->
% 94.09/94.09 true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2549]
% 94.09/94.09 ifeq(product(multiply(b,inverse(j)),A,b),true,product(identity,A,j),true) ->
% 94.09/94.09 true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2550]
% 94.09/94.09 ifeq(product(identity,inverse(multiply(b,inverse(j))),A),true,product(h,identity,A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2551]
% 94.09/94.09 ifeq(product(identity,multiply(b,inverse(j)),A),true,product(inverse(h),identity,A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2552]
% 94.09/94.09 ifeq(product(A,h,inverse(multiply(b,inverse(j)))),true,product(A,identity,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2553]
% 94.09/94.09 ifeq(product(A,inverse(multiply(b,inverse(j))),h),true,product(A,identity,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2554]
% 94.09/94.09 ifeq(product(inverse(h),A,multiply(b,inverse(j))),true,product(identity,A,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2555]
% 94.09/94.09 ifeq(product(multiply(b,inverse(j)),A,inverse(h)),true,product(identity,A,identity),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2556]
% 94.09/94.09 ifeq(product(h,identity,A),true,product(identity,inverse(multiply(b,inverse(j))),A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2557]
% 94.09/94.09 ifeq(product(inverse(h),identity,A),true,product(identity,multiply(b,
% 94.09/94.09 inverse(j)),A),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2568]
% 94.09/94.09 ifeq(product(multiply(A,h),multiply(b,inverse(j)),B),true,product(A,identity,B),true)
% 94.09/94.09 -> true collapsed.
% 94.09/94.09 Rule
% 94.09/94.09 [2569]
% 94.09/94.09 ifeq(product(A,h,B),true,product(A,identity,multiply(B,multiply(b,inverse(j)))),true)
% 94.09/94.09 -> true collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [2571]
% 95.99/95.96 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(b,inverse(j))),identity),true)
% 95.99/95.96 -> true collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [2573]
% 95.99/95.96 ifeq(product(multiply(b,inverse(j)),A,B),true,product(identity,A,multiply(h,B)),true)
% 95.99/95.96 -> true collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [2574]
% 95.99/95.96 ifeq(product(A,identity,B),true,product(multiply(A,h),multiply(b,inverse(j)),B),true)
% 95.99/95.96 -> true collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [2575]
% 95.99/95.96 ifeq(product(A,B,multiply(b,inverse(j))),true,product(multiply(h,A),B,identity),true)
% 95.99/95.96 -> true collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [3787]
% 95.99/95.96 ifeq2(product(inverse(h),identity,A),true,multiply(b,inverse(j)),A) -> A
% 95.99/95.96 collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [3788]
% 95.99/95.96 ifeq2(product(inverse(h),identity,A),true,A,multiply(b,inverse(j))) ->
% 95.99/95.96 multiply(b,inverse(j)) collapsed.
% 95.99/95.96 Current number of equations to process: 298
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2043
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3813] ifeq2(product(inverse(h),multiply(j,A),B),true,multiply(b,A),B) -> B
% 95.99/95.96 Current number of equations to process: 299
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2044
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3814]
% 95.99/95.96 ifeq2(product(inverse(h),multiply(j,A),B),true,B,multiply(b,A)) ->
% 95.99/95.96 multiply(b,A)
% 95.99/95.96 Current number of equations to process: 298
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2045
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3815] multiply(inverse(h),multiply(j,A)) -> multiply(b,A)
% 95.99/95.96 Rule [1545] product(b,A,multiply(inverse(h),multiply(j,A))) -> true
% 95.99/95.96 collapsed.
% 95.99/95.96 Rule
% 95.99/95.96 [2582]
% 95.99/95.96 product(identity,multiply(b,A),multiply(inverse(h),multiply(j,A))) -> true
% 95.99/95.96 collapsed.
% 95.99/95.96 Current number of equations to process: 304
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2044
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3816]
% 95.99/95.96 ifeq(product(inverse(h),j,A),true,product(A,B,multiply(b,B)),true) -> true
% 95.99/95.96 Rule
% 95.99/95.96 [3809]
% 95.99/95.96 ifeq(product(inverse(h),j,A),true,product(A,inverse(h),multiply(b,inverse(h))),true)
% 95.99/95.96 -> true collapsed.
% 95.99/95.96 Current number of equations to process: 333
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2044
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3817] product(multiply(b,A),inverse(multiply(j,A)),inverse(h)) -> true
% 95.99/95.96 Current number of equations to process: 339
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2045
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3818] product(k,multiply(j,A),multiply(j,multiply(b,A))) -> true
% 95.99/95.96 Current number of equations to process: 339
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2046
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3819] product(b,multiply(inverse(j),A),multiply(inverse(h),A)) -> true
% 95.99/95.96 Current number of equations to process: 341
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2047
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3820] ifeq2(product(b,inverse(j),A),true,inverse(h),A) -> A
% 95.99/95.96 Current number of equations to process: 342
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2048
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3821] ifeq2(product(b,inverse(j),A),true,A,inverse(h)) -> inverse(h)
% 95.99/95.96 Current number of equations to process: 341
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2049
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3822]
% 95.99/95.96 product(inverse(h),multiply(j,multiply(A,inverse(multiply(b,A)))),identity)
% 95.99/95.96 -> true
% 95.99/95.96 Current number of equations to process: 340
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2050
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3823]
% 95.99/95.96 product(inverse(h),identity,multiply(b,multiply(A,inverse(multiply(j,A)))))
% 95.99/95.96 -> true
% 95.99/95.96 Current number of equations to process: 339
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2051
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3824]
% 95.99/95.96 product(multiply(inverse(multiply(b,A)),inverse(h)),multiply(j,A),identity)
% 95.99/95.96 -> true
% 95.99/95.96 Current number of equations to process: 338
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2052
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3825]
% 95.99/95.96 product(multiply(A,inverse(h)),multiply(j,B),multiply(A,multiply(b,B))) ->
% 95.99/95.96 true
% 95.99/95.96 Current number of equations to process: 337
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2053
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3826]
% 95.99/95.96 ifeq(product(k,multiply(j,A),B),true,product(j,multiply(b,A),B),true) -> true
% 95.99/95.96 Current number of equations to process: 336
% 95.99/95.96 Current number of ordered equations: 0
% 95.99/95.96 Current number of rules: 2054
% 95.99/95.96 New rule produced :
% 95.99/95.96 [3827]
% 95.99/95.96 ifeq(product(j,multiply(b,A),B),true,product(k,multiply(j,A),B),true) -> true
% 97.10/97.04 Current number of equations to process: 335
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2055
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3828]
% 97.10/97.04 ifeq(product(h,A,multiply(j,B)),true,product(identity,A,multiply(b,B)),true)
% 97.10/97.04 -> true
% 97.10/97.04 Current number of equations to process: 334
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2056
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3829]
% 97.10/97.04 ifeq(product(multiply(j,A),B,h),true,product(multiply(b,A),B,identity),true)
% 97.10/97.04 -> true
% 97.10/97.04 Current number of equations to process: 333
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2057
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3830] ifeq(product(inverse(j),h,A),true,product(b,A,identity),true) -> true
% 97.10/97.04 Current number of equations to process: 346
% 97.10/97.04 Current number of ordered equations: 1
% 97.10/97.04 Current number of rules: 2058
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3831] ifeq(product(A,b,j),true,product(A,inverse(h),identity),true) -> true
% 97.10/97.04 Current number of equations to process: 346
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2059
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3832] ifeq(product(A,j,b),true,product(A,identity,inverse(h)),true) -> true
% 97.10/97.04 Current number of equations to process: 346
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2060
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3833] ifeq(product(j,b,A),true,product(A,inverse(j),k),true) -> true
% 97.10/97.04 Current number of equations to process: 360
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2061
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3834] product(a,inverse(h),multiply(c,inverse(j))) -> true
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2062
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3835] product(c,inverse(j),multiply(a,inverse(h))) -> true
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2063
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3836] product(identity,inverse(j),multiply(inverse(b),inverse(h))) -> true
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2064
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3837] product(inverse(h),A,multiply(b,multiply(inverse(j),A))) -> true
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2065
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3838] product(inverse(a),multiply(c,inverse(j)),inverse(h)) -> true
% 97.10/97.04 Current number of equations to process: 369
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2066
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3839] product(multiply(A,b),inverse(j),multiply(A,inverse(h))) -> true
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2067
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3840] product(multiply(a,inverse(h)),multiply(j,A),multiply(c,A)) -> true
% 97.10/97.04 Current number of equations to process: 370
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2068
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3841] ifeq2(product(multiply(a,inverse(h)),j,A),true,A,c) -> c
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 1
% 97.10/97.04 Current number of rules: 2069
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3842] ifeq2(product(multiply(a,inverse(h)),j,A),true,c,A) -> A
% 97.10/97.04 Current number of equations to process: 368
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2070
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3843]
% 97.10/97.04 ifeq(product(A,b,identity),true,product(A,inverse(h),inverse(j)),true) ->
% 97.10/97.04 true
% 97.10/97.04 Current number of equations to process: 367
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2071
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3844]
% 97.10/97.04 ifeq(product(A,identity,b),true,product(A,inverse(j),inverse(h)),true) ->
% 97.10/97.04 true
% 97.10/97.04 Current number of equations to process: 366
% 97.10/97.04 Current number of ordered equations: 0
% 97.10/97.04 Current number of rules: 2072
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3845]
% 97.10/97.04 ifeq(product(b,inverse(j),A),true,product(identity,inverse(h),A),true) ->
% 97.10/97.04 true
% 97.10/97.04 Current number of equations to process: 364
% 97.10/97.04 Current number of ordered equations: 1
% 97.10/97.04 Current number of rules: 2073
% 97.10/97.04 New rule produced :
% 97.10/97.04 [3846]
% 97.10/97.04 ifeq(product(b,inverse(j),A),true,product(identity,A,inverse(h)),true) ->
% 97.10/97.04 true
% 97.10/97.04 Current number of equations to process: 364
% 97.10/97.04 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2074
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3847]
% 97.68/97.61 ifeq(product(inverse(j),identity,A),true,product(b,A,inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 363
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2075
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3848]
% 97.68/97.61 ifeq(product(identity,inverse(j),A),true,product(b,A,inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 362
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2076
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3849]
% 97.68/97.61 ifeq(product(c,inverse(j),A),true,product(a,inverse(h),A),true) -> true
% 97.68/97.61 Current number of equations to process: 361
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2077
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3850]
% 97.68/97.61 ifeq(product(j,inverse(j),A),true,product(h,inverse(h),A),true) -> true
% 97.68/97.61 Current number of equations to process: 360
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2078
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3851]
% 97.68/97.61 ifeq(product(b,identity,A),true,product(A,inverse(j),inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 359
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2079
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3852]
% 97.68/97.61 ifeq(product(identity,b,A),true,product(A,inverse(j),inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 358
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2080
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3853]
% 97.68/97.61 ifeq(product(identity,inverse(h),A),true,product(b,inverse(j),A),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 357
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2081
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3854]
% 97.68/97.61 ifeq(product(inverse(j),A,identity),true,product(inverse(h),A,b),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 356
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2082
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3855]
% 97.68/97.61 ifeq(product(identity,A,inverse(j)),true,product(b,A,inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 355
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2083
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3856]
% 97.68/97.61 ifeq(product(b,inverse(j),A),true,product(A,identity,inverse(h)),true) ->
% 97.68/97.61 true
% 97.68/97.61 Current number of equations to process: 354
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2084
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3857]
% 97.68/97.61 ifeq(product(a,inverse(h),A),true,product(c,inverse(j),A),true) -> true
% 97.68/97.61 Current number of equations to process: 353
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2085
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3858]
% 97.68/97.61 ifeq(product(h,inverse(h),A),true,product(j,inverse(j),A),true) -> true
% 97.68/97.61 Current number of equations to process: 352
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2086
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3859]
% 97.68/97.61 ifeq(product(identity,inverse(j),A),true,product(inverse(b),inverse(h),A),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 351
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2087
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3860]
% 97.68/97.61 ifeq(product(inverse(b),A,inverse(j)),true,product(identity,A,inverse(h)),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 350
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2088
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3861]
% 97.68/97.61 ifeq(product(inverse(j),A,inverse(b)),true,product(inverse(h),A,identity),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 349
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2089
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3862]
% 97.68/97.61 ifeq(product(inverse(b),inverse(h),A),true,product(identity,inverse(j),A),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 348
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2090
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3863]
% 97.68/97.61 ifeq(product(multiply(A,b),inverse(j),B),true,product(A,inverse(h),B),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 347
% 97.68/97.61 Current number of ordered equations: 0
% 97.68/97.61 Current number of rules: 2091
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3864]
% 97.68/97.61 ifeq(product(inverse(j),A,B),true,product(b,B,multiply(inverse(h),A)),true)
% 97.68/97.61 -> true
% 97.68/97.61 Current number of equations to process: 345
% 97.68/97.61 Current number of ordered equations: 1
% 97.68/97.61 Current number of rules: 2092
% 97.68/97.61 New rule produced :
% 97.68/97.61 [3865]
% 97.68/97.61 ifeq(product(A,b,B),true,product(A,inverse(h),multiply(B,inverse(j))),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 345
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2093
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3866]
% 98.80/98.71 ifeq(product(inverse(h),A,B),true,product(b,multiply(inverse(j),A),B),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 343
% 98.80/98.71 Current number of ordered equations: 1
% 98.80/98.71 Current number of rules: 2094
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3867]
% 98.80/98.71 ifeq(product(A,B,b),true,product(A,multiply(B,inverse(j)),inverse(h)),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 343
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2095
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3868]
% 98.80/98.71 ifeq(product(b,multiply(inverse(j),A),B),true,product(inverse(h),A,B),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 342
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2096
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3869]
% 98.80/98.71 ifeq(product(inverse(j),A,B),true,product(inverse(h),A,multiply(b,B)),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 340
% 98.80/98.71 Current number of ordered equations: 1
% 98.80/98.71 Current number of rules: 2097
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3870]
% 98.80/98.71 ifeq(product(A,b,B),true,product(B,inverse(j),multiply(A,inverse(h))),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 340
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2098
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3871]
% 98.80/98.71 ifeq(product(A,B,inverse(j)),true,product(multiply(b,A),B,inverse(h)),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 338
% 98.80/98.71 Current number of ordered equations: 1
% 98.80/98.71 Current number of rules: 2099
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3872]
% 98.80/98.71 ifeq(product(A,inverse(h),B),true,product(multiply(A,b),inverse(j),B),true)
% 98.80/98.71 -> true
% 98.80/98.71 Current number of equations to process: 338
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2100
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3873] ifeq(product(inverse(h),j,A),true,product(a,A,c),true) -> true
% 98.80/98.71 Current number of equations to process: 358
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2101
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3874] product(inverse(multiply(a,inverse(h))),c,j) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2102
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3875] product(multiply(a,inverse(h)),k,multiply(c,inverse(h))) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2103
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3876]
% 98.80/98.71 product(multiply(a,inverse(h)),multiply(j,inverse(c)),identity) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2104
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3877]
% 98.80/98.71 product(multiply(a,inverse(h)),identity,multiply(c,inverse(j))) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2105
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3878]
% 98.80/98.71 product(multiply(inverse(c),multiply(a,inverse(h))),j,identity) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2106
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3879]
% 98.80/98.71 product(identity,j,multiply(inverse(multiply(a,inverse(h))),c)) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2107
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3880] product(multiply(A,multiply(a,inverse(h))),j,multiply(A,c)) -> true
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2108
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3881]
% 98.80/98.71 ifeq2(product(multiply(inverse(b),inverse(h)),j,A),true,A,identity) ->
% 98.80/98.71 identity
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 1
% 98.80/98.71 Current number of rules: 2109
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3882]
% 98.80/98.71 ifeq2(product(multiply(inverse(b),inverse(h)),j,A),true,identity,A) -> A
% 98.80/98.71 Current number of equations to process: 381
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2110
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3883]
% 98.80/98.71 ifeq(product(A,multiply(a,inverse(h)),identity),true,product(A,c,j),true) ->
% 98.80/98.71 true
% 98.80/98.71 Current number of equations to process: 380
% 98.80/98.71 Current number of ordered equations: 0
% 98.80/98.71 Current number of rules: 2111
% 98.80/98.71 New rule produced :
% 98.80/98.71 [3884]
% 98.80/98.71 ifeq(product(A,identity,multiply(a,inverse(h))),true,product(A,j,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 379
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2112
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3885]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),j,A),true,product(identity,A,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 377
% 99.29/99.22 Current number of ordered equations: 1
% 99.29/99.22 Current number of rules: 2113
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3886]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),j,A),true,product(identity,c,A),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 377
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2114
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3887]
% 99.29/99.22 ifeq(product(j,identity,A),true,product(multiply(a,inverse(h)),A,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 376
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2115
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3888]
% 99.29/99.22 ifeq(product(c,identity,A),true,product(multiply(a,inverse(h)),j,A),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 375
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2116
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3889]
% 99.29/99.22 ifeq(product(identity,j,A),true,product(multiply(a,inverse(h)),A,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 374
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2117
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3890]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),identity,A),true,product(A,j,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 373
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2118
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3891]
% 99.29/99.22 ifeq(product(identity,multiply(a,inverse(h)),A),true,product(A,j,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 372
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2119
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3892]
% 99.29/99.22 ifeq(product(identity,c,A),true,product(multiply(a,inverse(h)),j,A),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 371
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2120
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3893]
% 99.29/99.22 ifeq(product(j,A,identity),true,product(c,A,multiply(a,inverse(h))),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 370
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2121
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3894]
% 99.29/99.22 ifeq(product(identity,A,j),true,product(multiply(a,inverse(h)),A,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 369
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2122
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3895]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),j,A),true,product(c,identity,A),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 367
% 99.29/99.22 Current number of ordered equations: 1
% 99.29/99.22 Current number of rules: 2123
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3896]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),j,A),true,product(A,identity,c),true) ->
% 99.29/99.22 true
% 99.29/99.22 Current number of equations to process: 367
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2124
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3897]
% 99.29/99.22 ifeq(product(multiply(a,inverse(h)),h,A),true,product(A,b,c),true) -> true
% 99.29/99.22 Current number of equations to process: 366
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2125
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3898]
% 99.29/99.22 ifeq(product(c,inverse(h),A),true,product(multiply(a,inverse(h)),k,A),true)
% 99.29/99.22 -> true
% 99.29/99.22 Current number of equations to process: 365
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2126
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3899]
% 99.29/99.22 ifeq(product(j,inverse(c),A),true,product(multiply(a,inverse(h)),A,identity),true)
% 99.29/99.22 -> true
% 99.29/99.22 Current number of equations to process: 364
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2127
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3900]
% 99.29/99.22 ifeq(product(c,inverse(j),A),true,product(multiply(a,inverse(h)),identity,A),true)
% 99.29/99.22 -> true
% 99.29/99.22 Current number of equations to process: 363
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2128
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3901]
% 99.29/99.22 ifeq(product(identity,j,A),true,product(inverse(multiply(a,inverse(h))),c,A),true)
% 99.29/99.22 -> true
% 99.29/99.22 Current number of equations to process: 362
% 99.29/99.22 Current number of ordered equations: 0
% 99.29/99.22 Current number of rules: 2129
% 99.29/99.22 New rule produced :
% 99.29/99.22 [3902]
% 99.29/99.22 ifeq(product(A,multiply(a,inverse(h)),inverse(j)),true,product(A,c,identity),true)
% 99.29/99.22 -> true
% 99.29/99.22 Current number of equations to process: 361
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2130
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3903]
% 99.91/99.81 ifeq(product(A,inverse(j),multiply(a,inverse(h))),true,product(A,identity,c),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 360
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2131
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3904]
% 99.91/99.81 ifeq(product(multiply(a,inverse(h)),k,A),true,product(c,inverse(h),A),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 359
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2132
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3905]
% 99.91/99.81 ifeq(product(inverse(multiply(a,inverse(h))),A,j),true,product(identity,A,c),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 358
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2133
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3906]
% 99.91/99.81 ifeq(product(j,A,inverse(multiply(a,inverse(h)))),true,product(c,A,identity),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 357
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2134
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3907]
% 99.91/99.81 ifeq(product(multiply(a,inverse(h)),identity,A),true,product(c,inverse(j),A),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 356
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2135
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3908]
% 99.91/99.81 ifeq(product(inverse(c),multiply(a,inverse(h)),A),true,product(A,j,identity),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 355
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2136
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3909]
% 99.91/99.81 ifeq(product(inverse(multiply(a,inverse(h))),c,A),true,product(identity,j,A),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 354
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2137
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3910]
% 99.91/99.81 ifeq(product(A,inverse(h),identity),true,product(A,multiply(b,B),multiply(j,B)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 353
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2138
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3911]
% 99.91/99.81 ifeq(product(A,identity,inverse(h)),true,product(A,multiply(j,B),multiply(b,B)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 352
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2139
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3912]
% 99.91/99.81 ifeq(product(inverse(h),multiply(j,A),B),true,product(identity,B,multiply(b,A)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 351
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2140
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3913]
% 99.91/99.81 ifeq(product(multiply(j,A),identity,B),true,product(inverse(h),B,multiply(b,A)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 350
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2141
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3914]
% 99.91/99.81 ifeq(product(multiply(b,A),identity,B),true,product(inverse(h),multiply(j,A),B),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 349
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2142
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3915]
% 99.91/99.81 ifeq(product(identity,multiply(j,A),B),true,product(inverse(h),B,multiply(b,A)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 348
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2143
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3916]
% 99.91/99.81 ifeq(product(inverse(h),identity,A),true,product(A,multiply(j,B),multiply(b,B)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 347
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2144
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3917]
% 99.91/99.81 ifeq(product(identity,inverse(h),A),true,product(A,multiply(j,B),multiply(b,B)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 346
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2145
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3918]
% 99.91/99.81 ifeq(product(multiply(j,A),B,identity),true,product(multiply(b,A),B,inverse(h)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 345
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2146
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3919]
% 99.91/99.81 ifeq(product(identity,A,multiply(j,B)),true,product(inverse(h),A,multiply(b,B)),true)
% 99.91/99.81 -> true
% 99.91/99.81 Current number of equations to process: 344
% 99.91/99.81 Current number of ordered equations: 0
% 99.91/99.81 Current number of rules: 2147
% 99.91/99.81 New rule produced :
% 99.91/99.81 [3920]
% 99.91/99.81 ifeq(product(inverse(h),multiply(j,A),B),true,product(B,identity,multiply(b,A)),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 342
% 101.11/101.00 Current number of ordered equations: 1
% 101.11/101.00 Current number of rules: 2148
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3921]
% 101.11/101.00 ifeq(product(inverse(h),multiply(j,A),B),true,product(multiply(b,A),identity,B),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 342
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2149
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3922]
% 101.11/101.00 ifeq(product(multiply(A,multiply(a,inverse(h))),j,B),true,product(A,c,B),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 341
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2150
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3923]
% 101.11/101.00 ifeq(product(A,multiply(a,inverse(h)),B),true,product(A,c,multiply(B,j)),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 339
% 101.11/101.00 Current number of ordered equations: 1
% 101.11/101.00 Current number of rules: 2151
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3924]
% 101.11/101.00 ifeq(product(j,A,B),true,product(multiply(a,inverse(h)),B,multiply(c,A)),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 339
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2152
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3925]
% 101.11/101.00 ifeq(product(c,A,B),true,product(multiply(a,inverse(h)),multiply(j,A),B),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 337
% 101.11/101.00 Current number of ordered equations: 1
% 101.11/101.00 Current number of rules: 2153
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3926]
% 101.11/101.00 ifeq(product(A,B,multiply(a,inverse(h))),true,product(A,multiply(B,j),c),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 337
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2154
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3927]
% 101.11/101.00 ifeq(product(multiply(a,inverse(h)),multiply(j,A),B),true,product(c,A,B),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 336
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2155
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3928]
% 101.11/101.00 ifeq(product(j,A,B),true,product(c,A,multiply(a,multiply(inverse(h),B))),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 334
% 101.11/101.00 Current number of ordered equations: 1
% 101.11/101.00 Current number of rules: 2156
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3929]
% 101.11/101.00 ifeq(product(A,multiply(a,inverse(h)),B),true,product(B,j,multiply(A,c)),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 334
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2157
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3930]
% 101.11/101.00 ifeq(product(A,B,j),true,product(multiply(a,multiply(inverse(h),A)),B,c),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 332
% 101.11/101.00 Current number of ordered equations: 1
% 101.11/101.00 Current number of rules: 2158
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3931]
% 101.11/101.00 ifeq(product(A,c,B),true,product(multiply(A,multiply(a,inverse(h))),j,B),true)
% 101.11/101.00 -> true
% 101.11/101.00 Current number of equations to process: 332
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2159
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3932]
% 101.11/101.00 ifeq(product(inverse(h),j,A),true,product(inverse(b),A,identity),true) ->
% 101.11/101.00 true
% 101.11/101.00 Current number of equations to process: 352
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2160
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3933] product(multiply(inverse(b),inverse(h)),k,inverse(h)) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2161
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3934] product(multiply(inverse(b),inverse(h)),identity,inverse(j)) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2162
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3935] product(inverse(multiply(inverse(b),inverse(h))),identity,j) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2163
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3936] product(multiply(inverse(b),inverse(h)),multiply(j,A),A) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2164
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3937] product(identity,j,inverse(multiply(inverse(b),inverse(h)))) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2165
% 101.11/101.00 New rule produced :
% 101.11/101.00 [3938] product(multiply(A,multiply(inverse(b),inverse(h))),j,A) -> true
% 101.11/101.00 Current number of equations to process: 373
% 101.11/101.00 Current number of ordered equations: 0
% 101.11/101.00 Current number of rules: 2166
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3939] ifeq2(product(multiply(A,inverse(h)),j,B),true,multiply(A,b),B) -> B
% 101.62/101.60 Current number of equations to process: 374
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2167
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3940]
% 101.62/101.60 ifeq2(product(multiply(A,inverse(h)),j,B),true,B,multiply(A,b)) ->
% 101.62/101.60 multiply(A,b)
% 101.62/101.60 Current number of equations to process: 373
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2168
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3941]
% 101.62/101.60 ifeq(product(A,multiply(inverse(b),inverse(h)),identity),true,product(A,identity,j),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 371
% 101.62/101.60 Current number of ordered equations: 1
% 101.62/101.60 Current number of rules: 2169
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3942]
% 101.62/101.60 ifeq(product(j,A,B),true,product(multiply(inverse(b),inverse(h)),B,A),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 371
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2170
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3943]
% 101.62/101.60 ifeq(product(A,identity,multiply(inverse(b),inverse(h))),true,product(A,j,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 370
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2171
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3944]
% 101.62/101.60 ifeq(product(multiply(inverse(b),inverse(h)),j,A),true,product(identity,A,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 368
% 101.62/101.60 Current number of ordered equations: 1
% 101.62/101.60 Current number of rules: 2172
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3945]
% 101.62/101.60 ifeq(product(multiply(inverse(b),inverse(h)),j,A),true,product(identity,identity,A),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 368
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2173
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3946]
% 101.62/101.60 ifeq(product(identity,identity,A),true,product(multiply(inverse(b),inverse(h)),j,A),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 366
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2174
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3947]
% 101.62/101.60 ifeq(product(identity,j,A),true,product(multiply(inverse(b),inverse(h)),A,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 365
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2175
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3948]
% 101.62/101.60 ifeq(product(multiply(inverse(b),inverse(h)),identity,A),true,product(A,j,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 364
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2176
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3949]
% 101.62/101.60 ifeq(product(identity,multiply(inverse(b),inverse(h)),A),true,product(A,j,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 363
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2177
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3950]
% 101.62/101.60 ifeq(product(j,A,identity),true,product(identity,A,multiply(inverse(b),
% 101.62/101.60 inverse(h))),true) -> true
% 101.62/101.60 Current number of equations to process: 360
% 101.62/101.60 Current number of ordered equations: 1
% 101.62/101.60 Current number of rules: 2178
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3951]
% 101.62/101.60 ifeq(product(A,multiply(inverse(b),inverse(h)),B),true,product(B,j,A),true)
% 101.62/101.60 -> true
% 101.62/101.60 Rule
% 101.62/101.60 [3949]
% 101.62/101.60 ifeq(product(identity,multiply(inverse(b),inverse(h)),A),true,product(A,j,identity),true)
% 101.62/101.60 -> true collapsed.
% 101.62/101.60 Current number of equations to process: 360
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2178
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3952]
% 101.62/101.60 ifeq(product(identity,A,j),true,product(multiply(inverse(b),inverse(h)),A,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 359
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2179
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3953]
% 101.62/101.60 ifeq(product(multiply(inverse(b),inverse(h)),j,A),true,product(A,identity,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 357
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2180
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3954]
% 101.62/101.60 ifeq(product(multiply(inverse(b),inverse(h)),h,A),true,product(A,b,identity),true)
% 101.62/101.60 -> true
% 101.62/101.60 Current number of equations to process: 356
% 101.62/101.60 Current number of ordered equations: 0
% 101.62/101.60 Current number of rules: 2181
% 101.62/101.60 New rule produced :
% 101.62/101.60 [3955]
% 101.62/101.60 ifeq(product(identity,inverse(h),A),true,product(multiply(inverse(b),
% 101.62/101.60 inverse(h)),k,A),true) ->
% 102.82/102.76 true
% 102.82/102.76 Current number of equations to process: 355
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2182
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3956]
% 102.82/102.76 ifeq(product(identity,inverse(j),A),true,product(multiply(inverse(b),
% 102.82/102.76 inverse(h)),identity,A),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 354
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2183
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3957]
% 102.82/102.76 ifeq(product(identity,j,A),true,product(inverse(multiply(inverse(b),inverse(h))),identity,A),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 353
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2184
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3958]
% 102.82/102.76 ifeq(product(A,multiply(inverse(b),inverse(h)),inverse(j)),true,product(A,identity,identity),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 352
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2185
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3959]
% 102.82/102.76 ifeq(product(A,inverse(j),multiply(inverse(b),inverse(h))),true,product(A,identity,identity),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 351
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2186
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3960]
% 102.82/102.76 ifeq(product(multiply(inverse(b),inverse(h)),k,A),true,product(identity,
% 102.82/102.76 inverse(h),A),true) ->
% 102.82/102.76 true
% 102.82/102.76 Current number of equations to process: 350
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2187
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3961]
% 102.82/102.76 ifeq(product(inverse(multiply(inverse(b),inverse(h))),A,j),true,product(identity,A,identity),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 349
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2188
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3962]
% 102.82/102.76 ifeq(product(j,A,inverse(multiply(inverse(b),inverse(h)))),true,product(identity,A,identity),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 348
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2189
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3963]
% 102.82/102.76 ifeq(product(multiply(inverse(b),inverse(h)),identity,A),true,product(identity,
% 102.82/102.76 inverse(j),A),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 347
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2190
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3964]
% 102.82/102.76 ifeq(product(inverse(multiply(inverse(b),inverse(h))),identity,A),true,
% 102.82/102.76 product(identity,j,A),true) -> true
% 102.82/102.76 Current number of equations to process: 346
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2191
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3965]
% 102.82/102.76 ifeq(product(inverse(h),j,A),true,product(B,A,multiply(B,b)),true) -> true
% 102.82/102.76 Current number of equations to process: 366
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2192
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3966] product(inverse(multiply(A,inverse(h))),multiply(A,b),j) -> true
% 102.82/102.76 Current number of equations to process: 389
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2193
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3967]
% 102.82/102.76 product(multiply(A,inverse(h)),multiply(j,inverse(multiply(A,b))),identity)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 392
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2194
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3968]
% 102.82/102.76 product(multiply(inverse(multiply(A,b)),multiply(A,inverse(h))),j,identity)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 391
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2195
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3969]
% 102.82/102.76 product(identity,j,multiply(inverse(multiply(A,inverse(h))),multiply(A,b)))
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 390
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2196
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3970]
% 102.82/102.76 product(multiply(A,multiply(B,inverse(h))),j,multiply(A,multiply(B,b))) ->
% 102.82/102.76 true
% 102.82/102.76 Current number of equations to process: 389
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2197
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3971]
% 102.82/102.76 ifeq(product(A,multiply(B,inverse(h)),identity),true,product(A,multiply(B,b),j),true)
% 102.82/102.76 -> true
% 102.82/102.76 Current number of equations to process: 388
% 102.82/102.76 Current number of ordered equations: 0
% 102.82/102.76 Current number of rules: 2198
% 102.82/102.76 New rule produced :
% 102.82/102.76 [3972]
% 102.82/102.76 ifeq(product(A,identity,multiply(B,inverse(h))),true,product(A,j,multiply(B,b)),true)
% 103.32/103.29 -> true
% 103.32/103.29 Current number of equations to process: 387
% 103.32/103.29 Current number of ordered equations: 0
% 103.32/103.29 Current number of rules: 2199
% 103.32/103.29 New rule produced :
% 103.32/103.29 [3973]
% 103.32/103.29 ifeq(product(multiply(A,inverse(h)),j,B),true,product(identity,B,multiply(A,b)),true)
% 103.32/103.29 -> true
% 103.32/103.29 Current number of equations to process: 385
% 103.32/103.29 Current number of ordered equations: 1
% 103.32/103.29 Current number of rules: 2200
% 103.32/103.29 New rule produced :
% 103.32/103.29 [3974]
% 103.32/103.29 ifeq(product(multiply(A,inverse(h)),j,B),true,product(identity,multiply(A,b),B),true)
% 103.32/103.29 -> true
% 103.32/103.29 Current number of equations to process: 385
% 103.32/103.29 Current number of ordered equations: 0
% 103.32/103.29 Current number of rules: 2201
% 103.32/103.29 New rule produced :
% 103.32/103.29 [3975]
% 103.32/103.29 ifeq(product(j,identity,A),true,product(multiply(B,inverse(h)),A,multiply(B,b)),true)
% 103.32/103.29 -> true
% 103.32/103.29 Current number of equations to process: 384
% 103.32/103.29 Current number of ordered equations: 0
% 103.32/103.29 Current number of rules: 2202
% 103.32/103.29 New rule produced :
% 103.32/103.29 [3976]
% 103.32/103.29 ifeq(product(multiply(A,b),identity,B),true,product(multiply(A,inverse(h)),j,B),true)
% 103.32/103.29 -> true
% 103.32/103.29 Current number of equations to process: 383
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2203
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3977]
% 103.32/103.30 ifeq(product(identity,j,A),true,product(multiply(B,inverse(h)),A,multiply(B,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 382
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2204
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3978]
% 103.32/103.30 ifeq(product(multiply(A,inverse(h)),identity,B),true,product(B,j,multiply(A,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 381
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2205
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3979]
% 103.32/103.30 ifeq(product(identity,multiply(A,inverse(h)),B),true,product(B,j,multiply(A,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 380
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2206
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3980]
% 103.32/103.30 ifeq(product(identity,multiply(A,b),B),true,product(multiply(A,inverse(h)),j,B),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 379
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2207
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3981]
% 103.32/103.30 ifeq(product(j,A,identity),true,product(multiply(B,b),A,multiply(B,inverse(h))),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 378
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2208
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3982]
% 103.32/103.30 ifeq(product(identity,A,j),true,product(multiply(B,inverse(h)),A,multiply(B,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 377
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2209
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3983]
% 103.32/103.30 ifeq(product(multiply(A,inverse(h)),j,B),true,product(multiply(A,b),identity,B),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 375
% 103.32/103.30 Current number of ordered equations: 1
% 103.32/103.30 Current number of rules: 2210
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3984]
% 103.32/103.30 ifeq(product(multiply(A,inverse(h)),j,B),true,product(B,identity,multiply(A,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 375
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2211
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3985]
% 103.32/103.30 ifeq(product(multiply(A,inverse(h)),h,B),true,product(B,b,multiply(A,b)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 374
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2212
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3986]
% 103.32/103.30 ifeq(product(multiply(A,inverse(h)),k,B),true,product(A,multiply(b,inverse(h)),B),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 373
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2213
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3987]
% 103.32/103.30 ifeq(product(k,A,B),true,product(inverse(h),B,multiply(b,multiply(inverse(h),A))),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 371
% 103.32/103.30 Current number of ordered equations: 1
% 103.32/103.30 Current number of rules: 2214
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3988]
% 103.32/103.30 ifeq(product(A,inverse(h),B),true,product(A,multiply(b,inverse(h)),multiply(B,k)),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 371
% 103.32/103.30 Current number of ordered equations: 0
% 103.32/103.30 Current number of rules: 2215
% 103.32/103.30 New rule produced :
% 103.32/103.30 [3989]
% 103.32/103.30 ifeq(product(multiply(b,inverse(h)),A,B),true,product(inverse(h),multiply(k,A),B),true)
% 103.32/103.30 -> true
% 103.32/103.30 Current number of equations to process: 369
% 103.81/103.77 Current number of ordered equations: 1
% 103.81/103.77 Current number of rules: 2216
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3990]
% 103.81/103.77 ifeq(product(A,B,inverse(h)),true,product(A,multiply(B,k),multiply(b,
% 103.81/103.77 inverse(h))),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 369
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2217
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3991]
% 103.81/103.77 ifeq(product(inverse(h),multiply(k,A),B),true,product(multiply(b,inverse(h)),A,B),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 368
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2218
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3992]
% 103.81/103.77 ifeq(product(k,A,B),true,product(multiply(b,inverse(h)),A,multiply(inverse(h),B)),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 366
% 103.81/103.77 Current number of ordered equations: 1
% 103.81/103.77 Current number of rules: 2219
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3993]
% 103.81/103.77 ifeq(product(A,inverse(h),B),true,product(B,k,multiply(A,multiply(b,inverse(h)))),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 366
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2220
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3994]
% 103.81/103.77 ifeq(product(A,multiply(b,inverse(h)),B),true,product(multiply(A,inverse(h)),k,B),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 364
% 103.81/103.77 Current number of ordered equations: 1
% 103.81/103.77 Current number of rules: 2221
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3995]
% 103.81/103.77 ifeq(product(A,B,k),true,product(multiply(inverse(h),A),B,multiply(b,
% 103.81/103.77 inverse(h))),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 364
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2222
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3996]
% 103.81/103.77 ifeq(product(multiply(j,A),inverse(multiply(b,A)),B),true,product(inverse(h),B,identity),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 363
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2223
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3997]
% 103.81/103.77 ifeq(product(multiply(b,A),inverse(multiply(j,A)),B),true,product(inverse(h),identity,B),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 362
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2224
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3998]
% 103.81/103.77 ifeq(product(A,inverse(h),inverse(multiply(j,B))),true,product(A,multiply(b,B),identity),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 361
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2225
% 103.81/103.77 New rule produced :
% 103.81/103.77 [3999]
% 103.81/103.77 ifeq(product(A,inverse(multiply(j,B)),inverse(h)),true,product(A,identity,
% 103.81/103.77 multiply(b,B)),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 360
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2226
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4000]
% 103.81/103.77 ifeq(product(inverse(h),identity,A),true,product(multiply(b,B),inverse(
% 103.81/103.77 multiply(j,B)),A),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 359
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2227
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4001]
% 103.81/103.77 ifeq(product(inverse(multiply(b,A)),inverse(h),B),true,product(B,multiply(j,A),identity),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 358
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2228
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4002]
% 103.81/103.77 ifeq(product(multiply(A,multiply(inverse(b),inverse(h))),j,B),true,product(A,identity,B),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 357
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2229
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4003]
% 103.81/103.77 ifeq(product(A,multiply(inverse(b),inverse(h)),B),true,product(A,identity,
% 103.81/103.77 multiply(B,j)),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 356
% 103.81/103.77 Current number of ordered equations: 0
% 103.81/103.77 Current number of rules: 2230
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4004]
% 103.81/103.77 ifeq(product(A,B,multiply(inverse(b),inverse(h))),true,product(A,multiply(B,j),identity),true)
% 103.81/103.77 -> true
% 103.81/103.77 Current number of equations to process: 354
% 103.81/103.77 Current number of ordered equations: 1
% 103.81/103.77 Current number of rules: 2231
% 103.81/103.77 New rule produced :
% 103.81/103.77 [4005]
% 103.81/103.77 ifeq(product(identity,A,B),true,product(multiply(inverse(b),inverse(h)),
% 103.81/103.77 multiply(j,A),B),true) -> true
% 104.42/104.39 Current number of equations to process: 354
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2232
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4006]
% 104.42/104.39 ifeq(product(multiply(inverse(b),inverse(h)),multiply(j,A),B),true,product(identity,A,B),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 353
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2233
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4007]
% 104.42/104.39 ifeq(product(j,A,B),true,product(identity,A,multiply(inverse(b),multiply(
% 104.42/104.39 inverse(h),B))),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 352
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2234
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4008]
% 104.42/104.39 ifeq(product(A,B,j),true,product(multiply(inverse(b),multiply(inverse(h),A)),B,identity),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 350
% 104.42/104.39 Current number of ordered equations: 1
% 104.42/104.39 Current number of rules: 2235
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4009]
% 104.42/104.39 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(b),
% 104.42/104.39 inverse(h))),j,B),true) ->
% 104.42/104.39 true
% 104.42/104.39 Current number of equations to process: 350
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2236
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4010]
% 104.42/104.39 ifeq(product(multiply(A,b),inverse(h),B),true,product(multiply(A,inverse(h)),k,B),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 349
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2237
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4011]
% 104.42/104.39 ifeq(product(j,inverse(multiply(A,b)),B),true,product(multiply(A,inverse(h)),B,identity),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 348
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2238
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4012]
% 104.42/104.39 ifeq(product(multiply(A,b),inverse(j),B),true,product(multiply(A,inverse(h)),identity,B),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 347
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2239
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4013]
% 104.42/104.39 ifeq(product(identity,j,A),true,product(inverse(multiply(B,inverse(h))),
% 104.42/104.39 multiply(B,b),A),true) -> true
% 104.42/104.39 Current number of equations to process: 346
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2240
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4014]
% 104.42/104.39 ifeq(product(A,multiply(B,inverse(h)),inverse(j)),true,product(A,multiply(B,b),identity),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 345
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2241
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4015]
% 104.42/104.39 ifeq(product(A,inverse(j),multiply(B,inverse(h))),true,product(A,identity,
% 104.42/104.39 multiply(B,b)),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 344
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2242
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4016]
% 104.42/104.39 ifeq(product(multiply(A,inverse(h)),k,B),true,product(multiply(A,b),inverse(h),B),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 343
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2243
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4017]
% 104.42/104.39 ifeq(product(inverse(multiply(A,inverse(h))),B,j),true,product(identity,B,
% 104.42/104.39 multiply(A,b)),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 342
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2244
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4018]
% 104.42/104.39 ifeq(product(j,A,inverse(multiply(B,inverse(h)))),true,product(multiply(B,b),A,identity),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 341
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2245
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4019]
% 104.42/104.39 ifeq(product(multiply(A,inverse(h)),identity,B),true,product(multiply(A,b),
% 104.42/104.39 inverse(j),B),true) ->
% 104.42/104.39 true
% 104.42/104.39 Current number of equations to process: 340
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2246
% 104.42/104.39 New rule produced :
% 104.42/104.39 [4020]
% 104.42/104.39 ifeq(product(inverse(multiply(A,b)),multiply(A,inverse(h)),B),true,product(B,j,identity),true)
% 104.42/104.39 -> true
% 104.42/104.39 Current number of equations to process: 339
% 104.42/104.39 Current number of ordered equations: 0
% 104.42/104.39 Current number of rules: 2247
% 104.42/104.39 New rule produced :
% 104.92/104.83 [4021]
% 104.92/104.83 ifeq(product(inverse(multiply(A,inverse(h))),multiply(A,b),B),true,product(identity,j,B),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 338
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2248
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4022]
% 104.92/104.83 ifeq(product(multiply(A,inverse(h)),multiply(j,B),C),true,product(A,multiply(b,B),C),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 337
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2249
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4023]
% 104.92/104.83 ifeq(product(A,inverse(h),B),true,product(A,multiply(b,C),multiply(B,
% 104.92/104.83 multiply(j,C))),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 335
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2250
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4024]
% 104.92/104.83 ifeq(product(multiply(j,A),B,C),true,product(inverse(h),C,multiply(b,
% 104.92/104.83 multiply(A,B))),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 335
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2251
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4025]
% 104.92/104.83 ifeq(product(multiply(b,A),B,C),true,product(inverse(h),multiply(j,multiply(A,B)),C),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 333
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2252
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4026]
% 104.92/104.83 ifeq(product(A,B,inverse(h)),true,product(A,multiply(B,multiply(j,C)),
% 104.92/104.83 multiply(b,C)),true) -> true
% 104.92/104.83 Current number of equations to process: 333
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2253
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4027]
% 104.92/104.83 ifeq(product(inverse(h),multiply(j,multiply(A,B)),C),true,product(multiply(b,A),B,C),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 332
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2254
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4028]
% 104.92/104.83 ifeq(product(A,inverse(h),B),true,product(B,multiply(j,C),multiply(A,
% 104.92/104.83 multiply(b,C))),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 330
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2255
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4029]
% 104.92/104.83 ifeq(product(multiply(j,A),B,C),true,product(multiply(b,A),B,multiply(
% 104.92/104.83 inverse(h),C)),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 330
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2256
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4030]
% 104.92/104.83 ifeq(product(A,multiply(b,B),C),true,product(multiply(A,inverse(h)),multiply(j,B),C),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 328
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2257
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4031]
% 104.92/104.83 ifeq(product(A,B,multiply(j,C)),true,product(multiply(inverse(h),A),B,
% 104.92/104.83 multiply(b,C)),true) -> true
% 104.92/104.83 Current number of equations to process: 328
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2258
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4032]
% 104.92/104.83 ifeq(product(multiply(A,multiply(B,inverse(h))),j,C),true,product(A,multiply(B,b),C),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 327
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2259
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4033]
% 104.92/104.83 ifeq(product(A,multiply(B,inverse(h)),C),true,product(A,multiply(B,b),
% 104.92/104.83 multiply(C,j)),true) -> true
% 104.92/104.83 Current number of equations to process: 325
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2260
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4034]
% 104.92/104.83 ifeq(product(j,A,B),true,product(multiply(C,inverse(h)),B,multiply(C,
% 104.92/104.83 multiply(b,A))),true)
% 104.92/104.83 -> true
% 104.92/104.83 Current number of equations to process: 325
% 104.92/104.83 Current number of ordered equations: 0
% 104.92/104.83 Current number of rules: 2261
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4035]
% 104.92/104.83 ifeq(product(A,B,multiply(C,inverse(h))),true,product(A,multiply(B,j),
% 104.92/104.83 multiply(C,b)),true) -> true
% 104.92/104.83 Current number of equations to process: 323
% 104.92/104.83 Current number of ordered equations: 1
% 104.92/104.83 Current number of rules: 2262
% 104.92/104.83 New rule produced :
% 104.92/104.83 [4036]
% 104.92/104.83 ifeq(product(multiply(A,b),B,C),true,product(multiply(A,inverse(h)),multiply(j,B),C),true)
% 108.11/108.03 -> true
% 108.11/108.03 Current number of equations to process: 323
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2263
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4037]
% 108.11/108.03 ifeq(product(multiply(A,inverse(h)),multiply(j,B),C),true,product(multiply(A,b),B,C),true)
% 108.11/108.03 -> true
% 108.11/108.03 Current number of equations to process: 322
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2264
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4038]
% 108.11/108.03 ifeq(product(A,multiply(B,inverse(h)),C),true,product(C,j,multiply(A,
% 108.11/108.03 multiply(B,b))),true)
% 108.11/108.03 -> true
% 108.11/108.03 Current number of equations to process: 320
% 108.11/108.03 Current number of ordered equations: 1
% 108.11/108.03 Current number of rules: 2265
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4039]
% 108.11/108.03 ifeq(product(j,A,B),true,product(multiply(C,b),A,multiply(C,multiply(
% 108.11/108.03 inverse(h),B))),true)
% 108.11/108.03 -> true
% 108.11/108.03 Current number of equations to process: 320
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2266
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4040]
% 108.11/108.03 ifeq(product(A,multiply(B,b),C),true,product(multiply(A,multiply(B,inverse(h))),j,C),true)
% 108.11/108.03 -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 1
% 108.11/108.03 Current number of rules: 2267
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4041]
% 108.11/108.03 ifeq(product(A,B,j),true,product(multiply(C,multiply(inverse(h),A)),B,
% 108.11/108.03 multiply(C,b)),true) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2268
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4042] product(inverse(h),multiply(k,j),inverse(b)) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2269
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4043]
% 108.11/108.03 ifeq(product(A,inverse(h),inverse(h)),true,product(A,b,b),true) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2270
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4044] product(inverse(h),multiply(j,multiply(inverse(b),A)),A) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2271
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4045] product(inverse(h),multiply(j,inverse(c)),inverse(a)) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2272
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4046] product(multiply(inverse(h),A),multiply(inverse(A),j),b) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2273
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4047] product(multiply(inverse(h),inverse(A)),multiply(A,j),b) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2274
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4048]
% 108.11/108.03 product(b,multiply(inverse(h),A),multiply(inverse(h),multiply(k,A))) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2275
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4049] ifeq(product(j,A,j),true,product(b,A,b),true) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2276
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4050] product(b,b,multiply(inverse(h),multiply(k,j))) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2277
% 108.11/108.03 New rule produced :
% 108.11/108.03 [4051] product(h,multiply(h,multiply(j,A)),multiply(b,A)) -> true
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2278
% 108.11/108.03 New rule produced : [4052] ifeq2(product(h,multiply(h,j),A),true,A,b) -> b
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 1
% 108.11/108.03 Current number of rules: 2279
% 108.11/108.03 New rule produced : [4053] ifeq2(product(h,multiply(h,j),A),true,b,A) -> A
% 108.11/108.03 Current number of equations to process: 318
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2280
% 108.11/108.03 New rule produced : [4054] multiply(h,multiply(h,j)) -> b
% 108.11/108.03 Current number of equations to process: 324
% 108.11/108.03 Current number of ordered equations: 0
% 108.11/108.03 Current number of rules: 2281
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4055] ifeq(product(h,h,A),true,product(A,j,b),true) -> true
% 109.22/109.18 Current number of equations to process: 358
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2282
% 109.22/109.18 New rule produced : [4056] product(inverse(h),b,multiply(h,j)) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2283
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4057] product(h,identity,multiply(b,inverse(multiply(h,j)))) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2284
% 109.22/109.18 New rule produced : [4058] product(b,inverse(multiply(h,j)),h) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2285
% 109.22/109.18 New rule produced : [4059] product(multiply(a,h),multiply(h,j),c) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2286
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4060] product(multiply(inverse(b),h),multiply(h,j),identity) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2287
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4061] product(identity,multiply(h,j),multiply(inverse(h),b)) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2288
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4062] product(b,A,multiply(h,multiply(h,multiply(j,A)))) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2289
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4063] product(multiply(A,h),multiply(h,j),multiply(A,b)) -> true
% 109.22/109.18 Current number of equations to process: 362
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2290
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4064]
% 109.22/109.18 ifeq(product(A,h,identity),true,product(A,b,multiply(h,j)),true) -> true
% 109.22/109.18 Current number of equations to process: 361
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2291
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4065]
% 109.22/109.18 ifeq(product(A,identity,h),true,product(A,multiply(h,j),b),true) -> true
% 109.22/109.18 Current number of equations to process: 360
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2292
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4066]
% 109.22/109.18 ifeq(product(h,multiply(h,j),A),true,product(identity,b,A),true) -> true
% 109.22/109.18 Current number of equations to process: 358
% 109.22/109.18 Current number of ordered equations: 1
% 109.22/109.18 Current number of rules: 2293
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4067]
% 109.22/109.18 ifeq(product(h,multiply(h,j),A),true,product(identity,A,b),true) -> true
% 109.22/109.18 Current number of equations to process: 358
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2294
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4068]
% 109.22/109.18 ifeq(product(multiply(h,j),identity,A),true,product(h,A,b),true) -> true
% 109.22/109.18 Current number of equations to process: 357
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2295
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4069]
% 109.22/109.18 ifeq(product(b,identity,A),true,product(h,multiply(h,j),A),true) -> true
% 109.22/109.18 Current number of equations to process: 356
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2296
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4070]
% 109.22/109.18 ifeq(product(identity,multiply(h,j),A),true,product(h,A,b),true) -> true
% 109.22/109.18 Current number of equations to process: 355
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2297
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4071]
% 109.22/109.18 ifeq(product(h,identity,A),true,product(A,multiply(h,j),b),true) -> true
% 109.22/109.18 Current number of equations to process: 354
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2298
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4072]
% 109.22/109.18 ifeq(product(identity,h,A),true,product(A,multiply(h,j),b),true) -> true
% 109.22/109.18 Current number of equations to process: 353
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2299
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4073]
% 109.22/109.18 ifeq(product(identity,b,A),true,product(h,multiply(h,j),A),true) -> true
% 109.22/109.18 Current number of equations to process: 352
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2300
% 109.22/109.18 New rule produced :
% 109.22/109.18 [4074]
% 109.22/109.18 ifeq(product(multiply(h,j),A,identity),true,product(b,A,h),true) -> true
% 109.22/109.18 Current number of equations to process: 351
% 109.22/109.18 Current number of ordered equations: 0
% 109.22/109.18 Current number of rules: 2301
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4075]
% 109.93/109.87 ifeq(product(identity,A,multiply(h,j)),true,product(h,A,b),true) -> true
% 109.93/109.87 Current number of equations to process: 350
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2302
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4076]
% 109.93/109.87 ifeq(product(h,multiply(h,j),A),true,product(A,identity,b),true) -> true
% 109.93/109.87 Current number of equations to process: 348
% 109.93/109.87 Current number of ordered equations: 1
% 109.93/109.87 Current number of rules: 2303
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4077]
% 109.93/109.87 ifeq(product(h,multiply(h,j),A),true,product(b,identity,A),true) -> true
% 109.93/109.87 Current number of equations to process: 348
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2304
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4078] ifeq(product(a,h,A),true,product(A,multiply(h,j),c),true) -> true
% 109.93/109.87 Current number of equations to process: 347
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2305
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4079] ifeq(product(b,A,multiply(h,j)),true,product(j,A,b),true) -> true
% 109.93/109.87 Current number of equations to process: 346
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2306
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4080] ifeq(product(h,h,A),true,product(A,multiply(h,j),j),true) -> true
% 109.93/109.87 Current number of equations to process: 344
% 109.93/109.87 Current number of ordered equations: 1
% 109.93/109.87 Current number of rules: 2307
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4081] ifeq(product(multiply(h,j),A,b),true,product(b,A,j),true) -> true
% 109.93/109.87 Current number of equations to process: 344
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2308
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4082]
% 109.93/109.87 ifeq(product(multiply(h,j),inverse(b),A),true,product(h,A,identity),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 343
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2309
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4083]
% 109.93/109.87 ifeq(product(b,inverse(multiply(h,j)),A),true,product(h,identity,A),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 342
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2310
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4084]
% 109.93/109.87 ifeq(product(identity,multiply(h,j),A),true,product(inverse(h),b,A),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 341
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2311
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4085]
% 109.93/109.87 ifeq(product(A,h,inverse(multiply(h,j))),true,product(A,b,identity),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 340
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2312
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4086]
% 109.93/109.87 ifeq(product(A,inverse(multiply(h,j)),h),true,product(A,identity,b),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 339
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2313
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4087]
% 109.93/109.87 ifeq(product(inverse(h),A,multiply(h,j)),true,product(identity,A,b),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 338
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2314
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4088]
% 109.93/109.87 ifeq(product(multiply(h,j),A,inverse(h)),true,product(b,A,identity),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 337
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2315
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4089]
% 109.93/109.87 ifeq(product(h,identity,A),true,product(b,inverse(multiply(h,j)),A),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 336
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2316
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4090]
% 109.93/109.87 ifeq(product(inverse(b),h,A),true,product(A,multiply(h,j),identity),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 335
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2317
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4091]
% 109.93/109.87 ifeq(product(inverse(h),b,A),true,product(identity,multiply(h,j),A),true) ->
% 109.93/109.87 true
% 109.93/109.87 Current number of equations to process: 334
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2318
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4092]
% 109.93/109.87 ifeq(product(multiply(A,h),multiply(h,j),B),true,product(A,b,B),true) -> true
% 109.93/109.87 Current number of equations to process: 333
% 109.93/109.87 Current number of ordered equations: 0
% 109.93/109.87 Current number of rules: 2319
% 109.93/109.87 New rule produced :
% 109.93/109.87 [4093]
% 109.93/109.87 ifeq(product(A,h,B),true,product(A,b,multiply(B,multiply(h,j))),true) -> true
% 109.93/109.87 Current number of equations to process: 331
% 109.93/109.87 Current number of ordered equations: 1
% 111.52/111.45 Current number of rules: 2320
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4094]
% 111.52/111.45 ifeq(product(multiply(h,j),A,B),true,product(h,B,multiply(b,A)),true) -> true
% 111.52/111.45 Current number of equations to process: 331
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2321
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4095]
% 111.52/111.45 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(h,j)),b),true) -> true
% 111.52/111.45 Current number of equations to process: 329
% 111.52/111.45 Current number of ordered equations: 1
% 111.52/111.45 Current number of rules: 2322
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4096]
% 111.52/111.45 ifeq(product(b,A,B),true,product(h,multiply(h,multiply(j,A)),B),true) -> true
% 111.52/111.45 Current number of equations to process: 329
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2323
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4097]
% 111.52/111.45 ifeq(product(h,multiply(h,multiply(j,A)),B),true,product(b,A,B),true) -> true
% 111.52/111.45 Current number of equations to process: 328
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2324
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4098]
% 111.52/111.45 ifeq(product(A,h,B),true,product(B,multiply(h,j),multiply(A,b)),true) -> true
% 111.52/111.45 Current number of equations to process: 326
% 111.52/111.45 Current number of ordered equations: 1
% 111.52/111.45 Current number of rules: 2325
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4099]
% 111.52/111.45 ifeq(product(multiply(h,j),A,B),true,product(b,A,multiply(h,B)),true) -> true
% 111.52/111.45 Current number of equations to process: 326
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2326
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4100]
% 111.52/111.45 ifeq(product(A,b,B),true,product(multiply(A,h),multiply(h,j),B),true) -> true
% 111.52/111.45 Current number of equations to process: 324
% 111.52/111.45 Current number of ordered equations: 1
% 111.52/111.45 Current number of rules: 2327
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4101]
% 111.52/111.45 ifeq(product(A,B,multiply(h,j)),true,product(multiply(h,A),B,b),true) -> true
% 111.52/111.45 Current number of equations to process: 324
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2328
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4102] product(inverse(h),multiply(inverse(k),j),identity) -> true
% 111.52/111.45 Current number of equations to process: 330
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2329
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4103]
% 111.52/111.45 ifeq2(product(inverse(j),identity,A),true,multiply(inverse(h),inverse(k)),A)
% 111.52/111.45 -> A
% 111.52/111.45 Current number of equations to process: 331
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2330
% 111.52/111.45 New rule produced :
% 111.52/111.45 [4104]
% 111.52/111.45 ifeq2(product(inverse(j),identity,A),true,A,multiply(inverse(h),inverse(k)))
% 111.52/111.45 -> multiply(inverse(h),inverse(k))
% 111.52/111.45 Current number of equations to process: 330
% 111.52/111.45 Current number of ordered equations: 0
% 111.52/111.45 Current number of rules: 2331
% 111.52/111.45 New rule produced : [4105] multiply(inverse(h),inverse(k)) -> inverse(j)
% 111.52/111.45 Rule [1289] product(j,multiply(inverse(h),inverse(k)),identity) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [1675] product(inverse(j),identity,multiply(inverse(h),inverse(k))) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2605]
% 111.52/111.45 product(h,multiply(b,multiply(inverse(h),inverse(k))),identity) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2606]
% 111.52/111.45 ifeq2(product(j,multiply(inverse(h),inverse(k)),A),true,A,identity) ->
% 111.52/111.45 identity collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2607]
% 111.52/111.45 ifeq2(product(j,multiply(inverse(h),inverse(k)),A),true,identity,A) -> A
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2620] product(j,identity,inverse(multiply(inverse(h),inverse(k)))) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2622] product(identity,inverse(multiply(inverse(h),inverse(k))),j) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2623] product(identity,multiply(inverse(h),inverse(k)),inverse(j)) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule [2624] product(multiply(A,j),multiply(inverse(h),inverse(k)),A) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2631]
% 111.52/111.45 ifeq(product(multiply(inverse(h),inverse(k)),A,B),true,product(j,B,A),true)
% 111.52/111.45 -> true collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2632]
% 111.52/111.45 ifeq(product(A,j,identity),true,product(A,identity,multiply(inverse(h),
% 111.52/111.45 inverse(k))),true) -> true
% 111.52/111.45 collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2633]
% 111.52/111.45 ifeq(product(A,identity,j),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 111.52/111.45 -> true collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2634]
% 111.52/111.45 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(identity,A,identity),true)
% 111.52/111.45 -> true collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2635]
% 111.52/111.45 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(identity,identity,A),true)
% 111.52/111.45 -> true collapsed.
% 111.52/111.45 Rule
% 111.52/111.45 [2636]
% 111.52/111.45 ifeq(product(identity,identity,A),true,product(j,multiply(inverse(h),
% 111.52/111.45 inverse(k)),A),true) -> true
% 112.72/112.62 collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2637]
% 112.72/112.62 ifeq(product(identity,multiply(inverse(h),inverse(k)),A),true,product(j,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2638]
% 112.72/112.62 ifeq(product(b,multiply(inverse(h),inverse(k)),A),true,product(h,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2639]
% 112.72/112.62 ifeq(product(j,identity,A),true,product(A,multiply(inverse(h),inverse(k)),identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2641]
% 112.72/112.62 ifeq(product(A,j,B),true,product(B,multiply(inverse(h),inverse(k)),A),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2642]
% 112.72/112.62 ifeq(product(multiply(inverse(h),inverse(k)),A,identity),true,product(identity,A,j),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2643]
% 112.72/112.62 ifeq(product(identity,A,multiply(inverse(h),inverse(k))),true,product(j,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2644]
% 112.72/112.62 ifeq(product(j,multiply(inverse(h),inverse(k)),A),true,product(A,identity,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2645]
% 112.72/112.62 ifeq(product(identity,inverse(multiply(inverse(h),inverse(k))),A),true,
% 112.72/112.62 product(j,identity,A),true) -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2646]
% 112.72/112.62 ifeq(product(identity,multiply(inverse(h),inverse(k)),A),true,product(
% 112.72/112.62 inverse(j),identity,A),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2647]
% 112.72/112.62 ifeq(product(A,j,inverse(multiply(inverse(h),inverse(k)))),true,product(A,identity,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2648]
% 112.72/112.62 ifeq(product(A,inverse(multiply(inverse(h),inverse(k))),j),true,product(A,identity,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2649]
% 112.72/112.62 ifeq(product(inverse(h),A,multiply(inverse(h),inverse(k))),true,product(k,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2650]
% 112.72/112.62 ifeq(product(multiply(inverse(h),inverse(k)),A,inverse(h)),true,product(identity,A,k),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2651]
% 112.72/112.62 ifeq(product(inverse(j),A,multiply(inverse(h),inverse(k))),true,product(identity,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2652]
% 112.72/112.62 ifeq(product(multiply(inverse(h),inverse(k)),A,inverse(j)),true,product(identity,A,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2653]
% 112.72/112.62 ifeq(product(j,identity,A),true,product(identity,inverse(multiply(inverse(h),
% 112.72/112.62 inverse(k))),A),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2654]
% 112.72/112.62 ifeq(product(inverse(j),identity,A),true,product(identity,multiply(inverse(h),
% 112.72/112.62 inverse(k)),A),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2806]
% 112.72/112.62 ifeq(product(multiply(A,j),multiply(inverse(h),inverse(k)),B),true,product(A,identity,B),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2807]
% 112.72/112.62 ifeq(product(A,j,B),true,product(A,identity,multiply(B,multiply(inverse(h),
% 112.72/112.62 inverse(k)))),true) ->
% 112.72/112.62 true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2808]
% 112.72/112.62 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(h),inverse(k))),identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2811]
% 112.72/112.62 ifeq(product(multiply(inverse(h),inverse(k)),A,B),true,product(identity,A,
% 112.72/112.62 multiply(j,B)),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2812]
% 112.72/112.62 ifeq(product(A,identity,B),true,product(multiply(A,j),multiply(inverse(h),
% 112.72/112.62 inverse(k)),B),true) ->
% 112.72/112.62 true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [2813]
% 112.72/112.62 ifeq(product(A,B,multiply(inverse(h),inverse(k))),true,product(multiply(j,A),B,identity),true)
% 112.72/112.62 -> true collapsed.
% 112.72/112.62 Rule [3719] product(b,multiply(inverse(h),inverse(k)),inverse(h)) -> true
% 112.72/112.62 collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [3781]
% 112.72/112.62 product(inverse(h),identity,multiply(b,multiply(inverse(h),inverse(k)))) ->
% 112.72/112.62 true collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [4103]
% 112.72/112.62 ifeq2(product(inverse(j),identity,A),true,multiply(inverse(h),inverse(k)),A)
% 112.72/112.62 -> A collapsed.
% 112.72/112.62 Rule
% 112.72/112.62 [4104]
% 112.72/112.62 ifeq2(product(inverse(j),identity,A),true,A,multiply(inverse(h),inverse(k)))
% 112.72/112.62 -> multiply(inverse(h),inverse(k)) collapsed.
% 112.72/112.62 Current number of equations to process: 336
% 112.72/112.62 Current number of ordered equations: 0
% 112.72/112.62 Current number of rules: 2290
% 112.72/112.62 New rule produced :
% 112.72/112.62 [4106]
% 112.72/112.62 ifeq2(product(inverse(j),multiply(k,A),B),true,multiply(inverse(h),A),B) -> B
% 112.72/112.62 Current number of equations to process: 337
% 112.72/112.62 Current number of ordered equations: 0
% 112.72/112.62 Current number of rules: 2291
% 112.72/112.62 New rule produced :
% 112.72/112.62 [4107]
% 112.72/112.62 ifeq2(product(inverse(j),multiply(k,A),B),true,B,multiply(inverse(h),A)) ->
% 113.23/113.14 multiply(inverse(h),A)
% 113.23/113.14 Current number of equations to process: 336
% 113.23/113.14 Current number of ordered equations: 0
% 113.23/113.14 Current number of rules: 2292
% 113.23/113.14 New rule produced :
% 113.23/113.14 [4108] multiply(inverse(h),A) -> multiply(inverse(j),multiply(k,A))
% 113.23/113.14 Rule
% 113.23/113.14 [363]
% 113.23/113.14 ifeq(product(k,A,B),true,product(j,multiply(inverse(h),A),B),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [734]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(k,A,B),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [1292] product(j,multiply(inverse(h),A),multiply(k,A)) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [1508] multiply(inverse(h),j) -> b collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [1569]
% 113.23/113.14 ifeq(product(j,A,B),true,product(b,A,multiply(inverse(h),B)),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [1571]
% 113.23/113.14 ifeq(product(A,B,j),true,product(multiply(inverse(h),A),B,b),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [1678] product(inverse(j),multiply(k,A),multiply(inverse(h),A)) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [1716]
% 113.23/113.14 ifeq(product(k,A,B),true,product(inverse(j),B,multiply(inverse(h),A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule [1798] product(j,multiply(inverse(h),multiply(inverse(k),A)),A) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [1848]
% 113.23/113.14 ifeq(product(b,A,multiply(inverse(h),B)),true,product(j,A,B),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [1851]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,b),true,product(A,B,j),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [2257] product(j,multiply(inverse(b),multiply(inverse(h),A)),A) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2428]
% 113.23/113.14 ifeq(product(inverse(b),multiply(inverse(h),A),B),true,product(j,B,A),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2625] product(h,multiply(b,multiply(inverse(h),A)),multiply(k,A)) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2629] ifeq2(product(j,multiply(inverse(h),A),B),true,multiply(k,A),B) -> B
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2630]
% 113.23/113.14 ifeq2(product(j,multiply(inverse(h),A),B),true,B,multiply(k,A)) ->
% 113.23/113.14 multiply(k,A) collapsed.
% 113.23/113.14 Rule [2655] multiply(j,multiply(inverse(h),A)) -> multiply(k,A) collapsed.
% 113.23/113.14 Rule [2657] product(multiply(k,A),inverse(multiply(inverse(h),A)),j) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2662]
% 113.23/113.14 product(multiply(inverse(multiply(k,A)),j),multiply(inverse(h),A),identity)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2663]
% 113.23/113.14 product(identity,multiply(inverse(h),A),multiply(inverse(j),multiply(k,A)))
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2666]
% 113.23/113.14 product(multiply(A,j),multiply(inverse(h),B),multiply(A,multiply(k,B))) ->
% 113.23/113.14 true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2671]
% 113.23/113.14 ifeq(product(A,j,identity),true,product(A,multiply(k,B),multiply(inverse(h),B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2672]
% 113.23/113.14 ifeq(product(A,identity,j),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2673]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(identity,B,multiply(k,A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2674]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(identity,multiply(k,A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2675]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),identity,B),true,product(j,B,multiply(k,A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2676]
% 113.23/113.14 ifeq(product(multiply(k,A),identity,B),true,product(j,multiply(inverse(h),A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2677]
% 113.23/113.14 ifeq(product(identity,multiply(inverse(h),A),B),true,product(j,B,multiply(k,A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2678]
% 113.23/113.14 ifeq(product(b,multiply(inverse(h),A),B),true,product(h,B,multiply(k,A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2679]
% 113.23/113.14 ifeq(product(j,identity,A),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2680]
% 113.23/113.14 ifeq(product(identity,j,A),true,product(A,multiply(inverse(h),B),multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2681]
% 113.23/113.14 ifeq(product(identity,multiply(k,A),B),true,product(j,multiply(inverse(h),A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2682]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,identity),true,product(multiply(k,A),B,j),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2683]
% 113.23/113.14 ifeq(product(identity,A,multiply(inverse(h),B)),true,product(j,A,multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2684]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(multiply(k,A),identity,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2685]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(B,identity,multiply(k,A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule [2701] product(k,multiply(A,inverse(multiply(inverse(h),A))),j) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2706]
% 113.23/113.14 product(j,multiply(inverse(h),multiply(A,inverse(multiply(k,A)))),identity)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2707]
% 113.23/113.14 product(j,identity,multiply(k,multiply(A,inverse(multiply(inverse(h),A)))))
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2748]
% 113.23/113.14 product(multiply(inverse(h),c),multiply(inverse(a),inverse(b)),identity) ->
% 113.23/113.14 true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2814]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),inverse(multiply(k,A)),B),true,product(j,B,identity),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2815]
% 113.23/113.14 ifeq(product(multiply(k,A),inverse(multiply(inverse(h),A)),B),true,product(j,identity,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2816]
% 113.23/113.14 ifeq(product(identity,multiply(inverse(h),A),B),true,product(inverse(j),
% 113.23/113.14 multiply(k,A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2817]
% 113.23/113.14 ifeq(product(A,j,inverse(multiply(inverse(h),B))),true,product(A,multiply(k,B),identity),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2818]
% 113.23/113.14 ifeq(product(A,inverse(multiply(inverse(h),B)),j),true,product(A,identity,
% 113.23/113.14 multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2819]
% 113.23/113.14 ifeq(product(inverse(h),A,multiply(inverse(h),B)),true,product(k,A,multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2820]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,inverse(h)),true,product(multiply(k,A),B,k),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2821]
% 113.23/113.14 ifeq(product(inverse(j),A,multiply(inverse(h),B)),true,product(identity,A,
% 113.23/113.14 multiply(k,B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2822]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,inverse(j)),true,product(multiply(k,A),B,identity),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2823]
% 113.23/113.14 ifeq(product(j,identity,A),true,product(multiply(k,B),inverse(multiply(
% 113.23/113.14 inverse(h),B)),A),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2824]
% 113.23/113.14 ifeq(product(inverse(multiply(k,A)),j,B),true,product(B,multiply(inverse(h),A),identity),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2825]
% 113.23/113.14 ifeq(product(inverse(j),multiply(k,A),B),true,product(identity,multiply(
% 113.23/113.14 inverse(h),A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2827]
% 113.23/113.14 ifeq(product(k,multiply(A,inverse(multiply(inverse(h),A))),B),true,product(j,identity,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2834]
% 113.23/113.14 ifeq(product(j,identity,A),true,product(k,multiply(B,inverse(multiply(
% 113.23/113.14 inverse(h),B))),A),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [2970]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),A),B),true,product(B,inverse(A),k),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3012]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),inverse(A)),B),true,product(B,A,k),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3058]
% 113.23/113.14 ifeq(product(k,A,B),true,product(h,multiply(b,multiply(inverse(h),A)),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3059]
% 113.23/113.14 ifeq(product(h,multiply(b,multiply(inverse(h),A)),B),true,product(k,A,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule [3162] product(multiply(inverse(k),j),multiply(inverse(h),A),A) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3191]
% 113.23/113.14 product(multiply(A,j),multiply(inverse(h),inverse(multiply(A,k))),identity)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3259]
% 113.23/113.14 ifeq(product(identity,A,B),true,product(j,multiply(inverse(h),multiply(
% 113.23/113.14 inverse(k),A)),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3260]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),multiply(inverse(k),A)),B),true,product(identity,A,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3285]
% 113.23/113.14 ifeq(product(identity,A,B),true,product(multiply(inverse(k),j),multiply(
% 113.23/113.14 inverse(h),A),B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3287]
% 113.23/113.14 ifeq(product(multiply(inverse(k),j),multiply(inverse(h),A),B),true,product(identity,A,B),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3341]
% 113.23/113.14 ifeq(product(multiply(A,j),multiply(inverse(h),B),C),true,product(A,multiply(k,B),C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3342]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,C),true,product(j,C,multiply(k,
% 113.23/113.14 multiply(A,B))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3343]
% 113.23/113.14 ifeq(product(A,j,B),true,product(A,multiply(k,C),multiply(B,multiply(
% 113.23/113.14 inverse(h),C))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3344]
% 113.23/113.14 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(h),C)),
% 113.23/113.14 multiply(k,C)),true) -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3345]
% 113.23/113.14 ifeq(product(multiply(k,A),B,C),true,product(j,multiply(inverse(h),multiply(A,B)),C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3346]
% 113.23/113.14 ifeq(product(j,multiply(inverse(h),multiply(A,B)),C),true,product(multiply(k,A),B,C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3347]
% 113.23/113.14 ifeq(product(multiply(inverse(h),A),B,C),true,product(multiply(k,A),B,
% 113.23/113.14 multiply(j,C)),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3348]
% 113.23/113.14 ifeq(product(A,j,B),true,product(B,multiply(inverse(h),C),multiply(A,
% 113.23/113.14 multiply(k,C))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3349]
% 113.23/113.14 ifeq(product(A,multiply(k,B),C),true,product(multiply(A,j),multiply(inverse(h),B),C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3350]
% 113.23/113.14 ifeq(product(A,B,multiply(inverse(h),C)),true,product(multiply(j,A),B,
% 113.23/113.14 multiply(k,C)),true) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3370]
% 113.23/113.14 ifeq(product(multiply(A,k),B,C),true,product(multiply(A,j),multiply(inverse(h),B),C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3371]
% 113.23/113.14 ifeq(product(multiply(A,j),multiply(inverse(h),B),C),true,product(multiply(A,k),B,C),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3734]
% 113.23/113.14 product(inverse(h),multiply(k,A),multiply(b,multiply(inverse(h),A))) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [3778] multiply(inverse(h),k) -> multiply(b,inverse(h)) collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3785]
% 113.23/113.14 product(multiply(b,inverse(h)),A,multiply(inverse(h),multiply(k,A))) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [3815] multiply(inverse(h),multiply(j,A)) -> multiply(b,A) collapsed.
% 113.23/113.14 Rule [3819] product(b,multiply(inverse(j),A),multiply(inverse(h),A)) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3864]
% 113.23/113.14 ifeq(product(inverse(j),A,B),true,product(b,B,multiply(inverse(h),A)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3928]
% 113.23/113.14 ifeq(product(j,A,B),true,product(c,A,multiply(a,multiply(inverse(h),B))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3930]
% 113.23/113.14 ifeq(product(A,B,j),true,product(multiply(a,multiply(inverse(h),A)),B,c),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3987]
% 113.23/113.14 ifeq(product(k,A,B),true,product(inverse(h),B,multiply(b,multiply(inverse(h),A))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3992]
% 113.23/113.14 ifeq(product(k,A,B),true,product(multiply(b,inverse(h)),A,multiply(inverse(h),B)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [3995]
% 113.23/113.14 ifeq(product(A,B,k),true,product(multiply(inverse(h),A),B,multiply(b,
% 113.23/113.14 inverse(h))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4007]
% 113.23/113.14 ifeq(product(j,A,B),true,product(identity,A,multiply(inverse(b),multiply(
% 113.23/113.14 inverse(h),B))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4008]
% 113.23/113.14 ifeq(product(A,B,j),true,product(multiply(inverse(b),multiply(inverse(h),A)),B,identity),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4029]
% 113.23/113.14 ifeq(product(multiply(j,A),B,C),true,product(multiply(b,A),B,multiply(
% 113.23/113.14 inverse(h),C)),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4031]
% 113.23/113.14 ifeq(product(A,B,multiply(j,C)),true,product(multiply(inverse(h),A),B,
% 113.23/113.14 multiply(b,C)),true) -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4039]
% 113.23/113.14 ifeq(product(j,A,B),true,product(multiply(C,b),A,multiply(C,multiply(
% 113.23/113.14 inverse(h),B))),true)
% 113.23/113.14 -> true collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4041]
% 113.23/113.14 ifeq(product(A,B,j),true,product(multiply(C,multiply(inverse(h),A)),B,
% 113.23/113.14 multiply(C,b)),true) -> true collapsed.
% 113.23/113.14 Rule [4046] product(multiply(inverse(h),A),multiply(inverse(A),j),b) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [4047] product(multiply(inverse(h),inverse(A)),multiply(A,j),b) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4048]
% 113.23/113.14 product(b,multiply(inverse(h),A),multiply(inverse(h),multiply(k,A))) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [4050] product(b,b,multiply(inverse(h),multiply(k,j))) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [4061] product(identity,multiply(h,j),multiply(inverse(h),b)) -> true
% 113.23/113.14 collapsed.
% 113.23/113.14 Rule [4105] multiply(inverse(h),inverse(k)) -> inverse(j) collapsed.
% 113.23/113.14 Rule
% 113.23/113.14 [4106]
% 113.23/113.14 ifeq2(product(inverse(j),multiply(k,A),B),true,multiply(inverse(h),A),B) -> B
% 116.33/116.21 collapsed.
% 116.33/116.21 Rule
% 116.33/116.21 [4107]
% 116.33/116.21 ifeq2(product(inverse(j),multiply(k,A),B),true,B,multiply(inverse(h),A)) ->
% 116.33/116.21 multiply(inverse(h),A) collapsed.
% 116.33/116.21 Current number of equations to process: 388
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2192
% 116.33/116.21 New rule produced : [4109] multiply(inverse(j),multiply(k,j)) -> b
% 116.33/116.21 Rule [3730] product(identity,b,multiply(inverse(j),multiply(k,j))) -> true
% 116.33/116.21 collapsed.
% 116.33/116.21 Current number of equations to process: 387
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2192
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4110] multiply(inverse(j),inverse(k)) -> multiply(b,inverse(h))
% 116.33/116.21 Current number of equations to process: 386
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2193
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4111] multiply(inverse(j),multiply(k,multiply(j,A))) -> multiply(b,A)
% 116.33/116.21 Current number of equations to process: 385
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2194
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4112] product(b,b,multiply(inverse(j),multiply(k,multiply(k,j)))) -> true
% 116.33/116.21 Current number of equations to process: 387
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2195
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4113]
% 116.33/116.21 product(identity,multiply(h,j),multiply(inverse(j),multiply(k,b))) -> true
% 116.33/116.21 Current number of equations to process: 386
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2196
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4114]
% 116.33/116.21 product(inverse(h),multiply(inverse(k),A),multiply(inverse(j),A)) -> true
% 116.33/116.21 Current number of equations to process: 385
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2197
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4115] ifeq2(product(inverse(h),inverse(k),A),true,inverse(j),A) -> A
% 116.33/116.21 Current number of equations to process: 384
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2198
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4116]
% 116.33/116.21 ifeq2(product(inverse(h),inverse(k),A),true,A,inverse(j)) -> inverse(j)
% 116.33/116.21 Current number of equations to process: 383
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2199
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4117]
% 116.33/116.21 product(j,multiply(inverse(b),multiply(inverse(j),multiply(k,A))),A) -> true
% 116.33/116.21 Current number of equations to process: 382
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2200
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4118]
% 116.33/116.21 product(k,multiply(A,inverse(multiply(inverse(j),multiply(k,A)))),j) -> true
% 116.33/116.21 Current number of equations to process: 381
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2201
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4119]
% 116.33/116.21 product(multiply(inverse(k),j),multiply(inverse(j),multiply(k,A)),A) -> true
% 116.33/116.21 Current number of equations to process: 380
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2202
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4120]
% 116.33/116.21 product(b,multiply(inverse(j),A),multiply(inverse(j),multiply(k,A))) -> true
% 116.33/116.21 Current number of equations to process: 379
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2203
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4121]
% 116.33/116.21 product(multiply(inverse(j),multiply(k,A)),multiply(inverse(A),j),b) -> true
% 116.33/116.21 Current number of equations to process: 378
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2204
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4122]
% 116.33/116.21 product(multiply(inverse(j),multiply(k,inverse(A))),multiply(A,j),b) -> true
% 116.33/116.21 Current number of equations to process: 377
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2205
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4123]
% 116.33/116.21 product(multiply(inverse(j),multiply(k,c)),multiply(inverse(a),inverse(b)),identity)
% 116.33/116.21 -> true
% 116.33/116.21 Current number of equations to process: 376
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2206
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4124]
% 116.33/116.21 product(j,identity,multiply(k,multiply(A,inverse(multiply(inverse(j),
% 116.33/116.21 multiply(k,A)))))) -> true
% 116.33/116.21 Current number of equations to process: 375
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2207
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4125]
% 116.33/116.21 product(multiply(A,j),multiply(inverse(j),multiply(k,inverse(multiply(A,k)))),identity)
% 116.33/116.21 -> true
% 116.33/116.21 Current number of equations to process: 374
% 116.33/116.21 Current number of ordered equations: 0
% 116.33/116.21 Current number of rules: 2208
% 116.33/116.21 New rule produced :
% 116.33/116.21 [4126]
% 116.33/116.21 product(multiply(b,inverse(h)),A,multiply(inverse(j),multiply(k,multiply(k,A))))
% 117.52/117.46 -> true
% 117.52/117.46 Current number of equations to process: 373
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2209
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4127]
% 117.52/117.46 ifeq(product(k,inverse(k),A),true,product(j,inverse(j),A),true) -> true
% 117.52/117.46 Current number of equations to process: 392
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2210
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4128]
% 117.52/117.46 ifeq(product(A,inverse(h),k),true,product(A,inverse(j),identity),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 390
% 117.52/117.46 Current number of ordered equations: 1
% 117.52/117.46 Current number of rules: 2211
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4129]
% 117.52/117.46 ifeq(product(inverse(k),j,A),true,product(inverse(h),A,identity),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 390
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2212
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4130]
% 117.52/117.46 ifeq(product(A,k,inverse(h)),true,product(A,identity,inverse(j)),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 389
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2213
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4131]
% 117.52/117.46 ifeq(product(identity,inverse(k),A),true,product(h,inverse(j),A),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 388
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2214
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4132]
% 117.52/117.46 ifeq(product(j,inverse(j),A),true,product(k,inverse(k),A),true) -> true
% 117.52/117.46 Current number of equations to process: 401
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2215
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4133]
% 117.52/117.46 ifeq(product(h,A,inverse(k)),true,product(identity,A,inverse(j)),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 1
% 117.52/117.46 Current number of rules: 2216
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4134]
% 117.52/117.46 ifeq(product(h,inverse(j),A),true,product(identity,inverse(k),A),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2217
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4135]
% 117.52/117.46 ifeq(product(inverse(k),A,h),true,product(inverse(j),A,identity),true) ->
% 117.52/117.46 true
% 117.52/117.46 Current number of equations to process: 398
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2218
% 117.52/117.46 New rule produced : [4136] product(h,inverse(j),inverse(k)) -> true
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2219
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4137] product(identity,inverse(k),multiply(h,inverse(j))) -> true
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2220
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4138]
% 117.52/117.46 product(multiply(A,inverse(h)),inverse(k),multiply(A,inverse(j))) -> true
% 117.52/117.46 Current number of equations to process: 401
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2221
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4139] ifeq2(product(multiply(h,inverse(j)),k,A),true,A,identity) -> identity
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 1
% 117.52/117.46 Current number of rules: 2222
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4140] ifeq2(product(multiply(h,inverse(j)),k,A),true,identity,A) -> A
% 117.52/117.46 Current number of equations to process: 399
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2223
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4141]
% 117.52/117.46 ifeq(product(A,inverse(h),identity),true,product(A,inverse(j),inverse(k)),true)
% 117.52/117.46 -> true
% 117.52/117.46 Current number of equations to process: 398
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2224
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4142]
% 117.52/117.46 ifeq(product(A,identity,inverse(h)),true,product(A,inverse(k),inverse(j)),true)
% 117.52/117.46 -> true
% 117.52/117.46 Current number of equations to process: 397
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2225
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4143]
% 117.52/117.46 ifeq(product(inverse(h),inverse(k),A),true,product(identity,A,inverse(j)),true)
% 117.52/117.46 -> true
% 117.52/117.46 Current number of equations to process: 395
% 117.52/117.46 Current number of ordered equations: 1
% 117.52/117.46 Current number of rules: 2226
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4144]
% 117.52/117.46 ifeq(product(inverse(h),inverse(k),A),true,product(identity,inverse(j),A),true)
% 117.52/117.46 -> true
% 117.52/117.46 Current number of equations to process: 395
% 117.52/117.46 Current number of ordered equations: 0
% 117.52/117.46 Current number of rules: 2227
% 117.52/117.46 New rule produced :
% 117.52/117.46 [4145]
% 117.52/117.46 ifeq(product(inverse(k),identity,A),true,product(inverse(h),A,inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 394
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2228
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4146]
% 118.83/118.72 ifeq(product(identity,inverse(k),A),true,product(inverse(h),A,inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 393
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2229
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4147]
% 118.83/118.72 ifeq(product(inverse(h),identity,A),true,product(A,inverse(k),inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 392
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2230
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4148]
% 118.83/118.72 ifeq(product(identity,inverse(h),A),true,product(A,inverse(k),inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 391
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2231
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4149]
% 118.83/118.72 ifeq(product(identity,inverse(j),A),true,product(inverse(h),inverse(k),A),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 390
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2232
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4150]
% 118.83/118.72 ifeq(product(inverse(k),A,identity),true,product(inverse(j),A,inverse(h)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 389
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2233
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4151]
% 118.83/118.72 ifeq(product(identity,A,inverse(k)),true,product(inverse(h),A,inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 388
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2234
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4152]
% 118.83/118.72 ifeq(product(inverse(h),inverse(k),A),true,product(A,identity,inverse(j)),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 387
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2235
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4153] ifeq(product(inverse(j),k,A),true,product(h,A,identity),true) -> true
% 118.83/118.72 Current number of equations to process: 406
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2236
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4154] product(multiply(h,inverse(j)),identity,inverse(k)) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2237
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4155] product(inverse(multiply(h,inverse(j))),identity,k) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2238
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4156] product(multiply(h,inverse(j)),multiply(k,A),A) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2239
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4157] product(identity,k,inverse(multiply(h,inverse(j)))) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2240
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4158] product(multiply(A,multiply(h,inverse(j))),k,A) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2241
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4159]
% 118.83/118.72 product(identity,A,multiply(h,multiply(inverse(j),multiply(k,A)))) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2242
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4160]
% 118.83/118.72 product(inverse(h),multiply(inverse(j),multiply(k,inverse(h))),identity) ->
% 118.83/118.72 true
% 118.83/118.72 Current number of equations to process: 427
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2243
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4161]
% 118.83/118.72 product(multiply(inverse(j),multiply(k,inverse(h))),inverse(h),identity) ->
% 118.83/118.72 true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2244
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4162]
% 118.83/118.72 ifeq(product(A,multiply(h,inverse(j)),identity),true,product(A,identity,k),true)
% 118.83/118.72 -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 1
% 118.83/118.72 Current number of rules: 2245
% 118.83/118.72 New rule produced :
% 118.83/118.72 [4163]
% 118.83/118.72 ifeq(product(k,A,B),true,product(multiply(h,inverse(j)),B,A),true) -> true
% 118.83/118.72 Current number of equations to process: 426
% 118.83/118.72 Current number of ordered equations: 0
% 118.83/118.72 Current number of rules: 2246
% 118.83/118.72 New rule produced :
% 119.44/119.38 [4164]
% 119.44/119.38 ifeq(product(A,identity,multiply(h,inverse(j))),true,product(A,k,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 425
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2247
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4165]
% 119.44/119.38 ifeq(product(multiply(h,inverse(j)),k,A),true,product(identity,A,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 423
% 119.44/119.38 Current number of ordered equations: 1
% 119.44/119.38 Current number of rules: 2248
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4166]
% 119.44/119.38 ifeq(product(multiply(h,inverse(j)),k,A),true,product(identity,identity,A),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 423
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2249
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4167]
% 119.44/119.38 ifeq(product(identity,identity,A),true,product(multiply(h,inverse(j)),k,A),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 421
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2250
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4168]
% 119.44/119.38 ifeq(product(identity,k,A),true,product(multiply(h,inverse(j)),A,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 420
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2251
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4169]
% 119.44/119.38 ifeq(product(multiply(h,inverse(j)),identity,A),true,product(A,k,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 419
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2252
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4170]
% 119.44/119.38 ifeq(product(identity,multiply(h,inverse(j)),A),true,product(A,k,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 418
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2253
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4171]
% 119.44/119.38 ifeq(product(k,A,identity),true,product(identity,A,multiply(h,inverse(j))),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 415
% 119.44/119.38 Current number of ordered equations: 1
% 119.44/119.38 Current number of rules: 2254
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4172]
% 119.44/119.38 ifeq(product(A,multiply(h,inverse(j)),B),true,product(B,k,A),true) -> true
% 119.44/119.38 Rule
% 119.44/119.38 [4170]
% 119.44/119.38 ifeq(product(identity,multiply(h,inverse(j)),A),true,product(A,k,identity),true)
% 119.44/119.38 -> true collapsed.
% 119.44/119.38 Current number of equations to process: 415
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2254
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4173]
% 119.44/119.38 ifeq(product(identity,A,k),true,product(multiply(h,inverse(j)),A,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 414
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2255
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4174]
% 119.44/119.38 ifeq(product(multiply(h,inverse(j)),k,A),true,product(A,identity,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 412
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2256
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4175]
% 119.44/119.38 ifeq2(product(inverse(h),A,B),true,multiply(inverse(j),multiply(k,A)),B) -> B
% 119.44/119.38 Current number of equations to process: 411
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2257
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4176]
% 119.44/119.38 ifeq(product(identity,inverse(k),A),true,product(multiply(h,inverse(j)),identity,A),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 410
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2258
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4177]
% 119.44/119.38 ifeq(product(identity,k,A),true,product(inverse(multiply(h,inverse(j))),identity,A),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 409
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2259
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4178]
% 119.44/119.38 ifeq(product(A,multiply(h,inverse(j)),inverse(k)),true,product(A,identity,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 408
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2260
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4179]
% 119.44/119.38 ifeq(product(A,inverse(k),multiply(h,inverse(j))),true,product(A,identity,identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 407
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2261
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4180]
% 119.44/119.38 ifeq(product(multiply(h,inverse(j)),j,A),true,product(A,inverse(h),identity),true)
% 119.44/119.38 -> true
% 119.44/119.38 Current number of equations to process: 406
% 119.44/119.38 Current number of ordered equations: 0
% 119.44/119.38 Current number of rules: 2262
% 119.44/119.38 New rule produced :
% 119.44/119.38 [4181]
% 119.44/119.38 ifeq(product(inverse(multiply(h,inverse(j))),A,k),true,product(identity,A,identity),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 405
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2263
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4182]
% 120.14/120.06 ifeq(product(k,A,inverse(multiply(h,inverse(j)))),true,product(identity,A,identity),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 404
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2264
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4183]
% 120.14/120.06 ifeq(product(multiply(h,inverse(j)),identity,A),true,product(identity,
% 120.14/120.06 inverse(k),A),true) ->
% 120.14/120.06 true
% 120.14/120.06 Current number of equations to process: 403
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2265
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4184]
% 120.14/120.06 ifeq(product(inverse(multiply(h,inverse(j))),identity,A),true,product(identity,k,A),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 402
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2266
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4185]
% 120.14/120.06 ifeq(product(j,A,B),true,product(b,A,multiply(inverse(j),multiply(k,B))),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 401
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2267
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4186]
% 120.14/120.06 ifeq(product(A,B,j),true,product(multiply(inverse(j),multiply(k,A)),B,b),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 400
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2268
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4187]
% 120.14/120.06 ifeq(product(b,A,multiply(inverse(j),multiply(k,B))),true,product(j,A,B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 399
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2269
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4188]
% 120.14/120.06 ifeq(product(multiply(inverse(j),multiply(k,A)),B,b),true,product(A,B,j),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 398
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2270
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4189]
% 120.14/120.06 ifeq(product(multiply(A,inverse(h)),inverse(k),B),true,product(A,inverse(j),B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 396
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2271
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4190]
% 120.14/120.06 ifeq(product(inverse(k),A,B),true,product(inverse(h),B,multiply(inverse(j),A)),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 394
% 120.14/120.06 Current number of ordered equations: 1
% 120.14/120.06 Current number of rules: 2272
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4191]
% 120.14/120.06 ifeq(product(A,inverse(h),B),true,product(A,inverse(j),multiply(B,inverse(k))),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 394
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2273
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4192]
% 120.14/120.06 ifeq(product(A,B,inverse(h)),true,product(A,multiply(B,inverse(k)),inverse(j)),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 392
% 120.14/120.06 Current number of ordered equations: 1
% 120.14/120.06 Current number of rules: 2274
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4193]
% 120.14/120.06 ifeq(product(inverse(j),A,B),true,product(inverse(h),multiply(inverse(k),A),B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 392
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2275
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4194]
% 120.14/120.06 ifeq(product(inverse(h),multiply(inverse(k),A),B),true,product(inverse(j),A,B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 391
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2276
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4195]
% 120.14/120.06 ifeq(product(A,inverse(h),B),true,product(B,inverse(k),multiply(A,inverse(j))),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 390
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2277
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4196]
% 120.14/120.06 ifeq(product(A,inverse(j),B),true,product(multiply(A,inverse(h)),inverse(k),B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 389
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2278
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4197]
% 120.14/120.06 ifeq(product(multiply(A,multiply(h,inverse(j))),k,B),true,product(A,identity,B),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 388
% 120.14/120.06 Current number of ordered equations: 0
% 120.14/120.06 Current number of rules: 2279
% 120.14/120.06 New rule produced :
% 120.14/120.06 [4198]
% 120.14/120.06 ifeq(product(A,multiply(h,inverse(j)),B),true,product(A,identity,multiply(B,k)),true)
% 120.14/120.06 -> true
% 120.14/120.06 Current number of equations to process: 387
% 120.14/120.06 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2280
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4199]
% 121.85/121.73 ifeq(product(identity,A,B),true,product(multiply(h,inverse(j)),multiply(k,A),B),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 385
% 121.85/121.73 Current number of ordered equations: 1
% 121.85/121.73 Current number of rules: 2281
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4200]
% 121.85/121.73 ifeq(product(A,B,multiply(h,inverse(j))),true,product(A,multiply(B,k),identity),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 385
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2282
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4201]
% 121.85/121.73 ifeq(product(multiply(h,inverse(j)),multiply(k,A),B),true,product(identity,A,B),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 384
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2283
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4202]
% 121.85/121.73 ifeq(product(k,A,B),true,product(identity,A,multiply(h,multiply(inverse(j),B))),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 383
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2284
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4203]
% 121.85/121.73 ifeq(product(A,identity,B),true,product(multiply(A,multiply(h,inverse(j))),k,B),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 381
% 121.85/121.73 Current number of ordered equations: 1
% 121.85/121.73 Current number of rules: 2285
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4204]
% 121.85/121.73 ifeq(product(A,B,k),true,product(multiply(h,multiply(inverse(j),A)),B,identity),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 381
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2286
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4205]
% 121.85/121.73 ifeq2(product(inverse(h),A,B),true,B,multiply(inverse(j),multiply(k,A))) ->
% 121.85/121.73 multiply(inverse(j),multiply(k,A))
% 121.85/121.73 Current number of equations to process: 380
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2287
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4206]
% 121.85/121.73 ifeq(product(inverse(b),multiply(inverse(j),multiply(k,A)),B),true,product(j,B,A),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 379
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2288
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4207]
% 121.85/121.73 ifeq(product(j,multiply(inverse(j),multiply(k,A)),B),true,product(B,inverse(A),k),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 378
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2289
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4208]
% 121.85/121.73 ifeq(product(j,multiply(inverse(j),multiply(k,inverse(A))),B),true,product(B,A,k),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 377
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2290
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4209]
% 121.85/121.73 ifeq(product(inverse(j),A,B),true,product(b,B,multiply(inverse(j),multiply(k,A))),true)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 376
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2291
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4210] product(h,multiply(inverse(j),multiply(k,A)),A) -> true
% 121.85/121.73 Current number of equations to process: 430
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2292
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4211]
% 121.85/121.73 product(multiply(inverse(j),multiply(k,A)),inverse(A),inverse(h)) -> true
% 121.85/121.73 Current number of equations to process: 433
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2293
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4212]
% 121.85/121.73 product(multiply(inverse(j),multiply(k,inverse(A))),A,inverse(h)) -> true
% 121.85/121.73 Current number of equations to process: 432
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2294
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4213]
% 121.85/121.73 product(identity,A,multiply(inverse(j),multiply(k,multiply(h,A)))) -> true
% 121.85/121.73 Current number of equations to process: 433
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2295
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4214]
% 121.85/121.73 product(inverse(h),multiply(A,inverse(multiply(inverse(j),multiply(k,A)))),identity)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 435
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2296
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4215]
% 121.85/121.73 product(A,multiply(inverse(j),multiply(k,inverse(multiply(A,inverse(h))))),identity)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 434
% 121.85/121.73 Current number of ordered equations: 0
% 121.85/121.73 Current number of rules: 2297
% 121.85/121.73 New rule produced :
% 121.85/121.73 [4216]
% 121.85/121.73 product(multiply(inverse(multiply(inverse(j),multiply(k,A))),inverse(h)),A,identity)
% 121.85/121.73 -> true
% 121.85/121.73 Current number of equations to process: 433
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2298
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4217]
% 122.45/122.33 product(multiply(A,inverse(h)),B,multiply(A,multiply(inverse(j),multiply(k,B))))
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 432
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2299
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4218]
% 122.45/122.33 ifeq2(product(multiply(A,inverse(j)),k,B),true,multiply(A,inverse(h)),B) -> B
% 122.45/122.33 Current number of equations to process: 431
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2300
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4219]
% 122.45/122.33 ifeq2(product(multiply(A,inverse(j)),k,B),true,B,multiply(A,inverse(h))) ->
% 122.45/122.33 multiply(A,inverse(h))
% 122.45/122.33 Current number of equations to process: 430
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2301
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4220]
% 122.45/122.33 ifeq(product(identity,A,B),true,product(h,multiply(inverse(j),multiply(k,A)),B),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 429
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2302
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4221]
% 122.45/122.33 ifeq(product(h,A,B),true,product(identity,A,multiply(inverse(j),multiply(k,B))),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 427
% 122.45/122.33 Current number of ordered equations: 1
% 122.45/122.33 Current number of rules: 2303
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4222]
% 122.45/122.33 ifeq(product(h,multiply(inverse(j),multiply(k,A)),B),true,product(identity,A,B),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 427
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2304
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4223]
% 122.45/122.33 ifeq(product(A,B,h),true,product(multiply(inverse(j),multiply(k,A)),B,identity),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 426
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2305
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4224]
% 122.45/122.33 ifeq(product(A,inverse(h),identity),true,product(A,multiply(inverse(j),
% 122.45/122.33 multiply(k,B)),B),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 423
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2306
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4225]
% 122.45/122.33 ifeq(product(A,identity,inverse(h)),true,product(A,B,multiply(inverse(j),
% 122.45/122.33 multiply(k,B))),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 422
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2307
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4226]
% 122.45/122.33 ifeq(product(inverse(h),A,B),true,product(identity,multiply(inverse(j),
% 122.45/122.33 multiply(k,A)),B),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 420
% 122.45/122.33 Current number of ordered equations: 1
% 122.45/122.33 Current number of rules: 2308
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4227]
% 122.45/122.33 ifeq(product(inverse(h),A,B),true,product(identity,B,multiply(inverse(j),
% 122.45/122.33 multiply(k,A))),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 420
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2309
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4228]
% 122.45/122.33 ifeq(product(A,identity,B),true,product(inverse(h),B,multiply(inverse(j),
% 122.45/122.33 multiply(k,A))),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 419
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2310
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4229]
% 122.45/122.33 ifeq(product(multiply(inverse(j),multiply(k,A)),identity,B),true,product(
% 122.45/122.33 inverse(h),A,B),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 418
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2311
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4230]
% 122.45/122.33 ifeq(product(identity,A,B),true,product(inverse(h),B,multiply(inverse(j),
% 122.45/122.33 multiply(k,A))),true) ->
% 122.45/122.33 true
% 122.45/122.33 Current number of equations to process: 417
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2312
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4231]
% 122.45/122.33 ifeq(product(A,inverse(h),a),true,product(A,multiply(inverse(j),multiply(k,b)),c),true)
% 122.45/122.33 -> true
% 122.45/122.33 Current number of equations to process: 416
% 122.45/122.33 Current number of ordered equations: 0
% 122.45/122.33 Current number of rules: 2313
% 122.45/122.33 New rule produced :
% 122.45/122.33 [4232]
% 122.45/122.33 ifeq(product(multiply(inverse(j),multiply(k,a)),b,A),true,product(inverse(h),c,A),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 414
% 123.55/123.50 Current number of ordered equations: 1
% 123.55/123.50 Current number of rules: 2314
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4233]
% 123.55/123.50 ifeq(product(A,a,inverse(h)),true,product(A,c,multiply(inverse(j),multiply(k,b))),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 414
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2315
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4234]
% 123.55/123.50 ifeq(product(A,inverse(h),h),true,product(A,multiply(inverse(j),multiply(k,b)),j),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 413
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2316
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4235]
% 123.55/123.50 ifeq(product(A,h,inverse(h)),true,product(A,j,multiply(inverse(j),multiply(k,b))),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 412
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2317
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4236]
% 123.55/123.50 ifeq(product(inverse(h),identity,A),true,product(A,B,multiply(inverse(j),
% 123.55/123.50 multiply(k,B))),true) ->
% 123.55/123.50 true
% 123.55/123.50 Current number of equations to process: 411
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2318
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4237]
% 123.55/123.50 ifeq(product(identity,inverse(h),A),true,product(A,B,multiply(inverse(j),
% 123.55/123.50 multiply(k,B))),true) ->
% 123.55/123.50 true
% 123.55/123.50 Current number of equations to process: 410
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2319
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4238]
% 123.55/123.50 ifeq(product(identity,multiply(inverse(j),multiply(k,A)),B),true,product(
% 123.55/123.50 inverse(h),A,B),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 409
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2320
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4239]
% 123.55/123.50 ifeq(product(A,B,identity),true,product(multiply(inverse(j),multiply(k,A)),B,
% 123.55/123.50 inverse(h)),true) -> true
% 123.55/123.50 Current number of equations to process: 408
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2321
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4240]
% 123.55/123.50 ifeq(product(identity,A,B),true,product(inverse(h),A,multiply(inverse(j),
% 123.55/123.50 multiply(k,B))),true) ->
% 123.55/123.50 true
% 123.55/123.50 Current number of equations to process: 407
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2322
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4241]
% 123.55/123.50 ifeq(product(inverse(h),A,B),true,product(multiply(inverse(j),multiply(k,A)),identity,B),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 405
% 123.55/123.50 Current number of ordered equations: 1
% 123.55/123.50 Current number of rules: 2323
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4242]
% 123.55/123.50 ifeq(product(inverse(h),A,B),true,product(B,identity,multiply(inverse(j),
% 123.55/123.50 multiply(k,A))),true) ->
% 123.55/123.50 true
% 123.55/123.50 Current number of equations to process: 405
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2324
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4243]
% 123.55/123.50 ifeq(product(inverse(h),a,A),true,product(A,b,multiply(inverse(j),multiply(k,c))),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 403
% 123.55/123.50 Current number of ordered equations: 1
% 123.55/123.50 Current number of rules: 2325
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4244]
% 123.55/123.50 ifeq(product(inverse(h),c,A),true,product(multiply(inverse(j),multiply(k,a)),b,A),true)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 403
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2326
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4245]
% 123.55/123.50 product(inverse(multiply(A,inverse(j))),multiply(A,inverse(h)),k) -> true
% 123.55/123.50 Current number of equations to process: 444
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2327
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4246]
% 123.55/123.50 product(multiply(A,inverse(j)),multiply(k,inverse(multiply(A,inverse(h)))),identity)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 447
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2328
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4247]
% 123.55/123.50 product(multiply(inverse(multiply(A,inverse(h))),multiply(A,inverse(j))),k,identity)
% 123.55/123.50 -> true
% 123.55/123.50 Current number of equations to process: 446
% 123.55/123.50 Current number of ordered equations: 0
% 123.55/123.50 Current number of rules: 2329
% 123.55/123.50 New rule produced :
% 123.55/123.50 [4248]
% 123.55/123.50 product(identity,k,multiply(inverse(multiply(A,inverse(j))),multiply(A,
% 124.04/123.93 inverse(h)))) ->
% 124.04/123.93 true
% 124.04/123.93 Current number of equations to process: 445
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2330
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4249]
% 124.04/123.93 product(multiply(A,multiply(B,inverse(j))),k,multiply(A,multiply(B,inverse(h))))
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 444
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2331
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4250]
% 124.04/123.93 ifeq(product(inverse(j),k,A),true,product(B,A,multiply(B,inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 443
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2332
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4251]
% 124.04/123.93 ifeq(product(A,multiply(B,inverse(j)),identity),true,product(A,multiply(B,
% 124.04/123.93 inverse(h)),k),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 442
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2333
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4252]
% 124.04/123.93 ifeq(product(A,identity,multiply(B,inverse(j))),true,product(A,k,multiply(B,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 441
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2334
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4253]
% 124.04/123.93 ifeq(product(multiply(A,inverse(j)),k,B),true,product(identity,B,multiply(A,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 439
% 124.04/123.93 Current number of ordered equations: 1
% 124.04/123.93 Current number of rules: 2335
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4254]
% 124.04/123.93 ifeq(product(multiply(A,inverse(j)),k,B),true,product(identity,multiply(A,
% 124.04/123.93 inverse(h)),B),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 439
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2336
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4255]
% 124.04/123.93 ifeq(product(k,identity,A),true,product(multiply(B,inverse(j)),A,multiply(B,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 438
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2337
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4256]
% 124.04/123.93 ifeq(product(multiply(A,inverse(h)),identity,B),true,product(multiply(A,
% 124.04/123.93 inverse(j)),k,B),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 437
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2338
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4257]
% 124.04/123.93 ifeq(product(identity,k,A),true,product(multiply(B,inverse(j)),A,multiply(B,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 436
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2339
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4258]
% 124.04/123.93 ifeq(product(multiply(A,inverse(j)),identity,B),true,product(B,k,multiply(A,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 435
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2340
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4259]
% 124.04/123.93 ifeq(product(identity,multiply(A,inverse(j)),B),true,product(B,k,multiply(A,
% 124.04/123.93 inverse(h))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 434
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2341
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4260]
% 124.04/123.93 ifeq(product(identity,multiply(A,inverse(h)),B),true,product(multiply(A,
% 124.04/123.93 inverse(j)),k,B),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 433
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2342
% 124.04/123.93 New rule produced :
% 124.04/123.93 [4261]
% 124.04/123.93 ifeq(product(k,A,identity),true,product(multiply(B,inverse(h)),A,multiply(B,
% 124.04/123.93 inverse(j))),true)
% 124.04/123.93 -> true
% 124.04/123.93 Current number of equations to process: 432
% 124.04/123.93 Current number of ordered equations: 0
% 124.04/123.93 Current number of rules: 2343
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4262]
% 124.64/124.52 ifeq(product(identity,A,k),true,product(multiply(B,inverse(j)),A,multiply(B,
% 124.64/124.52 inverse(h))),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 431
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2344
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4263]
% 124.64/124.52 ifeq(product(multiply(A,inverse(j)),k,B),true,product(B,identity,multiply(A,
% 124.64/124.52 inverse(h))),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 429
% 124.64/124.52 Current number of ordered equations: 1
% 124.64/124.52 Current number of rules: 2345
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4264]
% 124.64/124.52 ifeq(product(multiply(A,inverse(j)),k,B),true,product(multiply(A,inverse(h)),identity,B),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 429
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2346
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4265]
% 124.64/124.52 ifeq(product(k,A,B),true,product(h,multiply(b,multiply(inverse(j),multiply(k,A))),B),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 428
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2347
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4266]
% 124.64/124.52 ifeq(product(h,multiply(b,multiply(inverse(j),multiply(k,A))),B),true,
% 124.64/124.52 product(k,A,B),true) -> true
% 124.64/124.52 Current number of equations to process: 427
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2348
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4267]
% 124.64/124.52 ifeq(product(j,A,B),true,product(c,A,multiply(a,multiply(inverse(j),multiply(k,B)))),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 426
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2349
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4268]
% 124.64/124.52 ifeq(product(A,B,j),true,product(multiply(a,multiply(inverse(j),multiply(k,A))),B,c),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 425
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2350
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4269]
% 124.64/124.52 ifeq(product(A,inverse(h),j),true,product(A,multiply(inverse(j),multiply(k,
% 124.64/124.52 inverse(h))),k),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 424
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2351
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4270]
% 124.64/124.52 ifeq(product(A,j,inverse(h)),true,product(A,k,multiply(inverse(j),multiply(k,
% 124.64/124.52 inverse(h)))),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 423
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2352
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4271]
% 124.64/124.52 ifeq(product(A,inverse(multiply(inverse(j),multiply(k,A))),B),true,product(
% 124.64/124.52 inverse(h),B,identity),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 421
% 124.64/124.52 Current number of ordered equations: 1
% 124.64/124.52 Current number of rules: 2353
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4272]
% 124.64/124.52 ifeq(product(A,inverse(h),B),true,product(A,multiply(inverse(j),multiply(k,
% 124.64/124.52 inverse(B))),identity),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 421
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2354
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4273]
% 124.64/124.52 ifeq(product(A,B,inverse(h)),true,product(A,identity,multiply(inverse(j),
% 124.64/124.52 multiply(k,inverse(B)))),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 419
% 124.64/124.52 Current number of ordered equations: 1
% 124.64/124.52 Current number of rules: 2355
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4274]
% 124.64/124.52 ifeq(product(multiply(inverse(j),multiply(k,A)),inverse(A),B),true,product(
% 124.64/124.52 inverse(h),identity,B),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 419
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2356
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4275]
% 124.64/124.52 ifeq(product(A,inverse(h),inverse(B)),true,product(A,multiply(inverse(j),
% 124.64/124.52 multiply(k,B)),identity),true)
% 124.64/124.52 -> true
% 124.64/124.52 Current number of equations to process: 418
% 124.64/124.52 Current number of ordered equations: 0
% 124.64/124.52 Current number of rules: 2357
% 124.64/124.52 New rule produced :
% 124.64/124.52 [4276]
% 124.64/124.52 ifeq(product(multiply(inverse(j),multiply(k,inverse(A))),A,B),true,product(
% 125.05/124.95 inverse(h),identity,B),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 416
% 125.05/124.95 Current number of ordered equations: 1
% 125.05/124.95 Current number of rules: 2358
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4277]
% 125.05/124.95 ifeq(product(A,inverse(B),inverse(h)),true,product(A,identity,multiply(
% 125.05/124.95 inverse(j),
% 125.05/124.95 multiply(k,B))),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 416
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2359
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4278]
% 125.05/124.95 ifeq(product(inverse(h),identity,A),true,product(multiply(inverse(j),
% 125.05/124.95 multiply(k,B)),inverse(B),A),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 415
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2360
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4279]
% 125.05/124.95 ifeq(product(inverse(h),identity,A),true,product(multiply(inverse(j),
% 125.05/124.95 multiply(k,inverse(B))),B,A),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 414
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2361
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4280]
% 125.05/124.95 ifeq(product(inverse(multiply(inverse(j),multiply(k,A))),inverse(h),B),true,
% 125.05/124.95 product(B,A,identity),true) -> true
% 125.05/124.95 Current number of equations to process: 413
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2362
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4281]
% 125.05/124.95 ifeq(product(k,inverse(multiply(A,inverse(h))),B),true,product(multiply(A,
% 125.05/124.95 inverse(j)),B,identity),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 412
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2363
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4282]
% 125.05/124.95 ifeq(product(multiply(A,inverse(h)),inverse(k),B),true,product(multiply(A,
% 125.05/124.95 inverse(j)),identity,B),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 411
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2364
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4283]
% 125.05/124.95 ifeq(product(identity,k,A),true,product(inverse(multiply(B,inverse(j))),
% 125.05/124.95 multiply(B,inverse(h)),A),true) -> true
% 125.05/124.95 Current number of equations to process: 410
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2365
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4284]
% 125.05/124.95 ifeq(product(A,multiply(B,inverse(j)),inverse(k)),true,product(A,multiply(B,
% 125.05/124.95 inverse(h)),identity),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 409
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2366
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4285]
% 125.05/124.95 ifeq(product(A,inverse(k),multiply(B,inverse(j))),true,product(A,identity,
% 125.05/124.95 multiply(B,inverse(h))),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 408
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2367
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4286]
% 125.05/124.95 ifeq(product(multiply(A,inverse(j)),j,B),true,product(B,inverse(h),multiply(A,
% 125.05/124.95 inverse(h))),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 407
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2368
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4287]
% 125.05/124.95 ifeq(product(inverse(multiply(A,inverse(j))),B,k),true,product(identity,B,
% 125.05/124.95 multiply(A,inverse(h))),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 406
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2369
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4288]
% 125.05/124.95 ifeq(product(k,A,inverse(multiply(B,inverse(j)))),true,product(multiply(B,
% 125.05/124.95 inverse(h)),A,identity),true)
% 125.05/124.95 -> true
% 125.05/124.95 Current number of equations to process: 405
% 125.05/124.95 Current number of ordered equations: 0
% 125.05/124.95 Current number of rules: 2370
% 125.05/124.95 New rule produced :
% 125.05/124.95 [4289]
% 125.05/124.95 ifeq(product(multiply(A,inverse(j)),identity,B),true,product(multiply(A,
% 125.05/124.95 inverse(h)),
% 127.05/126.96 inverse(k),B),true) ->
% 127.05/126.96 true
% 127.05/126.96 Current number of equations to process: 404
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2371
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4290]
% 127.05/126.96 ifeq(product(inverse(multiply(A,inverse(h))),multiply(A,inverse(j)),B),true,
% 127.05/126.96 product(B,k,identity),true) -> true
% 127.05/126.96 Current number of equations to process: 403
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2372
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4291]
% 127.05/126.96 ifeq(product(inverse(multiply(A,inverse(j))),multiply(A,inverse(h)),B),true,
% 127.05/126.96 product(identity,k,B),true) -> true
% 127.05/126.96 Current number of equations to process: 402
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2373
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4292]
% 127.05/126.96 product(multiply(inverse(multiply(A,inverse(j))),A),inverse(h),k) -> true
% 127.05/126.96 Current number of equations to process: 402
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2374
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4293]
% 127.05/126.96 product(inverse(h),multiply(A,inverse(multiply(k,A))),inverse(j)) -> true
% 127.05/126.96 Current number of equations to process: 402
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2375
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4294]
% 127.05/126.96 ifeq(product(k,multiply(A,inverse(multiply(inverse(j),multiply(k,A)))),B),true,
% 127.05/126.96 product(j,identity,B),true) -> true
% 127.05/126.96 Current number of equations to process: 401
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2376
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4295]
% 127.05/126.96 ifeq(product(j,identity,A),true,product(k,multiply(B,inverse(multiply(
% 127.05/126.96 inverse(j),
% 127.05/126.96 multiply(k,B)))),A),true)
% 127.05/126.96 -> true
% 127.05/126.96 Current number of equations to process: 400
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2377
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4296]
% 127.05/126.96 ifeq(product(identity,A,B),true,product(multiply(inverse(k),j),multiply(
% 127.05/126.96 inverse(j),
% 127.05/126.96 multiply(k,A)),B),true)
% 127.05/126.96 -> true
% 127.05/126.96 Current number of equations to process: 399
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2378
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4297]
% 127.05/126.96 ifeq(product(multiply(inverse(k),j),multiply(inverse(j),multiply(k,A)),B),true,
% 127.05/126.96 product(identity,A,B),true) -> true
% 127.05/126.96 Current number of equations to process: 398
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2379
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4298]
% 127.05/126.96 ifeq(product(k,A,B),true,product(inverse(h),B,multiply(b,multiply(inverse(j),
% 127.05/126.96 multiply(k,A)))),true)
% 127.05/126.96 -> true
% 127.05/126.96 Current number of equations to process: 397
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2380
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4299]
% 127.05/126.96 ifeq(product(k,A,B),true,product(multiply(b,inverse(h)),A,multiply(inverse(j),
% 127.05/126.96 multiply(k,B))),true)
% 127.05/126.96 -> true
% 127.05/126.96 Current number of equations to process: 396
% 127.05/126.96 Current number of ordered equations: 0
% 127.05/126.96 Current number of rules: 2381
% 127.05/126.96 New rule produced :
% 127.05/126.96 [4300]
% 127.05/126.96 ifeq(product(A,B,k),true,product(multiply(inverse(j),multiply(k,A)),B,
% 127.05/126.97 multiply(b,inverse(h))),true) -> true
% 127.05/126.97 Current number of equations to process: 395
% 127.05/126.97 Current number of ordered equations: 0
% 127.05/126.97 Current number of rules: 2382
% 127.05/126.97 New rule produced :
% 127.05/126.97 [4301]
% 127.05/126.97 ifeq(product(j,A,B),true,product(identity,A,multiply(inverse(b),multiply(
% 127.05/126.97 inverse(j),
% 127.05/126.97 multiply(k,B)))),true)
% 127.05/126.97 -> true
% 127.05/126.97 Current number of equations to process: 394
% 127.05/126.97 Current number of ordered equations: 0
% 127.05/126.97 Current number of rules: 2383
% 127.05/126.97 New rule produced :
% 127.05/126.97 [4302]
% 127.05/126.97 ifeq(product(A,B,j),true,product(multiply(inverse(b),multiply(inverse(j),
% 127.05/126.97 multiply(k,A))),B,identity),true)
% 127.05/126.97 -> true
% 127.05/126.97 Current number of equations to process: 393
% 127.05/126.97 Current number of ordered equations: 0
% 127.05/126.97 Current number of rules: 2384
% 127.05/126.97 New rule produced :
% 127.05/126.97 [4303]
% 127.05/126.97 ifeq(product(multiply(A,inverse(h)),B,C),true,product(A,multiply(inverse(j),
% 127.54/127.40 multiply(k,B)),C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 392
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2385
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4304]
% 127.54/127.40 ifeq(product(A,B,C),true,product(inverse(h),C,multiply(inverse(j),multiply(k,
% 127.54/127.40 multiply(A,B)))),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 390
% 127.54/127.40 Current number of ordered equations: 1
% 127.54/127.40 Current number of rules: 2386
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4305]
% 127.54/127.40 ifeq(product(A,inverse(h),B),true,product(A,multiply(inverse(j),multiply(k,C)),
% 127.54/127.40 multiply(B,C)),true) -> true
% 127.54/127.40 Current number of equations to process: 390
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2387
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4306]
% 127.54/127.40 ifeq(product(A,B,inverse(h)),true,product(A,multiply(B,C),multiply(inverse(j),
% 127.54/127.40 multiply(k,C))),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 388
% 127.54/127.40 Current number of ordered equations: 1
% 127.54/127.40 Current number of rules: 2388
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4307]
% 127.54/127.40 ifeq(product(multiply(inverse(j),multiply(k,A)),B,C),true,product(inverse(h),
% 127.54/127.40 multiply(A,B),C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 388
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2389
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4308]
% 127.54/127.40 ifeq(product(inverse(h),A,B),true,product(B,C,multiply(inverse(j),multiply(k,
% 127.54/127.40 multiply(A,C)))),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 386
% 127.54/127.40 Current number of ordered equations: 1
% 127.54/127.40 Current number of rules: 2390
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4309]
% 127.54/127.40 ifeq(product(inverse(h),multiply(A,B),C),true,product(multiply(inverse(j),
% 127.54/127.40 multiply(k,A)),B,C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 386
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2391
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4310]
% 127.54/127.40 ifeq(product(A,inverse(h),B),true,product(B,C,multiply(A,multiply(inverse(j),
% 127.54/127.40 multiply(k,C)))),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 385
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2392
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4311]
% 127.54/127.40 ifeq(product(A,multiply(inverse(j),multiply(k,B)),C),true,product(multiply(A,
% 127.54/127.40 inverse(h)),B,C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 384
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2393
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4312]
% 127.54/127.40 ifeq(product(multiply(A,multiply(B,inverse(j))),k,C),true,product(A,multiply(B,
% 127.54/127.40 inverse(h)),C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 383
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2394
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4313]
% 127.54/127.40 ifeq(product(A,multiply(B,inverse(j)),C),true,product(A,multiply(B,inverse(h)),
% 127.54/127.40 multiply(C,k)),true) -> true
% 127.54/127.40 Current number of equations to process: 382
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2395
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4314]
% 127.54/127.40 ifeq(product(A,B,multiply(C,inverse(j))),true,product(A,multiply(B,k),
% 127.54/127.40 multiply(C,inverse(h))),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 380
% 127.54/127.40 Current number of ordered equations: 1
% 127.54/127.40 Current number of rules: 2396
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4315]
% 127.54/127.40 ifeq(product(multiply(A,inverse(h)),B,C),true,product(multiply(A,inverse(j)),
% 127.54/127.40 multiply(k,B),C),true) -> true
% 127.54/127.40 Current number of equations to process: 380
% 127.54/127.40 Current number of ordered equations: 0
% 127.54/127.40 Current number of rules: 2397
% 127.54/127.40 New rule produced :
% 127.54/127.40 [4316]
% 127.54/127.40 ifeq(product(multiply(A,inverse(j)),multiply(k,B),C),true,product(multiply(A,
% 127.54/127.40 inverse(h)),B,C),true)
% 127.54/127.40 -> true
% 127.54/127.40 Current number of equations to process: 379
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2398
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4317]
% 130.84/130.78 ifeq(product(A,multiply(B,inverse(j)),C),true,product(C,k,multiply(A,
% 130.84/130.78 multiply(B,
% 130.84/130.78 inverse(h)))),true)
% 130.84/130.78 -> true
% 130.84/130.78 Current number of equations to process: 377
% 130.84/130.78 Current number of ordered equations: 1
% 130.84/130.78 Current number of rules: 2399
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4318]
% 130.84/130.78 ifeq(product(k,A,B),true,product(multiply(C,inverse(h)),A,multiply(C,
% 130.84/130.78 multiply(inverse(j),B))),true)
% 130.84/130.78 -> true
% 130.84/130.78 Current number of equations to process: 377
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2400
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4319]
% 130.84/130.78 ifeq(product(A,B,k),true,product(multiply(C,multiply(inverse(j),A)),B,
% 130.84/130.78 multiply(C,inverse(h))),true) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 1
% 130.84/130.78 Current number of rules: 2401
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4320]
% 130.84/130.78 ifeq(product(A,multiply(B,inverse(h)),C),true,product(multiply(A,multiply(B,
% 130.84/130.78 inverse(j))),k,C),true)
% 130.84/130.78 -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2402
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4321]
% 130.84/130.78 ifeq(product(A,inverse(j),inverse(j)),true,product(A,inverse(h),inverse(h)),true)
% 130.84/130.78 -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2403
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4322]
% 130.84/130.78 product(multiply(inverse(j),A),multiply(inverse(A),k),inverse(h)) -> true
% 130.84/130.78 Current number of equations to process: 376
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2404
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4323]
% 130.84/130.78 product(multiply(inverse(j),inverse(A)),multiply(A,k),inverse(h)) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2405
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4324] product(inverse(j),multiply(k,multiply(h,A)),A) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2406
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4325] product(inverse(j),inverse(k),multiply(b,inverse(h))) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2407
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4326] product(inverse(j),multiply(k,multiply(j,A)),multiply(b,A)) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2408
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4327]
% 130.84/130.78 ifeq(product(k,A,k),true,product(inverse(h),A,inverse(h)),true) -> true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2409
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4328] product(h,multiply(b,multiply(j,k)),inverse(h)) -> true
% 130.84/130.78 Current number of equations to process: 376
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2410
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4329] ifeq2(product(j,multiply(j,k),A),true,inverse(h),A) -> A
% 130.84/130.78 Current number of equations to process: 377
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2411
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4330] ifeq2(product(j,multiply(j,k),A),true,A,inverse(h)) -> inverse(h)
% 130.84/130.78 Current number of equations to process: 376
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2412
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4331]
% 130.84/130.78 product(j,multiply(j,multiply(k,A)),multiply(inverse(j),multiply(k,A))) ->
% 130.84/130.78 true
% 130.84/130.78 Current number of equations to process: 375
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2413
% 130.84/130.78 New rule produced : [4332] multiply(j,multiply(j,k)) -> inverse(h)
% 130.84/130.78 Current number of equations to process: 381
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2414
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4333]
% 130.84/130.78 ifeq(product(multiply(j,k),h,A),true,product(j,A,identity),true) -> true
% 130.84/130.78 Current number of equations to process: 393
% 130.84/130.78 Current number of ordered equations: 0
% 130.84/130.78 Current number of rules: 2415
% 130.84/130.78 New rule produced :
% 130.84/130.78 [4334] ifeq(product(j,j,A),true,product(A,multiply(j,k),k),true) -> true
% 132.35/132.20 Current number of equations to process: 412
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2416
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4335]
% 132.35/132.20 ifeq(product(h,j,A),true,product(A,multiply(j,k),identity),true) -> true
% 132.35/132.20 Current number of equations to process: 411
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2417
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4336] ifeq(product(j,j,A),true,product(A,k,inverse(h)),true) -> true
% 132.35/132.20 Current number of equations to process: 412
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2418
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4337] product(inverse(j),inverse(h),multiply(j,k)) -> true
% 132.35/132.20 Current number of equations to process: 416
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2419
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4338] product(inverse(h),inverse(multiply(j,k)),j) -> true
% 132.35/132.20 Current number of equations to process: 417
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2420
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4339] product(multiply(h,j),multiply(j,k),identity) -> true
% 132.35/132.20 Current number of equations to process: 417
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2421
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4340]
% 132.35/132.20 product(identity,multiply(j,k),multiply(inverse(j),inverse(h))) -> true
% 132.35/132.20 Current number of equations to process: 417
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2422
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4341] product(inverse(h),inverse(h),multiply(b,multiply(j,k))) -> true
% 132.35/132.20 Current number of equations to process: 419
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2423
% 132.35/132.20 New rule produced : [4342] product(j,multiply(j,multiply(k,j)),b) -> true
% 132.35/132.20 Current number of equations to process: 419
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2424
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4343] product(inverse(h),A,multiply(j,multiply(j,multiply(k,A)))) -> true
% 132.35/132.20 Current number of equations to process: 418
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2425
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4344] product(multiply(A,j),multiply(j,k),multiply(A,inverse(h))) -> true
% 132.35/132.20 Current number of equations to process: 417
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2426
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4345]
% 132.35/132.20 product(j,identity,multiply(inverse(j),multiply(k,inverse(multiply(j,k)))))
% 132.35/132.20 -> true
% 132.35/132.20 Current number of equations to process: 416
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2427
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4346] product(j,k,multiply(inverse(j),inverse(h))) -> true
% 132.35/132.20 Current number of equations to process: 417
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2428
% 132.35/132.20 New rule produced : [4347] product(inverse(A),inverse(A),A) -> true
% 132.35/132.20 Current number of equations to process: 423
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2429
% 132.35/132.20 New rule produced : [4348] product(multiply(j,h),b,inverse(j)) -> true
% 132.35/132.20 Current number of equations to process: 422
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2430
% 132.35/132.20 New rule produced : [4349] product(multiply(c,a),b,inverse(c)) -> true
% 132.35/132.20 Current number of equations to process: 421
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2431
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4350] product(multiply(k,j),inverse(h),inverse(k)) -> true
% 132.35/132.20 Current number of equations to process: 420
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2432
% 132.35/132.20 New rule produced : [4351] product(A,A,inverse(A)) -> true
% 132.35/132.20 Current number of equations to process: 421
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2433
% 132.35/132.20 New rule produced : [4352] product(a,inverse(b),multiply(c,b)) -> true
% 132.35/132.20 Current number of equations to process: 420
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2434
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4353] product(inverse(A),B,multiply(A,multiply(A,B))) -> true
% 132.35/132.20 Current number of equations to process: 418
% 132.35/132.20 Current number of ordered equations: 1
% 132.35/132.20 Current number of rules: 2435
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4354] product(multiply(A,B),B,multiply(A,inverse(B))) -> true
% 132.35/132.20 Current number of equations to process: 418
% 132.35/132.20 Current number of ordered equations: 0
% 132.35/132.20 Current number of rules: 2436
% 132.35/132.20 New rule produced :
% 132.35/132.20 [4355] product(multiply(inverse(j),multiply(k,inverse(j))),k,h) -> true
% 133.15/133.04 Current number of equations to process: 443
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2437
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4356] product(multiply(A,multiply(B,A)),B,inverse(multiply(A,B))) -> true
% 133.15/133.04 Current number of equations to process: 442
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2438
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4357] ifeq(product(inverse(A),identity,B),true,product(A,A,B),true) -> true
% 133.15/133.04 Current number of equations to process: 441
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2439
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4358] ifeq(product(h,inverse(b),A),true,product(j,b,A),true) -> true
% 133.15/133.04 Current number of equations to process: 440
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2440
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4359] ifeq(product(a,A,b),true,product(inverse(a),A,c),true) -> true
% 133.15/133.04 Current number of equations to process: 439
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2441
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4360] ifeq(product(j,h,A),true,product(A,b,inverse(j)),true) -> true
% 133.15/133.04 Current number of equations to process: 438
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2442
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4361] ifeq(product(h,A,b),true,product(inverse(h),A,j),true) -> true
% 133.15/133.04 Current number of equations to process: 437
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2443
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4362] ifeq(product(b,A,a),true,product(c,A,inverse(a)),true) -> true
% 133.15/133.04 Current number of equations to process: 436
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2444
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4363] ifeq(product(identity,inverse(A),B),true,product(A,A,B),true) -> true
% 133.15/133.04 Current number of equations to process: 435
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2445
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4364] ifeq(product(A,inverse(h),j),true,product(A,h,k),true) -> true
% 133.15/133.04 Current number of equations to process: 434
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2446
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4365] ifeq(product(c,a,A),true,product(A,b,inverse(c)),true) -> true
% 133.15/133.04 Current number of equations to process: 433
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2447
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4366] ifeq(product(j,b,A),true,product(h,inverse(b),A),true) -> true
% 133.15/133.04 Current number of equations to process: 432
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2448
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4367] ifeq(product(inverse(h),b,A),true,product(h,j,A),true) -> true
% 133.15/133.04 Current number of equations to process: 431
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2449
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4368] ifeq(product(A,b,a),true,product(A,inverse(b),c),true) -> true
% 133.15/133.04 Current number of equations to process: 430
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2450
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4369] ifeq(product(inverse(a),b,A),true,product(a,c,A),true) -> true
% 133.15/133.04 Current number of equations to process: 429
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2451
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4370]
% 133.15/133.04 ifeq(product(A,identity,B),true,product(inverse(A),inverse(A),B),true) ->
% 133.15/133.04 true
% 133.15/133.04 Current number of equations to process: 428
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2452
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4371]
% 133.15/133.04 ifeq(product(j,k,A),true,product(inverse(j),inverse(h),A),true) -> true
% 133.15/133.04 Current number of equations to process: 427
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2453
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4372]
% 133.15/133.04 ifeq(product(j,A,inverse(h)),true,product(inverse(j),A,k),true) -> true
% 133.15/133.04 Current number of equations to process: 426
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2454
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4373]
% 133.15/133.04 ifeq(product(A,inverse(B),B),true,product(A,identity,inverse(B)),true) ->
% 133.15/133.04 true
% 133.15/133.04 Current number of equations to process: 425
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2455
% 133.15/133.04 New rule produced :
% 133.15/133.04 [4374]
% 133.15/133.04 ifeq(product(inverse(A),inverse(A),B),true,product(A,identity,B),true) ->
% 133.15/133.04 true
% 133.15/133.04 Current number of equations to process: 424
% 133.15/133.04 Current number of ordered equations: 0
% 133.15/133.04 Current number of rules: 2456
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4375]
% 133.86/133.79 ifeq(product(inverse(j),inverse(h),A),true,product(j,k,A),true) -> true
% 133.86/133.79 Current number of equations to process: 423
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2457
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4376]
% 133.86/133.79 ifeq(product(A,B,inverse(B)),true,product(A,inverse(B),identity),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 422
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2458
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4377]
% 133.86/133.79 ifeq(product(A,j,identity),true,product(A,inverse(h),multiply(j,k)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 421
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2459
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4378]
% 133.86/133.79 ifeq(product(A,identity,j),true,product(A,multiply(j,k),inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 420
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2460
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4379]
% 133.86/133.79 ifeq(product(j,multiply(j,k),A),true,product(identity,inverse(h),A),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 418
% 133.86/133.79 Current number of ordered equations: 1
% 133.86/133.79 Current number of rules: 2461
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4380]
% 133.86/133.79 ifeq(product(j,multiply(j,k),A),true,product(identity,A,inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 418
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2462
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4381]
% 133.86/133.79 ifeq(product(multiply(j,k),identity,A),true,product(j,A,inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 417
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2463
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4382]
% 133.86/133.79 ifeq(product(inverse(h),identity,A),true,product(j,multiply(j,k),A),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 416
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2464
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4383]
% 133.86/133.79 ifeq(product(identity,multiply(j,k),A),true,product(j,A,inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 415
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2465
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4384]
% 133.86/133.79 ifeq(product(b,multiply(j,k),A),true,product(h,A,inverse(h)),true) -> true
% 133.86/133.79 Current number of equations to process: 414
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2466
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4385]
% 133.86/133.79 ifeq(product(j,identity,A),true,product(A,multiply(j,k),inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 413
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2467
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4386]
% 133.86/133.79 ifeq(product(identity,j,A),true,product(A,multiply(j,k),inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 412
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2468
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4387]
% 133.86/133.79 ifeq(product(identity,inverse(h),A),true,product(j,multiply(j,k),A),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 411
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2469
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4388]
% 133.86/133.79 ifeq(product(multiply(j,k),A,identity),true,product(inverse(h),A,j),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 410
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2470
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4389]
% 133.86/133.79 ifeq(product(identity,A,multiply(j,k)),true,product(j,A,inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 409
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2471
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4390]
% 133.86/133.79 ifeq(product(j,multiply(j,k),A),true,product(A,identity,inverse(h)),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 407
% 133.86/133.79 Current number of ordered equations: 1
% 133.86/133.79 Current number of rules: 2472
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4391]
% 133.86/133.79 ifeq(product(j,multiply(j,k),A),true,product(inverse(h),identity,A),true) ->
% 133.86/133.79 true
% 133.86/133.79 Current number of equations to process: 407
% 133.86/133.79 Current number of ordered equations: 0
% 133.86/133.79 Current number of rules: 2473
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4392]
% 133.86/133.79 ifeq(product(A,B,C),true,product(inverse(A),B,multiply(A,C)),true) -> true
% 133.86/133.79 Current number of equations to process: 405
% 133.86/133.79 Current number of ordered equations: 1
% 133.86/133.79 Current number of rules: 2474
% 133.86/133.79 New rule produced :
% 133.86/133.79 [4393]
% 133.86/133.79 ifeq(product(A,B,C),true,product(multiply(C,A),B,inverse(C)),true) -> true
% 135.05/134.98 Current number of equations to process: 405
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2475
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4394]
% 135.05/134.98 ifeq(product(A,inverse(B),C),true,product(multiply(A,B),B,C),true) -> true
% 135.05/134.98 Current number of equations to process: 403
% 135.05/134.98 Current number of ordered equations: 1
% 135.05/134.98 Current number of rules: 2476
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4395]
% 135.05/134.98 ifeq(product(A,multiply(A,B),C),true,product(inverse(A),B,C),true) -> true
% 135.05/134.98 Current number of equations to process: 403
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2477
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4396]
% 135.05/134.98 ifeq(product(A,B,C),true,product(A,inverse(B),multiply(C,B)),true) -> true
% 135.05/134.98 Current number of equations to process: 401
% 135.05/134.98 Current number of ordered equations: 1
% 135.05/134.98 Current number of rules: 2478
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4397]
% 135.05/134.98 ifeq(product(A,B,C),true,product(A,multiply(B,C),inverse(C)),true) -> true
% 135.05/134.98 Current number of equations to process: 401
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2479
% 135.05/134.98 New rule produced : [4398] ifeq2(product(A,A,B),true,inverse(A),B) -> B
% 135.05/134.98 Current number of equations to process: 402
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2480
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4399] ifeq2(product(A,A,B),true,B,inverse(A)) -> inverse(A)
% 135.05/134.98 Current number of equations to process: 401
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2481
% 135.05/134.98 New rule produced : [4400] product(a,c,multiply(inverse(a),b)) -> true
% 135.05/134.98 Current number of equations to process: 450
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2482
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4401] product(inverse(a),inverse(c),multiply(b,c)) -> true
% 135.05/134.98 Current number of equations to process: 448
% 135.05/134.98 Current number of ordered equations: 1
% 135.05/134.98 Current number of rules: 2483
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4402] product(inverse(a),multiply(c,b),inverse(b)) -> true
% 135.05/134.98 Current number of equations to process: 448
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2484
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4403] product(multiply(b,inverse(a)),c,inverse(b)) -> true
% 135.05/134.98 Current number of equations to process: 447
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2485
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4404] product(inverse(h),inverse(j),multiply(b,j)) -> true
% 135.05/134.98 Current number of equations to process: 458
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2486
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4405] product(multiply(b,inverse(h)),j,inverse(b)) -> true
% 135.05/134.98 Current number of equations to process: 457
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2487
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4406] product(h,j,multiply(inverse(j),multiply(k,b))) -> true
% 135.05/134.98 Current number of equations to process: 463
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2488
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4407] ifeq(product(A,B,identity),true,product(A,inverse(B),B),true) -> true
% 135.05/134.98 Current number of equations to process: 469
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2489
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4408] ifeq(product(A,identity,B),true,product(A,B,inverse(B)),true) -> true
% 135.05/134.98 Current number of equations to process: 468
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2490
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4409] ifeq(product(A,A,B),true,product(identity,B,inverse(A)),true) -> true
% 135.05/134.98 Current number of equations to process: 467
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2491
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4410] ifeq(product(A,A,B),true,product(identity,inverse(A),B),true) -> true
% 135.05/134.98 Current number of equations to process: 466
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2492
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4411] ifeq(product(A,identity,B),true,product(A,B,inverse(A)),true) -> true
% 135.05/134.98 Current number of equations to process: 465
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2493
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4412] ifeq(product(identity,A,B),true,product(A,B,inverse(A)),true) -> true
% 135.05/134.98 Current number of equations to process: 464
% 135.05/134.98 Current number of ordered equations: 0
% 135.05/134.98 Current number of rules: 2494
% 135.05/134.98 New rule produced :
% 135.05/134.98 [4413] ifeq(product(c,b,A),true,product(a,inverse(b),A),true) -> true
% 135.05/134.98 Current number of equations to process: 463
% 135.05/134.98 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2495
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4414] ifeq(product(b,c,A),true,product(a,A,inverse(c)),true) -> true
% 135.77/135.68 Current number of equations to process: 462
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2496
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4415] ifeq(product(A,a,b),true,product(A,c,inverse(b)),true) -> true
% 135.77/135.68 Current number of equations to process: 461
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2497
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4416] ifeq(product(A,b,h),true,product(A,inverse(b),j),true) -> true
% 135.77/135.68 Current number of equations to process: 460
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2498
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4417] ifeq(product(A,h,b),true,product(A,j,inverse(b)),true) -> true
% 135.77/135.68 Current number of equations to process: 459
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2499
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4418] ifeq(product(b,j,A),true,product(h,A,inverse(j)),true) -> true
% 135.77/135.68 Current number of equations to process: 458
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2500
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4419] ifeq(product(A,j,inverse(h)),true,product(A,k,h),true) -> true
% 135.77/135.68 Current number of equations to process: 457
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2501
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4420] ifeq(product(A,inverse(B),B),true,product(A,B,identity),true) -> true
% 135.77/135.68 Current number of equations to process: 456
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2502
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4421] ifeq(product(A,B,inverse(B)),true,product(A,identity,B),true) -> true
% 135.77/135.68 Current number of equations to process: 455
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2503
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4422] ifeq(product(A,A,B),true,product(inverse(A),identity,B),true) -> true
% 135.77/135.68 Current number of equations to process: 454
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2504
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4423] ifeq(product(A,identity,B),true,product(B,A,inverse(A)),true) -> true
% 135.77/135.68 Current number of equations to process: 453
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2505
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4424] ifeq(product(identity,A,B),true,product(B,A,inverse(A)),true) -> true
% 135.77/135.68 Current number of equations to process: 452
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2506
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4425] ifeq(product(A,B,identity),true,product(inverse(A),B,A),true) -> true
% 135.77/135.68 Current number of equations to process: 451
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2507
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4426] ifeq(product(identity,A,B),true,product(B,A,inverse(B)),true) -> true
% 135.77/135.68 Current number of equations to process: 450
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2508
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4427] ifeq(product(A,A,B),true,product(B,identity,inverse(A)),true) -> true
% 135.77/135.68 Current number of equations to process: 448
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2509
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4428] ifeq(product(a,inverse(b),A),true,product(c,b,A),true) -> true
% 135.77/135.68 Current number of equations to process: 447
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2510
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4429] ifeq(product(a,c,A),true,product(inverse(a),b,A),true) -> true
% 135.77/135.68 Current number of equations to process: 446
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2511
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4430] ifeq(product(h,j,A),true,product(inverse(h),b,A),true) -> true
% 135.77/135.68 Current number of equations to process: 445
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2512
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4431] ifeq(product(b,A,h),true,product(j,A,inverse(h)),true) -> true
% 135.77/135.68 Current number of equations to process: 444
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2513
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4432] ifeq(product(inverse(A),B,A),true,product(A,B,identity),true) -> true
% 135.77/135.68 Current number of equations to process: 442
% 135.77/135.68 Current number of ordered equations: 0
% 135.77/135.68 Current number of rules: 2514
% 135.77/135.68 New rule produced :
% 135.77/135.68 [4433] ifeq(product(A,B,inverse(A)),true,product(identity,B,A),true) -> true
% 135.77/135.68 Current number of equations to process: 441
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2515
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4434] ifeq(product(c,A,inverse(a)),true,product(b,A,a),true) -> true
% 136.57/136.44 Current number of equations to process: 439
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2516
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4435] ifeq(product(inverse(a),A,c),true,product(a,A,b),true) -> true
% 136.57/136.44 Current number of equations to process: 438
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2517
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4436] multiply(B,multiply(C,multiply(inverse(multiply(B,C)),A))) -> A
% 136.57/136.44 Rule
% 136.57/136.44 [2865]
% 136.57/136.44 product(identity,A,multiply(B,multiply(C,multiply(inverse(multiply(B,C)),A))))
% 136.57/136.44 -> true collapsed.
% 136.57/136.44 Current number of equations to process: 437
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2517
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4437]
% 136.57/136.44 ifeq(product(inverse(h),k,A),true,product(j,A,inverse(k)),true) -> true
% 136.57/136.44 Current number of equations to process: 436
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2518
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4438]
% 136.57/136.44 ifeq(product(identity,A,B),true,product(inverse(A),inverse(A),B),true) ->
% 136.57/136.44 true
% 136.57/136.44 Current number of equations to process: 435
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2519
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4439]
% 136.57/136.44 ifeq(product(k,j,A),true,product(A,inverse(h),inverse(k)),true) -> true
% 136.57/136.44 Current number of equations to process: 434
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2520
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4440]
% 136.57/136.44 ifeq(product(inverse(h),A,j),true,product(k,A,inverse(j)),true) -> true
% 136.57/136.44 Current number of equations to process: 433
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2521
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4441]
% 136.57/136.44 ifeq(product(inverse(A),B,A),true,product(identity,B,inverse(A)),true) ->
% 136.57/136.44 true
% 136.57/136.44 Current number of equations to process: 432
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2522
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4442]
% 136.57/136.44 ifeq(product(A,B,inverse(A)),true,product(inverse(A),B,identity),true) ->
% 136.57/136.44 true
% 136.57/136.44 Current number of equations to process: 431
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2523
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4443]
% 136.57/136.44 ifeq(product(inverse(A),inverse(A),B),true,product(identity,A,B),true) ->
% 136.57/136.44 true
% 136.57/136.44 Current number of equations to process: 430
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2524
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4444]
% 136.57/136.44 ifeq(product(c,b,A),true,product(inverse(a),A,inverse(b)),true) -> true
% 136.57/136.44 Current number of equations to process: 429
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2525
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4445]
% 136.57/136.44 ifeq(product(A,inverse(a),c),true,product(A,b,inverse(c)),true) -> true
% 136.57/136.44 Current number of equations to process: 428
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2526
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4446]
% 136.57/136.44 ifeq(product(A,c,inverse(a)),true,product(A,inverse(c),b),true) -> true
% 136.57/136.44 Current number of equations to process: 427
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2527
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4447]
% 136.57/136.44 ifeq(product(b,c,A),true,product(inverse(a),inverse(c),A),true) -> true
% 136.57/136.44 Current number of equations to process: 426
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2528
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4448]
% 136.57/136.44 ifeq(product(inverse(a),inverse(c),A),true,product(b,c,A),true) -> true
% 136.57/136.44 Current number of equations to process: 425
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2529
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4449]
% 136.57/136.44 ifeq(product(b,inverse(a),A),true,product(A,c,inverse(b)),true) -> true
% 136.57/136.44 Current number of equations to process: 424
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2530
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4450]
% 136.57/136.44 ifeq(product(j,b,A),true,product(inverse(h),A,inverse(b)),true) -> true
% 136.57/136.44 Current number of equations to process: 423
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2531
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4451]
% 136.57/136.44 ifeq(product(A,inverse(h),j),true,product(A,b,inverse(j)),true) -> true
% 136.57/136.44 Current number of equations to process: 422
% 136.57/136.44 Current number of ordered equations: 0
% 136.57/136.44 Current number of rules: 2532
% 136.57/136.44 New rule produced :
% 136.57/136.44 [4452]
% 136.57/136.44 ifeq(product(b,j,A),true,product(inverse(h),inverse(j),A),true) -> true
% 137.37/137.26 Current number of equations to process: 421
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2533
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4453]
% 137.37/137.26 ifeq(product(A,j,inverse(h)),true,product(A,inverse(j),b),true) -> true
% 137.37/137.26 Current number of equations to process: 420
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2534
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4454]
% 137.37/137.26 ifeq(product(inverse(h),inverse(j),A),true,product(b,j,A),true) -> true
% 137.37/137.26 Current number of equations to process: 419
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2535
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4455]
% 137.37/137.26 ifeq(product(b,inverse(h),A),true,product(A,j,inverse(b)),true) -> true
% 137.37/137.26 Current number of equations to process: 418
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2536
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4456]
% 137.37/137.26 ifeq(product(k,A,inverse(j)),true,product(inverse(h),A,j),true) -> true
% 137.37/137.26 Current number of equations to process: 417
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2537
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4457]
% 137.37/137.26 ifeq(product(inverse(h),inverse(j),A),true,product(A,k,h),true) -> true
% 137.37/137.26 Current number of equations to process: 416
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2538
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4458]
% 137.37/137.26 ifeq(product(inverse(j),A,k),true,product(j,A,inverse(h)),true) -> true
% 137.37/137.26 Current number of equations to process: 415
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2539
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4459]
% 137.37/137.26 ifeq(product(inverse(A),B,C),true,product(A,multiply(A,B),C),true) -> true
% 137.37/137.26 Current number of equations to process: 413
% 137.37/137.26 Current number of ordered equations: 1
% 137.37/137.26 Current number of rules: 2540
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4460]
% 137.37/137.26 ifeq(product(multiply(A,B),B,C),true,product(A,inverse(B),C),true) -> true
% 137.37/137.26 Current number of equations to process: 413
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2541
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4461]
% 137.37/137.26 ifeq(product(A,B,C),true,product(C,B,multiply(A,inverse(B))),true) -> true
% 137.37/137.26 Current number of equations to process: 412
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2542
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4462]
% 137.37/137.26 ifeq(product(A,inverse(j),k),true,product(A,inverse(h),inverse(k)),true) ->
% 137.37/137.26 true
% 137.37/137.26 Current number of equations to process: 411
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2543
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4463]
% 137.37/137.26 ifeq(product(A,k,inverse(j)),true,product(A,inverse(k),inverse(h)),true) ->
% 137.37/137.26 true
% 137.37/137.26 Current number of equations to process: 410
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2544
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4464]
% 137.37/137.26 ifeq(product(inverse(h),k,A),true,product(inverse(j),inverse(k),A),true) ->
% 137.37/137.26 true
% 137.37/137.26 Current number of equations to process: 409
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2545
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4465]
% 137.37/137.26 ifeq(product(inverse(j),inverse(k),A),true,product(inverse(h),k,A),true) ->
% 137.37/137.26 true
% 137.37/137.26 Current number of equations to process: 408
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2546
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4466]
% 137.37/137.26 ifeq(product(inverse(h),inverse(multiply(j,k)),A),true,product(j,identity,A),true)
% 137.37/137.26 -> true
% 137.37/137.26 Current number of equations to process: 407
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2547
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4467]
% 137.37/137.26 ifeq(product(identity,multiply(j,k),A),true,product(inverse(j),inverse(h),A),true)
% 137.37/137.26 -> true
% 137.37/137.26 Current number of equations to process: 406
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2548
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4468]
% 137.37/137.26 ifeq(product(A,j,inverse(multiply(j,k))),true,product(A,inverse(h),identity),true)
% 137.37/137.26 -> true
% 137.37/137.26 Current number of equations to process: 405
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2549
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4469]
% 137.37/137.26 ifeq(product(A,inverse(multiply(j,k)),j),true,product(A,identity,inverse(h)),true)
% 137.37/137.26 -> true
% 137.37/137.26 Current number of equations to process: 404
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2550
% 137.37/137.26 New rule produced :
% 137.37/137.26 [4470]
% 137.37/137.26 ifeq(product(inverse(h),A,multiply(j,k)),true,product(k,A,inverse(h)),true)
% 137.37/137.26 -> true
% 137.37/137.26 Current number of equations to process: 403
% 137.37/137.26 Current number of ordered equations: 0
% 137.37/137.26 Current number of rules: 2551
% 137.37/137.26 New rule produced :
% 138.66/138.50 [4471]
% 138.66/138.50 ifeq(product(multiply(j,k),A,inverse(h)),true,product(inverse(h),A,k),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 402
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2552
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4472]
% 138.66/138.50 ifeq(product(inverse(j),A,multiply(j,k)),true,product(identity,A,inverse(h)),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 401
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2553
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4473]
% 138.66/138.50 ifeq(product(multiply(j,k),A,inverse(j)),true,product(inverse(h),A,identity),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 400
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2554
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4474]
% 138.66/138.50 ifeq(product(j,identity,A),true,product(inverse(h),inverse(multiply(j,k)),A),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 399
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2555
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4475]
% 138.66/138.50 ifeq(product(inverse(j),inverse(h),A),true,product(identity,multiply(j,k),A),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 398
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2556
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4476]
% 138.66/138.50 ifeq(product(multiply(A,j),multiply(j,k),B),true,product(A,inverse(h),B),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 397
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2557
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4477]
% 138.66/138.50 ifeq(product(A,j,B),true,product(A,inverse(h),multiply(B,multiply(j,k))),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 396
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2558
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4478]
% 138.66/138.50 ifeq(product(inverse(h),A,B),true,product(j,multiply(j,multiply(k,A)),B),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 394
% 138.66/138.50 Current number of ordered equations: 1
% 138.66/138.50 Current number of rules: 2559
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4479]
% 138.66/138.50 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(j,k)),inverse(h)),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 394
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2560
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4480]
% 138.66/138.50 ifeq(product(j,multiply(j,multiply(k,A)),B),true,product(inverse(h),A,B),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 393
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2561
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4481]
% 138.66/138.50 ifeq(product(multiply(j,k),A,B),true,product(inverse(h),A,multiply(j,B)),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 391
% 138.66/138.50 Current number of ordered equations: 1
% 138.66/138.50 Current number of rules: 2562
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4482]
% 138.66/138.50 ifeq(product(A,j,B),true,product(B,multiply(j,k),multiply(A,inverse(h))),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 391
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2563
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4483]
% 138.66/138.50 ifeq(product(A,B,multiply(j,k)),true,product(multiply(j,A),B,inverse(h)),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 389
% 138.66/138.50 Current number of ordered equations: 1
% 138.66/138.50 Current number of rules: 2564
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4484]
% 138.66/138.50 ifeq(product(A,inverse(h),B),true,product(multiply(A,j),multiply(j,k),B),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 389
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2565
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4485]
% 138.66/138.50 ifeq(product(multiply(A,B),A,C),true,product(C,B,inverse(multiply(A,B))),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 388
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2566
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4486]
% 138.66/138.50 ifeq(product(c,multiply(inverse(b),A),B),true,product(inverse(a),B,A),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 395
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2567
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4487]
% 138.66/138.50 ifeq(product(j,multiply(inverse(b),A),B),true,product(inverse(h),B,A),true)
% 138.66/138.50 -> true
% 138.66/138.50 Current number of equations to process: 394
% 138.66/138.50 Current number of ordered equations: 0
% 138.66/138.50 Current number of rules: 2568
% 138.66/138.50 New rule produced :
% 138.66/138.50 [4488]
% 138.66/138.50 ifeq(product(multiply(j,k),A,B),true,product(j,B,multiply(inverse(j),
% 138.66/138.50 multiply(k,A))),true) ->
% 138.66/138.50 true
% 138.66/138.50 Current number of equations to process: 393
% 138.66/138.50 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2569
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4489] product(multiply(h,a),multiply(b,multiply(inverse(c),b)),j) -> true
% 140.37/140.30 Current number of equations to process: 395
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2570
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4490]
% 140.37/140.30 product(multiply(j,a),multiply(b,multiply(inverse(c),inverse(h))),k) -> true
% 140.37/140.30 Current number of equations to process: 396
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2571
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4491]
% 140.37/140.30 product(multiply(A,a),multiply(b,multiply(inverse(c),B)),multiply(A,B)) ->
% 140.37/140.30 true
% 140.37/140.30 Current number of equations to process: 395
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2572
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4492] ifeq2(product(a,multiply(b,multiply(inverse(c),A)),B),true,B,A) -> A
% 140.37/140.30 Current number of equations to process: 393
% 140.37/140.30 Current number of ordered equations: 1
% 140.37/140.30 Current number of rules: 2573
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4493] ifeq2(product(a,multiply(b,multiply(inverse(c),A)),B),true,A,B) -> B
% 140.37/140.30 Current number of equations to process: 393
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2574
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4494]
% 140.37/140.30 ifeq(product(a,b,A),true,product(A,multiply(inverse(c),B),B),true) -> true
% 140.37/140.30 Current number of equations to process: 436
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2575
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4495] product(A,inverse(multiply(b,multiply(inverse(c),A))),a) -> true
% 140.37/140.30 Current number of equations to process: 441
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2576
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4496] product(identity,multiply(b,multiply(inverse(c),a)),identity) -> true
% 140.37/140.30 Current number of equations to process: 442
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2577
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4497] product(a,multiply(c,multiply(inverse(b),c)),b) -> true
% 140.37/140.30 Current number of equations to process: 445
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2578
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4498] product(multiply(c,multiply(inverse(b),h)),b,multiply(a,j)) -> true
% 140.37/140.30 Current number of equations to process: 449
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2579
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4499] product(multiply(c,multiply(inverse(b),a)),b,multiply(a,c)) -> true
% 140.37/140.30 Current number of equations to process: 448
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2580
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4500] product(a,multiply(c,multiply(inverse(b),a)),identity) -> true
% 140.37/140.30 Current number of equations to process: 448
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2581
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4501] product(multiply(c,multiply(inverse(b),a)),a,identity) -> true
% 140.37/140.30 Current number of equations to process: 448
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2582
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4502]
% 140.37/140.30 product(a,identity,multiply(A,inverse(multiply(b,multiply(inverse(c),A)))))
% 140.37/140.30 -> true
% 140.37/140.30 Current number of equations to process: 449
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2583
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4503]
% 140.37/140.30 product(multiply(A,a),multiply(b,multiply(inverse(c),inverse(A))),identity)
% 140.37/140.30 -> true
% 140.37/140.30 Current number of equations to process: 448
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2584
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4504]
% 140.37/140.30 product(multiply(inverse(A),a),multiply(b,multiply(inverse(c),A)),identity)
% 140.37/140.30 -> true
% 140.37/140.30 Current number of equations to process: 447
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2585
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4505]
% 140.37/140.30 product(identity,multiply(b,multiply(inverse(c),A)),multiply(inverse(a),A))
% 140.37/140.30 -> true
% 140.37/140.30 Current number of equations to process: 446
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2586
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4506]
% 140.37/140.30 product(multiply(a,j),inverse(h),multiply(c,multiply(inverse(b),k))) -> true
% 140.37/140.30 Current number of equations to process: 445
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2587
% 140.37/140.30 New rule produced :
% 140.37/140.30 [4507]
% 140.37/140.30 product(multiply(inverse(j),a),multiply(b,multiply(inverse(c),k)),inverse(h))
% 140.37/140.30 -> true
% 140.37/140.30 Current number of equations to process: 444
% 140.37/140.30 Current number of ordered equations: 0
% 140.37/140.30 Current number of rules: 2588
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4508]
% 141.18/141.03 product(multiply(a,A),B,multiply(c,multiply(inverse(b),multiply(A,B)))) ->
% 141.18/141.03 true
% 141.18/141.03 Current number of equations to process: 443
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2589
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4509]
% 141.18/141.03 product(multiply(A,a),B,multiply(A,multiply(c,multiply(inverse(b),B)))) ->
% 141.18/141.03 true
% 141.18/141.03 Current number of equations to process: 442
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2590
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4510] ifeq2(product(a,A,B),true,multiply(c,multiply(inverse(b),A)),B) -> B
% 141.18/141.03 Current number of equations to process: 441
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2591
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4511]
% 141.18/141.03 ifeq2(product(a,A,B),true,B,multiply(c,multiply(inverse(b),A))) ->
% 141.18/141.03 multiply(c,multiply(inverse(b),A))
% 141.18/141.03 Current number of equations to process: 440
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2592
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4512]
% 141.18/141.03 ifeq(product(A,a,identity),true,product(A,B,multiply(b,multiply(inverse(c),B))),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 439
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2593
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4513]
% 141.18/141.03 ifeq(product(A,identity,a),true,product(A,multiply(b,multiply(inverse(c),B)),B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 438
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2594
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4514]
% 141.18/141.03 ifeq(product(a,multiply(b,multiply(inverse(c),A)),B),true,product(identity,B,A),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 437
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2595
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4515]
% 141.18/141.03 ifeq(product(multiply(b,multiply(inverse(c),A)),identity,B),true,product(a,B,A),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 436
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2596
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4516]
% 141.18/141.03 ifeq(product(A,identity,B),true,product(a,multiply(b,multiply(inverse(c),A)),B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 435
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2597
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4517]
% 141.18/141.03 ifeq(product(identity,multiply(b,multiply(inverse(c),A)),B),true,product(a,B,A),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 434
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2598
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4518]
% 141.18/141.03 ifeq(product(multiply(b,multiply(inverse(c),a)),b,A),true,product(a,A,c),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 433
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2599
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4519]
% 141.18/141.03 ifeq(product(multiply(b,multiply(inverse(c),h)),b,A),true,product(a,A,j),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 432
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2600
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4520]
% 141.18/141.03 ifeq(product(a,identity,A),true,product(A,multiply(b,multiply(inverse(c),B)),B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 431
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2601
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4521]
% 141.18/141.03 ifeq(product(identity,a,A),true,product(A,multiply(b,multiply(inverse(c),B)),B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 430
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2602
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4522]
% 141.18/141.03 ifeq(product(multiply(b,multiply(inverse(c),A)),B,identity),true,product(A,B,a),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 429
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2603
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4523]
% 141.18/141.03 ifeq(product(identity,A,multiply(b,multiply(inverse(c),B))),true,product(a,A,B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 428
% 141.18/141.03 Current number of ordered equations: 0
% 141.18/141.03 Current number of rules: 2604
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4524]
% 141.18/141.03 ifeq(product(a,multiply(b,multiply(inverse(c),A)),B),true,product(A,identity,B),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 426
% 141.18/141.03 Current number of ordered equations: 1
% 141.18/141.03 Current number of rules: 2605
% 141.18/141.03 New rule produced :
% 141.18/141.03 [4525]
% 141.18/141.03 ifeq(product(a,multiply(b,multiply(inverse(c),A)),B),true,product(B,identity,A),true)
% 141.18/141.03 -> true
% 141.18/141.03 Current number of equations to process: 426
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2606
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4526]
% 141.98/141.88 ifeq(product(b,A,multiply(b,multiply(inverse(c),B))),true,product(c,A,B),true)
% 141.98/141.88 -> true
% 141.98/141.88 Current number of equations to process: 425
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2607
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4527]
% 141.98/141.88 ifeq(product(a,a,A),true,product(A,multiply(b,multiply(inverse(c),b)),c),true)
% 141.98/141.88 -> true
% 141.98/141.88 Current number of equations to process: 423
% 141.98/141.88 Current number of ordered equations: 1
% 141.98/141.88 Current number of rules: 2608
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4528]
% 141.98/141.88 ifeq(product(multiply(b,multiply(inverse(c),A)),B,b),true,product(A,B,c),true)
% 141.98/141.88 -> true
% 141.98/141.88 Current number of equations to process: 423
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2609
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4529]
% 141.98/141.88 ifeq(product(h,a,A),true,product(A,multiply(b,multiply(inverse(c),b)),j),true)
% 141.98/141.88 -> true
% 141.98/141.88 Current number of equations to process: 422
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2610
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4530] multiply(c,multiply(inverse(b),inverse(a))) -> identity
% 141.98/141.88 Current number of equations to process: 428
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2611
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4531] multiply(c,multiply(inverse(b),A)) -> multiply(a,A)
% 141.98/141.88 Rule [1793] product(a,A,multiply(c,multiply(inverse(b),A))) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule [3663] product(inverse(a),multiply(c,multiply(inverse(b),A)),A) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule [4497] product(a,multiply(c,multiply(inverse(b),c)),b) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4498] product(multiply(c,multiply(inverse(b),h)),b,multiply(a,j)) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4499] product(multiply(c,multiply(inverse(b),a)),b,multiply(a,c)) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule [4500] product(a,multiply(c,multiply(inverse(b),a)),identity) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule [4501] product(multiply(c,multiply(inverse(b),a)),a,identity) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4506]
% 141.98/141.88 product(multiply(a,j),inverse(h),multiply(c,multiply(inverse(b),k))) -> true
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4508]
% 141.98/141.88 product(multiply(a,A),B,multiply(c,multiply(inverse(b),multiply(A,B)))) ->
% 141.98/141.88 true collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4509]
% 141.98/141.88 product(multiply(A,a),B,multiply(A,multiply(c,multiply(inverse(b),B)))) ->
% 141.98/141.88 true collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4510] ifeq2(product(a,A,B),true,multiply(c,multiply(inverse(b),A)),B) -> B
% 141.98/141.88 collapsed.
% 141.98/141.88 Rule
% 141.98/141.88 [4511]
% 141.98/141.88 ifeq2(product(a,A,B),true,B,multiply(c,multiply(inverse(b),A))) ->
% 141.98/141.88 multiply(c,multiply(inverse(b),A)) collapsed.
% 141.98/141.88 Rule [4530] multiply(c,multiply(inverse(b),inverse(a))) -> identity
% 141.98/141.88 collapsed.
% 141.98/141.88 Current number of equations to process: 428
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2599
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4532] product(h,multiply(j,multiply(inverse(b),j)),b) -> true
% 141.98/141.88 Current number of equations to process: 428
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2600
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4533] product(multiply(j,multiply(inverse(b),h)),b,multiply(h,j)) -> true
% 141.98/141.88 Current number of equations to process: 432
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2601
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4534] product(multiply(j,multiply(inverse(b),a)),b,multiply(h,c)) -> true
% 141.98/141.88 Current number of equations to process: 431
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2602
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4535] product(h,multiply(j,multiply(inverse(b),h)),identity) -> true
% 141.98/141.88 Current number of equations to process: 431
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2603
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4536] product(multiply(j,multiply(inverse(b),h)),h,identity) -> true
% 141.98/141.88 Current number of equations to process: 431
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2604
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4537]
% 141.98/141.88 product(multiply(h,j),inverse(h),multiply(j,multiply(inverse(b),k))) -> true
% 141.98/141.88 Current number of equations to process: 432
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2605
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4538]
% 141.98/141.88 product(multiply(h,A),B,multiply(j,multiply(inverse(b),multiply(A,B)))) ->
% 141.98/141.88 true
% 141.98/141.88 Current number of equations to process: 431
% 141.98/141.88 Current number of ordered equations: 0
% 141.98/141.88 Current number of rules: 2606
% 141.98/141.88 New rule produced :
% 141.98/141.88 [4539]
% 141.98/141.88 product(multiply(A,h),B,multiply(A,multiply(j,multiply(inverse(b),B)))) ->
% 143.58/143.42 true
% 143.58/143.42 Current number of equations to process: 430
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2607
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4540] ifeq2(product(h,A,B),true,multiply(j,multiply(inverse(b),A)),B) -> B
% 143.58/143.42 Current number of equations to process: 429
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2608
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4541]
% 143.58/143.42 ifeq2(product(h,A,B),true,B,multiply(j,multiply(inverse(b),A))) ->
% 143.58/143.42 multiply(j,multiply(inverse(b),A))
% 143.58/143.42 Current number of equations to process: 428
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2609
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4542] multiply(j,multiply(inverse(b),inverse(h))) -> identity
% 143.58/143.42 Current number of equations to process: 434
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2610
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4543] multiply(j,multiply(inverse(b),A)) -> multiply(h,A)
% 143.58/143.42 Rule [1796] product(h,A,multiply(j,multiply(inverse(b),A))) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule [4044] product(inverse(h),multiply(j,multiply(inverse(b),A)),A) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule [4532] product(h,multiply(j,multiply(inverse(b),j)),b) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4533] product(multiply(j,multiply(inverse(b),h)),b,multiply(h,j)) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4534] product(multiply(j,multiply(inverse(b),a)),b,multiply(h,c)) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule [4535] product(h,multiply(j,multiply(inverse(b),h)),identity) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule [4536] product(multiply(j,multiply(inverse(b),h)),h,identity) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4537]
% 143.58/143.42 product(multiply(h,j),inverse(h),multiply(j,multiply(inverse(b),k))) -> true
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4538]
% 143.58/143.42 product(multiply(h,A),B,multiply(j,multiply(inverse(b),multiply(A,B)))) ->
% 143.58/143.42 true collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4539]
% 143.58/143.42 product(multiply(A,h),B,multiply(A,multiply(j,multiply(inverse(b),B)))) ->
% 143.58/143.42 true collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4540] ifeq2(product(h,A,B),true,multiply(j,multiply(inverse(b),A)),B) -> B
% 143.58/143.42 collapsed.
% 143.58/143.42 Rule
% 143.58/143.42 [4541]
% 143.58/143.42 ifeq2(product(h,A,B),true,B,multiply(j,multiply(inverse(b),A))) ->
% 143.58/143.42 multiply(j,multiply(inverse(b),A)) collapsed.
% 143.58/143.42 Rule [4542] multiply(j,multiply(inverse(b),inverse(h))) -> identity
% 143.58/143.42 collapsed.
% 143.58/143.42 Current number of equations to process: 434
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2598
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4544] product(multiply(a,h),multiply(b,multiply(inverse(j),b)),c) -> true
% 143.58/143.42 Current number of equations to process: 436
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2599
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4545]
% 143.58/143.42 product(multiply(j,h),multiply(b,multiply(inverse(j),inverse(h))),k) -> true
% 143.58/143.42 Current number of equations to process: 437
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2600
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4546]
% 143.58/143.42 product(multiply(A,h),multiply(b,multiply(inverse(j),B)),multiply(A,B)) ->
% 143.58/143.42 true
% 143.58/143.42 Current number of equations to process: 436
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2601
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4547] ifeq2(product(h,multiply(b,multiply(inverse(j),A)),B),true,B,A) -> A
% 143.58/143.42 Current number of equations to process: 434
% 143.58/143.42 Current number of ordered equations: 1
% 143.58/143.42 Current number of rules: 2602
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4548] ifeq2(product(h,multiply(b,multiply(inverse(j),A)),B),true,A,B) -> B
% 143.58/143.42 Current number of equations to process: 434
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2603
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4549]
% 143.58/143.42 ifeq(product(h,b,A),true,product(A,multiply(inverse(j),B),B),true) -> true
% 143.58/143.42 Current number of equations to process: 476
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2604
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4550] product(A,inverse(multiply(b,multiply(inverse(j),A))),h) -> true
% 143.58/143.42 Current number of equations to process: 481
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2605
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4551]
% 143.58/143.42 product(h,identity,multiply(A,inverse(multiply(b,multiply(inverse(j),A)))))
% 143.58/143.42 -> true
% 143.58/143.42 Current number of equations to process: 484
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2606
% 143.58/143.42 New rule produced :
% 143.58/143.42 [4552]
% 143.58/143.42 product(multiply(A,h),multiply(b,multiply(inverse(j),inverse(A))),identity)
% 143.58/143.42 -> true
% 143.58/143.42 Current number of equations to process: 483
% 143.58/143.42 Current number of ordered equations: 0
% 143.58/143.42 Current number of rules: 2607
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4553]
% 144.18/144.08 product(multiply(inverse(A),h),multiply(b,multiply(inverse(j),A)),identity)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 482
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2608
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4554]
% 144.18/144.08 product(multiply(inverse(a),h),multiply(b,multiply(inverse(j),c)),b) -> true
% 144.18/144.08 Current number of equations to process: 481
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2609
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4555]
% 144.18/144.08 product(c,identity,multiply(a,multiply(A,inverse(multiply(inverse(b),A)))))
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 484
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2610
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4556]
% 144.18/144.08 product(multiply(A,inverse(B)),B,multiply(C,inverse(multiply(inverse(A),C))))
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 485
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2611
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4557]
% 144.18/144.08 product(multiply(A,B),inverse(B),multiply(C,inverse(multiply(inverse(A),C))))
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 484
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2612
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4558]
% 144.18/144.08 product(identity,multiply(b,multiply(inverse(j),A)),multiply(inverse(j),
% 144.18/144.08 multiply(k,A))) -> true
% 144.18/144.08 Current number of equations to process: 483
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2613
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4559]
% 144.18/144.08 product(multiply(A,B),identity,multiply(A,multiply(C,inverse(multiply(
% 144.18/144.08 inverse(B),C)))))
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 482
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2614
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4560]
% 144.18/144.08 ifeq2(product(A,identity,B),true,multiply(C,inverse(multiply(inverse(A),C))),B)
% 144.18/144.08 -> B
% 144.18/144.08 Current number of equations to process: 481
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2615
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4561]
% 144.18/144.08 ifeq(product(A,h,identity),true,product(A,B,multiply(b,multiply(inverse(j),B))),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 480
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2616
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4562]
% 144.18/144.08 ifeq(product(A,identity,h),true,product(A,multiply(b,multiply(inverse(j),B)),B),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 479
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2617
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4563]
% 144.18/144.08 ifeq(product(h,multiply(b,multiply(inverse(j),A)),B),true,product(identity,B,A),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 478
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2618
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4564]
% 144.18/144.08 ifeq(product(multiply(b,multiply(inverse(j),A)),identity,B),true,product(h,B,A),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 477
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2619
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4565]
% 144.18/144.08 ifeq(product(A,identity,B),true,product(h,multiply(b,multiply(inverse(j),A)),B),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 476
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2620
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4566]
% 144.18/144.08 ifeq(product(identity,multiply(b,multiply(inverse(j),A)),B),true,product(h,B,A),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 475
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2621
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4567]
% 144.18/144.08 ifeq(product(multiply(b,multiply(inverse(j),a)),b,A),true,product(h,A,c),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 474
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2622
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4568]
% 144.18/144.08 ifeq(product(h,identity,A),true,product(A,multiply(b,multiply(inverse(j),B)),B),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 473
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2623
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4569]
% 144.18/144.08 ifeq(product(identity,h,A),true,product(A,multiply(b,multiply(inverse(j),B)),B),true)
% 144.18/144.08 -> true
% 144.18/144.08 Current number of equations to process: 472
% 144.18/144.08 Current number of ordered equations: 0
% 144.18/144.08 Current number of rules: 2624
% 144.18/144.08 New rule produced :
% 144.18/144.08 [4570]
% 144.18/144.08 ifeq(product(multiply(b,multiply(inverse(j),A)),B,identity),true,product(A,B,h),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 471
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2625
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4571]
% 144.88/144.79 ifeq(product(identity,A,multiply(b,multiply(inverse(j),B))),true,product(h,A,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 470
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2626
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4572]
% 144.88/144.79 ifeq(product(h,multiply(b,multiply(inverse(j),A)),B),true,product(A,identity,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 468
% 144.88/144.79 Current number of ordered equations: 1
% 144.88/144.79 Current number of rules: 2627
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4573]
% 144.88/144.79 ifeq(product(h,multiply(b,multiply(inverse(j),A)),B),true,product(B,identity,A),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 468
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2628
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4574]
% 144.88/144.79 ifeq(product(a,h,A),true,product(A,multiply(b,multiply(inverse(j),b)),c),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 467
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2629
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4575]
% 144.88/144.79 ifeq(product(b,A,multiply(b,multiply(inverse(j),B))),true,product(j,A,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 466
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2630
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4576]
% 144.88/144.79 ifeq(product(multiply(b,multiply(inverse(j),A)),B,b),true,product(A,B,j),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 464
% 144.88/144.79 Current number of ordered equations: 1
% 144.88/144.79 Current number of rules: 2631
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4577]
% 144.88/144.79 ifeq(product(h,h,A),true,product(A,multiply(b,multiply(inverse(j),b)),j),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 464
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2632
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4578]
% 144.88/144.79 ifeq(product(multiply(b,multiply(inverse(c),A)),inverse(A),B),true,product(a,B,identity),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 463
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2633
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4579]
% 144.88/144.79 ifeq(product(A,inverse(multiply(b,multiply(inverse(c),A))),B),true,product(a,identity,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 462
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2634
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4580]
% 144.88/144.79 ifeq(product(identity,multiply(b,multiply(inverse(c),A)),B),true,product(
% 144.88/144.79 inverse(a),A,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 461
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2635
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4581]
% 144.88/144.79 ifeq(product(A,a,inverse(multiply(b,multiply(inverse(c),B)))),true,product(A,B,identity),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 459
% 144.88/144.79 Current number of ordered equations: 1
% 144.88/144.79 Current number of rules: 2636
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4582]
% 144.88/144.79 ifeq(product(multiply(b,multiply(inverse(c),inverse(A))),A,B),true,product(a,B,identity),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 459
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2637
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4583]
% 144.88/144.79 ifeq(product(A,inverse(multiply(b,multiply(inverse(c),B))),a),true,product(A,identity,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 458
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2638
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4584]
% 144.88/144.79 ifeq(product(j,a,A),true,product(A,multiply(b,multiply(inverse(c),inverse(h))),k),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 457
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2639
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4585]
% 144.88/144.79 ifeq(product(inverse(a),A,multiply(b,multiply(inverse(c),B))),true,product(identity,A,B),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 456
% 144.88/144.79 Current number of ordered equations: 0
% 144.88/144.79 Current number of rules: 2640
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4586]
% 144.88/144.79 ifeq(product(multiply(b,multiply(inverse(c),A)),B,inverse(a)),true,product(A,B,identity),true)
% 144.88/144.79 -> true
% 144.88/144.79 Current number of equations to process: 454
% 144.88/144.79 Current number of ordered equations: 1
% 144.88/144.79 Current number of rules: 2641
% 144.88/144.79 New rule produced :
% 144.88/144.79 [4587]
% 144.88/144.79 ifeq(product(A,a,B),true,product(B,multiply(b,multiply(inverse(c),inverse(A))),identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 454
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2642
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4588]
% 145.46/145.38 ifeq(product(a,identity,A),true,product(B,inverse(multiply(b,multiply(
% 145.46/145.38 inverse(c),B))),A),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 453
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2643
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4589]
% 145.46/145.38 ifeq(product(inverse(A),a,B),true,product(B,multiply(b,multiply(inverse(c),A)),identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 452
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2644
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4590]
% 145.46/145.38 ifeq(product(inverse(a),A,B),true,product(identity,multiply(b,multiply(
% 145.46/145.38 inverse(c),A)),B),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 451
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2645
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4591]
% 145.46/145.38 ifeq(product(multiply(b,multiply(inverse(j),A)),inverse(A),B),true,product(h,B,identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 450
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2646
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4592]
% 145.46/145.38 ifeq(product(A,inverse(multiply(b,multiply(inverse(j),A))),B),true,product(h,identity,B),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 449
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2647
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4593]
% 145.46/145.38 ifeq(product(identity,multiply(b,multiply(inverse(j),A)),B),true,product(
% 145.46/145.38 inverse(h),A,B),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 448
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2648
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4594]
% 145.46/145.38 ifeq(product(A,h,inverse(multiply(b,multiply(inverse(j),B)))),true,product(A,B,identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 446
% 145.46/145.38 Current number of ordered equations: 1
% 145.46/145.38 Current number of rules: 2649
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4595]
% 145.46/145.38 ifeq(product(multiply(b,multiply(inverse(j),inverse(A))),A,B),true,product(h,B,identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 446
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2650
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4596]
% 145.46/145.38 ifeq(product(A,inverse(multiply(b,multiply(inverse(j),B))),h),true,product(A,identity,B),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 445
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2651
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4597]
% 145.46/145.38 ifeq(product(j,h,A),true,product(A,multiply(b,multiply(inverse(j),inverse(h))),k),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 444
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2652
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4598]
% 145.46/145.38 ifeq(product(inverse(h),A,multiply(b,multiply(inverse(j),B))),true,product(identity,A,B),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 443
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2653
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4599]
% 145.46/145.38 ifeq(product(A,h,B),true,product(B,multiply(b,multiply(inverse(j),inverse(A))),identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 441
% 145.46/145.38 Current number of ordered equations: 1
% 145.46/145.38 Current number of rules: 2654
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4600]
% 145.46/145.38 ifeq(product(multiply(b,multiply(inverse(j),A)),B,inverse(h)),true,product(A,B,identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 441
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2655
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4601]
% 145.46/145.38 ifeq(product(h,identity,A),true,product(B,inverse(multiply(b,multiply(
% 145.46/145.38 inverse(j),B))),A),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 440
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2656
% 145.46/145.38 New rule produced :
% 145.46/145.38 [4602]
% 145.46/145.38 ifeq(product(inverse(A),h,B),true,product(B,multiply(b,multiply(inverse(j),A)),identity),true)
% 145.46/145.38 -> true
% 145.46/145.38 Current number of equations to process: 439
% 145.46/145.38 Current number of ordered equations: 0
% 145.46/145.38 Current number of rules: 2657
% 145.46/145.38 New rule produced :
% 146.37/146.20 [4603]
% 146.37/146.20 ifeq(product(inverse(h),A,B),true,product(identity,multiply(b,multiply(
% 146.37/146.20 inverse(j),A)),B),true)
% 146.37/146.20 -> true
% 146.37/146.20 Current number of equations to process: 438
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2658
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4604]
% 146.37/146.20 ifeq2(product(A,identity,B),true,B,multiply(C,inverse(multiply(inverse(A),C))))
% 146.37/146.20 -> multiply(C,inverse(multiply(inverse(A),C)))
% 146.37/146.20 Current number of equations to process: 437
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2659
% 146.37/146.20 New rule produced : [4605] multiply(A,inverse(multiply(inverse(B),A))) -> B
% 146.37/146.20 Rule
% 146.37/146.20 [1801]
% 146.37/146.20 product(A,identity,multiply(B,inverse(multiply(inverse(A),B)))) -> true
% 146.37/146.20 collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [2703]
% 146.37/146.20 product(identity,multiply(A,inverse(multiply(inverse(B),A))),B) -> true
% 146.37/146.20 collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [2829]
% 146.37/146.20 ifeq(product(identity,multiply(A,inverse(multiply(inverse(B),A))),C),true,
% 146.37/146.20 product(B,identity,C),true) -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [2837]
% 146.37/146.20 ifeq(product(A,identity,B),true,product(identity,multiply(C,inverse(multiply(
% 146.37/146.20 inverse(A),C))),B),true)
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [2840]
% 146.37/146.20 ifeq(product(multiply(A,inverse(multiply(inverse(B),A))),C,B),true,product(identity,C,identity),true)
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [2841]
% 146.37/146.20 ifeq(product(A,B,multiply(C,inverse(multiply(inverse(A),C)))),true,product(identity,B,identity),true)
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4555]
% 146.37/146.20 product(c,identity,multiply(a,multiply(A,inverse(multiply(inverse(b),A)))))
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4556]
% 146.37/146.20 product(multiply(A,inverse(B)),B,multiply(C,inverse(multiply(inverse(A),C))))
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4557]
% 146.37/146.20 product(multiply(A,B),inverse(B),multiply(C,inverse(multiply(inverse(A),C))))
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4559]
% 146.37/146.20 product(multiply(A,B),identity,multiply(A,multiply(C,inverse(multiply(
% 146.37/146.20 inverse(B),C)))))
% 146.37/146.20 -> true collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4560]
% 146.37/146.20 ifeq2(product(A,identity,B),true,multiply(C,inverse(multiply(inverse(A),C))),B)
% 146.37/146.20 -> B collapsed.
% 146.37/146.20 Rule
% 146.37/146.20 [4604]
% 146.37/146.20 ifeq2(product(A,identity,B),true,B,multiply(C,inverse(multiply(inverse(A),C))))
% 146.37/146.20 -> multiply(C,inverse(multiply(inverse(A),C))) collapsed.
% 146.37/146.20 Current number of equations to process: 443
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2648
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4606] product(identity,inverse(multiply(inverse(k),j)),inverse(h)) -> true
% 146.37/146.20 Current number of equations to process: 443
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2649
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4607] product(multiply(h,A),inverse(multiply(inverse(b),A)),j) -> true
% 146.37/146.20 Current number of equations to process: 444
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2650
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4608] product(multiply(a,A),inverse(multiply(inverse(b),A)),c) -> true
% 146.37/146.20 Current number of equations to process: 444
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2651
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4609] product(c,inverse(multiply(inverse(A),b)),multiply(a,A)) -> true
% 146.37/146.20 Current number of equations to process: 444
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2652
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4610] product(h,multiply(b,inverse(multiply(inverse(A),j))),A) -> true
% 146.37/146.20 Current number of equations to process: 446
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2653
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4611] product(A,multiply(inverse(multiply(inverse(a),A)),b),c) -> true
% 146.37/146.20 Current number of equations to process: 446
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2654
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4612]
% 146.37/146.20 product(A,multiply(inverse(multiply(inverse(j),A)),inverse(h)),k) -> true
% 146.37/146.20 Current number of equations to process: 445
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2655
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4613]
% 146.37/146.20 product(multiply(A,B),inverse(multiply(inverse(C),B)),multiply(A,C)) -> true
% 146.37/146.20 Current number of equations to process: 446
% 146.37/146.20 Current number of ordered equations: 0
% 146.37/146.20 Current number of rules: 2656
% 146.37/146.20 New rule produced :
% 146.37/146.20 [4614]
% 146.37/146.20 product(A,multiply(inverse(multiply(inverse(B),A)),C),multiply(B,C)) -> true
% 146.37/146.20 Current number of equations to process: 445
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2657
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4615] ifeq2(product(A,inverse(multiply(inverse(B),A)),C),true,B,C) -> C
% 148.08/147.99 Current number of equations to process: 443
% 148.08/147.99 Current number of ordered equations: 1
% 148.08/147.99 Current number of rules: 2658
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4616] ifeq2(product(A,inverse(multiply(inverse(B),A)),C),true,C,B) -> B
% 148.08/147.99 Current number of equations to process: 443
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2659
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4617] product(A,B,inverse(multiply(inverse(B),inverse(A)))) -> true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2660
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4618] product(inverse(A),B,inverse(multiply(inverse(B),A))) -> true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2661
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4619] product(a,multiply(b,inverse(multiply(inverse(A),c))),A) -> true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2662
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4620] product(a,A,multiply(c,inverse(multiply(inverse(A),b)))) -> true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2663
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4621] product(h,A,multiply(j,inverse(multiply(inverse(A),b)))) -> true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2664
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4622]
% 148.08/147.99 product(j,A,multiply(k,inverse(multiply(inverse(A),inverse(h))))) -> true
% 148.08/147.99 Current number of equations to process: 503
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2665
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4623]
% 148.08/147.99 product(A,multiply(inverse(multiply(inverse(B),A)),inverse(B)),identity) ->
% 148.08/147.99 true
% 148.08/147.99 Current number of equations to process: 502
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2666
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4624] product(identity,inverse(multiply(inverse(b),inverse(a))),c) -> true
% 148.08/147.99 Current number of equations to process: 503
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2667
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4625] product(identity,inverse(multiply(inverse(b),inverse(h))),j) -> true
% 148.08/147.99 Current number of equations to process: 504
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2668
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4626] product(j,inverse(multiply(inverse(A),b)),multiply(h,A)) -> true
% 148.08/147.99 Current number of equations to process: 503
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2669
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4627]
% 148.08/147.99 product(k,inverse(multiply(inverse(A),inverse(h))),multiply(j,A)) -> true
% 148.08/147.99 Current number of equations to process: 505
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2670
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4628]
% 148.08/147.99 product(identity,inverse(multiply(inverse(A),inverse(B))),multiply(B,A)) ->
% 148.08/147.99 true
% 148.08/147.99 Current number of equations to process: 504
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2671
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4629]
% 148.08/147.99 product(identity,inverse(multiply(inverse(A),B)),multiply(inverse(B),A)) ->
% 148.08/147.99 true
% 148.08/147.99 Current number of equations to process: 503
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2672
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4630] product(identity,inverse(multiply(inverse(c),a)),b) -> true
% 148.08/147.99 Current number of equations to process: 504
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2673
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4631]
% 148.08/147.99 product(inverse(a),A,multiply(b,inverse(multiply(inverse(A),c)))) -> true
% 148.08/147.99 Current number of equations to process: 509
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2674
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4632]
% 148.08/147.99 product(inverse(a),multiply(c,inverse(multiply(inverse(A),b))),A) -> true
% 148.08/147.99 Current number of equations to process: 508
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2675
% 148.08/147.99 New rule produced :
% 148.08/147.99 [4633]
% 148.08/147.99 product(b,inverse(multiply(inverse(A),c)),multiply(inverse(a),A)) -> true
% 148.08/147.99 Current number of equations to process: 507
% 148.08/147.99 Current number of ordered equations: 0
% 148.08/147.99 Current number of rules: 2676
% 148.08/147.99 New rule produced :
% 149.07/148.91 [4634]
% 149.07/148.91 product(multiply(inverse(a),A),inverse(multiply(inverse(c),A)),b) -> true
% 149.07/148.91 Current number of equations to process: 506
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2677
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4635]
% 149.07/148.91 product(inverse(h),A,multiply(b,inverse(multiply(inverse(A),j)))) -> true
% 149.07/148.91 Current number of equations to process: 505
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2678
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4636]
% 149.07/148.91 product(inverse(h),multiply(j,inverse(multiply(inverse(A),b))),A) -> true
% 149.07/148.91 Current number of equations to process: 504
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2679
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4637]
% 149.07/148.91 product(A,multiply(B,inverse(multiply(inverse(C),multiply(A,B)))),C) -> true
% 149.07/148.91 Rule
% 149.07/148.91 [4118]
% 149.07/148.91 product(k,multiply(A,inverse(multiply(inverse(j),multiply(k,A)))),j) -> true
% 149.07/148.91 collapsed.
% 149.07/148.91 Current number of equations to process: 508
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2679
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4638]
% 149.07/148.91 product(A,B,multiply(C,multiply(inverse(multiply(inverse(A),C)),B))) -> true
% 149.07/148.91 Current number of equations to process: 507
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2680
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4639]
% 149.07/148.91 product(inverse(j),multiply(k,inverse(multiply(inverse(A),inverse(h)))),A) ->
% 149.07/148.91 true
% 149.07/148.91 Current number of equations to process: 506
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2681
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4640]
% 149.07/148.91 product(inverse(h),inverse(multiply(inverse(A),k)),multiply(inverse(j),A)) ->
% 149.07/148.91 true
% 149.07/148.91 Current number of equations to process: 505
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2682
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4641]
% 149.07/148.91 product(multiply(inverse(j),A),inverse(multiply(inverse(k),A)),inverse(h)) ->
% 149.07/148.91 true
% 149.07/148.91 Current number of equations to process: 504
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2683
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4642]
% 149.07/148.91 ifeq2(product(c,multiply(inverse(b),inverse(a)),A),true,A,identity) ->
% 149.07/148.91 identity
% 149.07/148.91 Current number of equations to process: 502
% 149.07/148.91 Current number of ordered equations: 1
% 149.07/148.91 Current number of rules: 2684
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4643]
% 149.07/148.91 ifeq2(product(c,multiply(inverse(b),inverse(a)),A),true,identity,A) -> A
% 149.07/148.91 Current number of equations to process: 502
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2685
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4644]
% 149.07/148.91 ifeq(product(A,B,multiply(inverse(C),B)),true,product(A,C,identity),true) ->
% 149.07/148.91 true
% 149.07/148.91 Rule
% 149.07/148.91 [3033]
% 149.07/148.91 ifeq(product(A,a,multiply(inverse(c),a)),true,product(A,c,identity),true) ->
% 149.07/148.91 true collapsed.
% 149.07/148.91 Rule
% 149.07/148.91 [3166]
% 149.07/148.91 ifeq(product(A,j,multiply(inverse(k),j)),true,product(A,k,identity),true) ->
% 149.07/148.91 true collapsed.
% 149.07/148.91 Current number of equations to process: 501
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2684
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4645]
% 149.07/148.91 ifeq(product(A,multiply(inverse(B),C),C),true,product(A,identity,B),true) ->
% 149.07/148.91 true
% 149.07/148.91 Rule
% 149.07/148.91 [3032]
% 149.07/148.91 ifeq(product(A,multiply(inverse(c),a),a),true,product(A,identity,c),true) ->
% 149.07/148.91 true collapsed.
% 149.07/148.91 Rule
% 149.07/148.91 [3165]
% 149.07/148.91 ifeq(product(A,multiply(inverse(k),j),j),true,product(A,identity,k),true) ->
% 149.07/148.91 true collapsed.
% 149.07/148.91 Current number of equations to process: 500
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2683
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4646]
% 149.07/148.91 ifeq(product(A,B,identity),true,product(A,C,inverse(multiply(inverse(C),B))),true)
% 149.07/148.91 -> true
% 149.07/148.91 Current number of equations to process: 499
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2684
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4647]
% 149.07/148.91 ifeq(product(A,identity,B),true,product(A,inverse(multiply(inverse(C),B)),C),true)
% 149.07/148.91 -> true
% 149.07/148.91 Current number of equations to process: 498
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2685
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4648]
% 149.07/148.91 ifeq(product(A,inverse(multiply(inverse(B),A)),C),true,product(identity,B,C),true)
% 149.07/148.91 -> true
% 149.07/148.91 Current number of equations to process: 496
% 149.07/148.91 Current number of ordered equations: 1
% 149.07/148.91 Current number of rules: 2686
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4649]
% 149.07/148.91 ifeq(product(A,inverse(multiply(inverse(B),A)),C),true,product(identity,C,B),true)
% 149.07/148.91 -> true
% 149.07/148.91 Current number of equations to process: 496
% 149.07/148.91 Current number of ordered equations: 0
% 149.07/148.91 Current number of rules: 2687
% 149.07/148.91 New rule produced :
% 149.07/148.91 [4650]
% 149.07/148.91 ifeq(product(inverse(multiply(inverse(A),B)),identity,C),true,product(B,C,A),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 495
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2688
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4651]
% 149.87/149.77 ifeq(product(identity,inverse(multiply(inverse(A),B)),C),true,product(B,C,A),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 494
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2689
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4652]
% 149.87/149.77 ifeq(product(b,inverse(multiply(inverse(A),c)),B),true,product(a,B,A),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 492
% 149.87/149.77 Current number of ordered equations: 1
% 149.87/149.77 Current number of rules: 2690
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4653]
% 149.87/149.77 ifeq(product(c,inverse(multiply(inverse(A),b)),B),true,product(a,A,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 492
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2691
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4654]
% 149.87/149.77 ifeq(product(inverse(multiply(inverse(a),A)),b,B),true,product(A,B,c),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 491
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2692
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4655]
% 149.87/149.77 ifeq(product(j,inverse(multiply(inverse(A),b)),B),true,product(h,A,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 489
% 149.87/149.77 Current number of ordered equations: 1
% 149.87/149.77 Current number of rules: 2693
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4656]
% 149.87/149.77 ifeq(product(b,inverse(multiply(inverse(A),j)),B),true,product(h,B,A),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 489
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2694
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4657]
% 149.87/149.77 ifeq(product(A,identity,B),true,product(B,inverse(multiply(inverse(C),A)),C),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 488
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2695
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4658]
% 149.87/149.77 ifeq(product(identity,A,B),true,product(B,inverse(multiply(inverse(C),A)),C),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 487
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2696
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4659]
% 149.87/149.77 ifeq(product(identity,A,B),true,product(C,inverse(multiply(inverse(A),C)),B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 486
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2697
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4660]
% 149.87/149.77 ifeq(product(inverse(multiply(inverse(A),B)),C,identity),true,product(A,C,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 485
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2698
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4661]
% 149.87/149.77 ifeq(product(identity,A,inverse(multiply(inverse(B),C))),true,product(C,A,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 484
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2699
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4662]
% 149.87/149.77 ifeq(product(A,inverse(multiply(inverse(B),A)),C),true,product(C,identity,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 483
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2700
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4663]
% 149.87/149.77 ifeq(product(a,A,B),true,product(c,inverse(multiply(inverse(A),b)),B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 481
% 149.87/149.77 Current number of ordered equations: 1
% 149.87/149.77 Current number of rules: 2701
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4664]
% 149.87/149.77 ifeq(product(b,A,inverse(multiply(inverse(B),a))),true,product(c,A,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 481
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2702
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4665]
% 149.87/149.77 ifeq(product(a,A,B),true,product(B,inverse(multiply(inverse(b),A)),c),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 479
% 149.87/149.77 Current number of ordered equations: 1
% 149.87/149.77 Current number of rules: 2703
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4666]
% 149.87/149.77 ifeq(product(inverse(multiply(inverse(A),a)),B,b),true,product(A,B,c),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 479
% 149.87/149.77 Current number of ordered equations: 0
% 149.87/149.77 Current number of rules: 2704
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4667]
% 149.87/149.77 ifeq(product(b,A,inverse(multiply(inverse(B),h))),true,product(j,A,B),true)
% 149.87/149.77 -> true
% 149.87/149.77 Current number of equations to process: 477
% 149.87/149.77 Current number of ordered equations: 1
% 149.87/149.77 Current number of rules: 2705
% 149.87/149.77 New rule produced :
% 149.87/149.77 [4668]
% 149.87/149.77 ifeq(product(h,A,B),true,product(j,inverse(multiply(inverse(A),b)),B),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 477
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2706
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4669]
% 150.57/150.42 ifeq(product(h,A,B),true,product(B,inverse(multiply(inverse(b),A)),j),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 475
% 150.57/150.42 Current number of ordered equations: 1
% 150.57/150.42 Current number of rules: 2707
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4670]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(A),h)),B,b),true,product(A,B,j),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 475
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2708
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4671]
% 150.57/150.42 ifeq(product(inverse(h),inverse(multiply(inverse(A),k)),B),true,product(j,B,A),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 473
% 150.57/150.42 Current number of ordered equations: 1
% 150.57/150.42 Current number of rules: 2709
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4672]
% 150.57/150.42 ifeq(product(k,inverse(multiply(inverse(A),inverse(h))),B),true,product(j,A,B),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 473
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2710
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4673]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(j),A)),inverse(h),B),true,product(A,B,k),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 472
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2711
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4674]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(A),B)),inverse(A),C),true,product(B,C,identity),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 471
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2712
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4675]
% 150.57/150.42 ifeq(product(identity,inverse(multiply(inverse(A),inverse(B))),C),true,
% 150.57/150.42 product(B,A,C),true) -> true
% 150.57/150.42 Current number of equations to process: 470
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2713
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4676]
% 150.57/150.42 ifeq(product(identity,inverse(multiply(inverse(A),B)),C),true,product(
% 150.57/150.42 inverse(B),A,C),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 469
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2714
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4677]
% 150.57/150.42 ifeq(product(inverse(h),A,inverse(multiply(inverse(B),j))),true,product(k,A,B),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 467
% 150.57/150.42 Current number of ordered equations: 1
% 150.57/150.42 Current number of rules: 2715
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4678]
% 150.57/150.42 ifeq(product(j,A,B),true,product(k,inverse(multiply(inverse(A),inverse(h))),B),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 467
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2716
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4679]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(A),j)),B,inverse(h)),true,product(A,B,k),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 466
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2717
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4680]
% 150.57/150.42 ifeq(product(inverse(A),B,inverse(multiply(inverse(C),A))),true,product(identity,B,C),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 464
% 150.57/150.42 Current number of ordered equations: 1
% 150.57/150.42 Current number of rules: 2718
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4681]
% 150.57/150.42 ifeq(product(A,B,C),true,product(identity,inverse(multiply(inverse(B),
% 150.57/150.42 inverse(A))),C),true) ->
% 150.57/150.42 true
% 150.57/150.42 Current number of equations to process: 464
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2719
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4682]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(A),B)),C,inverse(B)),true,product(A,C,identity),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 463
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2720
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4683]
% 150.57/150.42 ifeq(product(inverse(multiply(inverse(A),inverse(B))),C,B),true,product(A,C,identity),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 462
% 150.57/150.42 Current number of ordered equations: 0
% 150.57/150.42 Current number of rules: 2721
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4684]
% 150.57/150.42 ifeq(product(inverse(A),B,C),true,product(identity,inverse(multiply(inverse(B),A)),C),true)
% 150.57/150.42 -> true
% 150.57/150.42 Current number of equations to process: 460
% 150.57/150.42 Current number of ordered equations: 1
% 150.57/150.42 Current number of rules: 2722
% 150.57/150.42 New rule produced :
% 150.57/150.42 [4685]
% 150.57/150.42 ifeq(product(A,B,inverse(multiply(inverse(C),inverse(A)))),true,product(identity,B,C),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 460
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2723
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4686]
% 152.07/151.96 ifeq(product(c,inverse(b),A),true,product(A,inverse(a),identity),true) ->
% 152.07/151.96 true
% 152.07/151.96 Current number of equations to process: 496
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2724
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4687] product(c,identity,inverse(multiply(inverse(b),inverse(a)))) -> true
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2725
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4688] product(inverse(c),identity,multiply(inverse(b),inverse(a))) -> true
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2726
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4689] product(c,multiply(inverse(b),multiply(inverse(a),A)),A) -> true
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2727
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4690] product(identity,multiply(inverse(b),inverse(a)),inverse(c)) -> true
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2728
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4691] product(multiply(A,c),multiply(inverse(b),inverse(a)),A) -> true
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2729
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4692]
% 152.07/151.96 product(multiply(A,c),multiply(inverse(b),B),multiply(A,multiply(a,B))) ->
% 152.07/151.96 true
% 152.07/151.96 Current number of equations to process: 501
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2730
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4693] ifeq2(product(c,multiply(inverse(b),A),B),true,multiply(a,A),B) -> B
% 152.07/151.96 Current number of equations to process: 500
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2731
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4694]
% 152.07/151.96 ifeq2(product(c,multiply(inverse(b),A),B),true,B,multiply(a,A)) ->
% 152.07/151.96 multiply(a,A)
% 152.07/151.96 Current number of equations to process: 499
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2732
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4695]
% 152.07/151.96 ifeq(product(multiply(inverse(b),inverse(a)),A,B),true,product(c,B,A),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 497
% 152.07/151.96 Current number of ordered equations: 1
% 152.07/151.96 Current number of rules: 2733
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4696]
% 152.07/151.96 ifeq(product(A,c,identity),true,product(A,identity,multiply(inverse(b),
% 152.07/151.96 inverse(a))),true) -> true
% 152.07/151.96 Current number of equations to process: 497
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2734
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4697]
% 152.07/151.96 ifeq(product(A,identity,c),true,product(A,multiply(inverse(b),inverse(a)),identity),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 496
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2735
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4698]
% 152.07/151.96 ifeq(product(c,multiply(inverse(b),inverse(a)),A),true,product(identity,A,identity),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 494
% 152.07/151.96 Current number of ordered equations: 1
% 152.07/151.96 Current number of rules: 2736
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4699]
% 152.07/151.96 ifeq(product(c,multiply(inverse(b),inverse(a)),A),true,product(identity,identity,A),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 494
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2737
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4700]
% 152.07/151.96 ifeq(product(identity,identity,A),true,product(c,multiply(inverse(b),
% 152.07/151.96 inverse(a)),A),true) -> true
% 152.07/151.96 Current number of equations to process: 492
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2738
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4701]
% 152.07/151.96 ifeq(product(identity,multiply(inverse(b),inverse(a)),A),true,product(c,A,identity),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 491
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2739
% 152.07/151.96 New rule produced :
% 152.07/151.96 [4702]
% 152.07/151.96 ifeq(product(b,multiply(inverse(b),inverse(a)),A),true,product(a,A,identity),true)
% 152.07/151.96 -> true
% 152.07/151.96 Current number of equations to process: 490
% 152.07/151.96 Current number of ordered equations: 0
% 152.07/151.96 Current number of rules: 2740
% 152.07/151.96 New rule produced :
% 153.57/153.44 [4703]
% 153.57/153.44 ifeq(product(c,identity,A),true,product(A,multiply(inverse(b),inverse(a)),identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 489
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2741
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4704]
% 153.57/153.44 ifeq(product(identity,c,A),true,product(A,multiply(inverse(b),inverse(a)),identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 488
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2742
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4705]
% 153.57/153.44 ifeq(product(multiply(inverse(b),inverse(a)),A,identity),true,product(identity,A,c),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 485
% 153.57/153.44 Current number of ordered equations: 1
% 153.57/153.44 Current number of rules: 2743
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4706]
% 153.57/153.44 ifeq(product(A,c,B),true,product(B,multiply(inverse(b),inverse(a)),A),true)
% 153.57/153.44 -> true
% 153.57/153.44 Rule
% 153.57/153.44 [4704]
% 153.57/153.44 ifeq(product(identity,c,A),true,product(A,multiply(inverse(b),inverse(a)),identity),true)
% 153.57/153.44 -> true collapsed.
% 153.57/153.44 Current number of equations to process: 485
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2743
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4707]
% 153.57/153.44 ifeq(product(identity,A,multiply(inverse(b),inverse(a))),true,product(c,A,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 484
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2744
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4708]
% 153.57/153.44 ifeq(product(c,multiply(inverse(b),inverse(a)),A),true,product(A,identity,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 482
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2745
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4709]
% 153.57/153.44 ifeq(product(identity,inverse(multiply(inverse(b),inverse(a))),A),true,
% 153.57/153.44 product(c,identity,A),true) -> true
% 153.57/153.44 Current number of equations to process: 481
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2746
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4710]
% 153.57/153.44 ifeq(product(identity,multiply(inverse(b),inverse(a)),A),true,product(
% 153.57/153.44 inverse(c),identity,A),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 480
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2747
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4711]
% 153.57/153.44 ifeq(product(A,c,inverse(multiply(inverse(b),inverse(a)))),true,product(A,identity,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 479
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2748
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4712]
% 153.57/153.44 ifeq(product(A,inverse(multiply(inverse(b),inverse(a))),c),true,product(A,identity,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 478
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2749
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4713]
% 153.57/153.44 ifeq(product(inverse(c),A,multiply(inverse(b),inverse(a))),true,product(identity,A,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 477
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2750
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4714]
% 153.57/153.44 ifeq(product(multiply(inverse(b),inverse(a)),A,inverse(c)),true,product(identity,A,identity),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 476
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2751
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4715]
% 153.57/153.44 ifeq(product(c,identity,A),true,product(identity,inverse(multiply(inverse(b),
% 153.57/153.44 inverse(a))),A),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 475
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2752
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4716]
% 153.57/153.44 ifeq(product(inverse(c),identity,A),true,product(identity,multiply(inverse(b),
% 153.57/153.44 inverse(a)),A),true)
% 153.57/153.44 -> true
% 153.57/153.44 Current number of equations to process: 474
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2753
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4717]
% 153.57/153.44 ifeq(product(c,inverse(b),A),true,product(A,B,multiply(a,B)),true) -> true
% 153.57/153.44 Current number of equations to process: 511
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2754
% 153.57/153.44 New rule produced :
% 153.57/153.44 [4718] product(inverse(c),multiply(a,A),multiply(inverse(b),A)) -> true
% 153.57/153.44 Current number of equations to process: 515
% 153.57/153.44 Current number of ordered equations: 0
% 153.57/153.44 Current number of rules: 2755
% 154.36/154.26 New rule produced : [4719] product(c,b,multiply(a,inverse(b))) -> true
% 154.36/154.26 Current number of equations to process: 519
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2756
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4720] product(c,multiply(inverse(b),a),inverse(a)) -> true
% 154.36/154.26 Current number of equations to process: 518
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2757
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4721]
% 154.36/154.26 product(c,multiply(inverse(b),multiply(A,inverse(multiply(a,A)))),identity)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 521
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2758
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4722]
% 154.36/154.26 product(multiply(inverse(multiply(a,A)),c),multiply(inverse(b),A),identity)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 520
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2759
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4723]
% 154.36/154.26 product(identity,multiply(inverse(b),A),multiply(inverse(c),multiply(a,A)))
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 519
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2760
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4724]
% 154.36/154.26 product(multiply(A,multiply(a,B)),multiply(inverse(B),b),multiply(A,c)) ->
% 154.36/154.26 true
% 154.36/154.26 Current number of equations to process: 518
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2761
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4725]
% 154.36/154.26 product(multiply(a,A),multiply(inverse(A),multiply(b,B)),multiply(c,B)) ->
% 154.36/154.26 true
% 154.36/154.26 Current number of equations to process: 517
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2762
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4726] ifeq2(product(multiply(a,A),multiply(inverse(A),b),B),true,B,c) -> c
% 154.36/154.26 Current number of equations to process: 515
% 154.36/154.26 Current number of ordered equations: 1
% 154.36/154.26 Current number of rules: 2763
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4727] ifeq2(product(multiply(a,A),multiply(inverse(A),b),B),true,c,B) -> B
% 154.36/154.26 Current number of equations to process: 515
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2764
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4728]
% 154.36/154.26 ifeq(product(A,c,identity),true,product(A,multiply(a,B),multiply(inverse(b),B)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 514
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2765
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4729]
% 154.36/154.26 ifeq(product(A,identity,c),true,product(A,multiply(inverse(b),B),multiply(a,B)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 513
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2766
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4730]
% 154.36/154.26 ifeq(product(c,multiply(inverse(b),A),B),true,product(identity,B,multiply(a,A)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 511
% 154.36/154.26 Current number of ordered equations: 1
% 154.36/154.26 Current number of rules: 2767
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4731]
% 154.36/154.26 ifeq(product(c,multiply(inverse(b),A),B),true,product(identity,multiply(a,A),B),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 511
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2768
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4732]
% 154.36/154.26 ifeq(product(multiply(inverse(b),A),identity,B),true,product(c,B,multiply(a,A)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 510
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2769
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4733]
% 154.36/154.26 ifeq(product(multiply(a,A),identity,B),true,product(c,multiply(inverse(b),A),B),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 509
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2770
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4734]
% 154.36/154.26 ifeq(product(identity,multiply(inverse(b),A),B),true,product(c,B,multiply(a,A)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 508
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2771
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4735]
% 154.36/154.26 ifeq(product(b,multiply(inverse(b),A),B),true,product(a,B,multiply(a,A)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 507
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2772
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4736]
% 154.36/154.26 ifeq(product(c,identity,A),true,product(A,multiply(inverse(b),B),multiply(a,B)),true)
% 154.36/154.26 -> true
% 154.36/154.26 Current number of equations to process: 506
% 154.36/154.26 Current number of ordered equations: 0
% 154.36/154.26 Current number of rules: 2773
% 154.36/154.26 New rule produced :
% 154.36/154.26 [4737]
% 154.36/154.26 ifeq(product(identity,c,A),true,product(A,multiply(inverse(b),B),multiply(a,B)),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 505
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2774
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4738]
% 155.96/155.83 ifeq(product(identity,multiply(a,A),B),true,product(c,multiply(inverse(b),A),B),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 504
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2775
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4739]
% 155.96/155.83 ifeq(product(multiply(inverse(b),A),B,identity),true,product(multiply(a,A),B,c),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 503
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2776
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4740]
% 155.96/155.83 ifeq(product(identity,A,multiply(inverse(b),B)),true,product(c,A,multiply(a,B)),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 502
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2777
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4741]
% 155.96/155.83 ifeq(product(c,multiply(inverse(b),A),B),true,product(multiply(a,A),identity,B),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 500
% 155.96/155.83 Current number of ordered equations: 1
% 155.96/155.83 Current number of rules: 2778
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4742]
% 155.96/155.83 ifeq(product(c,multiply(inverse(b),A),B),true,product(B,identity,multiply(a,A)),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 500
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2779
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4743]
% 155.96/155.83 ifeq(product(A,multiply(inverse(A),b),B),true,product(a,B,c),true) -> true
% 155.96/155.83 Current number of equations to process: 519
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2780
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4744]
% 155.96/155.83 ifeq(product(multiply(a,A),inverse(A),B),true,product(B,b,c),true) -> true
% 155.96/155.83 Current number of equations to process: 536
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2781
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4745] product(inverse(multiply(a,A)),c,multiply(inverse(A),b)) -> true
% 155.96/155.83 Current number of equations to process: 540
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2782
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4746] product(inverse(a),multiply(inverse(a),b),c) -> true
% 155.96/155.83 Current number of equations to process: 543
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2783
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4747]
% 155.96/155.83 product(multiply(a,A),identity,multiply(c,inverse(multiply(inverse(A),b))))
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 544
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2784
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4748]
% 155.96/155.83 product(multiply(inverse(c),multiply(a,A)),multiply(inverse(A),b),identity)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 543
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2785
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4749]
% 155.96/155.83 product(identity,multiply(inverse(A),b),multiply(inverse(multiply(a,A)),c))
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 542
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2786
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4750]
% 155.96/155.83 ifeq2(product(j,multiply(inverse(b),inverse(h)),A),true,A,identity) ->
% 155.96/155.83 identity
% 155.96/155.83 Current number of equations to process: 540
% 155.96/155.83 Current number of ordered equations: 1
% 155.96/155.83 Current number of rules: 2787
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4751]
% 155.96/155.83 ifeq2(product(j,multiply(inverse(b),inverse(h)),A),true,identity,A) -> A
% 155.96/155.83 Current number of equations to process: 540
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2788
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4752]
% 155.96/155.83 ifeq(product(A,multiply(a,B),identity),true,product(A,c,multiply(inverse(B),b)),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 539
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2789
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4753]
% 155.96/155.83 ifeq(product(A,identity,multiply(a,B)),true,product(A,multiply(inverse(B),b),c),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 538
% 155.96/155.83 Current number of ordered equations: 0
% 155.96/155.83 Current number of rules: 2790
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4754]
% 155.96/155.83 ifeq(product(multiply(a,A),multiply(inverse(A),b),B),true,product(identity,B,c),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 536
% 155.96/155.83 Current number of ordered equations: 1
% 155.96/155.83 Current number of rules: 2791
% 155.96/155.83 New rule produced :
% 155.96/155.83 [4755]
% 155.96/155.83 ifeq(product(multiply(a,A),multiply(inverse(A),b),B),true,product(identity,c,B),true)
% 155.96/155.83 -> true
% 155.96/155.83 Current number of equations to process: 536
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2792
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4756]
% 157.56/157.42 ifeq(product(multiply(inverse(A),b),identity,B),true,product(multiply(a,A),B,c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 535
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2793
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4757]
% 157.56/157.42 ifeq(product(c,identity,A),true,product(multiply(a,B),multiply(inverse(B),b),A),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 534
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2794
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4758]
% 157.56/157.42 ifeq(product(identity,multiply(inverse(A),b),B),true,product(multiply(a,A),B,c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 533
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2795
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4759]
% 157.56/157.42 ifeq(product(multiply(a,A),identity,B),true,product(B,multiply(inverse(A),b),c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 532
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2796
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4760]
% 157.56/157.42 ifeq(product(identity,multiply(a,A),B),true,product(B,multiply(inverse(A),b),c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 531
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2797
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4761]
% 157.56/157.42 ifeq(product(identity,c,A),true,product(multiply(a,B),multiply(inverse(B),b),A),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 530
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2798
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4762]
% 157.56/157.42 ifeq(product(multiply(inverse(A),b),B,identity),true,product(c,B,multiply(a,A)),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 529
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2799
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4763]
% 157.56/157.42 ifeq(product(identity,A,multiply(inverse(B),b)),true,product(multiply(a,B),A,c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 528
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2800
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4764]
% 157.56/157.42 ifeq(product(multiply(a,A),multiply(inverse(A),b),B),true,product(B,identity,c),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 526
% 157.56/157.42 Current number of ordered equations: 1
% 157.56/157.42 Current number of rules: 2801
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4765]
% 157.56/157.42 ifeq(product(multiply(a,A),multiply(inverse(A),b),B),true,product(c,identity,B),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 526
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2802
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4766]
% 157.56/157.42 ifeq(product(j,inverse(b),A),true,product(A,inverse(h),identity),true) ->
% 157.56/157.42 true
% 157.56/157.42 Current number of equations to process: 564
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2803
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4767] product(j,identity,inverse(multiply(inverse(b),inverse(h)))) -> true
% 157.56/157.42 Current number of equations to process: 567
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2804
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4768] product(identity,multiply(inverse(b),inverse(h)),inverse(j)) -> true
% 157.56/157.42 Current number of equations to process: 567
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2805
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4769] product(multiply(A,j),multiply(inverse(b),inverse(h)),A) -> true
% 157.56/157.42 Current number of equations to process: 567
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2806
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4770]
% 157.56/157.42 product(multiply(A,j),multiply(inverse(b),B),multiply(A,multiply(h,B))) ->
% 157.56/157.42 true
% 157.56/157.42 Current number of equations to process: 569
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2807
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4771] ifeq2(product(j,multiply(inverse(b),A),B),true,multiply(h,A),B) -> B
% 157.56/157.42 Current number of equations to process: 568
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2808
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4772]
% 157.56/157.42 ifeq2(product(j,multiply(inverse(b),A),B),true,B,multiply(h,A)) ->
% 157.56/157.42 multiply(h,A)
% 157.56/157.42 Current number of equations to process: 567
% 157.56/157.42 Current number of ordered equations: 0
% 157.56/157.42 Current number of rules: 2809
% 157.56/157.42 New rule produced :
% 157.56/157.42 [4773]
% 157.56/157.42 ifeq(product(multiply(inverse(b),inverse(h)),A,B),true,product(j,B,A),true)
% 157.56/157.42 -> true
% 157.56/157.42 Current number of equations to process: 565
% 157.56/157.42 Current number of ordered equations: 1
% 158.18/158.08 Current number of rules: 2810
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4774]
% 158.18/158.08 ifeq(product(A,j,identity),true,product(A,identity,multiply(inverse(b),
% 158.18/158.08 inverse(h))),true) -> true
% 158.18/158.08 Current number of equations to process: 565
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2811
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4775]
% 158.18/158.08 ifeq(product(A,identity,j),true,product(A,multiply(inverse(b),inverse(h)),identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 564
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2812
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4776]
% 158.18/158.08 ifeq(product(j,multiply(inverse(b),inverse(h)),A),true,product(identity,A,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 562
% 158.18/158.08 Current number of ordered equations: 1
% 158.18/158.08 Current number of rules: 2813
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4777]
% 158.18/158.08 ifeq(product(j,multiply(inverse(b),inverse(h)),A),true,product(identity,identity,A),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 562
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2814
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4778]
% 158.18/158.08 ifeq(product(identity,identity,A),true,product(j,multiply(inverse(b),
% 158.18/158.08 inverse(h)),A),true) -> true
% 158.18/158.08 Current number of equations to process: 560
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2815
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4779]
% 158.18/158.08 ifeq(product(identity,multiply(inverse(b),inverse(h)),A),true,product(j,A,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 559
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2816
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4780]
% 158.18/158.08 ifeq(product(b,multiply(inverse(b),inverse(h)),A),true,product(h,A,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 558
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2817
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4781]
% 158.18/158.08 ifeq(product(j,identity,A),true,product(A,multiply(inverse(b),inverse(h)),identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 557
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2818
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4782]
% 158.18/158.08 ifeq(product(identity,j,A),true,product(A,multiply(inverse(b),inverse(h)),identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 556
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2819
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4783]
% 158.18/158.08 ifeq(product(multiply(inverse(b),inverse(h)),A,identity),true,product(identity,A,j),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 553
% 158.18/158.08 Current number of ordered equations: 1
% 158.18/158.08 Current number of rules: 2820
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4784]
% 158.18/158.08 ifeq(product(A,j,B),true,product(B,multiply(inverse(b),inverse(h)),A),true)
% 158.18/158.08 -> true
% 158.18/158.08 Rule
% 158.18/158.08 [4782]
% 158.18/158.08 ifeq(product(identity,j,A),true,product(A,multiply(inverse(b),inverse(h)),identity),true)
% 158.18/158.08 -> true collapsed.
% 158.18/158.08 Current number of equations to process: 553
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2820
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4785]
% 158.18/158.08 ifeq(product(identity,A,multiply(inverse(b),inverse(h))),true,product(j,A,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 552
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2821
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4786]
% 158.18/158.08 ifeq(product(j,multiply(inverse(b),inverse(h)),A),true,product(A,identity,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 550
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2822
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4787]
% 158.18/158.08 ifeq(product(identity,inverse(multiply(inverse(b),inverse(h))),A),true,
% 158.18/158.08 product(j,identity,A),true) -> true
% 158.18/158.08 Current number of equations to process: 549
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2823
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4788]
% 158.18/158.08 ifeq(product(identity,multiply(inverse(b),inverse(h)),A),true,product(
% 158.18/158.08 inverse(j),identity,A),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 548
% 158.18/158.08 Current number of ordered equations: 0
% 158.18/158.08 Current number of rules: 2824
% 158.18/158.08 New rule produced :
% 158.18/158.08 [4789]
% 158.18/158.08 ifeq(product(A,j,inverse(multiply(inverse(b),inverse(h)))),true,product(A,identity,identity),true)
% 158.18/158.08 -> true
% 158.18/158.08 Current number of equations to process: 547
% 158.18/158.08 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2825
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4790]
% 159.78/159.68 ifeq(product(A,inverse(multiply(inverse(b),inverse(h))),j),true,product(A,identity,identity),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 546
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2826
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4791]
% 159.78/159.68 ifeq(product(inverse(h),A,multiply(inverse(b),inverse(h))),true,product(k,A,identity),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 545
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2827
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4792]
% 159.78/159.68 ifeq(product(multiply(inverse(b),inverse(h)),A,inverse(h)),true,product(identity,A,k),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 544
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2828
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4793]
% 159.78/159.68 ifeq(product(inverse(j),A,multiply(inverse(b),inverse(h))),true,product(identity,A,identity),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 543
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2829
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4794]
% 159.78/159.68 ifeq(product(multiply(inverse(b),inverse(h)),A,inverse(j)),true,product(identity,A,identity),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 542
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2830
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4795]
% 159.78/159.68 ifeq(product(j,identity,A),true,product(identity,inverse(multiply(inverse(b),
% 159.78/159.68 inverse(h))),A),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 541
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2831
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4796]
% 159.78/159.68 ifeq(product(inverse(j),identity,A),true,product(identity,multiply(inverse(b),
% 159.78/159.68 inverse(h)),A),true)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 540
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2832
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4797]
% 159.78/159.68 ifeq(product(j,inverse(b),A),true,product(A,B,multiply(h,B)),true) -> true
% 159.78/159.68 Current number of equations to process: 579
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2833
% 159.78/159.68 New rule produced : [4798] product(j,b,multiply(h,inverse(b))) -> true
% 159.78/159.68 Current number of equations to process: 587
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2834
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4799] product(j,multiply(inverse(b),h),inverse(h)) -> true
% 159.78/159.68 Current number of equations to process: 586
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2835
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4800]
% 159.78/159.68 product(j,multiply(inverse(b),multiply(A,inverse(multiply(h,A)))),identity)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 590
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2836
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4801]
% 159.78/159.68 product(multiply(inverse(multiply(h,A)),j),multiply(inverse(b),A),identity)
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 589
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2837
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4802]
% 159.78/159.68 product(identity,multiply(inverse(b),A),multiply(inverse(j),multiply(h,A)))
% 159.78/159.68 -> true
% 159.78/159.68 Current number of equations to process: 588
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2838
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4803]
% 159.78/159.68 product(multiply(h,A),multiply(inverse(A),multiply(b,inverse(h))),k) -> true
% 159.78/159.68 Current number of equations to process: 587
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2839
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4804]
% 159.78/159.68 product(multiply(A,multiply(h,B)),multiply(inverse(B),b),multiply(A,j)) ->
% 159.78/159.68 true
% 159.78/159.68 Current number of equations to process: 586
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2840
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4805]
% 159.78/159.68 product(multiply(h,A),multiply(inverse(A),multiply(b,B)),multiply(j,B)) ->
% 159.78/159.68 true
% 159.78/159.68 Current number of equations to process: 585
% 159.78/159.68 Current number of ordered equations: 0
% 159.78/159.68 Current number of rules: 2841
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4806] ifeq2(product(multiply(h,A),multiply(inverse(A),b),B),true,B,j) -> j
% 159.78/159.68 Current number of equations to process: 583
% 159.78/159.68 Current number of ordered equations: 1
% 159.78/159.68 Current number of rules: 2842
% 159.78/159.68 New rule produced :
% 159.78/159.68 [4807] ifeq2(product(multiply(h,A),multiply(inverse(A),b),B),true,j,B) -> B
% 161.38/161.21 Current number of equations to process: 583
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2843
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4808]
% 161.38/161.21 ifeq(product(A,j,identity),true,product(A,multiply(h,B),multiply(inverse(b),B)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 582
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2844
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4809]
% 161.38/161.21 ifeq(product(A,identity,j),true,product(A,multiply(inverse(b),B),multiply(h,B)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 581
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2845
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4810]
% 161.38/161.21 ifeq(product(j,multiply(inverse(b),A),B),true,product(identity,B,multiply(h,A)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 579
% 161.38/161.21 Current number of ordered equations: 1
% 161.38/161.21 Current number of rules: 2846
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4811]
% 161.38/161.21 ifeq(product(j,multiply(inverse(b),A),B),true,product(identity,multiply(h,A),B),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 579
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2847
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4812]
% 161.38/161.21 ifeq(product(multiply(inverse(b),A),identity,B),true,product(j,B,multiply(h,A)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 578
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2848
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4813]
% 161.38/161.21 ifeq(product(multiply(h,A),identity,B),true,product(j,multiply(inverse(b),A),B),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 577
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2849
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4814]
% 161.38/161.21 ifeq(product(identity,multiply(inverse(b),A),B),true,product(j,B,multiply(h,A)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 576
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2850
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4815]
% 161.38/161.21 ifeq(product(b,multiply(inverse(b),A),B),true,product(h,B,multiply(h,A)),true)
% 161.38/161.21 -> true
% 161.38/161.21 Current number of equations to process: 575
% 161.38/161.21 Current number of ordered equations: 0
% 161.38/161.21 Current number of rules: 2851
% 161.38/161.21 New rule produced :
% 161.38/161.21 [4816]
% 161.38/161.21 ifeq(product(j,identity,A),true,product(A,multiply(inverse(b),B),multiply(h,B)),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 574
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2852
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4817]
% 161.38/161.22 ifeq(product(identity,j,A),true,product(A,multiply(inverse(b),B),multiply(h,B)),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 573
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2853
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4818]
% 161.38/161.22 ifeq(product(identity,multiply(h,A),B),true,product(j,multiply(inverse(b),A),B),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 572
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2854
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4819]
% 161.38/161.22 ifeq(product(multiply(inverse(b),A),B,identity),true,product(multiply(h,A),B,j),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 571
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2855
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4820]
% 161.38/161.22 ifeq(product(identity,A,multiply(inverse(b),B)),true,product(j,A,multiply(h,B)),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 570
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2856
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4821]
% 161.38/161.22 ifeq(product(j,multiply(inverse(b),A),B),true,product(multiply(h,A),identity,B),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 568
% 161.38/161.22 Current number of ordered equations: 1
% 161.38/161.22 Current number of rules: 2857
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4822]
% 161.38/161.22 ifeq(product(j,multiply(inverse(b),A),B),true,product(B,identity,multiply(h,A)),true)
% 161.38/161.22 -> true
% 161.38/161.22 Current number of equations to process: 568
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2858
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4823]
% 161.38/161.22 ifeq(product(A,multiply(inverse(A),b),B),true,product(h,B,j),true) -> true
% 161.38/161.22 Current number of equations to process: 588
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2859
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4824]
% 161.38/161.22 ifeq(product(multiply(h,A),inverse(A),B),true,product(B,b,j),true) -> true
% 161.38/161.22 Current number of equations to process: 605
% 161.38/161.22 Current number of ordered equations: 0
% 161.38/161.22 Current number of rules: 2860
% 161.38/161.22 New rule produced :
% 161.38/161.22 [4825] product(inverse(multiply(h,A)),j,multiply(inverse(A),b)) -> true
% 162.18/162.04 Current number of equations to process: 609
% 162.18/162.04 Current number of ordered equations: 0
% 162.18/162.04 Current number of rules: 2861
% 162.18/162.04 New rule produced :
% 162.18/162.04 [4826] product(inverse(h),multiply(inverse(j),multiply(k,b)),j) -> true
% 162.18/162.04 Current number of equations to process: 612
% 162.18/162.04 Current number of ordered equations: 0
% 162.18/162.04 Current number of rules: 2862
% 162.18/162.04 New rule produced :
% 162.18/162.04 [4827]
% 162.18/162.04 product(multiply(h,A),identity,multiply(j,inverse(multiply(inverse(A),b))))
% 162.18/162.04 -> true
% 162.18/162.04 Current number of equations to process: 611
% 162.18/162.04 Current number of ordered equations: 0
% 162.18/162.04 Current number of rules: 2863
% 162.18/162.04 New rule produced :
% 162.18/162.04 [4828]
% 162.18/162.04 product(multiply(inverse(j),multiply(h,A)),multiply(inverse(A),b),identity)
% 162.18/162.04 -> true
% 162.18/162.04 Current number of equations to process: 610
% 162.18/162.04 Current number of ordered equations: 0
% 162.18/162.04 Current number of rules: 2864
% 162.18/162.04 New rule produced :
% 162.18/162.04 [4829]
% 162.18/162.04 product(identity,multiply(inverse(A),b),multiply(inverse(multiply(h,A)),j))
% 162.18/162.04 -> true
% 162.18/162.04 Current number of equations to process: 609
% 162.18/162.04 Current number of ordered equations: 0
% 162.18/162.04 Current number of rules: 2865
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4830]
% 162.18/162.05 product(multiply(A,multiply(j,B)),multiply(inverse(B),inverse(h)),multiply(A,k))
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 612
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2866
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4831]
% 162.18/162.05 ifeq2(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,B,k) -> k
% 162.18/162.05 Current number of equations to process: 610
% 162.18/162.05 Current number of ordered equations: 1
% 162.18/162.05 Current number of rules: 2867
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4832]
% 162.18/162.05 ifeq2(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,k,B) -> B
% 162.18/162.05 Current number of equations to process: 610
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2868
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4833]
% 162.18/162.05 ifeq(product(A,multiply(h,B),identity),true,product(A,j,multiply(inverse(B),b)),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 609
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2869
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4834]
% 162.18/162.05 ifeq(product(A,identity,multiply(h,B)),true,product(A,multiply(inverse(B),b),j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 608
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2870
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4835]
% 162.18/162.05 ifeq(product(multiply(h,A),multiply(inverse(A),b),B),true,product(identity,B,j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 606
% 162.18/162.05 Current number of ordered equations: 1
% 162.18/162.05 Current number of rules: 2871
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4836]
% 162.18/162.05 ifeq(product(multiply(h,A),multiply(inverse(A),b),B),true,product(identity,j,B),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 606
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2872
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4837]
% 162.18/162.05 ifeq(product(multiply(inverse(A),b),identity,B),true,product(multiply(h,A),B,j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 605
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2873
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4838]
% 162.18/162.05 ifeq(product(j,identity,A),true,product(multiply(h,B),multiply(inverse(B),b),A),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 604
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2874
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4839]
% 162.18/162.05 ifeq(product(identity,multiply(inverse(A),b),B),true,product(multiply(h,A),B,j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 603
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2875
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4840]
% 162.18/162.05 ifeq(product(multiply(h,A),identity,B),true,product(B,multiply(inverse(A),b),j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 602
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2876
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4841]
% 162.18/162.05 ifeq(product(identity,multiply(h,A),B),true,product(B,multiply(inverse(A),b),j),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 601
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2877
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4842]
% 162.18/162.05 ifeq(product(identity,j,A),true,product(multiply(h,B),multiply(inverse(B),b),A),true)
% 162.18/162.05 -> true
% 162.18/162.05 Current number of equations to process: 600
% 162.18/162.05 Current number of ordered equations: 0
% 162.18/162.05 Current number of rules: 2878
% 162.18/162.05 New rule produced :
% 162.18/162.05 [4843]
% 162.18/162.05 ifeq(product(multiply(inverse(A),b),B,identity),true,product(j,B,multiply(h,A)),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 599
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2879
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4844]
% 163.07/162.94 ifeq(product(identity,A,multiply(inverse(B),b)),true,product(multiply(h,B),A,j),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 598
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2880
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4845]
% 163.07/162.94 ifeq(product(multiply(h,A),multiply(inverse(A),b),B),true,product(B,identity,j),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 596
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2881
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4846]
% 163.07/162.94 ifeq(product(multiply(h,A),multiply(inverse(A),b),B),true,product(j,identity,B),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 596
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2882
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4847]
% 163.07/162.94 product(multiply(j,A),multiply(inverse(A),multiply(inverse(j),multiply(k,B))),
% 163.07/162.94 multiply(k,B)) -> true
% 163.07/162.94 Current number of equations to process: 595
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2883
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4848]
% 163.07/162.94 ifeq(product(A,inverse(multiply(inverse(B),multiply(C,A))),X),true,product(C,X,B),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 593
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2884
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4849]
% 163.07/162.94 ifeq(product(multiply(A,B),inverse(multiply(inverse(C),B)),X),true,product(A,C,X),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 593
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2885
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4850]
% 163.07/162.94 ifeq(product(inverse(multiply(inverse(A),B)),C,X),true,product(B,X,multiply(A,C)),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 591
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2886
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4851]
% 163.07/162.94 ifeq(product(A,B,C),true,product(A,X,multiply(C,inverse(multiply(inverse(X),B)))),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 591
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2887
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4852]
% 163.07/162.94 ifeq(product(A,B,C),true,product(A,multiply(B,inverse(multiply(inverse(X),C))),X),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 589
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2888
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4853]
% 163.07/162.94 ifeq(product(A,B,C),true,product(X,multiply(inverse(multiply(inverse(A),X)),B),C),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 589
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2889
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4854]
% 163.07/162.94 ifeq(product(A,multiply(inverse(multiply(inverse(B),A)),C),X),true,product(B,C,X),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 588
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2890
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4855]
% 163.07/162.94 ifeq(product(inverse(multiply(inverse(A),B)),C,X),true,product(A,C,multiply(B,X)),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 586
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2891
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4856]
% 163.07/162.94 ifeq(product(A,B,C),true,product(C,inverse(multiply(inverse(X),B)),multiply(A,X)),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 586
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2892
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4857]
% 163.07/162.94 ifeq(product(A,B,inverse(multiply(inverse(C),X))),true,product(multiply(X,A),B,C),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 584
% 163.07/162.94 Current number of ordered equations: 1
% 163.07/162.94 Current number of rules: 2893
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4858]
% 163.07/162.94 ifeq(product(A,B,C),true,product(multiply(A,X),inverse(multiply(inverse(B),X)),C),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 584
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2894
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4859]
% 163.07/162.94 ifeq(product(multiply(A,c),multiply(inverse(b),inverse(a)),B),true,product(A,identity,B),true)
% 163.07/162.94 -> true
% 163.07/162.94 Current number of equations to process: 583
% 163.07/162.94 Current number of ordered equations: 0
% 163.07/162.94 Current number of rules: 2895
% 163.07/162.94 New rule produced :
% 163.07/162.94 [4860]
% 163.07/162.94 ifeq(product(A,c,B),true,product(A,identity,multiply(B,multiply(inverse(b),
% 163.07/162.94 inverse(a)))),true) ->
% 163.96/163.85 true
% 163.96/163.85 Current number of equations to process: 582
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2896
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4861]
% 163.96/163.85 ifeq(product(identity,A,B),true,product(c,multiply(inverse(b),multiply(
% 163.96/163.85 inverse(a),A)),B),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 580
% 163.96/163.85 Current number of ordered equations: 1
% 163.96/163.85 Current number of rules: 2897
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4862]
% 163.96/163.85 ifeq(product(A,B,c),true,product(A,multiply(B,multiply(inverse(b),inverse(a))),identity),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 580
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2898
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4863]
% 163.96/163.85 ifeq(product(c,multiply(inverse(b),multiply(inverse(a),A)),B),true,product(identity,A,B),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 579
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2899
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4864]
% 163.96/163.85 ifeq(product(multiply(inverse(b),inverse(a)),A,B),true,product(identity,A,
% 163.96/163.85 multiply(c,B)),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 578
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2900
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4865]
% 163.96/163.85 ifeq(product(A,identity,B),true,product(multiply(A,c),multiply(inverse(b),
% 163.96/163.85 inverse(a)),B),true) ->
% 163.96/163.85 true
% 163.96/163.85 Current number of equations to process: 576
% 163.96/163.85 Current number of ordered equations: 1
% 163.96/163.85 Current number of rules: 2901
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4866]
% 163.96/163.85 ifeq(product(A,B,multiply(inverse(b),inverse(a))),true,product(multiply(c,A),B,identity),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 576
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2902
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4867]
% 163.96/163.85 ifeq(product(multiply(inverse(b),A),inverse(multiply(a,A)),B),true,product(c,B,identity),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 575
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2903
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4868]
% 163.96/163.85 ifeq(product(multiply(a,A),inverse(multiply(inverse(b),A)),B),true,product(c,identity,B),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 574
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2904
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4869]
% 163.96/163.85 ifeq(product(identity,multiply(inverse(b),A),B),true,product(inverse(c),
% 163.96/163.85 multiply(a,A),B),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 573
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2905
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4870]
% 163.96/163.85 ifeq(product(A,c,inverse(multiply(inverse(b),B))),true,product(A,multiply(a,B),identity),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 572
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2906
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4871]
% 163.96/163.85 ifeq(product(A,inverse(multiply(inverse(b),B)),c),true,product(A,identity,
% 163.96/163.85 multiply(a,B)),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 571
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2907
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4872]
% 163.96/163.85 ifeq(product(inverse(c),A,multiply(inverse(b),B)),true,product(identity,A,
% 163.96/163.85 multiply(a,B)),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 570
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2908
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4873]
% 163.96/163.85 ifeq(product(multiply(inverse(b),A),B,inverse(c)),true,product(multiply(a,A),B,identity),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 569
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2909
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4874]
% 163.96/163.85 ifeq(product(c,identity,A),true,product(multiply(a,B),inverse(multiply(
% 163.96/163.85 inverse(b),B)),A),true)
% 163.96/163.85 -> true
% 163.96/163.85 Current number of equations to process: 568
% 163.96/163.85 Current number of ordered equations: 0
% 163.96/163.85 Current number of rules: 2910
% 163.96/163.85 New rule produced :
% 163.96/163.85 [4875]
% 163.96/163.85 ifeq(product(inverse(multiply(a,A)),c,B),true,product(B,multiply(inverse(b),A),identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 567
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2911
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4876]
% 164.59/164.48 ifeq(product(inverse(c),multiply(a,A),B),true,product(identity,multiply(
% 164.59/164.48 inverse(b),A),B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 566
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2912
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4877]
% 164.59/164.48 ifeq(product(multiply(inverse(A),b),inverse(c),B),true,product(multiply(a,A),B,identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 565
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2913
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4878]
% 164.59/164.48 ifeq(product(c,inverse(multiply(inverse(A),b)),B),true,product(multiply(a,A),identity,B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 564
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2914
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4879]
% 164.59/164.48 ifeq(product(identity,multiply(inverse(A),b),B),true,product(inverse(
% 164.59/164.48 multiply(a,A)),c,B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 563
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2915
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4880]
% 164.59/164.48 ifeq(product(A,multiply(a,B),inverse(multiply(inverse(B),b))),true,product(A,c,identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 562
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2916
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4881]
% 164.59/164.48 ifeq(product(A,inverse(multiply(inverse(B),b)),multiply(a,B)),true,product(A,identity,c),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 561
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2917
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4882]
% 164.59/164.48 ifeq(product(inverse(multiply(a,A)),B,multiply(inverse(A),b)),true,product(identity,B,c),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 560
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2918
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4883]
% 164.59/164.48 ifeq(product(multiply(inverse(A),b),B,inverse(multiply(a,A))),true,product(c,B,identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 559
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2919
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4884]
% 164.59/164.48 ifeq(product(multiply(a,A),identity,B),true,product(c,inverse(multiply(
% 164.59/164.48 inverse(A),b)),B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 558
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2920
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4885]
% 164.59/164.48 ifeq(product(inverse(c),multiply(a,A),B),true,product(B,multiply(inverse(A),b),identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 557
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2921
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4886]
% 164.59/164.48 ifeq(product(inverse(multiply(a,A)),c,B),true,product(identity,multiply(
% 164.59/164.48 inverse(A),b),B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 556
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2922
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4887]
% 164.59/164.48 ifeq(product(multiply(A,j),multiply(inverse(b),inverse(h)),B),true,product(A,identity,B),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 555
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2923
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4888]
% 164.59/164.48 ifeq(product(A,j,B),true,product(A,identity,multiply(B,multiply(inverse(b),
% 164.59/164.48 inverse(h)))),true) ->
% 164.59/164.48 true
% 164.59/164.48 Current number of equations to process: 554
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2924
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4889]
% 164.59/164.48 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(b),inverse(h))),identity),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 553
% 164.59/164.48 Current number of ordered equations: 0
% 164.59/164.48 Current number of rules: 2925
% 164.59/164.48 New rule produced :
% 164.59/164.48 [4890]
% 164.59/164.48 ifeq(product(multiply(inverse(b),inverse(h)),A,B),true,product(identity,A,
% 164.59/164.48 multiply(j,B)),true)
% 164.59/164.48 -> true
% 164.59/164.48 Current number of equations to process: 552
% 164.59/164.48 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2926
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4891]
% 165.39/165.22 ifeq(product(A,B,multiply(inverse(b),inverse(h))),true,product(multiply(j,A),B,identity),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 550
% 165.39/165.22 Current number of ordered equations: 1
% 165.39/165.22 Current number of rules: 2927
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4892]
% 165.39/165.22 ifeq(product(A,identity,B),true,product(multiply(A,j),multiply(inverse(b),
% 165.39/165.22 inverse(h)),B),true) ->
% 165.39/165.22 true
% 165.39/165.22 Current number of equations to process: 550
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2928
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4893]
% 165.39/165.22 ifeq(product(multiply(inverse(b),A),inverse(multiply(h,A)),B),true,product(j,B,identity),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 549
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2929
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4894]
% 165.39/165.22 ifeq(product(multiply(h,A),inverse(multiply(inverse(b),A)),B),true,product(j,identity,B),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 548
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2930
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4895]
% 165.39/165.22 ifeq(product(identity,multiply(inverse(b),A),B),true,product(inverse(j),
% 165.39/165.22 multiply(h,A),B),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 547
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2931
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4896]
% 165.39/165.22 ifeq(product(A,j,inverse(multiply(inverse(b),B))),true,product(A,multiply(h,B),identity),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 546
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2932
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4897]
% 165.39/165.22 ifeq(product(A,inverse(multiply(inverse(b),B)),j),true,product(A,identity,
% 165.39/165.22 multiply(h,B)),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 545
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2933
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4898]
% 165.39/165.22 ifeq(product(inverse(h),A,multiply(inverse(b),B)),true,product(k,A,multiply(h,B)),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 544
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2934
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4899]
% 165.39/165.22 ifeq(product(multiply(inverse(b),A),B,inverse(h)),true,product(multiply(h,A),B,k),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 543
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2935
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4900]
% 165.39/165.22 ifeq(product(inverse(j),A,multiply(inverse(b),B)),true,product(identity,A,
% 165.39/165.22 multiply(h,B)),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 542
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2936
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4901]
% 165.39/165.22 ifeq(product(multiply(inverse(b),A),B,inverse(j)),true,product(multiply(h,A),B,identity),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 541
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2937
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4902]
% 165.39/165.22 ifeq(product(j,identity,A),true,product(multiply(h,B),inverse(multiply(
% 165.39/165.22 inverse(b),B)),A),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 540
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2938
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4903]
% 165.39/165.22 ifeq(product(inverse(multiply(h,A)),j,B),true,product(B,multiply(inverse(b),A),identity),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 539
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2939
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4904]
% 165.39/165.22 ifeq(product(inverse(j),multiply(h,A),B),true,product(identity,multiply(
% 165.39/165.22 inverse(b),A),B),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 538
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2940
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4905]
% 165.39/165.22 ifeq(product(multiply(inverse(A),b),inverse(h),B),true,product(multiply(h,A),B,k),true)
% 165.39/165.22 -> true
% 165.39/165.22 Current number of equations to process: 537
% 165.39/165.22 Current number of ordered equations: 0
% 165.39/165.22 Current number of rules: 2941
% 165.39/165.22 New rule produced :
% 165.39/165.22 [4906]
% 165.39/165.22 ifeq(product(multiply(inverse(A),b),inverse(j),B),true,product(multiply(h,A),B,identity),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 536
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2942
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4907]
% 166.90/166.76 ifeq(product(j,inverse(multiply(inverse(A),b)),B),true,product(multiply(h,A),identity,B),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 535
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2943
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4908]
% 166.90/166.76 ifeq(product(identity,multiply(inverse(A),b),B),true,product(inverse(
% 166.90/166.76 multiply(h,A)),j,B),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 534
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2944
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4909]
% 166.90/166.76 ifeq(product(A,multiply(h,B),inverse(multiply(inverse(B),b))),true,product(A,j,identity),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 533
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2945
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4910]
% 166.90/166.76 ifeq(product(A,inverse(multiply(inverse(B),b)),multiply(h,B)),true,product(A,identity,j),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 532
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2946
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4911]
% 166.90/166.76 ifeq(product(inverse(multiply(h,A)),B,multiply(inverse(A),b)),true,product(identity,B,j),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 531
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2947
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4912]
% 166.90/166.76 ifeq(product(multiply(inverse(A),b),B,inverse(multiply(h,A))),true,product(j,B,identity),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 530
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2948
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4913]
% 166.90/166.76 ifeq(product(multiply(h,A),identity,B),true,product(j,inverse(multiply(
% 166.90/166.76 inverse(A),b)),B),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 529
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2949
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4914]
% 166.90/166.76 ifeq(product(inverse(j),multiply(h,A),B),true,product(B,multiply(inverse(A),b),identity),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 528
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2950
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4915]
% 166.90/166.76 ifeq(product(inverse(multiply(h,A)),j,B),true,product(identity,multiply(
% 166.90/166.76 inverse(A),b),B),true)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 527
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2951
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4916]
% 166.90/166.76 product(inverse(multiply(j,A)),k,multiply(inverse(A),inverse(h))) -> true
% 166.90/166.76 Current number of equations to process: 569
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2952
% 166.90/166.76 New rule produced : [4917] product(multiply(j,h),h,k) -> true
% 166.90/166.76 Current number of equations to process: 573
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2953
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4918] product(inverse(j),multiply(inverse(j),inverse(h)),k) -> true
% 166.90/166.76 Current number of equations to process: 572
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2954
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4919]
% 166.90/166.76 product(multiply(j,A),identity,multiply(k,inverse(multiply(inverse(A),
% 166.90/166.76 inverse(h))))) -> true
% 166.90/166.76 Current number of equations to process: 573
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2955
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4920]
% 166.90/166.76 product(multiply(inverse(k),multiply(j,A)),multiply(inverse(A),inverse(h)),identity)
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 572
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2956
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4921]
% 166.90/166.76 product(identity,multiply(inverse(A),inverse(h)),multiply(inverse(multiply(j,A)),k))
% 166.90/166.76 -> true
% 166.90/166.76 Current number of equations to process: 571
% 166.90/166.76 Current number of ordered equations: 0
% 166.90/166.76 Current number of rules: 2957
% 166.90/166.76 New rule produced :
% 166.90/166.76 [4922]
% 166.90/166.76 ifeq2(product(multiply(A,B),multiply(inverse(B),inverse(A)),C),true,C,identity)
% 166.90/166.76 -> identity
% 166.90/166.76 Current number of equations to process: 569
% 166.90/166.76 Current number of ordered equations: 1
% 166.90/166.76 Current number of rules: 2958
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4923]
% 167.49/167.39 ifeq2(product(multiply(A,B),multiply(inverse(B),inverse(A)),C),true,identity,C)
% 167.49/167.39 -> C
% 167.49/167.39 Current number of equations to process: 569
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2959
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4924]
% 167.49/167.39 ifeq(product(A,multiply(inverse(A),inverse(h)),B),true,product(j,B,k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 568
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2960
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4925]
% 167.49/167.39 ifeq(product(multiply(j,A),inverse(A),B),true,product(B,inverse(h),k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 567
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2961
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4926]
% 167.49/167.39 ifeq(product(A,multiply(j,B),identity),true,product(A,k,multiply(inverse(B),
% 167.49/167.39 inverse(h))),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 566
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2962
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4927]
% 167.49/167.39 ifeq(product(A,identity,multiply(j,B)),true,product(A,multiply(inverse(B),
% 167.49/167.39 inverse(h)),k),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 565
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2963
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4928]
% 167.49/167.39 ifeq(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,product(identity,B,k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 563
% 167.49/167.39 Current number of ordered equations: 1
% 167.49/167.39 Current number of rules: 2964
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4929]
% 167.49/167.39 ifeq(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,product(identity,k,B),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 563
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2965
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4930]
% 167.49/167.39 ifeq(product(multiply(inverse(A),inverse(h)),identity,B),true,product(
% 167.49/167.39 multiply(j,A),B,k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 562
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2966
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4931]
% 167.49/167.39 ifeq(product(k,identity,A),true,product(multiply(j,B),multiply(inverse(B),
% 167.49/167.39 inverse(h)),A),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 561
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2967
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4932]
% 167.49/167.39 ifeq(product(identity,multiply(inverse(A),inverse(h)),B),true,product(
% 167.49/167.39 multiply(j,A),B,k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 560
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2968
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4933]
% 167.49/167.39 ifeq(product(multiply(j,A),identity,B),true,product(B,multiply(inverse(A),
% 167.49/167.39 inverse(h)),k),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 559
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2969
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4934]
% 167.49/167.39 ifeq(product(identity,multiply(j,A),B),true,product(B,multiply(inverse(A),
% 167.49/167.39 inverse(h)),k),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 558
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2970
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4935]
% 167.49/167.39 ifeq(product(identity,k,A),true,product(multiply(j,B),multiply(inverse(B),
% 167.49/167.39 inverse(h)),A),true) ->
% 167.49/167.39 true
% 167.49/167.39 Current number of equations to process: 557
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2971
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4936]
% 167.49/167.39 ifeq(product(multiply(inverse(A),inverse(h)),B,identity),true,product(k,B,
% 167.49/167.39 multiply(j,A)),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 556
% 167.49/167.39 Current number of ordered equations: 0
% 167.49/167.39 Current number of rules: 2972
% 167.49/167.39 New rule produced :
% 167.49/167.39 [4937]
% 167.49/167.39 ifeq(product(identity,A,multiply(inverse(B),inverse(h))),true,product(
% 167.49/167.39 multiply(j,B),A,k),true)
% 167.49/167.39 -> true
% 167.49/167.39 Current number of equations to process: 555
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2973
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4938]
% 169.16/169.04 ifeq(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,product(k,identity,B),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 553
% 169.16/169.04 Current number of ordered equations: 1
% 169.16/169.04 Current number of rules: 2974
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4939]
% 169.16/169.04 ifeq(product(multiply(j,A),multiply(inverse(A),inverse(h)),B),true,product(B,identity,k),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 553
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2975
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4940]
% 169.16/169.04 product(multiply(A,B),identity,inverse(multiply(inverse(B),inverse(A)))) ->
% 169.16/169.04 true
% 169.16/169.04 Current number of equations to process: 594
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2976
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4941]
% 169.16/169.04 product(inverse(multiply(A,B)),identity,multiply(inverse(B),inverse(A))) ->
% 169.16/169.04 true
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2977
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4942]
% 169.16/169.04 product(multiply(A,B),multiply(inverse(B),multiply(inverse(A),C)),C) -> true
% 169.16/169.04 Rule
% 169.16/169.04 [4847]
% 169.16/169.04 product(multiply(j,A),multiply(inverse(A),multiply(inverse(j),multiply(k,B))),
% 169.16/169.04 multiply(k,B)) -> true collapsed.
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2977
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4943]
% 169.16/169.04 product(identity,multiply(inverse(A),inverse(B)),inverse(multiply(B,A))) ->
% 169.16/169.04 true
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2978
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4944]
% 169.16/169.04 product(multiply(A,multiply(B,C)),multiply(inverse(C),inverse(B)),A) -> true
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2979
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4945]
% 169.16/169.04 ifeq2(product(multiply(inverse(A),B),multiply(inverse(B),A),C),true,C,identity)
% 169.16/169.04 -> identity
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 1
% 169.16/169.04 Current number of rules: 2980
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4946]
% 169.16/169.04 ifeq2(product(multiply(inverse(A),B),multiply(inverse(B),A),C),true,identity,C)
% 169.16/169.04 -> C
% 169.16/169.04 Current number of equations to process: 593
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2981
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4947]
% 169.16/169.04 ifeq(product(A,multiply(inverse(A),inverse(B)),C),true,product(B,C,identity),true)
% 169.16/169.04 -> true
% 169.16/169.04 Rule
% 169.16/169.04 [4702]
% 169.16/169.04 ifeq(product(b,multiply(inverse(b),inverse(a)),A),true,product(a,A,identity),true)
% 169.16/169.04 -> true collapsed.
% 169.16/169.04 Rule
% 169.16/169.04 [4780]
% 169.16/169.04 ifeq(product(b,multiply(inverse(b),inverse(h)),A),true,product(h,A,identity),true)
% 169.16/169.04 -> true collapsed.
% 169.16/169.04 Current number of equations to process: 592
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2980
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4948]
% 169.16/169.04 ifeq(product(multiply(A,B),inverse(B),C),true,product(C,inverse(A),identity),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 591
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2981
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4949]
% 169.16/169.04 ifeq(product(A,multiply(B,C),identity),true,product(A,identity,multiply(
% 169.16/169.04 inverse(C),
% 169.16/169.04 inverse(B))),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 589
% 169.16/169.04 Current number of ordered equations: 1
% 169.16/169.04 Current number of rules: 2982
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4950]
% 169.16/169.04 ifeq(product(multiply(inverse(A),inverse(B)),C,X),true,product(multiply(B,A),X,C),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 589
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2983
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4951]
% 169.16/169.04 ifeq(product(A,identity,multiply(B,C)),true,product(A,multiply(inverse(C),
% 169.16/169.04 inverse(B)),identity),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 588
% 169.16/169.04 Current number of ordered equations: 0
% 169.16/169.04 Current number of rules: 2984
% 169.16/169.04 New rule produced :
% 169.16/169.04 [4952]
% 169.16/169.04 ifeq(product(multiply(A,B),multiply(inverse(B),inverse(A)),C),true,product(identity,identity,C),true)
% 169.16/169.04 -> true
% 169.16/169.04 Current number of equations to process: 586
% 169.16/169.04 Current number of ordered equations: 1
% 169.16/169.04 Current number of rules: 2985
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4953]
% 170.83/170.68 ifeq(product(multiply(A,B),multiply(inverse(B),inverse(A)),C),true,product(identity,C,identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 586
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2986
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4954]
% 170.83/170.68 ifeq(product(identity,identity,A),true,product(multiply(B,C),multiply(
% 170.83/170.68 inverse(C),
% 170.83/170.68 inverse(B)),A),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 584
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2987
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4955]
% 170.83/170.68 ifeq(product(identity,multiply(inverse(A),inverse(B)),C),true,product(
% 170.83/170.68 multiply(B,A),C,identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 583
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2988
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4956]
% 170.83/170.68 ifeq(product(multiply(A,B),identity,C),true,product(C,multiply(inverse(B),
% 170.83/170.68 inverse(A)),identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 582
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2989
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4957]
% 170.83/170.68 ifeq(product(identity,multiply(A,B),C),true,product(C,multiply(inverse(B),
% 170.83/170.68 inverse(A)),identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 581
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2990
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4958]
% 170.83/170.68 ifeq(product(A,multiply(B,C),X),true,product(X,multiply(inverse(C),inverse(B)),A),true)
% 170.83/170.68 -> true
% 170.83/170.68 Rule
% 170.83/170.68 [4957]
% 170.83/170.68 ifeq(product(identity,multiply(A,B),C),true,product(C,multiply(inverse(B),
% 170.83/170.68 inverse(A)),identity),true)
% 170.83/170.68 -> true collapsed.
% 170.83/170.68 Current number of equations to process: 578
% 170.83/170.68 Current number of ordered equations: 1
% 170.83/170.68 Current number of rules: 2990
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4959]
% 170.83/170.68 ifeq(product(multiply(inverse(A),inverse(B)),C,identity),true,product(identity,C,
% 170.83/170.68 multiply(B,A)),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 578
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2991
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4960]
% 170.83/170.68 ifeq(product(identity,A,multiply(inverse(B),inverse(C))),true,product(
% 170.83/170.68 multiply(C,B),A,identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 577
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2992
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4961]
% 170.83/170.68 ifeq(product(multiply(A,B),multiply(inverse(B),inverse(A)),C),true,product(C,identity,identity),true)
% 170.83/170.68 -> true
% 170.83/170.68 Current number of equations to process: 575
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2993
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4962]
% 170.83/170.68 product(multiply(inverse(A),B),identity,inverse(multiply(inverse(B),A))) ->
% 170.83/170.68 true
% 170.83/170.68 Current number of equations to process: 616
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2994
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4963]
% 170.83/170.68 product(inverse(multiply(inverse(A),B)),identity,multiply(inverse(B),A)) ->
% 170.83/170.68 true
% 170.83/170.68 Current number of equations to process: 615
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2995
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4964]
% 170.83/170.68 product(multiply(inverse(A),B),multiply(inverse(B),multiply(A,C)),C) -> true
% 170.83/170.68 Rule
% 170.83/170.68 [4119]
% 170.83/170.68 product(multiply(inverse(k),j),multiply(inverse(j),multiply(k,A)),A) -> true
% 170.83/170.68 collapsed.
% 170.83/170.68 Current number of equations to process: 615
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2995
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4965]
% 170.83/170.68 product(identity,multiply(inverse(A),B),inverse(multiply(inverse(B),A))) ->
% 170.83/170.68 true
% 170.83/170.68 Current number of equations to process: 615
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2996
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4966]
% 170.83/170.68 product(multiply(A,multiply(inverse(B),C)),multiply(inverse(C),B),A) -> true
% 170.83/170.68 Current number of equations to process: 615
% 170.83/170.68 Current number of ordered equations: 0
% 170.83/170.68 Current number of rules: 2997
% 170.83/170.68 New rule produced :
% 170.83/170.68 [4967]
% 170.83/170.68 product(identity,multiply(A,multiply(inverse(multiply(j,A)),k)),inverse(h))
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 615
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 2998
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4968]
% 171.67/171.51 product(multiply(h,A),multiply(B,multiply(inverse(multiply(A,B)),b)),j) ->
% 171.67/171.51 true
% 171.67/171.51 Current number of equations to process: 622
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 2999
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4969]
% 171.67/171.51 product(multiply(a,A),multiply(B,multiply(inverse(multiply(A,B)),b)),c) ->
% 171.67/171.51 true
% 171.67/171.51 Current number of equations to process: 621
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3000
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4970]
% 171.67/171.51 product(c,multiply(A,multiply(inverse(multiply(b,A)),B)),multiply(a,B)) ->
% 171.67/171.51 true
% 171.67/171.51 Current number of equations to process: 620
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3001
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4971]
% 171.67/171.51 product(h,multiply(b,multiply(A,multiply(inverse(multiply(j,A)),B))),B) ->
% 171.67/171.51 true
% 171.67/171.51 Current number of equations to process: 619
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3002
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4972]
% 171.67/171.51 product(multiply(j,A),multiply(B,multiply(inverse(multiply(A,B)),inverse(h))),k)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 618
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3003
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4973]
% 171.67/171.51 ifeq(product(A,multiply(inverse(A),B),C),true,product(inverse(B),C,identity),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 617
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3004
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4974]
% 171.67/171.51 ifeq(product(multiply(inverse(A),B),inverse(B),C),true,product(C,A,identity),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 616
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3005
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4975]
% 171.67/171.51 product(multiply(A,B),multiply(C,multiply(inverse(multiply(B,C)),X)),
% 171.67/171.51 multiply(A,X)) -> true
% 171.67/171.51 Current number of equations to process: 615
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3006
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4976]
% 171.67/171.51 ifeq2(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,C,X)
% 171.67/171.51 -> X
% 171.67/171.51 Current number of equations to process: 613
% 171.67/171.51 Current number of ordered equations: 1
% 171.67/171.51 Current number of rules: 3007
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4977]
% 171.67/171.51 ifeq2(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,X,C)
% 171.67/171.51 -> C
% 171.67/171.51 Current number of equations to process: 613
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3008
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4978]
% 171.67/171.51 ifeq(product(A,multiply(inverse(B),C),identity),true,product(A,identity,
% 171.67/171.51 multiply(inverse(C),B)),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 611
% 171.67/171.51 Current number of ordered equations: 1
% 171.67/171.51 Current number of rules: 3009
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4979]
% 171.67/171.51 ifeq(product(multiply(inverse(A),B),C,X),true,product(multiply(inverse(B),A),X,C),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 611
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3010
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4980]
% 171.67/171.51 ifeq(product(A,identity,multiply(inverse(B),C)),true,product(A,multiply(
% 171.67/171.51 inverse(C),B),identity),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 610
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3011
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4981]
% 171.67/171.51 ifeq(product(multiply(inverse(A),B),multiply(inverse(B),A),C),true,product(identity,identity,C),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 608
% 171.67/171.51 Current number of ordered equations: 1
% 171.67/171.51 Current number of rules: 3012
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4982]
% 171.67/171.51 ifeq(product(multiply(inverse(A),B),multiply(inverse(B),A),C),true,product(identity,C,identity),true)
% 171.67/171.51 -> true
% 171.67/171.51 Current number of equations to process: 608
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3013
% 171.67/171.51 New rule produced :
% 171.67/171.51 [4983]
% 171.67/171.51 ifeq(product(identity,identity,A),true,product(multiply(inverse(B),C),
% 171.67/171.51 multiply(inverse(C),B),A),true) ->
% 171.67/171.51 true
% 171.67/171.51 Current number of equations to process: 606
% 171.67/171.51 Current number of ordered equations: 0
% 171.67/171.51 Current number of rules: 3014
% 171.67/171.51 New rule produced :
% 173.73/173.56 [4984]
% 173.73/173.56 ifeq(product(identity,multiply(inverse(A),B),C),true,product(multiply(
% 173.73/173.56 inverse(B),A),C,identity),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 605
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3015
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4985]
% 173.73/173.56 ifeq(product(multiply(inverse(A),B),identity,C),true,product(C,multiply(
% 173.73/173.56 inverse(B),A),identity),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 604
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3016
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4986]
% 173.73/173.56 ifeq(product(identity,multiply(inverse(A),B),C),true,product(C,multiply(
% 173.73/173.56 inverse(B),A),identity),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 603
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3017
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4987]
% 173.73/173.56 ifeq(product(A,multiply(inverse(B),C),X),true,product(X,multiply(inverse(C),B),A),true)
% 173.73/173.56 -> true
% 173.73/173.56 Rule
% 173.73/173.56 [4986]
% 173.73/173.56 ifeq(product(identity,multiply(inverse(A),B),C),true,product(C,multiply(
% 173.73/173.56 inverse(B),A),identity),true)
% 173.73/173.56 -> true collapsed.
% 173.73/173.56 Current number of equations to process: 600
% 173.73/173.56 Current number of ordered equations: 1
% 173.73/173.56 Current number of rules: 3017
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4988]
% 173.73/173.56 ifeq(product(multiply(inverse(A),B),C,identity),true,product(identity,C,
% 173.73/173.56 multiply(inverse(B),A)),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 600
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3018
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4989]
% 173.73/173.56 ifeq(product(identity,A,multiply(inverse(B),C)),true,product(multiply(
% 173.73/173.56 inverse(C),B),A,identity),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 599
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3019
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4990]
% 173.73/173.56 ifeq(product(multiply(inverse(A),B),multiply(inverse(B),A),C),true,product(C,identity,identity),true)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 597
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3020
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4991]
% 173.73/173.56 product(inverse(A),B,multiply(C,multiply(inverse(multiply(A,C)),B))) -> true
% 173.73/173.56 Current number of equations to process: 664
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3021
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4992] product(c,multiply(A,multiply(inverse(multiply(b,A)),b)),c) -> true
% 173.73/173.56 Current number of equations to process: 666
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3022
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4993] product(j,multiply(A,multiply(inverse(multiply(b,A)),b)),j) -> true
% 173.73/173.56 Current number of equations to process: 668
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3023
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4994]
% 173.73/173.56 product(A,inverse(multiply(B,multiply(inverse(multiply(C,B)),A))),C) -> true
% 173.73/173.56 Current number of equations to process: 669
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3024
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4995]
% 173.73/173.56 product(c,multiply(A,multiply(inverse(multiply(b,A)),inverse(a))),identity)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 668
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3025
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4996]
% 173.73/173.56 product(identity,multiply(A,multiply(inverse(multiply(inverse(a),A)),b)),c)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 667
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3026
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4997]
% 173.73/173.56 product(j,multiply(A,multiply(inverse(multiply(b,A)),inverse(h))),identity)
% 173.73/173.56 -> true
% 173.73/173.56 Current number of equations to process: 666
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3027
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4998]
% 173.73/173.56 product(identity,multiply(A,multiply(inverse(multiply(B,A)),B)),identity) ->
% 173.73/173.56 true
% 173.73/173.56 Current number of equations to process: 669
% 173.73/173.56 Current number of ordered equations: 0
% 173.73/173.56 Current number of rules: 3028
% 173.73/173.56 New rule produced :
% 173.73/173.56 [4999]
% 173.73/173.56 product(b,multiply(A,multiply(inverse(multiply(c,A)),a)),identity) -> true
% 173.73/173.56 Current number of equations to process: 673
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3029
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5000]
% 174.99/174.80 product(identity,multiply(A,multiply(inverse(multiply(a,A)),c)),b) -> true
% 174.99/174.80 Current number of equations to process: 672
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3030
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5001]
% 174.99/174.80 product(b,multiply(A,multiply(inverse(multiply(j,A)),h)),identity) -> true
% 174.99/174.80 Current number of equations to process: 677
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3031
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5002]
% 174.99/174.80 product(identity,multiply(A,multiply(inverse(multiply(h,A)),j)),b) -> true
% 174.99/174.80 Current number of equations to process: 676
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3032
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5003]
% 174.99/174.80 product(inverse(h),multiply(A,multiply(inverse(multiply(k,A)),j)),identity)
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 678
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3033
% 174.99/174.80 New rule produced : [5004] product(A,multiply(A,multiply(A,B)),B) -> true
% 174.99/174.80 Current number of equations to process: 681
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3034
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5005] product(A,multiply(B,multiply(A,B)),inverse(multiply(A,B))) -> true
% 174.99/174.80 Current number of equations to process: 680
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3035
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5006]
% 174.99/174.80 product(a,multiply(b,multiply(A,multiply(inverse(multiply(c,A)),B))),B) ->
% 174.99/174.80 true
% 174.99/174.80 Current number of equations to process: 682
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3036
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5007]
% 174.99/174.80 product(a,A,multiply(c,multiply(B,multiply(inverse(multiply(b,B)),A)))) ->
% 174.99/174.80 true
% 174.99/174.80 Current number of equations to process: 681
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3037
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5008]
% 174.99/174.80 product(h,A,multiply(j,multiply(B,multiply(inverse(multiply(b,B)),A)))) ->
% 174.99/174.80 true
% 174.99/174.80 Current number of equations to process: 680
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3038
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5009]
% 174.99/174.80 product(j,multiply(A,multiply(inverse(multiply(b,A)),B)),multiply(h,B)) ->
% 174.99/174.80 true
% 174.99/174.80 Current number of equations to process: 679
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3039
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5010]
% 174.99/174.80 product(identity,multiply(A,multiply(inverse(multiply(inverse(j),A)),
% 174.99/174.80 inverse(h))),k) -> true
% 174.99/174.80 Current number of equations to process: 678
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3040
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5011]
% 174.99/174.80 product(h,multiply(A,multiply(inverse(multiply(inverse(b),A)),inverse(b))),h)
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 677
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3041
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5012]
% 174.99/174.80 product(A,identity,multiply(B,inverse(multiply(C,multiply(inverse(multiply(A,C)),B)))))
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 676
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3042
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5013]
% 174.99/174.80 product(identity,multiply(A,multiply(inverse(multiply(inverse(B),A)),C)),
% 174.99/174.80 multiply(B,C)) -> true
% 174.99/174.80 Current number of equations to process: 675
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3043
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5014]
% 174.99/174.80 product(multiply(A,B),multiply(C,multiply(inverse(multiply(B,C)),inverse(A))),identity)
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 674
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3044
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5015]
% 174.99/174.80 product(multiply(inverse(A),B),multiply(C,multiply(inverse(multiply(B,C)),A)),identity)
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 673
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3045
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5016]
% 174.99/174.80 product(identity,multiply(A,multiply(inverse(multiply(B,A)),C)),multiply(
% 174.99/174.80 inverse(B),C))
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 672
% 174.99/174.80 Current number of ordered equations: 0
% 174.99/174.80 Current number of rules: 3046
% 174.99/174.80 New rule produced :
% 174.99/174.80 [5017]
% 174.99/174.80 product(inverse(a),A,multiply(b,multiply(B,multiply(inverse(multiply(c,B)),A))))
% 174.99/174.80 -> true
% 174.99/174.80 Current number of equations to process: 671
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3047
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5018]
% 176.55/176.44 product(inverse(a),multiply(c,multiply(A,multiply(inverse(multiply(b,A)),B))),B)
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 670
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3048
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5019]
% 176.55/176.44 product(b,multiply(A,multiply(inverse(multiply(c,A)),B)),multiply(inverse(a),B))
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 669
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3049
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5020]
% 176.55/176.44 product(multiply(inverse(a),A),multiply(B,multiply(inverse(multiply(A,B)),c)),b)
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 668
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3050
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5021]
% 176.55/176.44 product(inverse(h),A,multiply(b,multiply(B,multiply(inverse(multiply(j,B)),A))))
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 667
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3051
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5022]
% 176.55/176.44 product(inverse(h),multiply(j,multiply(A,multiply(inverse(multiply(b,A)),B))),B)
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 666
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3052
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5023]
% 176.55/176.44 product(inverse(h),multiply(A,multiply(inverse(multiply(k,A)),B)),multiply(
% 176.55/176.44 inverse(j),B))
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 665
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3053
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5024]
% 176.55/176.44 product(multiply(inverse(j),A),multiply(B,multiply(inverse(multiply(A,B)),k)),
% 176.55/176.44 inverse(h)) -> true
% 176.55/176.44 Current number of equations to process: 664
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3054
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5025]
% 176.55/176.44 product(multiply(A,multiply(B,C)),multiply(inverse(C),X),multiply(A,multiply(B,X)))
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 663
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3055
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5026]
% 176.55/176.44 ifeq2(product(multiply(A,B),multiply(inverse(B),C),X),true,multiply(A,C),X)
% 176.55/176.44 -> X
% 176.55/176.44 Current number of equations to process: 662
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3056
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5027]
% 176.55/176.44 ifeq(product(A,B,C),true,product(C,multiply(inverse(multiply(A,B)),X),X),true)
% 176.55/176.44 -> true
% 176.55/176.44 Current number of equations to process: 661
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3057
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5028]
% 176.55/176.44 ifeq2(product(multiply(A,B),multiply(inverse(B),C),X),true,X,multiply(A,C))
% 176.55/176.44 -> multiply(A,C)
% 176.55/176.44 Current number of equations to process: 660
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3058
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5029]
% 176.55/176.44 product(inverse(multiply(A,B)),multiply(A,C),multiply(inverse(B),C)) -> true
% 176.55/176.44 Current number of equations to process: 702
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3059
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5030] product(multiply(A,B),multiply(inverse(B),A),inverse(A)) -> true
% 176.55/176.44 Current number of equations to process: 705
% 176.55/176.44 Current number of ordered equations: 1
% 176.55/176.44 Current number of rules: 3060
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5031] product(inverse(A),multiply(inverse(A),B),multiply(A,B)) -> true
% 176.55/176.44 Current number of equations to process: 705
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3061
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5032] product(multiply(h,inverse(j)),A,multiply(inverse(k),A)) -> true
% 176.55/176.44 Current number of equations to process: 705
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3062
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5033]
% 176.55/176.44 product(multiply(inverse(b),inverse(a)),A,multiply(inverse(c),A)) -> true
% 176.55/176.44 Current number of equations to process: 705
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3063
% 176.55/176.44 New rule produced :
% 176.55/176.44 [5034]
% 176.55/176.44 product(multiply(A,B),multiply(inverse(B),multiply(C,inverse(multiply(A,C)))),identity)
% 176.55/176.44 -> true
% 176.55/176.44 Rule
% 176.55/176.44 [4125]
% 176.55/176.44 product(multiply(A,j),multiply(inverse(j),multiply(k,inverse(multiply(A,k)))),identity)
% 176.55/176.44 -> true collapsed.
% 176.55/176.44 Current number of equations to process: 704
% 176.55/176.44 Current number of ordered equations: 0
% 176.55/176.44 Current number of rules: 3063
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5035]
% 177.34/177.17 product(multiply(inverse(multiply(A,B)),multiply(A,C)),multiply(inverse(C),B),identity)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 703
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3064
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5036]
% 177.34/177.17 product(identity,multiply(inverse(A),B),multiply(inverse(multiply(C,A)),
% 177.34/177.17 multiply(C,B))) -> true
% 177.34/177.17 Current number of equations to process: 702
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3065
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5037]
% 177.34/177.17 ifeq(product(A,multiply(inverse(A),B),C),true,product(X,C,multiply(X,B)),true)
% 177.34/177.17 -> true
% 177.34/177.17 Rule
% 177.34/177.17 [4735]
% 177.34/177.17 ifeq(product(b,multiply(inverse(b),A),B),true,product(a,B,multiply(a,A)),true)
% 177.34/177.17 -> true collapsed.
% 177.34/177.17 Rule
% 177.34/177.17 [4815]
% 177.34/177.17 ifeq(product(b,multiply(inverse(b),A),B),true,product(h,B,multiply(h,A)),true)
% 177.34/177.17 -> true collapsed.
% 177.34/177.17 Current number of equations to process: 701
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3064
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5038]
% 177.34/177.17 ifeq(product(multiply(A,B),inverse(B),C),true,product(C,X,multiply(A,X)),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 700
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3065
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5039]
% 177.34/177.17 ifeq(product(multiply(A,a),multiply(b,multiply(inverse(c),B)),C),true,
% 177.34/177.17 product(A,B,C),true) -> true
% 177.34/177.17 Current number of equations to process: 699
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3066
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5040]
% 177.34/177.17 ifeq(product(multiply(b,multiply(inverse(c),A)),B,C),true,product(a,C,
% 177.34/177.17 multiply(A,B)),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 697
% 177.34/177.17 Current number of ordered equations: 1
% 177.34/177.17 Current number of rules: 3067
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5041]
% 177.34/177.17 ifeq(product(A,a,B),true,product(A,C,multiply(B,multiply(b,multiply(inverse(c),C)))),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 697
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3068
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5042]
% 177.34/177.17 ifeq(product(A,B,a),true,product(A,multiply(B,multiply(b,multiply(inverse(c),C))),C),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 695
% 177.34/177.17 Current number of ordered equations: 1
% 177.34/177.17 Current number of rules: 3069
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5043]
% 177.34/177.17 ifeq(product(A,B,C),true,product(a,multiply(b,multiply(inverse(c),multiply(A,B))),C),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 695
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3070
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5044]
% 177.34/177.17 ifeq(product(a,multiply(b,multiply(inverse(c),multiply(A,B))),C),true,
% 177.34/177.17 product(A,B,C),true) -> true
% 177.34/177.17 Current number of equations to process: 694
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3071
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5045]
% 177.34/177.17 ifeq(product(multiply(b,multiply(inverse(c),A)),B,C),true,product(A,B,
% 177.34/177.17 multiply(a,C)),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 692
% 177.34/177.17 Current number of ordered equations: 1
% 177.34/177.17 Current number of rules: 3072
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5046]
% 177.34/177.17 ifeq(product(A,a,B),true,product(B,multiply(b,multiply(inverse(c),C)),
% 177.34/177.17 multiply(A,C)),true) -> true
% 177.34/177.17 Current number of equations to process: 692
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3073
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5047]
% 177.34/177.17 ifeq(product(A,B,C),true,product(multiply(A,a),multiply(b,multiply(inverse(c),B)),C),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 690
% 177.34/177.17 Current number of ordered equations: 1
% 177.34/177.17 Current number of rules: 3074
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5048]
% 177.34/177.17 ifeq(product(A,B,multiply(b,multiply(inverse(c),C))),true,product(multiply(a,A),B,C),true)
% 177.34/177.17 -> true
% 177.34/177.17 Current number of equations to process: 690
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3075
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5049]
% 177.34/177.17 ifeq(product(multiply(A,h),multiply(b,multiply(inverse(j),B)),C),true,
% 177.34/177.17 product(A,B,C),true) -> true
% 177.34/177.17 Current number of equations to process: 689
% 177.34/177.17 Current number of ordered equations: 0
% 177.34/177.17 Current number of rules: 3076
% 177.34/177.17 New rule produced :
% 177.34/177.17 [5050]
% 177.34/177.17 ifeq(product(A,h,B),true,product(A,C,multiply(B,multiply(b,multiply(inverse(j),C)))),true)
% 177.34/177.17 -> true
% 178.10/177.95 Current number of equations to process: 687
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3077
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5051]
% 178.10/177.95 ifeq(product(multiply(b,multiply(inverse(j),A)),B,C),true,product(h,C,
% 178.10/177.95 multiply(A,B)),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 687
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3078
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5052]
% 178.10/177.95 ifeq(product(A,B,C),true,product(h,multiply(b,multiply(inverse(j),multiply(A,B))),C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Rule
% 178.10/177.95 [4265]
% 178.10/177.95 ifeq(product(k,A,B),true,product(h,multiply(b,multiply(inverse(j),multiply(k,A))),B),true)
% 178.10/177.95 -> true collapsed.
% 178.10/177.95 Current number of equations to process: 685
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3078
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5053]
% 178.10/177.95 ifeq(product(A,B,h),true,product(A,multiply(B,multiply(b,multiply(inverse(j),C))),C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 685
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3079
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5054]
% 178.10/177.95 ifeq(product(h,multiply(b,multiply(inverse(j),multiply(A,B))),C),true,
% 178.10/177.95 product(A,B,C),true) -> true
% 178.10/177.95 Rule
% 178.10/177.95 [4266]
% 178.10/177.95 ifeq(product(h,multiply(b,multiply(inverse(j),multiply(k,A))),B),true,
% 178.10/177.95 product(k,A,B),true) -> true collapsed.
% 178.10/177.95 Current number of equations to process: 684
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3079
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5055]
% 178.10/177.95 ifeq(product(A,h,B),true,product(B,multiply(b,multiply(inverse(j),C)),
% 178.10/177.95 multiply(A,C)),true) -> true
% 178.10/177.95 Current number of equations to process: 682
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3080
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5056]
% 178.10/177.95 ifeq(product(multiply(b,multiply(inverse(j),A)),B,C),true,product(A,B,
% 178.10/177.95 multiply(h,C)),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 682
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3081
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5057]
% 178.10/177.95 ifeq(product(A,B,multiply(b,multiply(inverse(j),C))),true,product(multiply(h,A),B,C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 680
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3082
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5058]
% 178.10/177.95 ifeq(product(A,B,C),true,product(multiply(A,h),multiply(b,multiply(inverse(j),B)),C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 680
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3083
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5059]
% 178.10/177.95 ifeq(product(multiply(A,c),multiply(inverse(b),B),C),true,product(A,multiply(a,B),C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 679
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3084
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5060]
% 178.10/177.95 ifeq(product(multiply(inverse(b),A),B,C),true,product(c,C,multiply(a,
% 178.10/177.95 multiply(A,B))),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 677
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3085
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5061]
% 178.10/177.95 ifeq(product(A,c,B),true,product(A,multiply(a,C),multiply(B,multiply(
% 178.10/177.95 inverse(b),C))),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 677
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3086
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5062]
% 178.10/177.95 ifeq(product(multiply(a,A),B,C),true,product(c,multiply(inverse(b),multiply(A,B)),C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 675
% 178.10/177.95 Current number of ordered equations: 1
% 178.10/177.95 Current number of rules: 3087
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5063]
% 178.10/177.95 ifeq(product(A,B,c),true,product(A,multiply(B,multiply(inverse(b),C)),
% 178.10/177.95 multiply(a,C)),true) -> true
% 178.10/177.95 Current number of equations to process: 675
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3088
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5064]
% 178.10/177.95 ifeq(product(c,multiply(inverse(b),multiply(A,B)),C),true,product(multiply(a,A),B,C),true)
% 178.10/177.95 -> true
% 178.10/177.95 Current number of equations to process: 674
% 178.10/177.95 Current number of ordered equations: 0
% 178.10/177.95 Current number of rules: 3089
% 178.10/177.95 New rule produced :
% 178.10/177.95 [5065]
% 178.10/177.95 ifeq(product(multiply(inverse(b),A),B,C),true,product(multiply(a,A),B,
% 178.10/177.95 multiply(c,C)),true) -> true
% 179.19/179.01 Current number of equations to process: 672
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3090
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5066]
% 179.19/179.01 ifeq(product(A,c,B),true,product(B,multiply(inverse(b),C),multiply(A,
% 179.19/179.01 multiply(a,C))),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 672
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3091
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5067]
% 179.19/179.01 ifeq(product(A,B,multiply(inverse(b),C)),true,product(multiply(c,A),B,
% 179.19/179.01 multiply(a,C)),true) -> true
% 179.19/179.01 Current number of equations to process: 670
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3092
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5068]
% 179.19/179.01 ifeq(product(A,multiply(a,B),C),true,product(multiply(A,c),multiply(inverse(b),B),C),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 670
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3093
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5069]
% 179.19/179.01 ifeq(product(multiply(A,multiply(a,B)),multiply(inverse(B),b),C),true,
% 179.19/179.01 product(A,c,C),true) -> true
% 179.19/179.01 Current number of equations to process: 669
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3094
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5070]
% 179.19/179.01 ifeq(product(multiply(inverse(A),b),B,C),true,product(multiply(a,A),C,
% 179.19/179.01 multiply(c,B)),true) -> true
% 179.19/179.01 Current number of equations to process: 667
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3095
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5071]
% 179.19/179.01 ifeq(product(A,multiply(a,B),C),true,product(A,c,multiply(C,multiply(
% 179.19/179.01 inverse(B),b))),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 667
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3096
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5072]
% 179.19/179.01 ifeq(product(c,A,B),true,product(multiply(a,C),multiply(inverse(C),multiply(b,A)),B),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 665
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3097
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5073]
% 179.19/179.01 ifeq(product(A,B,multiply(a,C)),true,product(A,multiply(B,multiply(inverse(C),b)),c),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 665
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3098
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5074]
% 179.19/179.01 ifeq(product(multiply(a,A),multiply(inverse(A),multiply(b,B)),C),true,
% 179.19/179.01 product(c,B,C),true) -> true
% 179.19/179.01 Current number of equations to process: 664
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3099
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5075]
% 179.19/179.01 ifeq(product(multiply(inverse(A),b),B,C),true,product(c,B,multiply(a,
% 179.19/179.01 multiply(A,C))),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 662
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3100
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5076]
% 179.19/179.01 ifeq(product(A,multiply(a,B),C),true,product(C,multiply(inverse(B),b),
% 179.19/179.01 multiply(A,c)),true) -> true
% 179.19/179.01 Current number of equations to process: 662
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3101
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5077]
% 179.19/179.01 ifeq(product(A,c,B),true,product(multiply(A,multiply(a,C)),multiply(inverse(C),b),B),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 660
% 179.19/179.01 Current number of ordered equations: 1
% 179.19/179.01 Current number of rules: 3102
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5078]
% 179.19/179.01 ifeq(product(A,B,multiply(inverse(C),b)),true,product(multiply(a,multiply(C,A)),B,c),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 660
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3103
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5079]
% 179.19/179.01 ifeq(product(multiply(A,j),multiply(inverse(b),B),C),true,product(A,multiply(h,B),C),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 659
% 179.19/179.01 Current number of ordered equations: 0
% 179.19/179.01 Current number of rules: 3104
% 179.19/179.01 New rule produced :
% 179.19/179.01 [5080]
% 179.19/179.01 ifeq(product(multiply(inverse(b),A),B,C),true,product(j,C,multiply(h,
% 179.19/179.01 multiply(A,B))),true)
% 179.19/179.01 -> true
% 179.19/179.01 Current number of equations to process: 657
% 179.19/179.01 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3105
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5081]
% 179.90/179.74 ifeq(product(A,j,B),true,product(A,multiply(h,C),multiply(B,multiply(
% 179.90/179.74 inverse(b),C))),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 657
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3106
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5082]
% 179.90/179.74 ifeq(product(A,B,j),true,product(A,multiply(B,multiply(inverse(b),C)),
% 179.90/179.74 multiply(h,C)),true) -> true
% 179.90/179.74 Current number of equations to process: 655
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3107
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5083]
% 179.90/179.74 ifeq(product(multiply(h,A),B,C),true,product(j,multiply(inverse(b),multiply(A,B)),C),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 655
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3108
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5084]
% 179.90/179.74 ifeq(product(j,multiply(inverse(b),multiply(A,B)),C),true,product(multiply(h,A),B,C),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 654
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3109
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5085]
% 179.90/179.74 ifeq(product(multiply(inverse(b),A),B,C),true,product(multiply(h,A),B,
% 179.90/179.74 multiply(j,C)),true) -> true
% 179.90/179.74 Current number of equations to process: 652
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3110
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5086]
% 179.90/179.74 ifeq(product(A,j,B),true,product(B,multiply(inverse(b),C),multiply(A,
% 179.90/179.74 multiply(h,C))),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 652
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3111
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5087]
% 179.90/179.74 ifeq(product(A,B,multiply(inverse(b),C)),true,product(multiply(j,A),B,
% 179.90/179.74 multiply(h,C)),true) -> true
% 179.90/179.74 Current number of equations to process: 650
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3112
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5088]
% 179.90/179.74 ifeq(product(A,multiply(h,B),C),true,product(multiply(A,j),multiply(inverse(b),B),C),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 650
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3113
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5089]
% 179.90/179.74 ifeq(product(multiply(A,multiply(h,B)),multiply(inverse(B),b),C),true,
% 179.90/179.74 product(A,j,C),true) -> true
% 179.90/179.74 Current number of equations to process: 649
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3114
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5090]
% 179.90/179.74 ifeq(product(multiply(inverse(A),b),B,C),true,product(multiply(h,A),C,
% 179.90/179.74 multiply(j,B)),true) -> true
% 179.90/179.74 Current number of equations to process: 647
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3115
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5091]
% 179.90/179.74 ifeq(product(A,multiply(h,B),C),true,product(A,j,multiply(C,multiply(
% 179.90/179.74 inverse(B),b))),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 647
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3116
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5092]
% 179.90/179.74 ifeq(product(A,B,multiply(h,C)),true,product(A,multiply(B,multiply(inverse(C),b)),j),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 645
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3117
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5093]
% 179.90/179.74 ifeq(product(j,A,B),true,product(multiply(h,C),multiply(inverse(C),multiply(b,A)),B),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 645
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3118
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5094]
% 179.90/179.74 ifeq(product(multiply(h,A),multiply(inverse(A),multiply(b,B)),C),true,
% 179.90/179.74 product(j,B,C),true) -> true
% 179.90/179.74 Current number of equations to process: 644
% 179.90/179.74 Current number of ordered equations: 0
% 179.90/179.74 Current number of rules: 3119
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5095]
% 179.90/179.74 ifeq(product(multiply(inverse(A),b),B,C),true,product(j,B,multiply(h,
% 179.90/179.74 multiply(A,C))),true)
% 179.90/179.74 -> true
% 179.90/179.74 Current number of equations to process: 642
% 179.90/179.74 Current number of ordered equations: 1
% 179.90/179.74 Current number of rules: 3120
% 179.90/179.74 New rule produced :
% 179.90/179.74 [5096]
% 179.90/179.74 ifeq(product(A,multiply(h,B),C),true,product(C,multiply(inverse(B),b),
% 180.54/180.37 multiply(A,j)),true) -> true
% 180.54/180.37 Current number of equations to process: 642
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3121
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5097]
% 180.54/180.37 ifeq(product(A,j,B),true,product(multiply(A,multiply(h,C)),multiply(inverse(C),b),B),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 640
% 180.54/180.37 Current number of ordered equations: 1
% 180.54/180.37 Current number of rules: 3122
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5098]
% 180.54/180.37 ifeq(product(A,B,multiply(inverse(C),b)),true,product(multiply(h,multiply(C,A)),B,j),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 640
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3123
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5099]
% 180.54/180.37 ifeq(product(multiply(inverse(A),inverse(h)),inverse(k),B),true,product(
% 180.54/180.37 multiply(j,A),B,identity),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 639
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3124
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5100]
% 180.54/180.37 ifeq(product(k,inverse(multiply(inverse(A),inverse(h))),B),true,product(
% 180.54/180.37 multiply(j,A),identity,B),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 638
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3125
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5101]
% 180.54/180.37 ifeq(product(identity,multiply(inverse(A),inverse(h)),B),true,product(
% 180.54/180.37 inverse(
% 180.54/180.37 multiply(j,A)),k,B),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 637
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3126
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5102]
% 180.54/180.37 ifeq(product(A,multiply(j,B),inverse(multiply(inverse(B),inverse(h)))),true,
% 180.54/180.37 product(A,k,identity),true) -> true
% 180.54/180.37 Current number of equations to process: 636
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3127
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5103]
% 180.54/180.37 ifeq(product(A,inverse(multiply(inverse(B),inverse(h))),multiply(j,B)),true,
% 180.54/180.37 product(A,identity,k),true) -> true
% 180.54/180.37 Current number of equations to process: 635
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3128
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5104]
% 180.54/180.37 ifeq(product(inverse(multiply(j,A)),B,multiply(inverse(A),inverse(h))),true,
% 180.54/180.37 product(identity,B,k),true) -> true
% 180.54/180.37 Current number of equations to process: 634
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3129
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5105]
% 180.54/180.37 ifeq(product(multiply(inverse(A),inverse(h)),B,inverse(multiply(j,A))),true,
% 180.54/180.37 product(k,B,identity),true) -> true
% 180.54/180.37 Current number of equations to process: 633
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3130
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5106]
% 180.54/180.37 ifeq(product(multiply(j,A),identity,B),true,product(k,inverse(multiply(
% 180.54/180.37 inverse(A),
% 180.54/180.37 inverse(h))),B),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 632
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3131
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5107]
% 180.54/180.37 ifeq(product(inverse(k),multiply(j,A),B),true,product(B,multiply(inverse(A),
% 180.54/180.37 inverse(h)),identity),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 631
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3132
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5108]
% 180.54/180.37 ifeq(product(inverse(multiply(j,A)),k,B),true,product(identity,multiply(
% 180.54/180.37 inverse(A),
% 180.54/180.37 inverse(h)),B),true)
% 180.54/180.37 -> true
% 180.54/180.37 Current number of equations to process: 630
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3133
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5109]
% 180.54/180.37 ifeq(product(identity,inverse(multiply(inverse(A),inverse(B))),C),true,
% 180.54/180.37 product(multiply(B,A),identity,C),true) -> true
% 180.54/180.37 Current number of equations to process: 629
% 180.54/180.37 Current number of ordered equations: 0
% 180.54/180.37 Current number of rules: 3134
% 180.54/180.37 New rule produced :
% 180.54/180.37 [5110]
% 180.54/180.37 ifeq(product(identity,multiply(inverse(A),inverse(B)),C),true,product(
% 181.20/181.01 inverse(
% 181.20/181.01 multiply(B,A)),identity,C),true)
% 181.20/181.01 -> true
% 181.20/181.01 Current number of equations to process: 628
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3135
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5111]
% 181.20/181.01 ifeq(product(A,multiply(B,C),inverse(multiply(inverse(C),inverse(B)))),true,
% 181.20/181.01 product(A,identity,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 627
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3136
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5112]
% 181.20/181.01 ifeq(product(A,inverse(multiply(inverse(B),inverse(C))),multiply(C,B)),true,
% 181.20/181.01 product(A,identity,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 626
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3137
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5113]
% 181.20/181.01 ifeq(product(inverse(multiply(A,B)),C,multiply(inverse(B),inverse(A))),true,
% 181.20/181.01 product(identity,C,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 625
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3138
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5114]
% 181.20/181.01 ifeq(product(multiply(inverse(A),inverse(B)),C,inverse(multiply(B,A))),true,
% 181.20/181.01 product(identity,C,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 624
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3139
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5115]
% 181.20/181.01 ifeq(product(multiply(A,B),identity,C),true,product(identity,inverse(
% 181.20/181.01 multiply(
% 181.20/181.01 inverse(B),
% 181.20/181.01 inverse(A))),C),true)
% 181.20/181.01 -> true
% 181.20/181.01 Current number of equations to process: 623
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3140
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5116]
% 181.20/181.01 ifeq(product(inverse(multiply(A,B)),identity,C),true,product(identity,
% 181.20/181.01 multiply(inverse(B),
% 181.20/181.01 inverse(A)),C),true) ->
% 181.20/181.01 true
% 181.20/181.01 Current number of equations to process: 622
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3141
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5117]
% 181.20/181.01 ifeq(product(identity,inverse(multiply(inverse(A),B)),C),true,product(
% 181.20/181.01 multiply(
% 181.20/181.01 inverse(B),A),identity,C),true)
% 181.20/181.01 -> true
% 181.20/181.01 Current number of equations to process: 621
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3142
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5118]
% 181.20/181.01 ifeq(product(identity,multiply(inverse(A),B),C),true,product(inverse(
% 181.20/181.01 multiply(
% 181.20/181.01 inverse(B),A)),identity,C),true)
% 181.20/181.01 -> true
% 181.20/181.01 Current number of equations to process: 620
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3143
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5119]
% 181.20/181.01 ifeq(product(A,multiply(inverse(B),C),inverse(multiply(inverse(C),B))),true,
% 181.20/181.01 product(A,identity,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 619
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3144
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5120]
% 181.20/181.01 ifeq(product(A,inverse(multiply(inverse(B),C)),multiply(inverse(C),B)),true,
% 181.20/181.01 product(A,identity,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 618
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3145
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5121]
% 181.20/181.01 ifeq(product(inverse(multiply(inverse(A),B)),C,multiply(inverse(B),A)),true,
% 181.20/181.01 product(identity,C,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 617
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3146
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5122]
% 181.20/181.01 ifeq(product(multiply(inverse(A),B),C,inverse(multiply(inverse(B),A))),true,
% 181.20/181.01 product(identity,C,identity),true) -> true
% 181.20/181.01 Current number of equations to process: 616
% 181.20/181.01 Current number of ordered equations: 0
% 181.20/181.01 Current number of rules: 3147
% 181.20/181.01 New rule produced :
% 181.20/181.01 [5123]
% 181.20/181.01 ifeq(product(multiply(inverse(A),B),identity,C),true,product(identity,
% 181.88/181.73 inverse(multiply(
% 181.88/181.73 inverse(B),A)),C),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 615
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3148
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5124]
% 181.88/181.73 ifeq(product(inverse(multiply(inverse(A),B)),identity,C),true,product(identity,
% 181.88/181.73 multiply(
% 181.88/181.73 inverse(B),A),C),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 614
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3149
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5125]
% 181.88/181.73 ifeq(product(A,B,identity),true,product(A,C,multiply(X,multiply(inverse(
% 181.88/181.73 multiply(B,X)),C))),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 613
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3150
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5126]
% 181.88/181.73 ifeq(product(A,identity,B),true,product(A,multiply(C,multiply(inverse(
% 181.88/181.73 multiply(B,C)),X)),X),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 612
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3151
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5127]
% 181.88/181.73 ifeq(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,
% 181.88/181.73 product(identity,X,C),true) -> true
% 181.88/181.73 Current number of equations to process: 611
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3152
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5128]
% 181.88/181.73 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),identity,X),true,
% 181.88/181.73 product(B,X,C),true) -> true
% 181.88/181.73 Current number of equations to process: 610
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3153
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5129]
% 181.88/181.73 ifeq(product(A,identity,B),true,product(C,multiply(X,multiply(inverse(
% 181.88/181.73 multiply(C,X)),A)),B),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 609
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3154
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5130]
% 181.88/181.73 ifeq(product(identity,multiply(A,multiply(inverse(multiply(B,A)),C)),X),true,
% 181.88/181.73 product(B,X,C),true) -> true
% 181.88/181.73 Current number of equations to process: 608
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3155
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5131]
% 181.88/181.73 ifeq(product(b,multiply(A,multiply(inverse(multiply(c,A)),B)),C),true,
% 181.88/181.73 product(a,C,B),true) -> true
% 181.88/181.73 Current number of equations to process: 606
% 181.88/181.73 Current number of ordered equations: 1
% 181.88/181.73 Current number of rules: 3156
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5132]
% 181.88/181.73 ifeq(product(c,multiply(A,multiply(inverse(multiply(b,A)),B)),C),true,
% 181.88/181.73 product(a,B,C),true) -> true
% 181.88/181.73 Current number of equations to process: 606
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3157
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5133]
% 181.88/181.73 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),a)),b,C),true,
% 181.88/181.73 product(B,C,c),true) -> true
% 181.88/181.73 Current number of equations to process: 605
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3158
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5134]
% 181.88/181.73 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),h)),b,C),true,
% 181.88/181.73 product(B,C,j),true) -> true
% 181.88/181.73 Current number of equations to process: 604
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3159
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5135]
% 181.88/181.73 ifeq(product(j,multiply(A,multiply(inverse(multiply(b,A)),B)),C),true,
% 181.88/181.73 product(h,B,C),true) -> true
% 181.88/181.73 Current number of equations to process: 602
% 181.88/181.73 Current number of ordered equations: 1
% 181.88/181.73 Current number of rules: 3160
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5136]
% 181.88/181.73 ifeq(product(b,multiply(A,multiply(inverse(multiply(j,A)),B)),C),true,
% 181.88/181.73 product(h,C,B),true) -> true
% 181.88/181.73 Current number of equations to process: 602
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3161
% 181.88/181.73 New rule produced :
% 181.88/181.73 [5137]
% 181.88/181.73 ifeq(product(A,identity,B),true,product(B,multiply(C,multiply(inverse(
% 181.88/181.73 multiply(A,C)),X)),X),true)
% 181.88/181.73 -> true
% 181.88/181.73 Current number of equations to process: 601
% 181.88/181.73 Current number of ordered equations: 0
% 181.88/181.73 Current number of rules: 3162
% 181.88/181.73 New rule produced :
% 182.78/182.58 [5138]
% 182.78/182.58 ifeq(product(identity,A,B),true,product(B,multiply(C,multiply(inverse(
% 182.78/182.58 multiply(A,C)),X)),X),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 600
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3163
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5139]
% 182.78/182.58 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),X,identity),true,
% 182.78/182.58 product(C,X,B),true) -> true
% 182.78/182.58 Current number of equations to process: 599
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3164
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5140]
% 182.78/182.58 ifeq(product(identity,A,multiply(B,multiply(inverse(multiply(C,B)),X))),true,
% 182.78/182.58 product(C,A,X),true) -> true
% 182.78/182.58 Current number of equations to process: 598
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3165
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5141]
% 182.78/182.58 ifeq(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,
% 182.78/182.58 product(X,identity,C),true) -> true
% 182.78/182.58 Current number of equations to process: 596
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3166
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5142]
% 182.78/182.58 ifeq(product(A,multiply(B,multiply(inverse(multiply(A,B)),C)),X),true,
% 182.78/182.58 product(C,identity,X),true) -> true
% 182.78/182.58 Current number of equations to process: 596
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3167
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5143]
% 182.78/182.58 ifeq(product(a,A,B),true,product(c,multiply(C,multiply(inverse(multiply(b,C)),A)),B),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 594
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3168
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5144]
% 182.78/182.58 ifeq(product(b,A,multiply(B,multiply(inverse(multiply(a,B)),C))),true,
% 182.78/182.58 product(c,A,C),true) -> true
% 182.78/182.58 Current number of equations to process: 594
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3169
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5145]
% 182.78/182.58 ifeq(product(a,A,B),true,product(B,multiply(C,multiply(inverse(multiply(A,C)),b)),c),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 592
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3170
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5146]
% 182.78/182.58 ifeq(product(multiply(A,multiply(inverse(multiply(a,A)),B)),C,b),true,
% 182.78/182.58 product(B,C,c),true) -> true
% 182.78/182.58 Current number of equations to process: 592
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3171
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5147]
% 182.78/182.58 ifeq(product(h,A,B),true,product(j,multiply(C,multiply(inverse(multiply(b,C)),A)),B),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 590
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3172
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5148]
% 182.78/182.58 ifeq(product(b,A,multiply(B,multiply(inverse(multiply(h,B)),C))),true,
% 182.78/182.58 product(j,A,C),true) -> true
% 182.78/182.58 Current number of equations to process: 590
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3173
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5149]
% 182.78/182.58 ifeq(product(h,A,B),true,product(B,multiply(C,multiply(inverse(multiply(A,C)),b)),j),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 588
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3174
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5150]
% 182.78/182.58 ifeq(product(multiply(A,multiply(inverse(multiply(h,A)),B)),C,b),true,
% 182.78/182.58 product(B,C,j),true) -> true
% 182.78/182.58 Current number of equations to process: 588
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3175
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5151]
% 182.78/182.58 ifeq(product(A,multiply(B,C),identity),true,product(A,multiply(B,X),multiply(
% 182.78/182.58 inverse(C),X)),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 587
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3176
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5152]
% 182.78/182.58 ifeq(product(A,identity,multiply(B,C)),true,product(A,multiply(inverse(C),X),
% 182.78/182.58 multiply(B,X)),true) -> true
% 182.78/182.58 Current number of equations to process: 586
% 182.78/182.58 Current number of ordered equations: 0
% 182.78/182.58 Current number of rules: 3177
% 182.78/182.58 New rule produced :
% 182.78/182.58 [5153]
% 182.78/182.58 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(identity,X,
% 182.78/182.58 multiply(A,C)),true)
% 182.78/182.58 -> true
% 182.78/182.58 Current number of equations to process: 584
% 182.78/182.58 Current number of ordered equations: 1
% 182.78/182.58 Current number of rules: 3178
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5154]
% 183.46/183.29 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(identity,
% 183.46/183.29 multiply(A,C),X),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 584
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3179
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5155]
% 183.46/183.29 ifeq(product(multiply(inverse(A),B),identity,C),true,product(multiply(X,A),C,
% 183.46/183.29 multiply(X,B)),true) ->
% 183.46/183.29 true
% 183.46/183.29 Current number of equations to process: 583
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3180
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5156]
% 183.46/183.29 ifeq(product(multiply(A,B),identity,C),true,product(multiply(A,X),multiply(
% 183.46/183.29 inverse(X),B),C),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 582
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3181
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5157]
% 183.46/183.29 ifeq(product(identity,multiply(inverse(A),B),C),true,product(multiply(X,A),C,
% 183.46/183.29 multiply(X,B)),true) ->
% 183.46/183.29 true
% 183.46/183.29 Current number of equations to process: 581
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3182
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5158]
% 183.46/183.29 ifeq(product(multiply(A,B),identity,C),true,product(C,multiply(inverse(B),X),
% 183.46/183.29 multiply(A,X)),true) -> true
% 183.46/183.29 Current number of equations to process: 580
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3183
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5159]
% 183.46/183.29 ifeq(product(identity,multiply(A,B),C),true,product(C,multiply(inverse(B),X),
% 183.46/183.29 multiply(A,X)),true) -> true
% 183.46/183.29 Current number of equations to process: 579
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3184
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5160]
% 183.46/183.29 ifeq(product(identity,multiply(A,B),C),true,product(multiply(A,X),multiply(
% 183.46/183.29 inverse(X),B),C),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 578
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3185
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5161]
% 183.46/183.29 ifeq(product(multiply(inverse(A),B),C,identity),true,product(multiply(X,B),C,
% 183.46/183.29 multiply(X,A)),true) ->
% 183.46/183.29 true
% 183.46/183.29 Current number of equations to process: 577
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3186
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5162]
% 183.46/183.29 ifeq(product(identity,A,multiply(inverse(B),C)),true,product(multiply(X,B),A,
% 183.46/183.29 multiply(X,C)),true) ->
% 183.46/183.29 true
% 183.46/183.29 Current number of equations to process: 576
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3187
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5163]
% 183.46/183.29 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(multiply(A,C),identity,X),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 574
% 183.46/183.29 Current number of ordered equations: 1
% 183.46/183.29 Current number of rules: 3188
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5164]
% 183.46/183.29 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(X,identity,
% 183.46/183.29 multiply(A,C)),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 574
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3189
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5165]
% 183.46/183.29 ifeq(product(inverse(A),B,C),true,ifeq(product(A,B,X),true,product(A,X,C),true),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 573
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3190
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5166]
% 183.46/183.29 ifeq(product(A,B,C),true,ifeq(product(X,A,B),true,product(X,C,inverse(B)),true),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 572
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3191
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5167]
% 183.46/183.29 ifeq(product(A,B,C),true,ifeq(product(X,B,A),true,product(X,inverse(B),C),true),true)
% 183.46/183.29 -> true
% 183.46/183.29 Current number of equations to process: 571
% 183.46/183.29 Current number of ordered equations: 0
% 183.46/183.29 Current number of rules: 3192
% 183.46/183.29 New rule produced :
% 183.46/183.29 [5168]
% 183.46/183.29 ifeq(product(A,inverse(B),C),true,ifeq(product(A,B,X),true,product(X,B,C),true),true)
% 183.46/183.29 -> true
% 184.31/184.12 Current number of equations to process: 570
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3193
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5169]
% 184.31/184.12 ifeq(product(A,B,C),true,ifeq(product(C,A,X),true,product(X,B,inverse(C)),true),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 569
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3194
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5170]
% 184.31/184.12 ifeq(product(A,B,C),true,ifeq(product(A,C,X),true,product(inverse(A),B,X),true),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 568
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3195
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5171]
% 184.31/184.12 ifeq(product(identity,A,B),true,product(j,multiply(inverse(b),multiply(
% 184.31/184.12 inverse(j),
% 184.31/184.12 multiply(k,A))),B),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 567
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3196
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5172]
% 184.31/184.12 ifeq(product(j,multiply(inverse(b),multiply(inverse(j),multiply(k,A))),B),true,
% 184.31/184.12 product(identity,A,B),true) -> true
% 184.31/184.12 Current number of equations to process: 566
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3197
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5173]
% 184.31/184.12 ifeq(product(multiply(A,multiply(j,B)),multiply(inverse(B),inverse(h)),C),true,
% 184.31/184.12 product(A,k,C),true) -> true
% 184.31/184.12 Current number of equations to process: 565
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3198
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5174]
% 184.31/184.12 ifeq(product(A,multiply(j,B),C),true,product(A,k,multiply(C,multiply(
% 184.31/184.12 inverse(B),
% 184.31/184.12 inverse(h)))),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 563
% 184.31/184.12 Current number of ordered equations: 1
% 184.31/184.12 Current number of rules: 3199
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5175]
% 184.31/184.12 ifeq(product(multiply(inverse(A),inverse(h)),B,C),true,product(multiply(j,A),C,
% 184.31/184.12 multiply(k,B)),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 563
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3200
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5176]
% 184.31/184.12 ifeq(product(A,B,multiply(j,C)),true,product(A,multiply(B,multiply(inverse(C),
% 184.31/184.12 inverse(h))),k),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 562
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3201
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5177]
% 184.31/184.12 ifeq(product(A,multiply(j,B),C),true,product(C,multiply(inverse(B),inverse(h)),
% 184.31/184.12 multiply(A,k)),true) -> true
% 184.31/184.12 Current number of equations to process: 560
% 184.31/184.12 Current number of ordered equations: 1
% 184.31/184.12 Current number of rules: 3202
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5178]
% 184.31/184.12 ifeq(product(multiply(inverse(A),inverse(h)),B,C),true,product(k,B,multiply(j,
% 184.31/184.12 multiply(A,C))),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 560
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3203
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5179]
% 184.31/184.12 ifeq(product(A,B,multiply(inverse(C),inverse(h))),true,product(multiply(j,
% 184.31/184.12 multiply(C,A)),B,k),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 558
% 184.31/184.12 Current number of ordered equations: 1
% 184.31/184.12 Current number of rules: 3204
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5180]
% 184.31/184.12 ifeq(product(A,k,B),true,product(multiply(A,multiply(j,C)),multiply(inverse(C),
% 184.31/184.12 inverse(h)),B),true)
% 184.31/184.12 -> true
% 184.31/184.12 Current number of equations to process: 558
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3205
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5181]
% 184.31/184.12 ifeq(product(multiply(A,multiply(B,C)),multiply(inverse(C),inverse(B)),X),true,
% 184.31/184.12 product(A,identity,X),true) -> true
% 184.31/184.12 Current number of equations to process: 557
% 184.31/184.12 Current number of ordered equations: 0
% 184.31/184.12 Current number of rules: 3206
% 184.31/184.12 New rule produced :
% 184.31/184.12 [5182]
% 184.31/184.12 ifeq(product(A,multiply(B,C),X),true,product(A,identity,multiply(X,multiply(
% 184.31/184.12 inverse(C),
% 184.90/184.75 inverse(B)))),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 556
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3207
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5183]
% 184.90/184.75 ifeq(product(A,B,multiply(C,X)),true,product(A,multiply(B,multiply(inverse(X),
% 184.90/184.75 inverse(C))),identity),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 554
% 184.90/184.75 Current number of ordered equations: 1
% 184.90/184.75 Current number of rules: 3208
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5184]
% 184.90/184.75 ifeq(product(identity,A,B),true,product(multiply(C,X),multiply(inverse(X),
% 184.90/184.75 multiply(inverse(C),A)),B),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 554
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3209
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5185]
% 184.90/184.75 ifeq(product(multiply(A,B),multiply(inverse(B),multiply(inverse(A),C)),X),true,
% 184.90/184.75 product(identity,C,X),true) -> true
% 184.90/184.75 Current number of equations to process: 553
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3210
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5186]
% 184.90/184.75 ifeq(product(multiply(inverse(A),inverse(B)),C,X),true,product(identity,C,
% 184.90/184.75 multiply(B,multiply(A,X))),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 552
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3211
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5187]
% 184.90/184.75 ifeq(product(A,B,multiply(inverse(C),inverse(X))),true,product(multiply(X,
% 184.90/184.75 multiply(C,A)),B,identity),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 550
% 184.90/184.75 Current number of ordered equations: 1
% 184.90/184.75 Current number of rules: 3212
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5188]
% 184.90/184.75 ifeq(product(A,identity,B),true,product(multiply(A,multiply(C,X)),multiply(
% 184.90/184.75 inverse(X),
% 184.90/184.75 inverse(C)),B),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 550
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3213
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5189]
% 184.90/184.75 ifeq(product(multiply(A,multiply(inverse(B),C)),multiply(inverse(C),B),X),true,
% 184.90/184.75 product(A,identity,X),true) -> true
% 184.90/184.75 Current number of equations to process: 549
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3214
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5190]
% 184.90/184.75 ifeq(product(A,multiply(inverse(B),C),X),true,product(A,identity,multiply(X,
% 184.90/184.75 multiply(
% 184.90/184.75 inverse(C),B))),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 548
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3215
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5191]
% 184.90/184.75 ifeq(product(A,B,multiply(inverse(C),X)),true,product(A,multiply(B,multiply(
% 184.90/184.75 inverse(X),C)),identity),true)
% 184.90/184.75 -> true
% 184.90/184.75 Current number of equations to process: 546
% 184.90/184.75 Current number of ordered equations: 1
% 184.90/184.75 Current number of rules: 3216
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5192]
% 184.90/184.75 ifeq(product(identity,A,B),true,product(multiply(inverse(C),X),multiply(
% 184.90/184.75 inverse(X),
% 184.90/184.75 multiply(C,A)),B),true)
% 184.90/184.75 -> true
% 184.90/184.75 Rule
% 184.90/184.75 [4296]
% 184.90/184.75 ifeq(product(identity,A,B),true,product(multiply(inverse(k),j),multiply(
% 184.90/184.75 inverse(j),
% 184.90/184.75 multiply(k,A)),B),true)
% 184.90/184.75 -> true collapsed.
% 184.90/184.75 Current number of equations to process: 546
% 184.90/184.75 Current number of ordered equations: 0
% 184.90/184.75 Current number of rules: 3216
% 184.90/184.75 New rule produced :
% 184.90/184.75 [5193]
% 184.90/184.75 ifeq(product(multiply(inverse(A),B),multiply(inverse(B),multiply(A,C)),X),true,
% 184.90/184.75 product(identity,C,X),true) -> true
% 184.90/184.75 Rule
% 184.90/184.75 [4297]
% 184.90/184.75 ifeq(product(multiply(inverse(k),j),multiply(inverse(j),multiply(k,A)),B),true,
% 184.90/184.75 product(identity,A,B),true) -> true collapsed.
% 184.90/184.75 Current number of equations to process: 545
% 184.90/184.75 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3216
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5194]
% 185.82/185.63 ifeq(product(multiply(inverse(A),B),C,X),true,product(identity,C,multiply(
% 185.82/185.63 inverse(B),
% 185.82/185.63 multiply(A,X))),true)
% 185.82/185.63 -> true
% 185.82/185.63 Current number of equations to process: 544
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3217
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5195]
% 185.82/185.63 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(C),X)),
% 185.82/185.63 multiply(inverse(X),C),B),true) -> true
% 185.82/185.63 Current number of equations to process: 542
% 185.82/185.63 Current number of ordered equations: 1
% 185.82/185.63 Current number of rules: 3218
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5196]
% 185.82/185.63 ifeq(product(A,B,multiply(inverse(C),X)),true,product(multiply(inverse(X),
% 185.82/185.63 multiply(C,A)),B,identity),true)
% 185.82/185.63 -> true
% 185.82/185.63 Current number of equations to process: 542
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3219
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5197]
% 185.82/185.63 ifeq(product(inverse(h),multiply(A,multiply(inverse(multiply(k,A)),B)),C),true,
% 185.82/185.63 product(j,C,B),true) -> true
% 185.82/185.63 Current number of equations to process: 541
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3220
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5198]
% 185.82/185.63 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),j)),inverse(h),C),true,
% 185.82/185.63 product(B,C,k),true) -> true
% 185.82/185.63 Current number of equations to process: 540
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3221
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5199]
% 185.82/185.63 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),inverse(C),X),true,
% 185.82/185.63 product(B,X,identity),true) -> true
% 185.82/185.63 Current number of equations to process: 539
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3222
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5200]
% 185.82/185.63 ifeq(product(A,inverse(multiply(B,multiply(inverse(multiply(C,B)),A))),X),true,
% 185.82/185.63 product(C,identity,X),true) -> true
% 185.82/185.63 Current number of equations to process: 538
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3223
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5201]
% 185.82/185.63 ifeq(product(identity,multiply(A,multiply(inverse(multiply(inverse(B),A)),C)),X),true,
% 185.82/185.63 product(B,C,X),true) -> true
% 185.82/185.63 Current number of equations to process: 537
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3224
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5202]
% 185.82/185.63 ifeq(product(identity,multiply(A,multiply(inverse(multiply(B,A)),C)),X),true,
% 185.82/185.63 product(inverse(B),C,X),true) -> true
% 185.82/185.63 Current number of equations to process: 536
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3225
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5203]
% 185.82/185.63 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),inverse(C))),C,X),true,
% 185.82/185.63 product(B,X,identity),true) -> true
% 185.82/185.63 Current number of equations to process: 534
% 185.82/185.63 Current number of ordered equations: 1
% 185.82/185.63 Current number of rules: 3226
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5204]
% 185.82/185.63 ifeq(product(A,B,inverse(multiply(C,multiply(inverse(multiply(B,C)),X)))),true,
% 185.82/185.63 product(A,X,identity),true) -> true
% 185.82/185.63 Current number of equations to process: 534
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3227
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5205]
% 185.82/185.63 ifeq(product(A,inverse(multiply(B,multiply(inverse(multiply(C,B)),X))),C),true,
% 185.82/185.63 product(A,identity,X),true) -> true
% 185.82/185.63 Current number of equations to process: 533
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3228
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5206]
% 185.82/185.63 ifeq(product(inverse(h),A,multiply(B,multiply(inverse(multiply(j,B)),C))),true,
% 185.82/185.63 product(k,A,C),true) -> true
% 185.82/185.63 Current number of equations to process: 532
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3229
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5207]
% 185.82/185.63 ifeq(product(multiply(A,multiply(inverse(multiply(j,A)),B)),C,inverse(h)),true,
% 185.82/185.63 product(B,C,k),true) -> true
% 185.82/185.63 Current number of equations to process: 530
% 185.82/185.63 Current number of ordered equations: 1
% 185.82/185.63 Current number of rules: 3230
% 185.82/185.63 New rule produced :
% 185.82/185.63 [5208]
% 185.82/185.63 ifeq(product(j,A,B),true,product(B,multiply(C,multiply(inverse(multiply(A,C)),
% 185.82/185.63 inverse(h))),k),true) -> true
% 185.82/185.63 Current number of equations to process: 530
% 185.82/185.63 Current number of ordered equations: 0
% 185.82/185.63 Current number of rules: 3231
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5209]
% 186.42/186.24 ifeq(product(A,B,C),true,product(identity,multiply(X,multiply(inverse(
% 186.42/186.24 multiply(
% 186.42/186.24 inverse(A),X)),B)),C),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 528
% 186.42/186.24 Current number of ordered equations: 1
% 186.42/186.24 Current number of rules: 3232
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5210]
% 186.42/186.24 ifeq(product(inverse(A),B,multiply(C,multiply(inverse(multiply(A,C)),X))),true,
% 186.42/186.24 product(identity,B,X),true) -> true
% 186.42/186.24 Current number of equations to process: 528
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3233
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5211]
% 186.42/186.24 ifeq(product(A,B,C),true,product(C,multiply(X,multiply(inverse(multiply(B,X)),
% 186.42/186.24 inverse(A))),identity),true) ->
% 186.42/186.24 true
% 186.42/186.24 Current number of equations to process: 526
% 186.42/186.24 Current number of ordered equations: 1
% 186.42/186.24 Current number of rules: 3234
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5212]
% 186.42/186.24 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),X,inverse(B)),true,
% 186.42/186.24 product(C,X,identity),true) -> true
% 186.42/186.24 Current number of equations to process: 526
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3235
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5213]
% 186.42/186.24 ifeq(product(A,identity,B),true,product(C,inverse(multiply(X,multiply(
% 186.42/186.24 inverse(
% 186.42/186.24 multiply(A,X)),C))),B),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 525
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3236
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5214]
% 186.42/186.24 ifeq(product(inverse(A),B,C),true,product(C,multiply(X,multiply(inverse(
% 186.42/186.24 multiply(B,X)),A)),identity),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 523
% 186.42/186.24 Current number of ordered equations: 1
% 186.42/186.24 Current number of rules: 3237
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5215]
% 186.42/186.24 ifeq(product(multiply(A,multiply(inverse(multiply(inverse(B),A)),C)),X,B),true,
% 186.42/186.24 product(C,X,identity),true) -> true
% 186.42/186.24 Current number of equations to process: 523
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3238
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5216]
% 186.42/186.24 ifeq(product(inverse(A),B,C),true,product(identity,multiply(X,multiply(
% 186.42/186.24 inverse(
% 186.42/186.24 multiply(A,X)),B)),C),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 521
% 186.42/186.24 Current number of ordered equations: 1
% 186.42/186.24 Current number of rules: 3239
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5217]
% 186.42/186.24 ifeq(product(A,B,multiply(C,multiply(inverse(multiply(inverse(A),C)),X))),true,
% 186.42/186.24 product(identity,B,X),true) -> true
% 186.42/186.24 Current number of equations to process: 521
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3240
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5218]
% 186.42/186.24 ifeq(product(multiply(inverse(A),B),inverse(multiply(C,B)),X),true,product(
% 186.42/186.24 multiply(C,A),X,identity),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 520
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3241
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5219]
% 186.42/186.24 ifeq(product(multiply(A,B),inverse(multiply(inverse(C),B)),X),true,product(
% 186.42/186.24 multiply(A,C),identity,X),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 519
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3242
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5220]
% 186.42/186.24 ifeq(product(identity,multiply(inverse(A),B),C),true,product(inverse(
% 186.42/186.24 multiply(X,A)),
% 186.42/186.24 multiply(X,B),C),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 518
% 186.42/186.24 Current number of ordered equations: 0
% 186.42/186.24 Current number of rules: 3243
% 186.42/186.24 New rule produced :
% 186.42/186.24 [5221]
% 186.42/186.24 ifeq(product(A,multiply(B,C),inverse(multiply(inverse(C),X))),true,product(A,
% 186.42/186.24 multiply(B,X),identity),true)
% 186.42/186.24 -> true
% 186.42/186.24 Current number of equations to process: 517
% 186.42/186.24 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3244
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5222]
% 191.40/191.19 ifeq(product(A,inverse(multiply(inverse(B),C)),multiply(X,B)),true,product(A,identity,
% 191.40/191.19 multiply(X,C)),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 516
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3245
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5223]
% 191.40/191.19 ifeq(product(inverse(multiply(A,B)),C,multiply(inverse(B),X)),true,product(identity,C,
% 191.40/191.19 multiply(A,X)),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 515
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3246
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5224]
% 191.40/191.19 ifeq(product(multiply(inverse(A),B),C,inverse(multiply(X,A))),true,product(
% 191.40/191.19 multiply(X,B),C,identity),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 514
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3247
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5225]
% 191.40/191.19 ifeq(product(multiply(A,B),identity,C),true,product(multiply(A,X),inverse(
% 191.40/191.19 multiply(
% 191.40/191.19 inverse(B),X)),C),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 513
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3248
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5226]
% 191.40/191.19 ifeq(product(inverse(multiply(A,B)),multiply(A,C),X),true,product(X,multiply(
% 191.40/191.19 inverse(C),B),identity),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 512
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3249
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5227]
% 191.40/191.19 ifeq(product(inverse(multiply(A,B)),multiply(A,C),X),true,product(identity,
% 191.40/191.19 multiply(inverse(B),C),X),true)
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3250
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5228] product(multiply(inverse(c),a),A,multiply(inverse(b),A)) -> true
% 191.40/191.19 Current number of equations to process: 512
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3251
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5229]
% 191.40/191.19 product(A,B,multiply(inverse(multiply(C,inverse(multiply(A,C)))),B)) -> true
% 191.40/191.19 Current number of equations to process: 512
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3252
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5230]
% 191.40/191.19 product(multiply(inverse(multiply(A,B)),A),C,multiply(inverse(B),C)) -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3253
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5231]
% 191.40/191.19 product(multiply(inverse(b),inverse(h)),A,multiply(inverse(j),A)) -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3254
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5232]
% 191.40/191.19 product(c,A,multiply(inverse(multiply(inverse(b),inverse(a))),A)) -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3255
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5233]
% 191.40/191.19 product(j,A,multiply(inverse(multiply(inverse(b),inverse(h))),A)) -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3256
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5234]
% 191.40/191.19 product(multiply(A,B),C,multiply(inverse(multiply(inverse(B),inverse(A))),C))
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 512
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3257
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5235]
% 191.40/191.19 product(multiply(inverse(A),B),C,multiply(inverse(multiply(inverse(B),A)),C))
% 191.40/191.19 -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3258
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5236] product(c,multiply(inverse(b),multiply(a,c)),b) -> true
% 191.40/191.19 Current number of equations to process: 511
% 191.40/191.19 Current number of ordered equations: 0
% 191.40/191.19 Current number of rules: 3259
% 191.40/191.19 New rule produced :
% 191.40/191.19 [5237]
% 191.40/191.19 product(c,multiply(inverse(b),inverse(multiply(inverse(A),a))),A) -> true
% 191.40/191.19 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3260
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5238]
% 194.05/193.90 product(c,multiply(inverse(b),multiply(A,multiply(inverse(multiply(a,A)),B))),B)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3261
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5239]
% 194.05/193.90 product(c,inverse(multiply(inverse(multiply(inverse(a),A)),b)),A) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3262
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5240] product(b,multiply(inverse(multiply(a,c)),b),c) -> true
% 194.05/193.90 Current number of equations to process: 512
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3263
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5241] product(multiply(c,A),multiply(inverse(multiply(b,A)),b),c) -> true
% 194.05/193.90 Current number of equations to process: 512
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3264
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5242]
% 194.05/193.90 product(c,multiply(A,multiply(inverse(multiply(b,A)),multiply(inverse(a),B))),B)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3265
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5243]
% 194.05/193.90 product(identity,multiply(inverse(multiply(A,inverse(multiply(a,A)))),b),c)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3266
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5244]
% 194.05/193.90 product(A,multiply(inverse(multiply(b,multiply(inverse(c),A))),b),c) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3267
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5245]
% 194.05/193.90 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(a,B)),A))),b),c)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3268
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5246]
% 194.05/193.90 product(A,inverse(multiply(inverse(b),multiply(inverse(a),A))),c) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3269
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5247] product(j,multiply(inverse(b),multiply(h,j)),b) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3270
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5248]
% 194.05/193.90 product(j,multiply(inverse(b),inverse(multiply(inverse(A),h))),A) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3271
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5249] product(b,multiply(inverse(multiply(h,j)),b),j) -> true
% 194.05/193.90 Current number of equations to process: 512
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3272
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5250] product(multiply(j,A),multiply(inverse(multiply(b,A)),b),j) -> true
% 194.05/193.90 Current number of equations to process: 512
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3273
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5251]
% 194.05/193.90 product(j,multiply(inverse(b),multiply(A,multiply(inverse(multiply(h,A)),B))),B)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3274
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5252] product(k,multiply(inverse(multiply(b,inverse(h))),b),j) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3275
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5253]
% 194.05/193.90 product(identity,multiply(inverse(multiply(A,inverse(multiply(h,A)))),b),j)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3276
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5254]
% 194.05/193.90 product(A,multiply(inverse(multiply(b,multiply(inverse(j),A))),b),j) -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3277
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5255]
% 194.05/193.90 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(h,B)),A))),b),j)
% 194.05/193.90 -> true
% 194.05/193.90 Current number of equations to process: 511
% 194.05/193.90 Current number of ordered equations: 0
% 194.05/193.90 Current number of rules: 3278
% 194.05/193.90 New rule produced :
% 194.05/193.90 [5256]
% 194.05/193.90 product(A,identity,multiply(inverse(j),multiply(k,inverse(multiply(inverse(A),
% 194.05/193.90 inverse(h)))))) ->
% 196.55/196.40 true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3279
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5257]
% 196.55/196.40 product(A,identity,multiply(B,multiply(C,inverse(multiply(inverse(A),
% 196.55/196.40 multiply(B,C)))))) -> true
% 196.55/196.40 Rule
% 196.55/196.40 [4124]
% 196.55/196.40 product(j,identity,multiply(k,multiply(A,inverse(multiply(inverse(j),
% 196.55/196.40 multiply(k,A)))))) -> true
% 196.55/196.40 collapsed.
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3279
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5258] product(k,multiply(h,multiply(inverse(j),A)),A) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3280
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5259]
% 196.55/196.40 product(k,inverse(multiply(inverse(multiply(inverse(j),A)),inverse(h))),A) ->
% 196.55/196.40 true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3281
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5260]
% 196.55/196.40 product(inverse(h),multiply(inverse(multiply(j,k)),inverse(h)),k) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3282
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5261]
% 196.55/196.40 product(identity,multiply(inverse(multiply(A,inverse(multiply(j,A)))),
% 196.55/196.40 inverse(h)),k) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3283
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5262] ifeq(product(j,h,A),true,product(A,h,k),true) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3284
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5263]
% 196.55/196.40 product(identity,multiply(inverse(multiply(inverse(b),inverse(h))),inverse(h)),k)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 512
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3285
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5264]
% 196.55/196.40 product(multiply(h,A),multiply(inverse(multiply(inverse(b),A)),inverse(h)),k)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 512
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3286
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5265]
% 196.55/196.40 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(j,B)),A))),
% 196.55/196.40 inverse(h)),k) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3287
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5266]
% 196.55/196.40 product(inverse(h),multiply(inverse(multiply(j,k)),inverse(j)),identity) ->
% 196.55/196.40 true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3288
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5267]
% 196.55/196.40 product(identity,multiply(inverse(k),inverse(multiply(h,inverse(j)))),identity)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 512
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3289
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5268]
% 196.55/196.40 product(multiply(A,inverse(h)),multiply(inverse(k),inverse(multiply(A,
% 196.55/196.40 inverse(j)))),identity)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3290
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5269]
% 196.55/196.40 product(b,multiply(inverse(multiply(h,j)),inverse(h)),identity) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3291
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5270]
% 196.55/196.40 product(b,multiply(inverse(multiply(a,c)),inverse(a)),identity) -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3292
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5271]
% 196.55/196.40 product(identity,multiply(inverse(c),inverse(multiply(inverse(b),inverse(a)))),identity)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 511
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3293
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5272]
% 196.55/196.40 product(multiply(A,c),multiply(inverse(b),inverse(multiply(A,a))),identity)
% 196.55/196.40 -> true
% 196.55/196.40 Current number of equations to process: 512
% 196.55/196.40 Current number of ordered equations: 0
% 196.55/196.40 Current number of rules: 3294
% 196.55/196.40 New rule produced :
% 196.55/196.40 [5273]
% 196.55/196.40 product(multiply(A,j),multiply(inverse(b),inverse(multiply(A,h))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3295
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5274]
% 197.85/197.65 product(multiply(j,A),multiply(inverse(multiply(b,A)),inverse(h)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 513
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3296
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5275]
% 197.85/197.65 product(multiply(c,A),multiply(inverse(multiply(b,A)),inverse(a)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 512
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3297
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5276]
% 197.85/197.65 product(multiply(A,multiply(B,C)),multiply(inverse(C),inverse(multiply(A,B))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3298
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5277]
% 197.85/197.65 product(k,multiply(inverse(multiply(b,inverse(h))),inverse(h)),identity) ->
% 197.85/197.65 true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3299
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5278]
% 197.85/197.65 product(identity,multiply(inverse(b),inverse(multiply(inverse(c),a))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 513
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3300
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5279]
% 197.85/197.65 product(h,multiply(inverse(multiply(inverse(a),inverse(b))),inverse(c)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 513
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3301
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5280]
% 197.85/197.65 product(identity,multiply(inverse(multiply(A,inverse(multiply(B,A)))),
% 197.85/197.65 inverse(B)),identity) -> true
% 197.85/197.65 Current number of equations to process: 512
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3302
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5281]
% 197.85/197.65 product(identity,multiply(inverse(A),inverse(multiply(inverse(multiply(B,A)),B))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3303
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5282]
% 197.85/197.65 product(j,multiply(inverse(c),inverse(multiply(h,inverse(a)))),identity) ->
% 197.85/197.65 true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3304
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5283]
% 197.85/197.65 product(multiply(A,b),multiply(inverse(c),inverse(multiply(A,inverse(a)))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3305
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5284]
% 197.85/197.65 product(multiply(k,j),multiply(inverse(b),inverse(j)),identity) -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3306
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5285]
% 197.85/197.65 product(c,multiply(inverse(j),inverse(multiply(a,inverse(h)))),identity) ->
% 197.85/197.65 true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3307
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5286]
% 197.85/197.65 product(identity,multiply(inverse(j),inverse(multiply(inverse(b),inverse(h)))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 512
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3308
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5287]
% 197.85/197.65 product(multiply(A,b),multiply(inverse(j),inverse(multiply(A,inverse(h)))),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 511
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3309
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5288]
% 197.85/197.65 product(identity,multiply(inverse(multiply(inverse(b),inverse(a))),inverse(c)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 518
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3310
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5289]
% 197.85/197.65 product(identity,multiply(inverse(multiply(inverse(b),inverse(h))),inverse(j)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 517
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3311
% 197.85/197.65 New rule produced :
% 197.85/197.65 [5290]
% 197.85/197.65 product(A,multiply(inverse(multiply(b,multiply(inverse(c),A))),inverse(a)),identity)
% 197.85/197.65 -> true
% 197.85/197.65 Current number of equations to process: 521
% 197.85/197.65 Current number of ordered equations: 0
% 197.85/197.65 Current number of rules: 3312
% 197.85/197.65 New rule produced :
% 199.18/198.98 [5291]
% 199.18/198.98 product(A,multiply(inverse(multiply(b,multiply(inverse(j),A))),inverse(h)),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 520
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3313
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5292]
% 199.18/198.98 product(multiply(a,A),multiply(inverse(multiply(inverse(b),A)),inverse(c)),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 519
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3314
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5293]
% 199.18/198.98 product(c,multiply(inverse(multiply(inverse(A),b)),inverse(multiply(a,A))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 518
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3315
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5294]
% 199.18/198.98 product(multiply(h,A),multiply(inverse(multiply(inverse(b),A)),inverse(j)),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 517
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3316
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5295]
% 199.18/198.98 product(j,multiply(inverse(multiply(inverse(A),b)),inverse(multiply(h,A))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 516
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3317
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5296]
% 199.18/198.98 product(k,multiply(inverse(multiply(inverse(A),inverse(h))),inverse(multiply(j,A))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 515
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3318
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5297]
% 199.18/198.98 product(identity,multiply(inverse(multiply(inverse(A),inverse(B))),inverse(
% 199.18/198.98 multiply(B,A))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 514
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3319
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5298]
% 199.18/198.98 product(identity,multiply(inverse(multiply(inverse(A),B)),inverse(multiply(
% 199.18/198.98 inverse(B),A))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 513
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3320
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5299]
% 199.18/198.98 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(C,B)),A))),
% 199.18/198.98 inverse(C)),identity) -> true
% 199.18/198.98 Current number of equations to process: 512
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3321
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5300]
% 199.18/198.98 product(multiply(A,B),multiply(inverse(multiply(inverse(C),B)),inverse(
% 199.18/198.98 multiply(A,C))),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3322
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5301]
% 199.18/198.98 product(multiply(inverse(j),multiply(k,A)),multiply(inverse(A),h),identity)
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3323
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5302] product(A,multiply(inverse(multiply(B,A)),B),identity) -> true
% 199.18/198.98 Rule
% 199.18/198.98 [4623]
% 199.18/198.98 product(A,multiply(inverse(multiply(inverse(B),A)),inverse(B)),identity) ->
% 199.18/198.98 true collapsed.
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3323
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5303]
% 199.18/198.98 product(multiply(b,A),multiply(inverse(multiply(c,A)),a),identity) -> true
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3324
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5304]
% 199.18/198.98 product(multiply(b,inverse(h)),multiply(inverse(k),h),identity) -> true
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3325
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5305]
% 199.18/198.98 product(multiply(b,A),multiply(inverse(multiply(j,A)),h),identity) -> true
% 199.18/198.98 Current number of equations to process: 511
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3326
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5306]
% 199.18/198.98 product(multiply(A,inverse(c)),h,multiply(A,multiply(inverse(a),inverse(b))))
% 199.18/198.98 -> true
% 199.18/198.98 Current number of equations to process: 515
% 199.18/198.98 Current number of ordered equations: 0
% 199.18/198.98 Current number of rules: 3327
% 199.18/198.98 New rule produced :
% 199.18/198.98 [5307]
% 199.18/198.98 product(inverse(c),multiply(h,A),multiply(inverse(a),multiply(inverse(b),A)))
% 199.78/199.63 -> true
% 199.78/199.63 Current number of equations to process: 514
% 199.78/199.63 Current number of ordered equations: 0
% 199.78/199.63 Current number of rules: 3328
% 199.78/199.63 New rule produced :
% 199.78/199.63 [5308]
% 199.78/199.63 ifeq2(product(inverse(c),h,A),true,multiply(inverse(a),inverse(b)),A) -> A
% 199.78/199.63 Current number of equations to process: 513
% 199.78/199.63 Current number of ordered equations: 0
% 199.78/199.63 Current number of rules: 3329
% 199.78/199.63 New rule produced :
% 199.78/199.63 [5309]
% 199.78/199.63 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(inverse(C),B)),A))),C),identity)
% 199.78/199.63 -> true
% 199.78/199.63 Current number of equations to process: 512
% 199.78/199.63 Current number of ordered equations: 0
% 199.78/199.63 Current number of rules: 3330
% 199.78/199.63 New rule produced :
% 199.78/199.63 [5310]
% 199.78/199.63 ifeq2(product(inverse(c),h,A),true,A,multiply(inverse(a),inverse(b))) ->
% 199.78/199.63 multiply(inverse(a),inverse(b))
% 199.78/199.63 Current number of equations to process: 511
% 199.78/199.63 Current number of ordered equations: 0
% 199.78/199.63 Current number of rules: 3331
% 199.78/199.63 New rule produced :
% 199.78/199.63 [5311] multiply(inverse(a),inverse(b)) -> multiply(inverse(c),h)
% 199.78/199.63 Rule [1303] product(c,multiply(inverse(a),inverse(b)),h) -> true collapsed.
% 199.78/199.63 Rule [1884] product(inverse(c),h,multiply(inverse(a),inverse(b))) -> true
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule [2740] ifeq2(product(c,multiply(inverse(a),inverse(b)),A),true,A,h) -> h
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule [2741] ifeq2(product(c,multiply(inverse(a),inverse(b)),A),true,h,A) -> A
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule [2742] multiply(c,multiply(inverse(a),inverse(b))) -> h collapsed.
% 199.78/199.63 Rule [2744] product(a,multiply(b,multiply(inverse(a),inverse(b))),h) -> true
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2746]
% 199.78/199.63 product(c,identity,multiply(h,inverse(multiply(inverse(a),inverse(b))))) ->
% 199.78/199.63 true collapsed.
% 199.78/199.63 Rule [2747] product(h,inverse(multiply(inverse(a),inverse(b))),c) -> true
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2749]
% 199.78/199.63 product(identity,multiply(inverse(a),inverse(b)),multiply(inverse(c),h)) ->
% 199.78/199.63 true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2752]
% 199.78/199.63 product(multiply(A,c),multiply(inverse(a),inverse(b)),multiply(A,h)) -> true
% 199.78/199.63 collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2759]
% 199.78/199.63 ifeq(product(A,c,identity),true,product(A,h,multiply(inverse(a),inverse(b))),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2760]
% 199.78/199.63 ifeq(product(A,identity,c),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2761]
% 199.78/199.63 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(identity,A,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2762]
% 199.78/199.63 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(identity,h,A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2763]
% 199.78/199.63 ifeq(product(multiply(inverse(a),inverse(b)),identity,A),true,product(c,A,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2764]
% 199.78/199.63 ifeq(product(h,identity,A),true,product(c,multiply(inverse(a),inverse(b)),A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2765]
% 199.78/199.63 ifeq(product(identity,multiply(inverse(a),inverse(b)),A),true,product(c,A,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2766]
% 199.78/199.63 ifeq(product(b,multiply(inverse(a),inverse(b)),A),true,product(a,A,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2767]
% 199.78/199.63 ifeq(product(multiply(inverse(a),inverse(b)),b,A),true,product(c,A,j),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2768]
% 199.78/199.63 ifeq(product(c,identity,A),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2769]
% 199.78/199.63 ifeq(product(identity,c,A),true,product(A,multiply(inverse(a),inverse(b)),h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2770]
% 199.78/199.63 ifeq(product(identity,h,A),true,product(c,multiply(inverse(a),inverse(b)),A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2771]
% 199.78/199.63 ifeq(product(multiply(inverse(a),inverse(b)),A,identity),true,product(h,A,c),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2772]
% 199.78/199.63 ifeq(product(identity,A,multiply(inverse(a),inverse(b))),true,product(c,A,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2773]
% 199.78/199.63 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(h,identity,A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2774]
% 199.78/199.63 ifeq(product(c,multiply(inverse(a),inverse(b)),A),true,product(A,identity,h),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2775]
% 199.78/199.63 ifeq(product(multiply(inverse(a),inverse(b)),inverse(h),A),true,product(c,A,identity),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2776]
% 199.78/199.63 ifeq(product(h,inverse(multiply(inverse(a),inverse(b))),A),true,product(c,identity,A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2777]
% 199.78/199.63 ifeq(product(identity,multiply(inverse(a),inverse(b)),A),true,product(
% 199.78/199.63 inverse(c),h,A),true)
% 199.78/199.63 -> true collapsed.
% 199.78/199.63 Rule
% 199.78/199.63 [2778]
% 199.78/199.63 ifeq(product(A,c,inverse(multiply(inverse(a),inverse(b)))),true,product(A,h,identity),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2779]
% 203.58/203.43 ifeq(product(A,inverse(multiply(inverse(a),inverse(b))),c),true,product(A,identity,h),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2780]
% 203.58/203.43 ifeq(product(inverse(c),A,multiply(inverse(a),inverse(b))),true,product(identity,A,h),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2781]
% 203.58/203.43 ifeq(product(multiply(inverse(a),inverse(b)),A,inverse(c)),true,product(h,A,identity),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2782]
% 203.58/203.43 ifeq(product(c,identity,A),true,product(h,inverse(multiply(inverse(a),
% 203.58/203.43 inverse(b))),A),true) ->
% 203.58/203.43 true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2783]
% 203.58/203.43 ifeq(product(inverse(h),c,A),true,product(A,multiply(inverse(a),inverse(b)),identity),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2784]
% 203.58/203.43 ifeq(product(inverse(c),h,A),true,product(identity,multiply(inverse(a),
% 203.58/203.43 inverse(b)),A),true) ->
% 203.58/203.43 true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2843]
% 203.58/203.43 ifeq(product(multiply(A,c),multiply(inverse(a),inverse(b)),B),true,product(A,h,B),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2844]
% 203.58/203.43 ifeq(product(A,c,B),true,product(A,h,multiply(B,multiply(inverse(a),inverse(b)))),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2845]
% 203.58/203.43 ifeq(product(multiply(inverse(a),inverse(b)),A,B),true,product(c,B,multiply(h,A)),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2847]
% 203.58/203.43 ifeq(product(A,B,c),true,product(A,multiply(B,multiply(inverse(a),inverse(b))),h),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2849]
% 203.58/203.43 ifeq(product(A,c,B),true,product(B,multiply(inverse(a),inverse(b)),multiply(A,h)),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2850]
% 203.58/203.43 ifeq(product(multiply(inverse(a),inverse(b)),A,B),true,product(h,A,multiply(c,B)),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2851]
% 203.58/203.43 ifeq(product(A,h,B),true,product(multiply(A,c),multiply(inverse(a),inverse(b)),B),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [2852]
% 203.58/203.43 ifeq(product(A,B,multiply(inverse(a),inverse(b))),true,product(multiply(c,A),B,h),true)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [3659]
% 203.58/203.43 product(inverse(a),h,multiply(b,multiply(inverse(a),inverse(b)))) -> true
% 203.58/203.43 collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [3664]
% 203.58/203.43 product(b,multiply(inverse(a),inverse(b)),multiply(inverse(a),h)) -> true
% 203.58/203.43 collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [4123]
% 203.58/203.43 product(multiply(inverse(j),multiply(k,c)),multiply(inverse(a),inverse(b)),identity)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [5279]
% 203.58/203.43 product(h,multiply(inverse(multiply(inverse(a),inverse(b))),inverse(c)),identity)
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [5306]
% 203.58/203.43 product(multiply(A,inverse(c)),h,multiply(A,multiply(inverse(a),inverse(b))))
% 203.58/203.43 -> true collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [5308]
% 203.58/203.43 ifeq2(product(inverse(c),h,A),true,multiply(inverse(a),inverse(b)),A) -> A
% 203.58/203.43 collapsed.
% 203.58/203.43 Rule
% 203.58/203.43 [5310]
% 203.58/203.43 ifeq2(product(inverse(c),h,A),true,A,multiply(inverse(a),inverse(b))) ->
% 203.58/203.43 multiply(inverse(a),inverse(b)) collapsed.
% 203.58/203.43 Current number of equations to process: 517
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3281
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5312]
% 203.58/203.43 product(multiply(A,inverse(a)),inverse(b),multiply(A,multiply(inverse(c),h)))
% 203.58/203.43 -> true
% 203.58/203.43 Current number of equations to process: 520
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3282
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5313]
% 203.58/203.43 product(inverse(a),multiply(inverse(b),A),multiply(inverse(c),multiply(h,A)))
% 203.58/203.43 -> true
% 203.58/203.43 Current number of equations to process: 519
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3283
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5314]
% 203.58/203.43 ifeq2(product(inverse(a),inverse(b),A),true,multiply(inverse(c),h),A) -> A
% 203.58/203.43 Current number of equations to process: 518
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3284
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5315]
% 203.58/203.43 ifeq2(product(inverse(a),inverse(b),A),true,A,multiply(inverse(c),h)) ->
% 203.58/203.43 multiply(inverse(c),h)
% 203.58/203.43 Current number of equations to process: 517
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3285
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5316] product(a,multiply(inverse(c),h),inverse(b)) -> true
% 203.58/203.43 Current number of equations to process: 557
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3286
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5317] product(multiply(inverse(c),h),b,inverse(a)) -> true
% 203.58/203.43 Current number of equations to process: 558
% 203.58/203.43 Current number of ordered equations: 0
% 203.58/203.43 Current number of rules: 3287
% 203.58/203.43 New rule produced :
% 203.58/203.43 [5318]
% 203.58/203.43 product(identity,inverse(b),multiply(a,multiply(inverse(c),h))) -> true
% 204.46/204.28 Current number of equations to process: 558
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3288
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5319]
% 204.46/204.28 product(inverse(a),multiply(inverse(b),inverse(multiply(inverse(c),h))),identity)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 559
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3289
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5320]
% 204.46/204.28 product(multiply(inverse(multiply(inverse(c),h)),inverse(a)),inverse(b),identity)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 558
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3290
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5321]
% 204.46/204.28 product(multiply(inverse(c),h),A,multiply(inverse(a),multiply(inverse(b),A)))
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 557
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3291
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5322]
% 204.46/204.28 ifeq(product(A,inverse(a),b),true,product(A,multiply(inverse(c),h),identity),true)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 556
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3292
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5323]
% 204.46/204.28 ifeq(product(A,b,inverse(a)),true,product(A,identity,multiply(inverse(c),h)),true)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 555
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3293
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5324]
% 204.46/204.28 ifeq(product(identity,inverse(b),A),true,product(a,multiply(inverse(c),h),A),true)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 554
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3294
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5325]
% 204.46/204.28 ifeq(product(multiply(inverse(c),h),b,A),true,product(inverse(a),identity,A),true)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 553
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3295
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5326]
% 204.46/204.28 ifeq(product(a,multiply(inverse(c),h),A),true,product(identity,inverse(b),A),true)
% 204.46/204.28 -> true
% 204.46/204.28 Current number of equations to process: 552
% 204.46/204.28 Current number of ordered equations: 0
% 204.46/204.28 Current number of rules: 3296
% 204.46/204.28 New rule produced :
% 204.46/204.28 [5327]
% 204.46/204.28 ifeq(product(inverse(a),identity,A),true,product(multiply(inverse(c),h),b,A),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 551
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3297
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5328]
% 204.46/204.29 ifeq(product(inverse(b),A,a),true,product(multiply(inverse(c),h),A,identity),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 550
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3298
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5329]
% 204.46/204.29 ifeq(product(a,A,inverse(b)),true,product(identity,A,multiply(inverse(c),h)),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 549
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3299
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5330]
% 204.46/204.29 ifeq(product(A,inverse(a),identity),true,product(A,multiply(inverse(c),h),
% 204.46/204.29 inverse(b)),true) -> true
% 204.46/204.29 Current number of equations to process: 548
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3300
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5331]
% 204.46/204.29 ifeq(product(A,identity,inverse(a)),true,product(A,inverse(b),multiply(
% 204.46/204.29 inverse(c),h)),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 547
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3301
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5332]
% 204.46/204.29 ifeq(product(inverse(a),inverse(b),A),true,product(identity,multiply(
% 204.46/204.29 inverse(c),h),A),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 545
% 204.46/204.29 Current number of ordered equations: 1
% 204.46/204.29 Current number of rules: 3302
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5333]
% 204.46/204.29 ifeq(product(inverse(a),inverse(b),A),true,product(identity,A,multiply(
% 204.46/204.29 inverse(c),h)),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 545
% 204.46/204.29 Current number of ordered equations: 0
% 204.46/204.29 Current number of rules: 3303
% 204.46/204.29 New rule produced :
% 204.46/204.29 [5334]
% 204.46/204.29 ifeq(product(inverse(b),identity,A),true,product(inverse(a),A,multiply(
% 204.46/204.29 inverse(c),h)),true)
% 204.46/204.29 -> true
% 204.46/204.29 Current number of equations to process: 544
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3304
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5335]
% 205.42/205.21 ifeq(product(multiply(inverse(c),h),identity,A),true,product(inverse(a),
% 205.42/205.21 inverse(b),A),true) ->
% 205.42/205.21 true
% 205.42/205.21 Current number of equations to process: 543
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3305
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5336]
% 205.42/205.21 ifeq(product(identity,inverse(b),A),true,product(inverse(a),A,multiply(
% 205.42/205.21 inverse(c),h)),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 542
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3306
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5337]
% 205.42/205.21 ifeq(product(inverse(a),identity,A),true,product(A,inverse(b),multiply(
% 205.42/205.21 inverse(c),h)),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 541
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3307
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5338]
% 205.42/205.21 ifeq(product(identity,inverse(a),A),true,product(A,inverse(b),multiply(
% 205.42/205.21 inverse(c),h)),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 540
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3308
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5339]
% 205.42/205.21 ifeq(product(identity,multiply(inverse(c),h),A),true,product(inverse(a),
% 205.42/205.21 inverse(b),A),true) ->
% 205.42/205.21 true
% 205.42/205.21 Current number of equations to process: 539
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3309
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5340]
% 205.42/205.21 ifeq(product(inverse(b),A,identity),true,product(multiply(inverse(c),h),A,
% 205.42/205.21 inverse(a)),true) -> true
% 205.42/205.21 Current number of equations to process: 538
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3310
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5341]
% 205.42/205.21 ifeq(product(identity,A,inverse(b)),true,product(inverse(a),A,multiply(
% 205.42/205.21 inverse(c),h)),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 537
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3311
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5342]
% 205.42/205.21 ifeq(product(inverse(a),inverse(b),A),true,product(multiply(inverse(c),h),identity,A),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 535
% 205.42/205.21 Current number of ordered equations: 1
% 205.42/205.21 Current number of rules: 3312
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5343]
% 205.42/205.21 ifeq(product(inverse(a),inverse(b),A),true,product(A,identity,multiply(
% 205.42/205.21 inverse(c),h)),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 535
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3313
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5344]
% 205.42/205.21 ifeq(product(inverse(b),inverse(multiply(inverse(c),h)),A),true,product(
% 205.42/205.21 inverse(a),A,identity),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 534
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3314
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5345]
% 205.42/205.21 ifeq(product(inverse(multiply(inverse(c),h)),inverse(a),A),true,product(A,
% 205.42/205.21 inverse(b),identity),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 533
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3315
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5346]
% 205.42/205.21 ifeq(product(multiply(A,inverse(a)),inverse(b),B),true,product(A,multiply(
% 205.42/205.21 inverse(c),h),B),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 532
% 205.42/205.21 Current number of ordered equations: 0
% 205.42/205.21 Current number of rules: 3316
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5347]
% 205.42/205.21 ifeq(product(inverse(b),A,B),true,product(inverse(a),B,multiply(inverse(c),
% 205.42/205.21 multiply(h,A))),true)
% 205.42/205.21 -> true
% 205.42/205.21 Current number of equations to process: 530
% 205.42/205.21 Current number of ordered equations: 1
% 205.42/205.21 Current number of rules: 3317
% 205.42/205.21 New rule produced :
% 205.42/205.21 [5348]
% 205.42/205.21 ifeq(product(A,inverse(a),B),true,product(A,multiply(inverse(c),h),multiply(B,
% 205.42/205.21 inverse(b))),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 530
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3318
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5349]
% 207.69/207.49 ifeq(product(A,B,inverse(a)),true,product(A,multiply(B,inverse(b)),multiply(
% 207.69/207.49 inverse(c),h)),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 528
% 207.69/207.49 Current number of ordered equations: 1
% 207.69/207.49 Current number of rules: 3319
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5350]
% 207.69/207.49 ifeq(product(multiply(inverse(c),h),A,B),true,product(inverse(a),multiply(
% 207.69/207.49 inverse(b),A),B),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 528
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3320
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5351]
% 207.69/207.49 ifeq(product(inverse(a),multiply(inverse(b),A),B),true,product(multiply(
% 207.69/207.49 inverse(c),h),A,B),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 527
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3321
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5352]
% 207.69/207.49 ifeq(product(inverse(b),A,B),true,product(multiply(inverse(c),h),A,multiply(
% 207.69/207.49 inverse(a),B)),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 525
% 207.69/207.49 Current number of ordered equations: 1
% 207.69/207.49 Current number of rules: 3322
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5353]
% 207.69/207.49 ifeq(product(A,inverse(a),B),true,product(B,inverse(b),multiply(A,multiply(
% 207.69/207.49 inverse(c),h))),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 525
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3323
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5354]
% 207.69/207.49 ifeq(product(A,B,inverse(b)),true,product(multiply(inverse(a),A),B,multiply(
% 207.69/207.49 inverse(c),h)),true)
% 207.69/207.49 -> true
% 207.69/207.49 Current number of equations to process: 523
% 207.69/207.49 Current number of ordered equations: 1
% 207.69/207.49 Current number of rules: 3324
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5355]
% 207.69/207.49 ifeq(product(A,multiply(inverse(c),h),B),true,product(multiply(A,inverse(a)),
% 207.69/207.49 inverse(b),B),true) -> true
% 207.69/207.49 Current number of equations to process: 523
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3325
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5356] multiply(inverse(j),multiply(k,multiply(h,A))) -> A
% 207.69/207.49 Rule
% 207.69/207.49 [4213]
% 207.69/207.49 product(identity,A,multiply(inverse(j),multiply(k,multiply(h,A)))) -> true
% 207.69/207.49 collapsed.
% 207.69/207.49 Current number of equations to process: 523
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3325
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5357] ifeq2(product(inverse(A),inverse(A),B),true,A,B) -> B
% 207.69/207.49 Current number of equations to process: 523
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3326
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5358] ifeq2(product(inverse(A),inverse(A),B),true,B,A) -> A
% 207.69/207.49 Current number of equations to process: 523
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3327
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5359]
% 207.69/207.49 product(A,multiply(inverse(multiply(B,A)),C),multiply(inverse(B),C)) -> true
% 207.69/207.49 Current number of equations to process: 533
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3328
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5360] ifeq(product(c,A,multiply(a,B)),true,product(b,A,B),true) -> true
% 207.69/207.49 Current number of equations to process: 532
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3329
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5361] ifeq(product(multiply(a,A),B,c),true,product(A,B,b),true) -> true
% 207.69/207.49 Current number of equations to process: 531
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3330
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5362]
% 207.69/207.49 ifeq(product(k,A,multiply(j,B)),true,product(inverse(h),A,B),true) -> true
% 207.69/207.49 Current number of equations to process: 530
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3331
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5363]
% 207.69/207.49 ifeq(product(multiply(j,A),B,k),true,product(A,B,inverse(h)),true) -> true
% 207.69/207.49 Current number of equations to process: 529
% 207.69/207.49 Current number of ordered equations: 0
% 207.69/207.49 Current number of rules: 3332
% 207.69/207.49 New rule produced :
% 207.69/207.49 [5364] ifeq(product(k,inverse(h),A),true,product(j,h,A),true) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3333
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5365] product(k,multiply(h,multiply(j,k)),inverse(h)) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3334
% 209.72/209.52 New rule produced : [5366] product(k,multiply(h,inverse(b)),h) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3335
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5367]
% 209.72/209.52 product(k,multiply(h,multiply(A,inverse(multiply(j,A)))),identity) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3336
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5368] ifeq(product(j,h,A),true,product(k,inverse(h),A),true) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3337
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5369] product(k,multiply(h,inverse(multiply(inverse(A),j))),A) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3338
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5370]
% 209.72/209.52 product(k,multiply(h,multiply(inverse(b),inverse(h))),identity) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3339
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5371] product(k,multiply(h,multiply(inverse(b),A)),multiply(h,A)) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3340
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5372]
% 209.72/209.52 product(k,multiply(h,multiply(A,multiply(inverse(multiply(j,A)),B))),B) ->
% 209.72/209.52 true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3341
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5373]
% 209.72/209.52 product(identity,inverse(multiply(inverse(multiply(A,B)),A)),B) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3342
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5374]
% 209.72/209.52 product(identity,multiply(b,multiply(inverse(c),multiply(a,A))),A) -> true
% 209.72/209.52 Current number of equations to process: 530
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3343
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5375]
% 209.72/209.52 product(identity,multiply(b,multiply(inverse(j),multiply(h,A))),A) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3344
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5376]
% 209.72/209.52 product(identity,multiply(A,multiply(inverse(multiply(B,A)),multiply(B,C))),C)
% 209.72/209.52 -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3345
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5377] product(j,multiply(k,multiply(h,k)),inverse(h)) -> true
% 209.72/209.52 Current number of equations to process: 529
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3346
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5378] product(multiply(k,multiply(h,a)),b,multiply(j,c)) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3347
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5379] product(h,multiply(b,A),multiply(k,multiply(h,A))) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3348
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5380] product(j,multiply(k,multiply(h,j)),identity) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3349
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5381] product(multiply(k,multiply(h,j)),j,identity) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3350
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5382] product(multiply(j,A),B,multiply(k,multiply(h,multiply(A,B)))) -> true
% 209.72/209.52 Current number of equations to process: 532
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3351
% 209.72/209.52 New rule produced :
% 209.72/209.52 [5383] product(multiply(A,j),B,multiply(A,multiply(k,multiply(h,B)))) -> true
% 209.72/209.52 Current number of equations to process: 531
% 209.72/209.52 Current number of ordered equations: 0
% 209.72/209.52 Current number of rules: 3352
% 209.72/209.52 New rule produced :
% 210.99/210.83 [5384] ifeq2(product(j,A,B),true,multiply(k,multiply(h,A)),B) -> B
% 210.99/210.83 Current number of equations to process: 530
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3353
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5385]
% 210.99/210.83 ifeq2(product(j,A,B),true,B,multiply(k,multiply(h,A))) ->
% 210.99/210.83 multiply(k,multiply(h,A))
% 210.99/210.83 Current number of equations to process: 529
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3354
% 210.99/210.83 New rule produced : [5386] multiply(k,multiply(h,inverse(j))) -> identity
% 210.99/210.83 Current number of equations to process: 535
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3355
% 210.99/210.83 New rule produced : [5387] multiply(k,multiply(h,A)) -> multiply(j,A)
% 210.99/210.83 Rule [1980] product(j,A,multiply(k,multiply(h,A))) -> true collapsed.
% 210.99/210.83 Rule [4324] product(inverse(j),multiply(k,multiply(h,A)),A) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [5356] multiply(inverse(j),multiply(k,multiply(h,A))) -> A collapsed.
% 210.99/210.83 Rule [5377] product(j,multiply(k,multiply(h,k)),inverse(h)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [5378] product(multiply(k,multiply(h,a)),b,multiply(j,c)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [5379] product(h,multiply(b,A),multiply(k,multiply(h,A))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [5380] product(j,multiply(k,multiply(h,j)),identity) -> true collapsed.
% 210.99/210.83 Rule [5381] product(multiply(k,multiply(h,j)),j,identity) -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5382] product(multiply(j,A),B,multiply(k,multiply(h,multiply(A,B)))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5383] product(multiply(A,j),B,multiply(A,multiply(k,multiply(h,B)))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [5384] ifeq2(product(j,A,B),true,multiply(k,multiply(h,A)),B) -> B
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5385]
% 210.99/210.83 ifeq2(product(j,A,B),true,B,multiply(k,multiply(h,A))) ->
% 210.99/210.83 multiply(k,multiply(h,A)) collapsed.
% 210.99/210.83 Rule [5386] multiply(k,multiply(h,inverse(j))) -> identity collapsed.
% 210.99/210.83 Current number of equations to process: 535
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3343
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5388]
% 210.99/210.83 product(inverse(h),inverse(k),multiply(A,inverse(multiply(j,A)))) -> true
% 210.99/210.83 Current number of equations to process: 535
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3344
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5389]
% 210.99/210.83 product(multiply(inverse(A),inverse(B)),B,multiply(C,inverse(multiply(A,C))))
% 210.99/210.83 -> true
% 210.99/210.83 Current number of equations to process: 539
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3345
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5390]
% 210.99/210.83 product(multiply(inverse(A),B),inverse(B),multiply(C,inverse(multiply(A,C))))
% 210.99/210.83 -> true
% 210.99/210.83 Current number of equations to process: 538
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3346
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5391]
% 210.99/210.83 product(multiply(A,inverse(B)),identity,multiply(A,multiply(C,inverse(
% 210.99/210.83 multiply(B,C)))))
% 210.99/210.83 -> true
% 210.99/210.83 Current number of equations to process: 537
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3347
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5392]
% 210.99/210.83 ifeq2(product(inverse(A),identity,B),true,multiply(C,inverse(multiply(A,C))),B)
% 210.99/210.83 -> B
% 210.99/210.83 Current number of equations to process: 536
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3348
% 210.99/210.83 New rule produced :
% 210.99/210.83 [5393]
% 210.99/210.83 ifeq2(product(inverse(A),identity,B),true,B,multiply(C,inverse(multiply(A,C))))
% 210.99/210.83 -> multiply(C,inverse(multiply(A,C)))
% 210.99/210.83 Current number of equations to process: 535
% 210.99/210.83 Current number of ordered equations: 0
% 210.99/210.83 Current number of rules: 3349
% 210.99/210.83 New rule produced : [5394] multiply(A,inverse(multiply(B,A))) -> inverse(B)
% 210.99/210.83 Rule [1297] product(A,multiply(B,inverse(multiply(A,B))),identity) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [1983]
% 210.99/210.83 product(inverse(A),identity,multiply(B,inverse(multiply(A,B)))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2688]
% 210.99/210.83 product(h,multiply(b,multiply(A,inverse(multiply(j,A)))),identity) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2690]
% 210.99/210.83 ifeq2(product(A,multiply(B,inverse(multiply(A,B))),C),true,C,identity) ->
% 210.99/210.83 identity collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2691]
% 210.99/210.83 ifeq2(product(A,multiply(B,inverse(multiply(A,B))),C),true,identity,C) -> C
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [2692] multiply(A,multiply(B,inverse(multiply(A,B)))) -> identity
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2694]
% 210.99/210.83 product(A,identity,inverse(multiply(B,inverse(multiply(A,B))))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2696]
% 210.99/210.83 product(a,multiply(b,multiply(A,inverse(multiply(c,A)))),identity) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2697]
% 210.99/210.83 product(a,identity,multiply(c,multiply(A,inverse(multiply(b,A))))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2698]
% 210.99/210.83 product(h,identity,multiply(j,multiply(A,inverse(multiply(b,A))))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [2699] product(c,multiply(A,inverse(multiply(b,A))),a) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule [2700] product(j,multiply(A,inverse(multiply(b,A))),h) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2702]
% 210.99/210.83 product(identity,inverse(multiply(A,inverse(multiply(B,A)))),B) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2704]
% 210.99/210.83 product(identity,multiply(A,inverse(multiply(B,A))),inverse(B)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2705] product(multiply(A,B),multiply(C,inverse(multiply(B,C))),A) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2712]
% 210.99/210.83 ifeq(product(A,B,identity),true,product(A,identity,multiply(C,inverse(
% 210.99/210.83 multiply(B,C)))),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2713]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(B,A))),C,X),true,product(B,X,C),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2714]
% 210.99/210.83 ifeq(product(A,identity,B),true,product(A,multiply(C,inverse(multiply(B,C))),identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2715]
% 210.99/210.83 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(identity,identity,C),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2716]
% 210.99/210.83 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(identity,C,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2717]
% 210.99/210.83 ifeq(product(identity,identity,A),true,product(B,multiply(C,inverse(multiply(B,C))),A),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2718]
% 210.99/210.83 ifeq(product(identity,multiply(A,inverse(multiply(B,A))),C),true,product(B,C,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2719]
% 210.99/210.83 ifeq(product(b,multiply(A,inverse(multiply(c,A))),B),true,product(a,B,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2720]
% 210.99/210.83 ifeq(product(c,multiply(A,inverse(multiply(b,A))),B),true,product(a,identity,B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2721]
% 210.99/210.83 ifeq(product(b,multiply(A,inverse(multiply(j,A))),B),true,product(h,B,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2722]
% 210.99/210.83 ifeq(product(j,multiply(A,inverse(multiply(b,A))),B),true,product(h,identity,B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2723]
% 210.99/210.83 ifeq(product(A,identity,B),true,product(B,multiply(C,inverse(multiply(A,C))),identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2725]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(B,A))),C,identity),true,product(identity,C,B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2726]
% 210.99/210.83 ifeq(product(A,B,C),true,product(C,multiply(X,inverse(multiply(B,X))),A),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2727]
% 210.99/210.83 ifeq(product(identity,A,multiply(B,inverse(multiply(C,B)))),true,product(C,A,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2728]
% 210.99/210.83 ifeq(product(A,multiply(B,inverse(multiply(A,B))),C),true,product(C,identity,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2729]
% 210.99/210.83 ifeq(product(b,A,multiply(B,inverse(multiply(a,B)))),true,product(c,A,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2730]
% 210.99/210.83 ifeq(product(a,identity,A),true,product(c,multiply(B,inverse(multiply(b,B))),A),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2731]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(a,A))),B,b),true,product(identity,B,c),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2732]
% 210.99/210.83 ifeq(product(h,identity,A),true,product(j,multiply(B,inverse(multiply(b,B))),A),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2733]
% 210.99/210.83 ifeq(product(b,A,multiply(B,inverse(multiply(h,B)))),true,product(j,A,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2734]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(h,A))),B,b),true,product(identity,B,j),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2826]
% 210.99/210.83 ifeq(product(inverse(h),multiply(A,inverse(multiply(k,A))),B),true,product(j,B,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2828]
% 210.99/210.83 ifeq(product(identity,inverse(multiply(A,inverse(multiply(B,A)))),C),true,
% 210.99/210.83 product(B,identity,C),true) -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2830]
% 210.99/210.83 ifeq(product(identity,multiply(A,inverse(multiply(B,A))),C),true,product(
% 210.99/210.83 inverse(B),identity,C),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2831]
% 210.99/210.83 ifeq(product(A,B,inverse(multiply(C,inverse(multiply(B,C))))),true,product(A,identity,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2832]
% 210.99/210.83 ifeq(product(A,inverse(multiply(B,inverse(multiply(C,B)))),C),true,product(A,identity,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2833]
% 210.99/210.83 ifeq(product(inverse(h),A,multiply(B,inverse(multiply(j,B)))),true,product(k,A,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2835]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(j,A))),B,inverse(h)),true,product(identity,B,k),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2836]
% 210.99/210.83 ifeq(product(inverse(A),B,multiply(C,inverse(multiply(A,C)))),true,product(identity,B,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2838]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(B,A))),C,inverse(B)),true,product(identity,C,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2839]
% 210.99/210.83 ifeq(product(A,identity,B),true,product(identity,inverse(multiply(C,inverse(
% 210.99/210.83 multiply(A,C)))),B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [2842]
% 210.99/210.83 ifeq(product(inverse(A),identity,B),true,product(identity,multiply(C,
% 210.99/210.83 inverse(multiply(A,C))),B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3351]
% 210.99/210.83 ifeq(product(multiply(A,B),multiply(C,inverse(multiply(B,C))),X),true,
% 210.99/210.83 product(A,identity,X),true) -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3353]
% 210.99/210.83 ifeq(product(A,B,C),true,product(A,identity,multiply(C,multiply(X,inverse(
% 210.99/210.83 multiply(B,X))))),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3354]
% 210.99/210.83 ifeq(product(A,B,C),true,product(A,multiply(B,multiply(X,inverse(multiply(C,X)))),identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3357]
% 210.99/210.83 ifeq(product(multiply(A,inverse(multiply(B,A))),C,X),true,product(identity,C,
% 210.99/210.83 multiply(B,X)),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3358]
% 210.99/210.83 ifeq(product(A,B,multiply(C,inverse(multiply(X,C)))),true,product(multiply(X,A),B,identity),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3359]
% 210.99/210.83 ifeq(product(A,identity,B),true,product(multiply(A,C),multiply(X,inverse(
% 210.99/210.83 multiply(C,X))),B),true)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule [3406] product(b,multiply(A,inverse(multiply(c,A))),inverse(a)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3418]
% 210.99/210.83 product(inverse(a),multiply(c,multiply(A,inverse(multiply(b,A)))),identity)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3419]
% 210.99/210.83 product(inverse(a),identity,multiply(b,multiply(A,inverse(multiply(c,A)))))
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule [3720] product(b,multiply(A,inverse(multiply(j,A))),inverse(h)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3822]
% 210.99/210.83 product(inverse(h),multiply(j,multiply(A,inverse(multiply(b,A)))),identity)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [3823]
% 210.99/210.83 product(inverse(h),identity,multiply(b,multiply(A,inverse(multiply(j,A)))))
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [4293]
% 210.99/210.83 product(inverse(h),multiply(A,inverse(multiply(k,A))),inverse(j)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [4345]
% 210.99/210.83 product(j,identity,multiply(inverse(j),multiply(k,inverse(multiply(j,k)))))
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule [4605] multiply(A,inverse(multiply(inverse(B),A))) -> B collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [4721]
% 210.99/210.83 product(c,multiply(inverse(b),multiply(A,inverse(multiply(a,A)))),identity)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [4800]
% 210.99/210.83 product(j,multiply(inverse(b),multiply(A,inverse(multiply(h,A)))),identity)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5034]
% 210.99/210.83 product(multiply(A,B),multiply(inverse(B),multiply(C,inverse(multiply(A,C)))),identity)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5229]
% 210.99/210.83 product(A,B,multiply(inverse(multiply(C,inverse(multiply(A,C)))),B)) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5243]
% 210.99/210.83 product(identity,multiply(inverse(multiply(A,inverse(multiply(a,A)))),b),c)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5253]
% 210.99/210.83 product(identity,multiply(inverse(multiply(A,inverse(multiply(h,A)))),b),j)
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5261]
% 210.99/210.83 product(identity,multiply(inverse(multiply(A,inverse(multiply(j,A)))),
% 210.99/210.83 inverse(h)),k) -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5280]
% 210.99/210.83 product(identity,multiply(inverse(multiply(A,inverse(multiply(B,A)))),
% 210.99/210.83 inverse(B)),identity) -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5367]
% 210.99/210.83 product(k,multiply(h,multiply(A,inverse(multiply(j,A)))),identity) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5388]
% 210.99/210.83 product(inverse(h),inverse(k),multiply(A,inverse(multiply(j,A)))) -> true
% 210.99/210.83 collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5389]
% 210.99/210.83 product(multiply(inverse(A),inverse(B)),B,multiply(C,inverse(multiply(A,C))))
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 210.99/210.83 [5390]
% 210.99/210.83 product(multiply(inverse(A),B),inverse(B),multiply(C,inverse(multiply(A,C))))
% 210.99/210.83 -> true collapsed.
% 210.99/210.83 Rule
% 216.45/216.25 [5391]
% 216.45/216.25 product(multiply(A,inverse(B)),identity,multiply(A,multiply(C,inverse(
% 216.45/216.25 multiply(B,C)))))
% 216.45/216.25 -> true collapsed.
% 216.45/216.25 Rule
% 216.45/216.25 [5392]
% 216.45/216.25 ifeq2(product(inverse(A),identity,B),true,multiply(C,inverse(multiply(A,C))),B)
% 216.45/216.25 -> B collapsed.
% 216.45/216.25 Rule
% 216.45/216.25 [5393]
% 216.45/216.25 ifeq2(product(inverse(A),identity,B),true,B,multiply(C,inverse(multiply(A,C))))
% 216.45/216.25 -> multiply(C,inverse(multiply(A,C))) collapsed.
% 216.45/216.25 Current number of equations to process: 541
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3272
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5395] product(multiply(j,A),inverse(multiply(h,A)),k) -> true
% 216.45/216.25 Current number of equations to process: 541
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3273
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5396] product(c,inverse(multiply(A,b)),multiply(a,inverse(A))) -> true
% 216.45/216.25 Current number of equations to process: 542
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3274
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5397] product(h,multiply(b,inverse(multiply(A,j))),inverse(A)) -> true
% 216.45/216.25 Current number of equations to process: 542
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3275
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5398]
% 216.45/216.25 product(multiply(A,B),inverse(multiply(C,B)),multiply(A,inverse(C))) -> true
% 216.45/216.25 Current number of equations to process: 543
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3276
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5399] ifeq2(product(A,inverse(multiply(B,A)),C),true,inverse(B),C) -> C
% 216.45/216.25 Current number of equations to process: 542
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3277
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5400]
% 216.45/216.25 ifeq2(product(A,inverse(multiply(B,A)),C),true,C,inverse(B)) -> inverse(B)
% 216.45/216.25 Current number of equations to process: 541
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3278
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5401] product(A,inverse(B),inverse(multiply(B,inverse(A)))) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3279
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5402] product(inverse(A),inverse(B),inverse(multiply(B,A))) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3280
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5403] product(a,multiply(b,inverse(multiply(A,c))),inverse(A)) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3281
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5404] product(a,inverse(A),multiply(c,inverse(multiply(A,b)))) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3282
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5405] product(h,inverse(A),multiply(j,inverse(multiply(A,b)))) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3283
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5406]
% 216.45/216.25 product(j,inverse(A),multiply(k,inverse(multiply(A,inverse(h))))) -> true
% 216.45/216.25 Current number of equations to process: 597
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3284
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5407] product(j,inverse(multiply(A,b)),multiply(h,inverse(A))) -> true
% 216.45/216.25 Current number of equations to process: 598
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3285
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5408] product(identity,inverse(multiply(h,inverse(j))),k) -> true
% 216.45/216.25 Current number of equations to process: 599
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3286
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5409]
% 216.45/216.25 product(k,inverse(multiply(A,inverse(h))),multiply(j,inverse(A))) -> true
% 216.45/216.25 Current number of equations to process: 600
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3287
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5410]
% 216.45/216.25 product(identity,inverse(multiply(A,inverse(B))),multiply(B,inverse(A))) ->
% 216.45/216.25 true
% 216.45/216.25 Current number of equations to process: 599
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3288
% 216.45/216.25 New rule produced :
% 216.45/216.25 [5411]
% 216.45/216.25 product(identity,inverse(multiply(A,B)),multiply(inverse(B),inverse(A))) ->
% 216.45/216.25 true
% 216.45/216.25 Current number of equations to process: 598
% 216.45/216.25 Current number of ordered equations: 0
% 216.45/216.25 Current number of rules: 3289
% 216.45/216.25 New rule produced :
% 217.49/217.27 [5412] product(A,multiply(inverse(multiply(a,A)),c),b) -> true
% 217.49/217.27 Current number of equations to process: 599
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3290
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5413] product(A,multiply(inverse(multiply(h,A)),j),b) -> true
% 217.49/217.27 Current number of equations to process: 603
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3291
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5414]
% 217.49/217.27 product(inverse(a),inverse(A),multiply(b,inverse(multiply(A,c)))) -> true
% 217.49/217.27 Current number of equations to process: 602
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3292
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5415]
% 217.49/217.27 product(inverse(a),multiply(c,inverse(multiply(A,b))),inverse(A)) -> true
% 217.49/217.27 Current number of equations to process: 601
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3293
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5416]
% 217.49/217.27 product(b,inverse(multiply(A,c)),multiply(inverse(a),inverse(A))) -> true
% 217.49/217.27 Current number of equations to process: 600
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3294
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5417]
% 217.49/217.27 product(inverse(h),inverse(A),multiply(b,inverse(multiply(A,j)))) -> true
% 217.49/217.27 Current number of equations to process: 599
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3295
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5418]
% 217.49/217.27 product(inverse(h),multiply(j,inverse(multiply(A,b))),inverse(A)) -> true
% 217.49/217.27 Current number of equations to process: 598
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3296
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5419] product(A,multiply(inverse(multiply(j,A)),k),inverse(h)) -> true
% 217.49/217.27 Current number of equations to process: 598
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3297
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5420]
% 217.49/217.27 product(c,multiply(inverse(b),inverse(multiply(A,a))),inverse(A)) -> true
% 217.49/217.27 Current number of equations to process: 601
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3298
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5421]
% 217.49/217.27 product(j,multiply(inverse(b),inverse(multiply(A,h))),inverse(A)) -> true
% 217.49/217.27 Current number of equations to process: 600
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3299
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5422] product(A,inverse(multiply(h,multiply(inverse(j),A))),k) -> true
% 217.49/217.27 Current number of equations to process: 600
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3300
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5423] product(k,multiply(h,inverse(multiply(A,j))),inverse(A)) -> true
% 217.49/217.27 Current number of equations to process: 600
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3301
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5424]
% 217.49/217.27 product(A,multiply(B,inverse(multiply(C,multiply(A,B)))),inverse(C)) -> true
% 217.49/217.27 Current number of equations to process: 603
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3302
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5425]
% 217.49/217.27 product(inverse(j),multiply(k,inverse(multiply(A,inverse(h)))),inverse(A)) ->
% 217.49/217.27 true
% 217.49/217.27 Current number of equations to process: 602
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3303
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5426]
% 217.49/217.27 product(inverse(h),inverse(multiply(A,k)),multiply(inverse(j),inverse(A))) ->
% 217.49/217.27 true
% 217.49/217.27 Current number of equations to process: 601
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3304
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5427]
% 217.49/217.27 product(multiply(A,multiply(a,inverse(B))),multiply(B,b),multiply(A,c)) ->
% 217.49/217.27 true
% 217.49/217.27 Current number of equations to process: 600
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3305
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5428]
% 217.49/217.27 product(multiply(a,inverse(A)),multiply(A,multiply(b,B)),multiply(c,B)) ->
% 217.49/217.27 true
% 217.49/217.27 Current number of equations to process: 599
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3306
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5429] ifeq2(product(multiply(a,inverse(A)),multiply(A,b),B),true,B,c) -> c
% 217.49/217.27 Current number of equations to process: 597
% 217.49/217.27 Current number of ordered equations: 1
% 217.49/217.27 Current number of rules: 3307
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5430] ifeq2(product(multiply(a,inverse(A)),multiply(A,b),B),true,c,B) -> B
% 217.49/217.27 Current number of equations to process: 597
% 217.49/217.27 Current number of ordered equations: 0
% 217.49/217.27 Current number of rules: 3308
% 217.49/217.27 New rule produced :
% 217.49/217.27 [5431]
% 217.49/217.27 ifeq(product(A,B,multiply(C,B)),true,product(A,inverse(C),identity),true) ->
% 218.27/218.11 true
% 218.27/218.11 Current number of equations to process: 596
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3309
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5432]
% 218.27/218.11 ifeq(product(A,multiply(B,C),C),true,product(A,identity,inverse(B)),true) ->
% 218.27/218.11 true
% 218.27/218.11 Current number of equations to process: 595
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3310
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5433]
% 218.27/218.11 ifeq(product(inverse(multiply(A,B)),A,C),true,product(B,C,identity),true) ->
% 218.27/218.11 true
% 218.27/218.11 Rule
% 218.27/218.11 [4674]
% 218.27/218.11 ifeq(product(inverse(multiply(inverse(A),B)),inverse(A),C),true,product(B,C,identity),true)
% 218.27/218.11 -> true collapsed.
% 218.27/218.11 Current number of equations to process: 594
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3310
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5434]
% 218.27/218.11 ifeq(product(j,A,B),true,product(B,inverse(multiply(h,A)),k),true) -> true
% 218.27/218.11 Current number of equations to process: 593
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3311
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5435]
% 218.27/218.11 ifeq(product(A,B,identity),true,product(A,inverse(C),inverse(multiply(C,B))),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 592
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3312
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5436]
% 218.27/218.11 ifeq(product(A,identity,B),true,product(A,inverse(multiply(C,B)),inverse(C)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 591
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3313
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5437]
% 218.27/218.11 ifeq(product(A,inverse(multiply(B,A)),C),true,product(identity,C,inverse(B)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 589
% 218.27/218.11 Current number of ordered equations: 1
% 218.27/218.11 Current number of rules: 3314
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5438]
% 218.27/218.11 ifeq(product(A,inverse(multiply(B,A)),C),true,product(identity,inverse(B),C),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 589
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3315
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5439]
% 218.27/218.11 ifeq(product(inverse(multiply(A,B)),identity,C),true,product(B,C,inverse(A)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 588
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3316
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5440]
% 218.27/218.11 ifeq(product(identity,inverse(multiply(A,B)),C),true,product(B,C,inverse(A)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 587
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3317
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5441]
% 218.27/218.11 ifeq(product(c,inverse(multiply(A,b)),B),true,product(a,inverse(A),B),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 585
% 218.27/218.11 Current number of ordered equations: 1
% 218.27/218.11 Current number of rules: 3318
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5442]
% 218.27/218.11 ifeq(product(b,inverse(multiply(A,c)),B),true,product(a,B,inverse(A)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 585
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3319
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5443]
% 218.27/218.11 ifeq(product(j,inverse(multiply(A,b)),B),true,product(h,inverse(A),B),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 583
% 218.27/218.11 Current number of ordered equations: 1
% 218.27/218.11 Current number of rules: 3320
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5444]
% 218.27/218.11 ifeq(product(b,inverse(multiply(A,j)),B),true,product(h,B,inverse(A)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 583
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3321
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5445]
% 218.27/218.11 ifeq(product(A,identity,B),true,product(B,inverse(multiply(C,A)),inverse(C)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 582
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3322
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5446]
% 218.27/218.11 ifeq(product(identity,A,B),true,product(B,inverse(multiply(C,A)),inverse(C)),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 581
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3323
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5447]
% 218.27/218.11 ifeq(product(identity,inverse(A),B),true,product(C,inverse(multiply(A,C)),B),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 580
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3324
% 218.27/218.11 New rule produced :
% 218.27/218.11 [5448]
% 218.27/218.11 ifeq(product(inverse(multiply(A,B)),C,identity),true,product(inverse(A),C,B),true)
% 218.27/218.11 -> true
% 218.27/218.11 Current number of equations to process: 579
% 218.27/218.11 Current number of ordered equations: 0
% 218.27/218.11 Current number of rules: 3325
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5449]
% 219.41/219.20 ifeq(product(identity,A,inverse(multiply(B,C))),true,product(C,A,inverse(B)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 578
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3326
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5450]
% 219.41/219.20 ifeq(product(A,inverse(multiply(B,A)),C),true,product(C,identity,inverse(B)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 577
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3327
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5451]
% 219.41/219.20 ifeq(product(a,inverse(A),B),true,product(c,inverse(multiply(A,b)),B),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 575
% 219.41/219.20 Current number of ordered equations: 1
% 219.41/219.20 Current number of rules: 3328
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5452]
% 219.41/219.20 ifeq(product(b,A,inverse(multiply(B,a))),true,product(c,A,inverse(B)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 575
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3329
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5453]
% 219.41/219.20 ifeq(product(inverse(multiply(A,a)),B,b),true,product(inverse(A),B,c),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 574
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3330
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5454]
% 219.41/219.20 ifeq(product(b,A,inverse(multiply(B,h))),true,product(j,A,inverse(B)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 572
% 219.41/219.20 Current number of ordered equations: 1
% 219.41/219.20 Current number of rules: 3331
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5455]
% 219.41/219.20 ifeq(product(h,inverse(A),B),true,product(j,inverse(multiply(A,b)),B),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 572
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3332
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5456]
% 219.41/219.20 ifeq(product(inverse(multiply(A,h)),B,b),true,product(inverse(A),B,j),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 571
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3333
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5457]
% 219.41/219.20 ifeq(product(k,inverse(multiply(A,inverse(h))),B),true,product(j,inverse(A),B),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 569
% 219.41/219.20 Current number of ordered equations: 1
% 219.41/219.20 Current number of rules: 3334
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5458]
% 219.41/219.20 ifeq(product(inverse(h),inverse(multiply(A,k)),B),true,product(j,B,inverse(A)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 569
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3335
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5459]
% 219.41/219.20 ifeq(product(identity,inverse(multiply(A,inverse(B))),C),true,product(B,
% 219.41/219.20 inverse(A),C),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 568
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3336
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5460]
% 219.41/219.20 ifeq(product(identity,inverse(multiply(A,B)),C),true,product(inverse(B),
% 219.41/219.20 inverse(A),C),true) ->
% 219.41/219.20 true
% 219.41/219.20 Current number of equations to process: 567
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3337
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5461]
% 219.41/219.20 ifeq(product(inverse(h),A,inverse(multiply(B,j))),true,product(k,A,inverse(B)),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 565
% 219.41/219.20 Current number of ordered equations: 1
% 219.41/219.20 Current number of rules: 3338
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5462]
% 219.41/219.20 ifeq(product(j,inverse(A),B),true,product(k,inverse(multiply(A,inverse(h))),B),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 565
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3339
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5463]
% 219.41/219.20 ifeq(product(inverse(multiply(A,j)),B,inverse(h)),true,product(inverse(A),B,k),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 564
% 219.41/219.20 Current number of ordered equations: 0
% 219.41/219.20 Current number of rules: 3340
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5464]
% 219.41/219.20 ifeq(product(inverse(A),B,inverse(multiply(C,A))),true,product(identity,B,
% 219.41/219.20 inverse(C)),true) ->
% 219.41/219.20 true
% 219.41/219.20 Current number of equations to process: 562
% 219.41/219.20 Current number of ordered equations: 1
% 219.41/219.20 Current number of rules: 3341
% 219.41/219.20 New rule produced :
% 219.41/219.20 [5465]
% 219.41/219.20 ifeq(product(A,inverse(B),C),true,product(identity,inverse(multiply(B,
% 219.41/219.20 inverse(A))),C),true)
% 219.41/219.20 -> true
% 219.41/219.20 Current number of equations to process: 562
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3342
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5466]
% 221.37/221.22 ifeq(product(inverse(multiply(A,B)),C,inverse(B)),true,product(inverse(A),C,identity),true)
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 561
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3343
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5467]
% 221.37/221.22 ifeq(product(inverse(multiply(A,inverse(B))),C,B),true,product(inverse(A),C,identity),true)
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 560
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3344
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5468]
% 221.37/221.22 ifeq(product(A,B,inverse(multiply(C,inverse(A)))),true,product(identity,B,
% 221.37/221.22 inverse(C)),true) ->
% 221.37/221.22 true
% 221.37/221.22 Current number of equations to process: 558
% 221.37/221.22 Current number of ordered equations: 1
% 221.37/221.22 Current number of rules: 3345
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5469]
% 221.37/221.22 ifeq(product(inverse(A),inverse(B),C),true,product(identity,inverse(multiply(B,A)),C),true)
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 558
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3346
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5470]
% 221.37/221.22 ifeq(product(inverse(A),multiply(A,b),B),true,product(a,B,c),true) -> true
% 221.37/221.22 Current number of equations to process: 577
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3347
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5471]
% 221.37/221.22 ifeq(product(multiply(a,inverse(A)),A,B),true,product(B,b,c),true) -> true
% 221.37/221.22 Rule
% 221.37/221.22 [3897]
% 221.37/221.22 ifeq(product(multiply(a,inverse(h)),h,A),true,product(A,b,c),true) -> true
% 221.37/221.22 collapsed.
% 221.37/221.22 Current number of equations to process: 594
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3347
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5472] product(inverse(multiply(a,inverse(A))),c,multiply(A,b)) -> true
% 221.37/221.22 Current number of equations to process: 598
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3348
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5473] product(multiply(a,inverse(b)),inverse(b),c) -> true
% 221.37/221.22 Current number of equations to process: 601
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3349
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5474]
% 221.37/221.22 product(multiply(a,inverse(A)),identity,multiply(c,inverse(multiply(A,b))))
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 606
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3350
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5475]
% 221.37/221.22 product(multiply(inverse(c),multiply(a,inverse(A))),multiply(A,b),identity)
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 605
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3351
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5476]
% 221.37/221.22 product(identity,multiply(A,b),multiply(inverse(multiply(a,inverse(A))),c))
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 604
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3352
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5477]
% 221.37/221.22 product(multiply(h,inverse(A)),multiply(A,multiply(b,inverse(h))),k) -> true
% 221.37/221.22 Current number of equations to process: 603
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3353
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5478]
% 221.37/221.22 product(c,multiply(inverse(multiply(A,b)),inverse(multiply(a,inverse(A)))),identity)
% 221.37/221.22 -> true
% 221.37/221.22 Current number of equations to process: 602
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3354
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5479]
% 221.37/221.22 product(multiply(A,multiply(h,inverse(B))),multiply(B,b),multiply(A,j)) ->
% 221.37/221.22 true
% 221.37/221.22 Current number of equations to process: 601
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3355
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5480]
% 221.37/221.22 product(multiply(h,inverse(A)),multiply(A,multiply(b,B)),multiply(j,B)) ->
% 221.37/221.22 true
% 221.37/221.22 Current number of equations to process: 600
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3356
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5481] ifeq2(product(multiply(h,inverse(A)),multiply(A,b),B),true,B,j) -> j
% 221.37/221.22 Current number of equations to process: 598
% 221.37/221.22 Current number of ordered equations: 1
% 221.37/221.22 Current number of rules: 3357
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5482] ifeq2(product(multiply(h,inverse(A)),multiply(A,b),B),true,j,B) -> B
% 221.37/221.22 Current number of equations to process: 598
% 221.37/221.22 Current number of ordered equations: 0
% 221.37/221.22 Current number of rules: 3358
% 221.37/221.22 New rule produced :
% 221.37/221.22 [5483]
% 221.37/221.22 ifeq(product(A,multiply(a,inverse(B)),identity),true,product(A,c,multiply(B,b)),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 597
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3359
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5484]
% 223.64/223.45 ifeq(product(A,identity,multiply(a,inverse(B))),true,product(A,multiply(B,b),c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 596
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3360
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5485]
% 223.64/223.45 ifeq(product(multiply(a,inverse(A)),multiply(A,b),B),true,product(identity,B,c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 594
% 223.64/223.45 Current number of ordered equations: 1
% 223.64/223.45 Current number of rules: 3361
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5486]
% 223.64/223.45 ifeq(product(multiply(a,inverse(A)),multiply(A,b),B),true,product(identity,c,B),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 594
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3362
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5487]
% 223.64/223.45 ifeq(product(multiply(A,b),identity,B),true,product(multiply(a,inverse(A)),B,c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 593
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3363
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5488]
% 223.64/223.45 ifeq(product(c,identity,A),true,product(multiply(a,inverse(B)),multiply(B,b),A),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 592
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3364
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5489]
% 223.64/223.45 ifeq(product(identity,multiply(A,b),B),true,product(multiply(a,inverse(A)),B,c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 591
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3365
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5490]
% 223.64/223.45 ifeq(product(multiply(a,inverse(A)),identity,B),true,product(B,multiply(A,b),c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 590
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3366
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5491]
% 223.64/223.45 ifeq(product(identity,multiply(a,inverse(A)),B),true,product(B,multiply(A,b),c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 589
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3367
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5492]
% 223.64/223.45 ifeq(product(identity,c,A),true,product(multiply(a,inverse(B)),multiply(B,b),A),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 588
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3368
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5493]
% 223.64/223.45 ifeq(product(multiply(A,b),B,identity),true,product(c,B,multiply(a,inverse(A))),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 587
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3369
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5494]
% 223.64/223.45 ifeq(product(identity,A,multiply(B,b)),true,product(multiply(a,inverse(B)),A,c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 586
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3370
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5495]
% 223.64/223.45 ifeq(product(multiply(a,inverse(A)),multiply(A,b),B),true,product(B,identity,c),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 584
% 223.64/223.45 Current number of ordered equations: 1
% 223.64/223.45 Current number of rules: 3371
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5496]
% 223.64/223.45 ifeq(product(multiply(a,inverse(A)),multiply(A,b),B),true,product(c,identity,B),true)
% 223.64/223.45 -> true
% 223.64/223.45 Current number of equations to process: 584
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3372
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5497]
% 223.64/223.45 ifeq(product(inverse(A),multiply(A,b),B),true,product(h,B,j),true) -> true
% 223.64/223.45 Current number of equations to process: 604
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3373
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5498]
% 223.64/223.45 ifeq(product(multiply(h,inverse(A)),A,B),true,product(B,b,j),true) -> true
% 223.64/223.45 Rule
% 223.64/223.45 [3490]
% 223.64/223.45 ifeq(product(multiply(h,inverse(a)),a,A),true,product(A,b,j),true) -> true
% 223.64/223.45 collapsed.
% 223.64/223.45 Current number of equations to process: 621
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3373
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5499] product(inverse(multiply(h,inverse(A))),j,multiply(A,b)) -> true
% 223.64/223.45 Current number of equations to process: 625
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3374
% 223.64/223.45 New rule produced :
% 223.64/223.45 [5500] product(multiply(h,inverse(b)),inverse(b),j) -> true
% 223.64/223.45 Current number of equations to process: 628
% 223.64/223.45 Current number of ordered equations: 0
% 223.64/223.45 Current number of rules: 3375
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5501] ifeq2(product(k,multiply(h,inverse(j)),A),true,A,identity) -> identity
% 225.84/225.63 Current number of equations to process: 629
% 225.84/225.63 Current number of ordered equations: 1
% 225.84/225.63 Current number of rules: 3376
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5502] ifeq2(product(k,multiply(h,inverse(j)),A),true,identity,A) -> A
% 225.84/225.63 Current number of equations to process: 629
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3377
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5503]
% 225.84/225.63 product(multiply(h,inverse(A)),identity,multiply(j,inverse(multiply(A,b))))
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 628
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3378
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5504]
% 225.84/225.63 product(multiply(inverse(j),multiply(h,inverse(A))),multiply(A,b),identity)
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 627
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3379
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5505]
% 225.84/225.63 product(identity,multiply(A,b),multiply(inverse(multiply(h,inverse(A))),j))
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 626
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3380
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5506]
% 225.84/225.63 product(j,multiply(inverse(multiply(A,b)),inverse(multiply(h,inverse(A)))),identity)
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 625
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3381
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5507] ifeq(product(k,h,A),true,product(A,inverse(j),identity),true) -> true
% 225.84/225.63 Current number of equations to process: 661
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3382
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5508] product(k,identity,inverse(multiply(h,inverse(j)))) -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3383
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5509] product(inverse(k),identity,multiply(h,inverse(j))) -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3384
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5510] product(identity,multiply(h,inverse(j)),inverse(k)) -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3385
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5511] product(multiply(A,k),multiply(h,inverse(j)),A) -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3386
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5512] product(k,A,multiply(inverse(multiply(h,inverse(j))),A)) -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3387
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5513]
% 225.84/225.63 product(identity,multiply(inverse(multiply(h,inverse(j))),inverse(k)),identity)
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3388
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5514] product(multiply(A,k),multiply(h,B),multiply(A,multiply(j,B))) -> true
% 225.84/225.63 Current number of equations to process: 666
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3389
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5515] ifeq2(product(k,multiply(h,A),B),true,multiply(j,A),B) -> B
% 225.84/225.63 Current number of equations to process: 665
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3390
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5516]
% 225.84/225.63 ifeq2(product(k,multiply(h,A),B),true,B,multiply(j,A)) -> multiply(j,A)
% 225.84/225.63 Current number of equations to process: 664
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3391
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5517]
% 225.84/225.63 ifeq(product(A,k,identity),true,product(A,identity,multiply(h,inverse(j))),true)
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 662
% 225.84/225.63 Current number of ordered equations: 1
% 225.84/225.63 Current number of rules: 3392
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5518]
% 225.84/225.63 ifeq(product(multiply(h,inverse(j)),A,B),true,product(k,B,A),true) -> true
% 225.84/225.63 Current number of equations to process: 662
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3393
% 225.84/225.63 New rule produced :
% 225.84/225.63 [5519]
% 225.84/225.63 ifeq(product(A,identity,k),true,product(A,multiply(h,inverse(j)),identity),true)
% 225.84/225.63 -> true
% 225.84/225.63 Current number of equations to process: 661
% 225.84/225.63 Current number of ordered equations: 0
% 225.84/225.63 Current number of rules: 3394
% 225.84/225.63 New rule produced :
% 226.88/226.68 [5520]
% 226.88/226.68 ifeq(product(k,multiply(h,inverse(j)),A),true,product(identity,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 659
% 226.88/226.68 Current number of ordered equations: 1
% 226.88/226.68 Current number of rules: 3395
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5521]
% 226.88/226.68 ifeq(product(k,multiply(h,inverse(j)),A),true,product(identity,identity,A),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 659
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3396
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5522]
% 226.88/226.68 ifeq(product(identity,identity,A),true,product(k,multiply(h,inverse(j)),A),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 657
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3397
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5523]
% 226.88/226.68 ifeq(product(identity,multiply(h,inverse(j)),A),true,product(k,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 656
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3398
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5524]
% 226.88/226.68 ifeq(product(k,identity,A),true,product(A,multiply(h,inverse(j)),identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 655
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3399
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5525]
% 226.88/226.68 ifeq(product(identity,k,A),true,product(A,multiply(h,inverse(j)),identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 654
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3400
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5526]
% 226.88/226.68 ifeq(product(A,k,B),true,product(B,multiply(h,inverse(j)),A),true) -> true
% 226.88/226.68 Rule
% 226.88/226.68 [5525]
% 226.88/226.68 ifeq(product(identity,k,A),true,product(A,multiply(h,inverse(j)),identity),true)
% 226.88/226.68 -> true collapsed.
% 226.88/226.68 Current number of equations to process: 651
% 226.88/226.68 Current number of ordered equations: 1
% 226.88/226.68 Current number of rules: 3400
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5527]
% 226.88/226.68 ifeq(product(multiply(h,inverse(j)),A,identity),true,product(identity,A,k),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 651
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3401
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5528]
% 226.88/226.68 ifeq(product(identity,A,multiply(h,inverse(j))),true,product(k,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 650
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3402
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5529]
% 226.88/226.68 ifeq(product(k,multiply(h,inverse(j)),A),true,product(A,identity,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 648
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3403
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5530]
% 226.88/226.68 ifeq(product(inverse(h),multiply(h,inverse(j)),A),true,product(j,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 647
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3404
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5531]
% 226.88/226.68 ifeq(product(identity,inverse(multiply(h,inverse(j))),A),true,product(k,identity,A),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 646
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3405
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5532]
% 226.88/226.68 ifeq(product(identity,multiply(h,inverse(j)),A),true,product(inverse(k),identity,A),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 645
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3406
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5533]
% 226.88/226.68 ifeq(product(A,k,inverse(multiply(h,inverse(j)))),true,product(A,identity,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 644
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3407
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5534]
% 226.88/226.68 ifeq(product(A,inverse(multiply(h,inverse(j))),k),true,product(A,identity,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 643
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3408
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5535]
% 226.88/226.68 ifeq(product(inverse(k),A,multiply(h,inverse(j))),true,product(identity,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 642
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3409
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5536]
% 226.88/226.68 ifeq(product(multiply(h,inverse(j)),A,inverse(k)),true,product(identity,A,identity),true)
% 226.88/226.68 -> true
% 226.88/226.68 Current number of equations to process: 641
% 226.88/226.68 Current number of ordered equations: 0
% 226.88/226.68 Current number of rules: 3410
% 226.88/226.68 New rule produced :
% 226.88/226.68 [5537]
% 226.88/226.68 ifeq(product(k,identity,A),true,product(identity,inverse(multiply(h,inverse(j))),A),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 640
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3411
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5538]
% 227.71/227.53 ifeq(product(inverse(k),identity,A),true,product(identity,multiply(h,
% 227.71/227.53 inverse(j)),A),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 639
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3412
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5539]
% 227.71/227.53 ifeq(product(A,multiply(h,inverse(B)),identity),true,product(A,j,multiply(B,b)),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 638
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3413
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5540]
% 227.71/227.53 ifeq(product(A,identity,multiply(h,inverse(B))),true,product(A,multiply(B,b),j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 637
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3414
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5541]
% 227.71/227.53 ifeq(product(multiply(h,inverse(A)),multiply(A,b),B),true,product(identity,B,j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 635
% 227.71/227.53 Current number of ordered equations: 1
% 227.71/227.53 Current number of rules: 3415
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5542]
% 227.71/227.53 ifeq(product(multiply(h,inverse(A)),multiply(A,b),B),true,product(identity,j,B),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 635
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3416
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5543]
% 227.71/227.53 ifeq(product(multiply(A,b),identity,B),true,product(multiply(h,inverse(A)),B,j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 634
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3417
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5544]
% 227.71/227.53 ifeq(product(j,identity,A),true,product(multiply(h,inverse(B)),multiply(B,b),A),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 633
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3418
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5545]
% 227.71/227.53 ifeq(product(identity,multiply(A,b),B),true,product(multiply(h,inverse(A)),B,j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 632
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3419
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5546]
% 227.71/227.53 ifeq(product(multiply(h,inverse(A)),identity,B),true,product(B,multiply(A,b),j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 631
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3420
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5547]
% 227.71/227.53 ifeq(product(identity,multiply(h,inverse(A)),B),true,product(B,multiply(A,b),j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 630
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3421
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5548]
% 227.71/227.53 ifeq(product(identity,j,A),true,product(multiply(h,inverse(B)),multiply(B,b),A),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 629
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3422
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5549]
% 227.71/227.53 ifeq(product(multiply(A,b),B,identity),true,product(j,B,multiply(h,inverse(A))),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 628
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3423
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5550]
% 227.71/227.53 ifeq(product(identity,A,multiply(B,b)),true,product(multiply(h,inverse(B)),A,j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 627
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3424
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5551]
% 227.71/227.53 ifeq(product(multiply(h,inverse(A)),multiply(A,b),B),true,product(B,identity,j),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 625
% 227.71/227.53 Current number of ordered equations: 1
% 227.71/227.53 Current number of rules: 3425
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5552]
% 227.71/227.53 ifeq(product(multiply(h,inverse(A)),multiply(A,b),B),true,product(j,identity,B),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 625
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3426
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5553]
% 227.71/227.53 ifeq(product(multiply(A,k),multiply(h,inverse(j)),B),true,product(A,identity,B),true)
% 227.71/227.53 -> true
% 227.71/227.53 Current number of equations to process: 624
% 227.71/227.53 Current number of ordered equations: 0
% 227.71/227.53 Current number of rules: 3427
% 227.71/227.53 New rule produced :
% 227.71/227.53 [5554]
% 227.71/227.53 ifeq(product(A,k,B),true,product(A,identity,multiply(B,multiply(h,inverse(j)))),true)
% 227.71/227.53 -> true
% 229.92/229.70 Current number of equations to process: 623
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3428
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5555]
% 229.92/229.70 ifeq(product(A,B,k),true,product(A,multiply(B,multiply(h,inverse(j))),identity),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 621
% 229.92/229.70 Current number of ordered equations: 1
% 229.92/229.70 Current number of rules: 3429
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5556]
% 229.92/229.70 ifeq(product(identity,A,B),true,product(k,multiply(h,multiply(inverse(j),A)),B),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 621
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3430
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5557]
% 229.92/229.70 ifeq(product(k,multiply(h,multiply(inverse(j),A)),B),true,product(identity,A,B),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 620
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3431
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5558]
% 229.92/229.70 ifeq(product(multiply(h,inverse(j)),A,B),true,product(identity,A,multiply(k,B)),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 619
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3432
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5559]
% 229.92/229.70 ifeq(product(A,B,multiply(h,inverse(j))),true,product(multiply(k,A),B,identity),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 617
% 229.92/229.70 Current number of ordered equations: 1
% 229.92/229.70 Current number of rules: 3433
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5560]
% 229.92/229.70 ifeq(product(A,identity,B),true,product(multiply(A,k),multiply(h,inverse(j)),B),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 617
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3434
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5561] ifeq(product(k,h,A),true,product(A,B,multiply(j,B)),true) -> true
% 229.92/229.70 Current number of equations to process: 654
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3435
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5562] product(inverse(k),multiply(j,A),multiply(h,A)) -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3436
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5563]
% 229.92/229.70 product(multiply(inverse(multiply(j,A)),k),multiply(h,A),identity) -> true
% 229.92/229.70 Current number of equations to process: 659
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3437
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5564]
% 229.92/229.70 product(identity,multiply(h,A),multiply(inverse(k),multiply(j,A))) -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3438
% 229.92/229.70 New rule produced : [5565] product(k,multiply(h,j),inverse(j)) -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 1
% 229.92/229.70 Current number of rules: 3439
% 229.92/229.70 New rule produced : [5566] product(k,inverse(h),multiply(j,h)) -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3440
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5567]
% 229.92/229.70 product(multiply(j,A),multiply(inverse(multiply(h,A)),inverse(k)),identity)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3441
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5568]
% 229.92/229.70 product(multiply(A,multiply(j,inverse(B))),multiply(B,inverse(h)),multiply(A,k))
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 661
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3442
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5569]
% 229.92/229.70 ifeq2(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,B,k) -> k
% 229.92/229.70 Current number of equations to process: 659
% 229.92/229.70 Current number of ordered equations: 1
% 229.92/229.70 Current number of rules: 3443
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5570]
% 229.92/229.70 ifeq2(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,k,B) -> B
% 229.92/229.70 Current number of equations to process: 659
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3444
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5571]
% 229.92/229.70 ifeq(product(A,k,identity),true,product(A,multiply(j,B),multiply(h,B)),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 658
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3445
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5572]
% 229.92/229.70 ifeq(product(A,identity,k),true,product(A,multiply(h,B),multiply(j,B)),true)
% 229.92/229.70 -> true
% 229.92/229.70 Current number of equations to process: 657
% 229.92/229.70 Current number of ordered equations: 0
% 229.92/229.70 Current number of rules: 3446
% 229.92/229.70 New rule produced :
% 229.92/229.70 [5573]
% 229.92/229.70 ifeq(product(k,multiply(h,A),B),true,product(identity,B,multiply(j,A)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 655
% 231.02/230.84 Current number of ordered equations: 1
% 231.02/230.84 Current number of rules: 3447
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5574]
% 231.02/230.84 ifeq(product(k,multiply(h,A),B),true,product(identity,multiply(j,A),B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 655
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3448
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5575]
% 231.02/230.84 ifeq(product(multiply(h,A),identity,B),true,product(k,B,multiply(j,A)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 654
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3449
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5576]
% 231.02/230.84 ifeq(product(multiply(j,A),identity,B),true,product(k,multiply(h,A),B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 653
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3450
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5577]
% 231.02/230.84 ifeq(product(identity,multiply(h,A),B),true,product(k,B,multiply(j,A)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 652
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3451
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5578]
% 231.02/230.84 ifeq(product(k,identity,A),true,product(A,multiply(h,B),multiply(j,B)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 651
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3452
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5579]
% 231.02/230.84 ifeq(product(identity,k,A),true,product(A,multiply(h,B),multiply(j,B)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 650
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3453
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5580]
% 231.02/230.84 ifeq(product(identity,multiply(j,A),B),true,product(k,multiply(h,A),B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 649
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3454
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5581]
% 231.02/230.84 ifeq(product(multiply(h,A),B,identity),true,product(multiply(j,A),B,k),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 648
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3455
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5582]
% 231.02/230.84 ifeq(product(identity,A,multiply(h,B)),true,product(k,A,multiply(j,B)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 647
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3456
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5583]
% 231.02/230.84 ifeq(product(k,multiply(h,A),B),true,product(multiply(j,A),identity,B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 645
% 231.02/230.84 Current number of ordered equations: 1
% 231.02/230.84 Current number of rules: 3457
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5584]
% 231.02/230.84 ifeq(product(k,multiply(h,A),B),true,product(B,identity,multiply(j,A)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 645
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3458
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5585]
% 231.02/230.84 ifeq(product(inverse(h),multiply(h,A),B),true,product(j,B,multiply(j,A)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 644
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3459
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5586]
% 231.02/230.84 ifeq(product(multiply(h,A),inverse(multiply(j,A)),B),true,product(k,B,identity),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 643
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3460
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5587]
% 231.02/230.84 ifeq(product(multiply(j,A),inverse(multiply(h,A)),B),true,product(k,identity,B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 642
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3461
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5588]
% 231.02/230.84 ifeq(product(identity,multiply(h,A),B),true,product(inverse(k),multiply(j,A),B),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 641
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3462
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5589]
% 231.02/230.84 ifeq(product(A,k,inverse(multiply(h,B))),true,product(A,multiply(j,B),identity),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 640
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3463
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5590]
% 231.02/230.84 ifeq(product(A,inverse(multiply(h,B)),k),true,product(A,identity,multiply(j,B)),true)
% 231.02/230.84 -> true
% 231.02/230.84 Current number of equations to process: 639
% 231.02/230.84 Current number of ordered equations: 0
% 231.02/230.84 Current number of rules: 3464
% 231.02/230.84 New rule produced :
% 231.02/230.84 [5591]
% 231.02/230.84 ifeq(product(inverse(k),A,multiply(h,B)),true,product(identity,A,multiply(j,B)),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 638
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3465
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5592]
% 232.01/231.77 ifeq(product(multiply(h,A),B,inverse(k)),true,product(multiply(j,A),B,identity),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 637
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3466
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5593]
% 232.01/231.77 ifeq(product(k,identity,A),true,product(multiply(j,B),inverse(multiply(h,B)),A),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 636
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3467
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5594]
% 232.01/231.77 ifeq(product(inverse(multiply(j,A)),k,B),true,product(B,multiply(h,A),identity),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 635
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3468
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5595]
% 232.01/231.77 ifeq(product(inverse(k),multiply(j,A),B),true,product(identity,multiply(h,A),B),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 634
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3469
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5596]
% 232.01/231.77 product(multiply(j,inverse(A)),multiply(A,multiply(inverse(j),multiply(k,B))),
% 232.01/231.77 multiply(k,B)) -> true
% 232.01/231.77 Current number of equations to process: 633
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3470
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5597]
% 232.01/231.77 ifeq(product(A,inverse(multiply(B,multiply(C,A))),X),true,product(C,X,
% 232.01/231.77 inverse(B)),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 631
% 232.01/231.77 Current number of ordered equations: 1
% 232.01/231.77 Current number of rules: 3471
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5598]
% 232.01/231.77 ifeq(product(multiply(A,B),inverse(multiply(C,B)),X),true,product(A,inverse(C),X),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 631
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3472
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5599]
% 232.01/231.77 ifeq(product(inverse(multiply(A,B)),C,X),true,product(B,X,multiply(inverse(A),C)),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 629
% 232.01/231.77 Current number of ordered equations: 1
% 232.01/231.77 Current number of rules: 3473
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5600]
% 232.01/231.77 ifeq(product(A,B,C),true,product(A,inverse(X),multiply(C,inverse(multiply(X,B)))),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 629
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3474
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5601]
% 232.01/231.77 ifeq(product(inverse(A),B,C),true,product(X,multiply(inverse(multiply(A,X)),B),C),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 627
% 232.01/231.77 Current number of ordered equations: 1
% 232.01/231.77 Current number of rules: 3475
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5602]
% 232.01/231.77 ifeq(product(A,B,C),true,product(A,multiply(B,inverse(multiply(X,C))),
% 232.01/231.77 inverse(X)),true) -> true
% 232.01/231.77 Current number of equations to process: 627
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3476
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5603]
% 232.01/231.77 ifeq(product(A,multiply(inverse(multiply(B,A)),C),X),true,product(inverse(B),C,X),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 626
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3477
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5604]
% 232.01/231.77 ifeq(product(inverse(multiply(A,B)),C,X),true,product(inverse(A),C,multiply(B,X)),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 624
% 232.01/231.77 Current number of ordered equations: 1
% 232.01/231.77 Current number of rules: 3478
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5605]
% 232.01/231.77 ifeq(product(A,B,C),true,product(C,inverse(multiply(X,B)),multiply(A,
% 232.01/231.77 inverse(X))),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 624
% 232.01/231.77 Current number of ordered equations: 0
% 232.01/231.77 Current number of rules: 3479
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5606]
% 232.01/231.77 ifeq(product(A,B,inverse(multiply(C,X))),true,product(multiply(X,A),B,
% 232.01/231.77 inverse(C)),true) -> true
% 232.01/231.77 Current number of equations to process: 622
% 232.01/231.77 Current number of ordered equations: 1
% 232.01/231.77 Current number of rules: 3480
% 232.01/231.77 New rule produced :
% 232.01/231.77 [5607]
% 232.01/231.77 ifeq(product(A,inverse(B),C),true,product(multiply(A,X),inverse(multiply(B,X)),C),true)
% 232.01/231.77 -> true
% 232.01/231.77 Current number of equations to process: 622
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3481
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5608]
% 232.99/232.79 ifeq(product(multiply(A,b),inverse(c),B),true,product(multiply(a,inverse(A)),B,identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 621
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3482
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5609]
% 232.99/232.79 ifeq(product(c,inverse(multiply(A,b)),B),true,product(multiply(a,inverse(A)),identity,B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 620
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3483
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5610]
% 232.99/232.79 ifeq(product(identity,multiply(A,b),B),true,product(inverse(multiply(a,
% 232.99/232.79 inverse(A))),c,B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 619
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3484
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5611]
% 232.99/232.79 ifeq(product(A,multiply(a,inverse(B)),inverse(multiply(B,b))),true,product(A,c,identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 618
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3485
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5612]
% 232.99/232.79 ifeq(product(A,inverse(multiply(B,b)),multiply(a,inverse(B))),true,product(A,identity,c),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 617
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3486
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5613]
% 232.99/232.79 ifeq(product(inverse(multiply(a,inverse(A))),B,multiply(A,b)),true,product(identity,B,c),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 616
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3487
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5614]
% 232.99/232.79 ifeq(product(multiply(A,b),B,inverse(multiply(a,inverse(A)))),true,product(c,B,identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 615
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3488
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5615]
% 232.99/232.79 ifeq(product(multiply(a,inverse(A)),identity,B),true,product(c,inverse(
% 232.99/232.79 multiply(A,b)),B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 614
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3489
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5616]
% 232.99/232.79 ifeq(product(inverse(c),multiply(a,inverse(A)),B),true,product(B,multiply(A,b),identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 613
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3490
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5617]
% 232.99/232.79 ifeq(product(inverse(multiply(a,inverse(A))),c,B),true,product(identity,
% 232.99/232.79 multiply(A,b),B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 612
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3491
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5618]
% 232.99/232.79 ifeq(product(multiply(A,b),inverse(h),B),true,product(multiply(h,inverse(A)),B,k),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 611
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3492
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5619]
% 232.99/232.79 ifeq(product(multiply(A,b),inverse(j),B),true,product(multiply(h,inverse(A)),B,identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 610
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3493
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5620]
% 232.99/232.79 ifeq(product(j,inverse(multiply(A,b)),B),true,product(multiply(h,inverse(A)),identity,B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 609
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3494
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5621]
% 232.99/232.79 ifeq(product(identity,multiply(A,b),B),true,product(inverse(multiply(h,
% 232.99/232.79 inverse(A))),j,B),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 608
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3495
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5622]
% 232.99/232.79 ifeq(product(A,multiply(h,inverse(B)),inverse(multiply(B,b))),true,product(A,j,identity),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 607
% 232.99/232.79 Current number of ordered equations: 0
% 232.99/232.79 Current number of rules: 3496
% 232.99/232.79 New rule produced :
% 232.99/232.79 [5623]
% 232.99/232.79 ifeq(product(A,inverse(multiply(B,b)),multiply(h,inverse(B))),true,product(A,identity,j),true)
% 232.99/232.79 -> true
% 232.99/232.79 Current number of equations to process: 606
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3497
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5624]
% 235.22/234.98 ifeq(product(inverse(multiply(h,inverse(A))),B,multiply(A,b)),true,product(identity,B,j),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 605
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3498
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5625]
% 235.22/234.98 ifeq(product(multiply(A,b),B,inverse(multiply(h,inverse(A)))),true,product(j,B,identity),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 604
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3499
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5626]
% 235.22/234.98 ifeq(product(multiply(h,inverse(A)),identity,B),true,product(j,inverse(
% 235.22/234.98 multiply(A,b)),B),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 603
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3500
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5627]
% 235.22/234.98 ifeq(product(inverse(j),multiply(h,inverse(A)),B),true,product(B,multiply(A,b),identity),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 602
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3501
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5628]
% 235.22/234.98 ifeq(product(inverse(multiply(h,inverse(A))),j,B),true,product(identity,
% 235.22/234.98 multiply(A,b),B),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 601
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3502
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5629]
% 235.22/234.98 ifeq(product(multiply(A,k),multiply(h,B),C),true,product(A,multiply(j,B),C),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 600
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3503
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5630]
% 235.22/234.98 ifeq(product(A,k,B),true,product(A,multiply(j,C),multiply(B,multiply(h,C))),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 598
% 235.22/234.98 Current number of ordered equations: 1
% 235.22/234.98 Current number of rules: 3504
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5631]
% 235.22/234.98 ifeq(product(multiply(h,A),B,C),true,product(k,C,multiply(j,multiply(A,B))),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 598
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3505
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5632]
% 235.22/234.98 ifeq(product(A,B,k),true,product(A,multiply(B,multiply(h,C)),multiply(j,C)),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 596
% 235.22/234.98 Current number of ordered equations: 1
% 235.22/234.98 Current number of rules: 3506
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5633]
% 235.22/234.98 ifeq(product(multiply(j,A),B,C),true,product(k,multiply(h,multiply(A,B)),C),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 596
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3507
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5634]
% 235.22/234.98 ifeq(product(k,multiply(h,multiply(A,B)),C),true,product(multiply(j,A),B,C),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 595
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3508
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5635]
% 235.22/234.98 ifeq(product(A,k,B),true,product(B,multiply(h,C),multiply(A,multiply(j,C))),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 593
% 235.22/234.98 Current number of ordered equations: 1
% 235.22/234.98 Current number of rules: 3509
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5636]
% 235.22/234.98 ifeq(product(multiply(h,A),B,C),true,product(multiply(j,A),B,multiply(k,C)),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 593
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3510
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5637]
% 235.22/234.98 ifeq(product(A,B,multiply(h,C)),true,product(multiply(k,A),B,multiply(j,C)),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 591
% 235.22/234.98 Current number of ordered equations: 1
% 235.22/234.98 Current number of rules: 3511
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5638]
% 235.22/234.98 ifeq(product(A,multiply(j,B),C),true,product(multiply(A,k),multiply(h,B),C),true)
% 235.22/234.98 -> true
% 235.22/234.98 Current number of equations to process: 591
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3512
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5639]
% 235.22/234.98 product(inverse(multiply(j,inverse(A))),k,multiply(A,inverse(h))) -> true
% 235.22/234.98 Current number of equations to process: 633
% 235.22/234.98 Current number of ordered equations: 0
% 235.22/234.98 Current number of rules: 3513
% 235.22/234.98 New rule produced :
% 235.22/234.98 [5640]
% 235.22/234.98 product(multiply(j,inverse(A)),identity,multiply(k,inverse(multiply(A,
% 235.22/234.98 inverse(h))))) ->
% 235.90/235.71 true
% 235.90/235.71 Current number of equations to process: 638
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3514
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5641]
% 235.90/235.71 product(multiply(inverse(k),multiply(j,inverse(A))),multiply(A,inverse(h)),identity)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 637
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3515
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5642]
% 235.90/235.71 product(identity,multiply(A,inverse(h)),multiply(inverse(multiply(j,inverse(A))),k))
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 636
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3516
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5643]
% 235.90/235.71 product(k,multiply(inverse(multiply(A,inverse(h))),inverse(multiply(j,
% 235.90/235.71 inverse(A)))),identity)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 635
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3517
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5644]
% 235.90/235.71 ifeq2(product(multiply(A,inverse(B)),multiply(B,inverse(A)),C),true,C,identity)
% 235.90/235.71 -> identity
% 235.90/235.71 Current number of equations to process: 633
% 235.90/235.71 Current number of ordered equations: 1
% 235.90/235.71 Current number of rules: 3518
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5645]
% 235.90/235.71 ifeq2(product(multiply(A,inverse(B)),multiply(B,inverse(A)),C),true,identity,C)
% 235.90/235.71 -> C
% 235.90/235.71 Current number of equations to process: 633
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3519
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5646]
% 235.90/235.71 ifeq(product(inverse(A),multiply(A,inverse(h)),B),true,product(j,B,k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 632
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3520
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5647]
% 235.90/235.71 ifeq(product(multiply(j,inverse(A)),A,B),true,product(B,inverse(h),k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 631
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3521
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5648]
% 235.90/235.71 ifeq(product(A,multiply(j,inverse(B)),identity),true,product(A,k,multiply(B,
% 235.90/235.71 inverse(h))),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 630
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3522
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5649]
% 235.90/235.71 ifeq(product(A,identity,multiply(j,inverse(B))),true,product(A,multiply(B,
% 235.90/235.71 inverse(h)),k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 629
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3523
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5650]
% 235.90/235.71 ifeq(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,product(identity,B,k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 627
% 235.90/235.71 Current number of ordered equations: 1
% 235.90/235.71 Current number of rules: 3524
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5651]
% 235.90/235.71 ifeq(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,product(identity,k,B),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 627
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3525
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5652]
% 235.90/235.71 ifeq(product(multiply(A,inverse(h)),identity,B),true,product(multiply(j,
% 235.90/235.71 inverse(A)),B,k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 626
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3526
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5653]
% 235.90/235.71 ifeq(product(k,identity,A),true,product(multiply(j,inverse(B)),multiply(B,
% 235.90/235.71 inverse(h)),A),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 625
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3527
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5654]
% 235.90/235.71 ifeq(product(identity,multiply(A,inverse(h)),B),true,product(multiply(j,
% 235.90/235.71 inverse(A)),B,k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 624
% 235.90/235.71 Current number of ordered equations: 0
% 235.90/235.71 Current number of rules: 3528
% 235.90/235.71 New rule produced :
% 235.90/235.71 [5655]
% 235.90/235.71 ifeq(product(multiply(j,inverse(A)),identity,B),true,product(B,multiply(A,
% 235.90/235.71 inverse(h)),k),true)
% 235.90/235.71 -> true
% 235.90/235.71 Current number of equations to process: 623
% 235.90/235.71 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3529
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5656]
% 237.99/237.79 ifeq(product(identity,multiply(j,inverse(A)),B),true,product(B,multiply(A,
% 237.99/237.79 inverse(h)),k),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 622
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3530
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5657]
% 237.99/237.79 ifeq(product(identity,k,A),true,product(multiply(j,inverse(B)),multiply(B,
% 237.99/237.79 inverse(h)),A),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 621
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3531
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5658]
% 237.99/237.79 ifeq(product(multiply(A,inverse(h)),B,identity),true,product(k,B,multiply(j,
% 237.99/237.79 inverse(A))),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 620
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3532
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5659]
% 237.99/237.79 ifeq(product(identity,A,multiply(B,inverse(h))),true,product(multiply(j,
% 237.99/237.79 inverse(B)),A,k),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 619
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3533
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5660]
% 237.99/237.79 ifeq(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,product(k,identity,B),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 617
% 237.99/237.79 Current number of ordered equations: 1
% 237.99/237.79 Current number of rules: 3534
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5661]
% 237.99/237.79 ifeq(product(multiply(j,inverse(A)),multiply(A,inverse(h)),B),true,product(B,identity,k),true)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 617
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3535
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5662]
% 237.99/237.79 product(multiply(A,inverse(B)),identity,inverse(multiply(B,inverse(A)))) ->
% 237.99/237.79 true
% 237.99/237.79 Current number of equations to process: 658
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3536
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5663]
% 237.99/237.79 product(inverse(multiply(A,inverse(B))),identity,multiply(B,inverse(A))) ->
% 237.99/237.79 true
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3537
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5664]
% 237.99/237.79 product(multiply(A,inverse(B)),multiply(B,multiply(inverse(A),C)),C) -> true
% 237.99/237.79 Rule
% 237.99/237.79 [5596]
% 237.99/237.79 product(multiply(j,inverse(A)),multiply(A,multiply(inverse(j),multiply(k,B))),
% 237.99/237.79 multiply(k,B)) -> true collapsed.
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3537
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5665]
% 237.99/237.79 product(identity,multiply(A,inverse(B)),inverse(multiply(B,inverse(A)))) ->
% 237.99/237.79 true
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3538
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5666]
% 237.99/237.79 product(multiply(A,multiply(B,inverse(C))),multiply(C,inverse(B)),A) -> true
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3539
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5667]
% 237.99/237.79 product(multiply(A,inverse(B)),C,multiply(inverse(multiply(B,inverse(A))),C))
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 660
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3540
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5668]
% 237.99/237.79 product(identity,multiply(inverse(multiply(A,inverse(B))),inverse(multiply(B,
% 237.99/237.79 inverse(A)))),identity)
% 237.99/237.79 -> true
% 237.99/237.79 Current number of equations to process: 659
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3541
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5669]
% 237.99/237.79 ifeq2(product(multiply(inverse(A),inverse(B)),multiply(B,A),C),true,C,identity)
% 237.99/237.79 -> identity
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 1
% 237.99/237.79 Current number of rules: 3542
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5670]
% 237.99/237.79 ifeq2(product(multiply(inverse(A),inverse(B)),multiply(B,A),C),true,identity,C)
% 237.99/237.79 -> C
% 237.99/237.79 Current number of equations to process: 657
% 237.99/237.79 Current number of ordered equations: 0
% 237.99/237.79 Current number of rules: 3543
% 237.99/237.79 New rule produced :
% 237.99/237.79 [5671]
% 237.99/237.79 ifeq(product(inverse(A),multiply(A,inverse(B)),C),true,product(B,C,identity),true)
% 237.99/237.79 -> true
% 238.73/238.56 Rule
% 238.73/238.56 [5530]
% 238.73/238.56 ifeq(product(inverse(h),multiply(h,inverse(j)),A),true,product(j,A,identity),true)
% 238.73/238.56 -> true collapsed.
% 238.73/238.56 Current number of equations to process: 656
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3543
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5672]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),B,C),true,product(C,inverse(A),identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Rule
% 238.73/238.56 [4180]
% 238.73/238.56 ifeq(product(multiply(h,inverse(j)),j,A),true,product(A,inverse(h),identity),true)
% 238.73/238.56 -> true collapsed.
% 238.73/238.56 Current number of equations to process: 655
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3543
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5673]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),C,X),true,product(multiply(B,inverse(A)),X,C),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 653
% 238.73/238.56 Current number of ordered equations: 1
% 238.73/238.56 Current number of rules: 3544
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5674]
% 238.73/238.56 ifeq(product(A,multiply(B,inverse(C)),identity),true,product(A,identity,
% 238.73/238.56 multiply(C,inverse(B))),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 653
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3545
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5675]
% 238.73/238.56 ifeq(product(A,identity,multiply(B,inverse(C))),true,product(A,multiply(C,
% 238.73/238.56 inverse(B)),identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 652
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3546
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5676]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),multiply(B,inverse(A)),C),true,product(identity,identity,C),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 650
% 238.73/238.56 Current number of ordered equations: 1
% 238.73/238.56 Current number of rules: 3547
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5677]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),multiply(B,inverse(A)),C),true,product(identity,C,identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 650
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3548
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5678]
% 238.73/238.56 ifeq(product(identity,identity,A),true,product(multiply(B,inverse(C)),
% 238.73/238.56 multiply(C,inverse(B)),A),true) ->
% 238.73/238.56 true
% 238.73/238.56 Current number of equations to process: 648
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3549
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5679]
% 238.73/238.56 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(multiply(B,
% 238.73/238.56 inverse(A)),C,identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 647
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3550
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5680]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),identity,C),true,product(C,multiply(B,
% 238.73/238.56 inverse(A)),identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 646
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3551
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5681]
% 238.73/238.56 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(C,multiply(B,
% 238.73/238.56 inverse(A)),identity),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 645
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3552
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5682]
% 238.73/238.56 ifeq(product(A,multiply(B,inverse(C)),X),true,product(X,multiply(C,inverse(B)),A),true)
% 238.73/238.56 -> true
% 238.73/238.56 Rule
% 238.73/238.56 [5681]
% 238.73/238.56 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(C,multiply(B,
% 238.73/238.56 inverse(A)),identity),true)
% 238.73/238.56 -> true collapsed.
% 238.73/238.56 Current number of equations to process: 642
% 238.73/238.56 Current number of ordered equations: 1
% 238.73/238.56 Current number of rules: 3552
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5683]
% 238.73/238.56 ifeq(product(multiply(A,inverse(B)),C,identity),true,product(identity,C,
% 238.73/238.56 multiply(B,inverse(A))),true)
% 238.73/238.56 -> true
% 238.73/238.56 Current number of equations to process: 642
% 238.73/238.56 Current number of ordered equations: 0
% 238.73/238.56 Current number of rules: 3553
% 238.73/238.56 New rule produced :
% 238.73/238.56 [5684]
% 238.73/238.56 ifeq(product(identity,A,multiply(B,inverse(C))),true,product(multiply(C,
% 238.73/238.56 inverse(B)),A,identity),true)
% 238.73/238.56 -> true
% 241.04/240.78 Current number of equations to process: 641
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3554
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5685]
% 241.04/240.78 ifeq(product(multiply(A,inverse(B)),multiply(B,inverse(A)),C),true,product(C,identity,identity),true)
% 241.04/240.78 -> true
% 241.04/240.78 Current number of equations to process: 639
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3555
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5686]
% 241.04/240.78 product(multiply(inverse(A),inverse(B)),identity,inverse(multiply(B,A))) ->
% 241.04/240.78 true
% 241.04/240.78 Current number of equations to process: 680
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3556
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5687]
% 241.04/240.78 product(inverse(multiply(inverse(A),inverse(B))),identity,multiply(B,A)) ->
% 241.04/240.78 true
% 241.04/240.78 Current number of equations to process: 679
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3557
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5688]
% 241.04/240.78 product(multiply(inverse(A),inverse(B)),multiply(B,multiply(A,C)),C) -> true
% 241.04/240.78 Current number of equations to process: 679
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3558
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5689]
% 241.04/240.78 product(identity,multiply(A,B),inverse(multiply(inverse(B),inverse(A)))) ->
% 241.04/240.78 true
% 241.04/240.78 Current number of equations to process: 679
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3559
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5690]
% 241.04/240.78 product(multiply(A,multiply(inverse(B),inverse(C))),multiply(C,B),A) -> true
% 241.04/240.78 Current number of equations to process: 679
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3560
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5691]
% 241.04/240.78 product(multiply(inverse(A),inverse(B)),C,multiply(inverse(multiply(B,A)),C))
% 241.04/240.78 -> true
% 241.04/240.78 Current number of equations to process: 683
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3561
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5692]
% 241.04/240.78 product(identity,multiply(inverse(multiply(A,B)),inverse(multiply(inverse(B),
% 241.04/240.78 inverse(A)))),identity)
% 241.04/240.78 -> true
% 241.04/240.78 Current number of equations to process: 682
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3562
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5693]
% 241.04/240.78 ifeq(product(inverse(A),multiply(A,B),C),true,product(inverse(B),C,identity),true)
% 241.04/240.78 -> true
% 241.04/240.78 Current number of equations to process: 681
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3563
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5694]
% 241.04/240.78 ifeq(product(multiply(inverse(A),inverse(B)),B,C),true,product(C,A,identity),true)
% 241.04/240.78 -> true
% 241.04/240.78 Rule
% 241.04/240.78 [3545]
% 241.04/240.78 ifeq(product(multiply(inverse(b),inverse(a)),a,A),true,product(A,b,identity),true)
% 241.04/240.78 -> true collapsed.
% 241.04/240.78 Rule
% 241.04/240.78 [3954]
% 241.04/240.78 ifeq(product(multiply(inverse(b),inverse(h)),h,A),true,product(A,b,identity),true)
% 241.04/240.78 -> true collapsed.
% 241.04/240.78 Current number of equations to process: 680
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3562
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5695]
% 241.04/240.78 product(multiply(A,multiply(B,inverse(C))),multiply(C,X),multiply(A,multiply(B,X)))
% 241.04/240.78 -> true
% 241.04/240.78 Current number of equations to process: 679
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.78 Current number of rules: 3563
% 241.04/240.78 New rule produced :
% 241.04/240.78 [5696]
% 241.04/240.78 ifeq2(product(multiply(A,inverse(B)),multiply(B,C),X),true,multiply(A,C),X)
% 241.04/240.78 -> X
% 241.04/240.78 Current number of equations to process: 678
% 241.04/240.78 Current number of ordered equations: 0
% 241.04/240.79 Current number of rules: 3564
% 241.04/240.79 New rule produced :
% 241.04/240.79 [5697]
% 241.04/240.79 ifeq2(product(multiply(A,inverse(B)),multiply(B,C),X),true,X,multiply(A,C))
% 241.04/240.79 -> multiply(A,C)
% 241.04/240.79 Current number of equations to process: 677
% 241.04/240.79 Current number of ordered equations: 0
% 241.04/240.79 Current number of rules: 3565
% 241.04/240.79 New rule produced :
% 241.04/240.79 [5698]
% 241.04/240.79 ifeq(product(multiply(A,B),C,X),true,product(multiply(inverse(B),inverse(A)),X,C),true)
% 241.04/240.79 -> true
% 241.04/240.79 Current number of equations to process: 675
% 241.04/240.79 Current number of ordered equations: 1
% 241.04/240.79 Current number of rules: 3566
% 241.04/240.79 New rule produced :
% 241.04/240.79 [5699]
% 241.04/240.79 ifeq(product(A,multiply(inverse(B),inverse(C)),identity),true,product(A,identity,
% 241.04/240.79 multiply(C,B)),true)
% 241.04/240.79 -> true
% 241.04/240.79 Current number of equations to process: 675
% 241.04/240.79 Current number of ordered equations: 0
% 241.04/240.79 Current number of rules: 3567
% 241.04/240.79 New rule produced :
% 241.04/240.79 [5700]
% 241.04/240.79 ifeq(product(A,identity,multiply(inverse(B),inverse(C))),true,product(A,
% 241.04/240.79 multiply(C,B),identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 674
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3568
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5701]
% 243.05/242.84 ifeq(product(multiply(inverse(A),inverse(B)),multiply(B,A),C),true,product(identity,identity,C),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 672
% 243.05/242.84 Current number of ordered equations: 1
% 243.05/242.84 Current number of rules: 3569
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5702]
% 243.05/242.84 ifeq(product(multiply(inverse(A),inverse(B)),multiply(B,A),C),true,product(identity,C,identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 672
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3570
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5703]
% 243.05/242.84 ifeq(product(identity,identity,A),true,product(multiply(inverse(B),inverse(C)),
% 243.05/242.84 multiply(C,B),A),true) -> true
% 243.05/242.84 Current number of equations to process: 670
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3571
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5704]
% 243.05/242.84 ifeq(product(identity,multiply(A,B),C),true,product(multiply(inverse(B),
% 243.05/242.84 inverse(A)),C,identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 669
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3572
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5705]
% 243.05/242.84 ifeq(product(multiply(inverse(A),inverse(B)),identity,C),true,product(C,
% 243.05/242.84 multiply(B,A),identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 668
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3573
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5706]
% 243.05/242.84 ifeq(product(identity,multiply(inverse(A),inverse(B)),C),true,product(C,
% 243.05/242.84 multiply(B,A),identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 667
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3574
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5707]
% 243.05/242.84 ifeq(product(A,multiply(inverse(B),inverse(C)),X),true,product(X,multiply(C,B),A),true)
% 243.05/242.84 -> true
% 243.05/242.84 Rule
% 243.05/242.84 [5706]
% 243.05/242.84 ifeq(product(identity,multiply(inverse(A),inverse(B)),C),true,product(C,
% 243.05/242.84 multiply(B,A),identity),true)
% 243.05/242.84 -> true collapsed.
% 243.05/242.84 Current number of equations to process: 664
% 243.05/242.84 Current number of ordered equations: 1
% 243.05/242.84 Current number of rules: 3574
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5708]
% 243.05/242.84 ifeq(product(multiply(A,B),C,identity),true,product(identity,C,multiply(
% 243.05/242.84 inverse(B),
% 243.05/242.84 inverse(A))),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 664
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3575
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5709]
% 243.05/242.84 ifeq(product(identity,A,multiply(B,C)),true,product(multiply(inverse(C),
% 243.05/242.84 inverse(B)),A,identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 663
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3576
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5710]
% 243.05/242.84 ifeq(product(multiply(inverse(A),inverse(B)),multiply(B,A),C),true,product(C,identity,identity),true)
% 243.05/242.84 -> true
% 243.05/242.84 Current number of equations to process: 661
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3577
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5711]
% 243.05/242.84 product(inverse(multiply(A,inverse(B))),multiply(A,C),multiply(B,C)) -> true
% 243.05/242.84 Current number of equations to process: 703
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3578
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5712] product(A,multiply(A,B),multiply(inverse(A),B)) -> true
% 243.05/242.84 Rule
% 243.05/242.84 [4331]
% 243.05/242.84 product(j,multiply(j,multiply(k,A)),multiply(inverse(j),multiply(k,A))) ->
% 243.05/242.84 true collapsed.
% 243.05/242.84 Current number of equations to process: 707
% 243.05/242.84 Current number of ordered equations: 0
% 243.05/242.84 Current number of rules: 3578
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5713] product(multiply(A,inverse(B)),inverse(B),multiply(A,B)) -> true
% 243.05/242.84 Current number of equations to process: 705
% 243.05/242.84 Current number of ordered equations: 1
% 243.05/242.84 Current number of rules: 3579
% 243.05/242.84 New rule produced :
% 243.05/242.84 [5714] product(multiply(A,inverse(B)),multiply(B,A),inverse(A)) -> true
% 243.05/242.84 Current number of equations to process: 705
% 243.05/242.84 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3580
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5715]
% 244.24/243.99 product(multiply(inverse(multiply(A,B)),multiply(A,inverse(C))),multiply(C,B),identity)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 705
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3581
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5716]
% 244.24/243.99 product(identity,multiply(A,B),multiply(inverse(multiply(C,inverse(A))),
% 244.24/243.99 multiply(C,B))) -> true
% 244.24/243.99 Current number of equations to process: 704
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3582
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5717]
% 244.24/243.99 product(multiply(A,B),multiply(inverse(multiply(C,B)),inverse(multiply(A,
% 244.24/243.99 inverse(C)))),identity)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 703
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3583
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5718]
% 244.24/243.99 ifeq(product(inverse(A),multiply(A,B),C),true,product(X,C,multiply(X,B)),true)
% 244.24/243.99 -> true
% 244.24/243.99 Rule
% 244.24/243.99 [5585]
% 244.24/243.99 ifeq(product(inverse(h),multiply(h,A),B),true,product(j,B,multiply(j,A)),true)
% 244.24/243.99 -> true collapsed.
% 244.24/243.99 Current number of equations to process: 702
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3583
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5719]
% 244.24/243.99 ifeq(product(multiply(A,inverse(B)),B,C),true,product(C,X,multiply(A,X)),true)
% 244.24/243.99 -> true
% 244.24/243.99 Rule
% 244.24/243.99 [3574]
% 244.24/243.99 ifeq(product(multiply(A,inverse(a)),a,B),true,product(B,b,multiply(A,b)),true)
% 244.24/243.99 -> true collapsed.
% 244.24/243.99 Rule
% 244.24/243.99 [3985]
% 244.24/243.99 ifeq(product(multiply(A,inverse(h)),h,B),true,product(B,b,multiply(A,b)),true)
% 244.24/243.99 -> true collapsed.
% 244.24/243.99 Rule
% 244.24/243.99 [4286]
% 244.24/243.99 ifeq(product(multiply(A,inverse(j)),j,B),true,product(B,inverse(h),multiply(A,
% 244.24/243.99 inverse(h))),true)
% 244.24/243.99 -> true collapsed.
% 244.24/243.99 Current number of equations to process: 701
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3581
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5720]
% 244.24/243.99 ifeq(product(multiply(A,multiply(a,inverse(B))),multiply(B,b),C),true,
% 244.24/243.99 product(A,c,C),true) -> true
% 244.24/243.99 Current number of equations to process: 700
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3582
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5721]
% 244.24/243.99 ifeq(product(A,multiply(a,inverse(B)),C),true,product(A,c,multiply(C,
% 244.24/243.99 multiply(B,b))),true)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 698
% 244.24/243.99 Current number of ordered equations: 1
% 244.24/243.99 Current number of rules: 3583
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5722]
% 244.24/243.99 ifeq(product(multiply(A,b),B,C),true,product(multiply(a,inverse(A)),C,
% 244.24/243.99 multiply(c,B)),true) -> true
% 244.24/243.99 Current number of equations to process: 698
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3584
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5723]
% 244.24/243.99 ifeq(product(c,A,B),true,product(multiply(a,inverse(C)),multiply(C,multiply(b,A)),B),true)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 696
% 244.24/243.99 Current number of ordered equations: 1
% 244.24/243.99 Current number of rules: 3585
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5724]
% 244.24/243.99 ifeq(product(A,B,multiply(a,inverse(C))),true,product(A,multiply(B,multiply(C,b)),c),true)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 696
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3586
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5725]
% 244.24/243.99 ifeq(product(multiply(a,inverse(A)),multiply(A,multiply(b,B)),C),true,
% 244.24/243.99 product(c,B,C),true) -> true
% 244.24/243.99 Current number of equations to process: 695
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3587
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5726]
% 244.24/243.99 ifeq(product(A,multiply(a,inverse(B)),C),true,product(C,multiply(B,b),
% 244.24/243.99 multiply(A,c)),true) -> true
% 244.24/243.99 Current number of equations to process: 693
% 244.24/243.99 Current number of ordered equations: 1
% 244.24/243.99 Current number of rules: 3588
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5727]
% 244.24/243.99 ifeq(product(multiply(A,b),B,C),true,product(c,B,multiply(a,multiply(
% 244.24/243.99 inverse(A),C))),true)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 693
% 244.24/243.99 Current number of ordered equations: 0
% 244.24/243.99 Current number of rules: 3589
% 244.24/243.99 New rule produced :
% 244.24/243.99 [5728]
% 244.24/243.99 ifeq(product(A,B,multiply(C,b)),true,product(multiply(a,multiply(inverse(C),A)),B,c),true)
% 244.24/243.99 -> true
% 244.24/243.99 Current number of equations to process: 691
% 245.16/244.96 Current number of ordered equations: 1
% 245.16/244.96 Current number of rules: 3590
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5729]
% 245.16/244.96 ifeq(product(A,c,B),true,product(multiply(A,multiply(a,inverse(C))),multiply(C,b),B),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 691
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3591
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5730]
% 245.16/244.96 ifeq(product(multiply(A,multiply(h,inverse(B))),multiply(B,b),C),true,
% 245.16/244.96 product(A,j,C),true) -> true
% 245.16/244.96 Current number of equations to process: 690
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3592
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5731]
% 245.16/244.96 ifeq(product(multiply(A,b),B,C),true,product(multiply(h,inverse(A)),C,
% 245.16/244.96 multiply(j,B)),true) -> true
% 245.16/244.96 Current number of equations to process: 688
% 245.16/244.96 Current number of ordered equations: 1
% 245.16/244.96 Current number of rules: 3593
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5732]
% 245.16/244.96 ifeq(product(A,multiply(h,inverse(B)),C),true,product(A,j,multiply(C,
% 245.16/244.96 multiply(B,b))),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 688
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3594
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5733]
% 245.16/244.96 ifeq(product(A,B,multiply(h,inverse(C))),true,product(A,multiply(B,multiply(C,b)),j),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 686
% 245.16/244.96 Current number of ordered equations: 1
% 245.16/244.96 Current number of rules: 3595
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5734]
% 245.16/244.96 ifeq(product(j,A,B),true,product(multiply(h,inverse(C)),multiply(C,multiply(b,A)),B),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 686
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3596
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5735]
% 245.16/244.96 ifeq(product(multiply(h,inverse(A)),multiply(A,multiply(b,B)),C),true,
% 245.16/244.96 product(j,B,C),true) -> true
% 245.16/244.96 Current number of equations to process: 685
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3597
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5736]
% 245.16/244.96 ifeq(product(multiply(A,b),B,C),true,product(j,B,multiply(h,multiply(
% 245.16/244.96 inverse(A),C))),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 683
% 245.16/244.96 Current number of ordered equations: 1
% 245.16/244.96 Current number of rules: 3598
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5737]
% 245.16/244.96 ifeq(product(A,multiply(h,inverse(B)),C),true,product(C,multiply(B,b),
% 245.16/244.96 multiply(A,j)),true) -> true
% 245.16/244.96 Current number of equations to process: 683
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3599
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5738]
% 245.16/244.96 ifeq(product(A,B,multiply(C,b)),true,product(multiply(h,multiply(inverse(C),A)),B,j),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 681
% 245.16/244.96 Current number of ordered equations: 1
% 245.16/244.96 Current number of rules: 3600
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5739]
% 245.16/244.96 ifeq(product(A,j,B),true,product(multiply(A,multiply(h,inverse(C))),multiply(C,b),B),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 681
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3601
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5740]
% 245.16/244.96 ifeq(product(multiply(A,inverse(h)),inverse(k),B),true,product(multiply(j,
% 245.16/244.96 inverse(A)),B,identity),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 680
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3602
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5741]
% 245.16/244.96 ifeq(product(k,inverse(multiply(A,inverse(h))),B),true,product(multiply(j,
% 245.16/244.96 inverse(A)),identity,B),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 679
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3603
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5742]
% 245.16/244.96 ifeq(product(identity,multiply(A,inverse(h)),B),true,product(inverse(
% 245.16/244.96 multiply(j,
% 245.16/244.96 inverse(A))),k,B),true)
% 245.16/244.96 -> true
% 245.16/244.96 Current number of equations to process: 678
% 245.16/244.96 Current number of ordered equations: 0
% 245.16/244.96 Current number of rules: 3604
% 245.16/244.96 New rule produced :
% 245.16/244.96 [5743]
% 245.16/244.96 ifeq(product(A,multiply(j,inverse(B)),inverse(multiply(B,inverse(h)))),true,
% 245.16/244.96 product(A,k,identity),true) -> true
% 245.16/244.96 Current number of equations to process: 677
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3605
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5744]
% 245.95/245.73 ifeq(product(A,inverse(multiply(B,inverse(h))),multiply(j,inverse(B))),true,
% 245.95/245.73 product(A,identity,k),true) -> true
% 245.95/245.73 Current number of equations to process: 676
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3606
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5745]
% 245.95/245.73 ifeq(product(inverse(multiply(j,inverse(A))),B,multiply(A,inverse(h))),true,
% 245.95/245.73 product(identity,B,k),true) -> true
% 245.95/245.73 Current number of equations to process: 675
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3607
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5746]
% 245.95/245.73 ifeq(product(multiply(A,inverse(h)),B,inverse(multiply(j,inverse(A)))),true,
% 245.95/245.73 product(k,B,identity),true) -> true
% 245.95/245.73 Current number of equations to process: 674
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3608
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5747]
% 245.95/245.73 ifeq(product(multiply(j,inverse(A)),identity,B),true,product(k,inverse(
% 245.95/245.73 multiply(A,
% 245.95/245.73 inverse(h))),B),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 673
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3609
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5748]
% 245.95/245.73 ifeq(product(inverse(k),multiply(j,inverse(A)),B),true,product(B,multiply(A,
% 245.95/245.73 inverse(h)),identity),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 672
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3610
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5749]
% 245.95/245.73 ifeq(product(inverse(multiply(j,inverse(A))),k,B),true,product(identity,
% 245.95/245.73 multiply(A,inverse(h)),B),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 671
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3611
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5750]
% 245.95/245.73 ifeq(product(identity,inverse(multiply(A,inverse(B))),C),true,product(
% 245.95/245.73 multiply(B,
% 245.95/245.73 inverse(A)),identity,C),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 670
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3612
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5751]
% 245.95/245.73 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(inverse(
% 245.95/245.73 multiply(B,
% 245.95/245.73 inverse(A))),identity,C),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 669
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3613
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5752]
% 245.95/245.73 ifeq(product(A,multiply(B,inverse(C)),inverse(multiply(C,inverse(B)))),true,
% 245.95/245.73 product(A,identity,identity),true) -> true
% 245.95/245.73 Current number of equations to process: 668
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3614
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5753]
% 245.95/245.73 ifeq(product(A,inverse(multiply(B,inverse(C))),multiply(C,inverse(B))),true,
% 245.95/245.73 product(A,identity,identity),true) -> true
% 245.95/245.73 Current number of equations to process: 667
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3615
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5754]
% 245.95/245.73 ifeq(product(inverse(multiply(A,inverse(B))),C,multiply(B,inverse(A))),true,
% 245.95/245.73 product(identity,C,identity),true) -> true
% 245.95/245.73 Current number of equations to process: 666
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3616
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5755]
% 245.95/245.73 ifeq(product(multiply(A,inverse(B)),C,inverse(multiply(B,inverse(A)))),true,
% 245.95/245.73 product(identity,C,identity),true) -> true
% 245.95/245.73 Current number of equations to process: 665
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3617
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5756]
% 245.95/245.73 ifeq(product(multiply(A,inverse(B)),identity,C),true,product(identity,
% 245.95/245.73 inverse(multiply(B,
% 245.95/245.73 inverse(A))),C),true)
% 245.95/245.73 -> true
% 245.95/245.73 Current number of equations to process: 664
% 245.95/245.73 Current number of ordered equations: 0
% 245.95/245.73 Current number of rules: 3618
% 245.95/245.73 New rule produced :
% 245.95/245.73 [5757]
% 245.95/245.73 ifeq(product(inverse(multiply(A,inverse(B))),identity,C),true,product(identity,
% 246.80/246.57 multiply(B,
% 246.80/246.57 inverse(A)),C),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 663
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3619
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5758]
% 246.80/246.57 ifeq(product(identity,inverse(multiply(A,B)),C),true,product(multiply(
% 246.80/246.57 inverse(B),
% 246.80/246.57 inverse(A)),identity,C),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 662
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3620
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5759]
% 246.80/246.57 ifeq(product(identity,multiply(A,B),C),true,product(inverse(multiply(
% 246.80/246.57 inverse(B),
% 246.80/246.57 inverse(A))),identity,C),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 661
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3621
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5760]
% 246.80/246.57 ifeq(product(A,multiply(inverse(B),inverse(C)),inverse(multiply(C,B))),true,
% 246.80/246.57 product(A,identity,identity),true) -> true
% 246.80/246.57 Current number of equations to process: 660
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3622
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5761]
% 246.80/246.57 ifeq(product(A,inverse(multiply(B,C)),multiply(inverse(C),inverse(B))),true,
% 246.80/246.57 product(A,identity,identity),true) -> true
% 246.80/246.57 Current number of equations to process: 659
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3623
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5762]
% 246.80/246.57 ifeq(product(inverse(multiply(inverse(A),inverse(B))),C,multiply(B,A)),true,
% 246.80/246.57 product(identity,C,identity),true) -> true
% 246.80/246.57 Current number of equations to process: 658
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3624
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5763]
% 246.80/246.57 ifeq(product(multiply(A,B),C,inverse(multiply(inverse(B),inverse(A)))),true,
% 246.80/246.57 product(identity,C,identity),true) -> true
% 246.80/246.57 Current number of equations to process: 657
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3625
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5764]
% 246.80/246.57 ifeq(product(multiply(inverse(A),inverse(B)),identity,C),true,product(identity,
% 246.80/246.57 inverse(
% 246.80/246.57 multiply(B,A)),C),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 656
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3626
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5765]
% 246.80/246.57 ifeq(product(inverse(multiply(inverse(A),inverse(B))),identity,C),true,
% 246.80/246.57 product(identity,multiply(B,A),C),true) -> true
% 246.80/246.57 Current number of equations to process: 655
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3627
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5766]
% 246.80/246.57 ifeq(product(A,multiply(B,inverse(C)),identity),true,product(A,multiply(B,X),
% 246.80/246.57 multiply(C,X)),true) ->
% 246.80/246.57 true
% 246.80/246.57 Current number of equations to process: 654
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3628
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5767]
% 246.80/246.57 ifeq(product(A,identity,multiply(B,inverse(C))),true,product(A,multiply(C,X),
% 246.80/246.57 multiply(B,X)),true) ->
% 246.80/246.57 true
% 246.80/246.57 Current number of equations to process: 653
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3629
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5768]
% 246.80/246.57 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(identity,X,
% 246.80/246.57 multiply(A,C)),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 651
% 246.80/246.57 Current number of ordered equations: 1
% 246.80/246.57 Current number of rules: 3630
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5769]
% 246.80/246.57 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(identity,
% 246.80/246.57 multiply(A,C),X),true)
% 246.80/246.57 -> true
% 246.80/246.57 Current number of equations to process: 651
% 246.80/246.57 Current number of ordered equations: 0
% 246.80/246.57 Current number of rules: 3631
% 246.80/246.57 New rule produced :
% 246.80/246.57 [5770]
% 246.80/246.57 ifeq(product(multiply(A,B),identity,C),true,product(multiply(X,inverse(A)),C,
% 247.61/247.38 multiply(X,B)),true) -> true
% 247.61/247.38 Current number of equations to process: 650
% 247.61/247.38 Current number of ordered equations: 0
% 247.61/247.38 Current number of rules: 3632
% 247.61/247.38 New rule produced :
% 247.61/247.38 [5771]
% 247.61/247.38 ifeq(product(multiply(A,B),identity,C),true,product(multiply(A,inverse(X)),
% 247.61/247.38 multiply(X,B),C),true) -> true
% 247.61/247.38 Current number of equations to process: 649
% 247.61/247.38 Current number of ordered equations: 0
% 247.61/247.38 Current number of rules: 3633
% 247.61/247.38 New rule produced :
% 247.61/247.38 [5772]
% 247.61/247.38 ifeq(product(identity,multiply(A,B),C),true,product(multiply(X,inverse(A)),C,
% 247.61/247.38 multiply(X,B)),true) -> true
% 247.61/247.38 Current number of equations to process: 648
% 247.61/247.38 Current number of ordered equations: 0
% 247.61/247.38 Current number of rules: 3634
% 247.61/247.38 New rule produced :
% 247.61/247.38 [5773]
% 247.61/247.38 ifeq(product(multiply(A,inverse(B)),identity,C),true,product(C,multiply(B,X),
% 247.61/247.38 multiply(A,X)),true) ->
% 247.61/247.38 true
% 247.61/247.38 Current number of equations to process: 647
% 247.61/247.38 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3635
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5774]
% 247.61/247.39 ifeq(product(identity,multiply(A,inverse(B)),C),true,product(C,multiply(B,X),
% 247.61/247.39 multiply(A,X)),true) ->
% 247.61/247.39 true
% 247.61/247.39 Current number of equations to process: 646
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3636
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5775]
% 247.61/247.39 ifeq(product(identity,multiply(A,B),C),true,product(multiply(A,inverse(X)),
% 247.61/247.39 multiply(X,B),C),true) -> true
% 247.61/247.39 Current number of equations to process: 645
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3637
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5776]
% 247.61/247.39 ifeq(product(multiply(A,B),C,identity),true,product(multiply(X,B),C,multiply(X,
% 247.61/247.39 inverse(A))),true)
% 247.61/247.39 -> true
% 247.61/247.39 Current number of equations to process: 644
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3638
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5777]
% 247.61/247.39 ifeq(product(identity,A,multiply(B,C)),true,product(multiply(X,inverse(B)),A,
% 247.61/247.39 multiply(X,C)),true) -> true
% 247.61/247.39 Current number of equations to process: 643
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3639
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5778]
% 247.61/247.39 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(multiply(A,C),identity,X),true)
% 247.61/247.39 -> true
% 247.61/247.39 Current number of equations to process: 641
% 247.61/247.39 Current number of ordered equations: 1
% 247.61/247.39 Current number of rules: 3640
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5779]
% 247.61/247.39 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(X,identity,
% 247.61/247.39 multiply(A,C)),true)
% 247.61/247.39 -> true
% 247.61/247.39 Current number of equations to process: 641
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3641
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5780]
% 247.61/247.39 ifeq(product(multiply(A,multiply(j,inverse(B))),multiply(B,inverse(h)),C),true,
% 247.61/247.39 product(A,k,C),true) -> true
% 247.61/247.39 Current number of equations to process: 640
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3642
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5781]
% 247.61/247.39 ifeq(product(multiply(A,inverse(h)),B,C),true,product(multiply(j,inverse(A)),C,
% 247.61/247.39 multiply(k,B)),true) -> true
% 247.61/247.39 Current number of equations to process: 638
% 247.61/247.39 Current number of ordered equations: 1
% 247.61/247.39 Current number of rules: 3643
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5782]
% 247.61/247.39 ifeq(product(A,multiply(j,inverse(B)),C),true,product(A,k,multiply(C,
% 247.61/247.39 multiply(B,
% 247.61/247.39 inverse(h)))),true)
% 247.61/247.39 -> true
% 247.61/247.39 Current number of equations to process: 638
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3644
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5783]
% 247.61/247.39 ifeq(product(A,B,multiply(j,inverse(C))),true,product(A,multiply(B,multiply(C,
% 247.61/247.39 inverse(h))),k),true)
% 247.61/247.39 -> true
% 247.61/247.39 Current number of equations to process: 637
% 247.61/247.39 Current number of ordered equations: 0
% 247.61/247.39 Current number of rules: 3645
% 247.61/247.39 New rule produced :
% 247.61/247.39 [5784]
% 247.61/247.39 ifeq(product(multiply(A,inverse(h)),B,C),true,product(k,B,multiply(j,
% 248.59/248.41 multiply(inverse(A),C))),true)
% 248.59/248.41 -> true
% 248.59/248.41 Current number of equations to process: 635
% 248.59/248.41 Current number of ordered equations: 1
% 248.59/248.41 Current number of rules: 3646
% 248.59/248.41 New rule produced :
% 248.59/248.41 [5785]
% 248.59/248.41 ifeq(product(A,multiply(j,inverse(B)),C),true,product(C,multiply(B,inverse(h)),
% 248.59/248.41 multiply(A,k)),true) -> true
% 248.59/248.41 Current number of equations to process: 635
% 248.59/248.41 Current number of ordered equations: 0
% 248.59/248.41 Current number of rules: 3647
% 248.59/248.41 New rule produced :
% 248.59/248.41 [5786]
% 248.59/248.41 ifeq(product(A,k,B),true,product(multiply(A,multiply(j,inverse(C))),multiply(C,
% 248.59/248.41 inverse(h)),B),true)
% 248.59/248.41 -> true
% 248.59/248.41 Current number of equations to process: 633
% 248.59/248.41 Current number of ordered equations: 1
% 248.59/248.41 Current number of rules: 3648
% 248.59/248.41 New rule produced :
% 248.59/248.41 [5787]
% 248.59/248.41 ifeq(product(A,B,multiply(C,inverse(h))),true,product(multiply(j,multiply(
% 248.59/248.41 inverse(C),A)),B,k),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 633
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3649
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5788]
% 248.69/248.41 ifeq(product(multiply(A,multiply(B,inverse(C))),multiply(C,inverse(B)),X),true,
% 248.69/248.41 product(A,identity,X),true) -> true
% 248.69/248.41 Current number of equations to process: 632
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3650
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5789]
% 248.69/248.41 ifeq(product(A,multiply(B,inverse(C)),X),true,product(A,identity,multiply(X,
% 248.69/248.41 multiply(C,
% 248.69/248.41 inverse(B)))),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 631
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3651
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5790]
% 248.69/248.41 ifeq(product(A,B,multiply(C,inverse(X))),true,product(A,multiply(B,multiply(X,
% 248.69/248.41 inverse(C))),identity),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 629
% 248.69/248.41 Current number of ordered equations: 1
% 248.69/248.41 Current number of rules: 3652
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5791]
% 248.69/248.41 ifeq(product(identity,A,B),true,product(multiply(C,inverse(X)),multiply(X,
% 248.69/248.41 multiply(
% 248.69/248.41 inverse(C),A)),B),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 629
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3653
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5792]
% 248.69/248.41 ifeq(product(multiply(A,inverse(B)),multiply(B,multiply(inverse(A),C)),X),true,
% 248.69/248.41 product(identity,C,X),true) -> true
% 248.69/248.41 Current number of equations to process: 628
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3654
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5793]
% 248.69/248.41 ifeq(product(multiply(A,inverse(B)),C,X),true,product(identity,C,multiply(B,
% 248.69/248.41 multiply(
% 248.69/248.41 inverse(A),X))),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 627
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3655
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5794]
% 248.69/248.41 ifeq(product(A,identity,B),true,product(multiply(A,multiply(C,inverse(X))),
% 248.69/248.41 multiply(X,inverse(C)),B),true) -> true
% 248.69/248.41 Current number of equations to process: 625
% 248.69/248.41 Current number of ordered equations: 1
% 248.69/248.41 Current number of rules: 3656
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5795]
% 248.69/248.41 ifeq(product(A,B,multiply(C,inverse(X))),true,product(multiply(X,multiply(
% 248.69/248.41 inverse(C),A)),B,identity),true)
% 248.69/248.41 -> true
% 248.69/248.41 Current number of equations to process: 625
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3657
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5796]
% 248.69/248.41 ifeq(product(multiply(A,multiply(inverse(B),inverse(C))),multiply(C,B),X),true,
% 248.69/248.41 product(A,identity,X),true) -> true
% 248.69/248.41 Current number of equations to process: 624
% 248.69/248.41 Current number of ordered equations: 0
% 248.69/248.41 Current number of rules: 3658
% 248.69/248.41 New rule produced :
% 248.69/248.41 [5797]
% 248.69/248.41 ifeq(product(A,multiply(inverse(B),inverse(C)),X),true,product(A,identity,
% 249.39/249.11 multiply(X,multiply(C,B))),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 623
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3659
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5798]
% 249.39/249.11 ifeq(product(A,B,multiply(inverse(C),inverse(X))),true,product(A,multiply(B,
% 249.39/249.11 multiply(X,C)),identity),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 621
% 249.39/249.11 Current number of ordered equations: 1
% 249.39/249.11 Current number of rules: 3660
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5799]
% 249.39/249.11 ifeq(product(identity,A,B),true,product(multiply(inverse(C),inverse(X)),
% 249.39/249.11 multiply(X,multiply(C,A)),B),true) -> true
% 249.39/249.11 Current number of equations to process: 621
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3661
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5800]
% 249.39/249.11 ifeq(product(multiply(inverse(A),inverse(B)),multiply(B,multiply(A,C)),X),true,
% 249.39/249.11 product(identity,C,X),true) -> true
% 249.39/249.11 Current number of equations to process: 620
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3662
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5801]
% 249.39/249.11 ifeq(product(multiply(A,B),C,X),true,product(identity,C,multiply(inverse(B),
% 249.39/249.11 multiply(inverse(A),X))),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 619
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3663
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5802]
% 249.39/249.11 ifeq(product(A,B,multiply(C,X)),true,product(multiply(inverse(X),multiply(
% 249.39/249.11 inverse(C),A)),B,identity),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 617
% 249.39/249.11 Current number of ordered equations: 1
% 249.39/249.11 Current number of rules: 3664
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5803]
% 249.39/249.11 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(C),
% 249.39/249.11 inverse(X))),multiply(X,C),B),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 617
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3665
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5804]
% 249.39/249.11 ifeq(product(multiply(A,B),inverse(multiply(C,B)),X),true,product(multiply(C,
% 249.39/249.11 inverse(A)),X,identity),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 616
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3666
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5805]
% 249.39/249.11 ifeq(product(multiply(A,B),inverse(multiply(C,B)),X),true,product(multiply(A,
% 249.39/249.11 inverse(C)),identity,X),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 615
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3667
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5806]
% 249.39/249.11 ifeq(product(identity,multiply(A,B),C),true,product(inverse(multiply(X,
% 249.39/249.11 inverse(A))),
% 249.39/249.11 multiply(X,B),C),true) -> true
% 249.39/249.11 Current number of equations to process: 614
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3668
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5807]
% 249.39/249.11 ifeq(product(A,multiply(B,inverse(C)),inverse(multiply(C,X))),true,product(A,
% 249.39/249.11 multiply(B,X),identity),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 613
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3669
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5808]
% 249.39/249.11 ifeq(product(A,inverse(multiply(B,C)),multiply(X,inverse(B))),true,product(A,identity,
% 249.39/249.11 multiply(X,C)),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 612
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3670
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5809]
% 249.39/249.11 ifeq(product(inverse(multiply(A,inverse(B))),C,multiply(B,X)),true,product(identity,C,
% 249.39/249.11 multiply(A,X)),true)
% 249.39/249.11 -> true
% 249.39/249.11 Current number of equations to process: 611
% 249.39/249.11 Current number of ordered equations: 0
% 249.39/249.11 Current number of rules: 3671
% 249.39/249.11 New rule produced :
% 249.39/249.11 [5810]
% 249.39/249.11 ifeq(product(multiply(A,B),C,inverse(multiply(X,inverse(A)))),true,product(
% 254.24/253.97 multiply(X,B),C,identity),true)
% 254.24/253.97 -> true
% 254.24/253.97 Current number of equations to process: 610
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3672
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5811]
% 254.24/253.97 ifeq(product(multiply(A,inverse(B)),identity,C),true,product(multiply(A,X),
% 254.24/253.97 inverse(multiply(B,X)),C),true)
% 254.24/253.97 -> true
% 254.24/253.97 Current number of equations to process: 609
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3673
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5812]
% 254.24/253.97 ifeq(product(inverse(multiply(A,B)),multiply(A,inverse(C)),X),true,product(X,
% 254.24/253.97 multiply(C,B),identity),true)
% 254.24/253.97 -> true
% 254.24/253.97 Current number of equations to process: 608
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3674
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5813]
% 254.24/253.97 ifeq(product(inverse(multiply(A,inverse(B))),multiply(A,C),X),true,product(identity,
% 254.24/253.97 multiply(B,C),X),true)
% 254.24/253.97 -> true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3675
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5814] product(multiply(inverse(k),j),A,multiply(h,A)) -> true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3676
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5815]
% 254.24/253.97 product(multiply(inverse(multiply(A,inverse(B))),A),C,multiply(B,C)) -> true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3677
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5816]
% 254.24/253.97 ifeq(product(A,inverse(B),identity),true,product(A,B,inverse(B)),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3678
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5817]
% 254.24/253.97 ifeq(product(A,identity,inverse(B)),true,product(A,inverse(B),B),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3679
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5818]
% 254.24/253.97 ifeq(product(inverse(A),inverse(A),B),true,product(identity,B,A),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3680
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5819]
% 254.24/253.97 ifeq(product(inverse(A),identity,B),true,product(inverse(A),B,A),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3681
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5820]
% 254.24/253.97 ifeq(product(identity,inverse(A),B),true,product(inverse(A),B,A),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3682
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5821]
% 254.24/253.97 ifeq(product(inverse(a),b,A),true,product(inverse(a),A,c),true) -> true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3683
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5822]
% 254.24/253.97 ifeq(product(inverse(h),b,A),true,product(inverse(h),A,j),true) -> true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3684
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5823]
% 254.24/253.97 ifeq(product(inverse(A),identity,B),true,product(B,inverse(A),A),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3685
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5824]
% 254.24/253.97 ifeq(product(identity,inverse(A),B),true,product(B,inverse(A),A),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3686
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5825]
% 254.24/253.97 ifeq(product(inverse(A),B,identity),true,product(A,B,inverse(A)),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3687
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5826]
% 254.24/253.97 ifeq(product(identity,A,inverse(B)),true,product(inverse(B),A,B),true) ->
% 254.24/253.97 true
% 254.24/253.97 Current number of equations to process: 607
% 254.24/253.97 Current number of ordered equations: 0
% 254.24/253.97 Current number of rules: 3688
% 254.24/253.97 New rule produced :
% 254.24/253.97 [5827]
% 254.24/253.97 ifeq(product(inverse(A),inverse(A),B),true,product(B,identity,A),true) ->
% 258.91/258.72 true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3689
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5828]
% 258.91/258.72 ifeq(product(a,inverse(b),A),true,product(A,inverse(b),c),true) -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3690
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5829]
% 258.91/258.72 ifeq(product(h,inverse(b),A),true,product(A,inverse(b),j),true) -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3691
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5830]
% 258.91/258.72 ifeq(product(inverse(j),inverse(h),A),true,product(inverse(j),A,k),true) ->
% 258.91/258.72 true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3692
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5831]
% 258.91/258.72 product(inverse(A),identity,multiply(inverse(j),multiply(k,inverse(multiply(A,
% 258.91/258.72 inverse(h))))))
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 608
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3693
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5832]
% 258.91/258.72 product(inverse(A),identity,multiply(B,multiply(C,inverse(multiply(A,
% 258.91/258.72 multiply(B,C))))))
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3694
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5833]
% 258.91/258.72 product(multiply(A,k),multiply(h,inverse(multiply(A,j))),identity) -> true
% 258.91/258.72 Current number of equations to process: 608
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3695
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5834]
% 258.91/258.72 product(multiply(A,multiply(B,inverse(C))),multiply(C,inverse(multiply(A,B))),identity)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3696
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5835]
% 258.91/258.72 product(identity,multiply(h,inverse(multiply(inverse(k),j))),identity) ->
% 258.91/258.72 true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3697
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5836]
% 258.91/258.72 product(identity,multiply(A,inverse(multiply(inverse(multiply(B,inverse(A))),B))),identity)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3698
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5837]
% 258.91/258.72 product(multiply(inverse(j),multiply(k,inverse(A))),multiply(A,h),identity)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3699
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5838] product(multiply(inverse(c),h),multiply(b,a),identity) -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3700
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5839]
% 258.91/258.72 product(A,multiply(inverse(j),multiply(k,multiply(inverse(multiply(A,
% 258.91/258.72 inverse(h))),B))),B)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 608
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3701
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5840]
% 258.91/258.72 product(A,multiply(B,multiply(C,multiply(inverse(multiply(A,multiply(B,C))),X))),X)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 607
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3702
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5841]
% 258.91/258.72 ifeq(product(A,k,B),true,ifeq(product(C,A,inverse(j)),true,product(C,B,
% 258.91/258.72 inverse(h)),true),true)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 592
% 258.91/258.72 Current number of ordered equations: 2
% 258.91/258.72 Current number of rules: 3703
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5842]
% 258.91/258.72 ifeq(product(A,k,B),true,ifeq(product(C,inverse(j),A),true,product(C,
% 258.91/258.72 inverse(h),B),true),true)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 592
% 258.91/258.72 Current number of ordered equations: 1
% 258.91/258.72 Current number of rules: 3704
% 258.91/258.72 New rule produced :
% 258.91/258.72 [5843]
% 258.91/258.72 ifeq(product(inverse(h),A,B),true,ifeq(product(k,A,C),true,product(inverse(j),C,B),true),true)
% 258.91/258.72 -> true
% 258.91/258.72 Current number of equations to process: 592
% 258.91/258.72 Current number of ordered equations: 0
% 258.91/258.72 Current number of rules: 3705
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5844]
% 260.07/259.81 ifeq(product(k,A,B),true,ifeq(product(inverse(j),B,C),true,product(inverse(h),A,C),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 589
% 260.07/259.81 Current number of ordered equations: 2
% 260.07/259.81 Current number of rules: 3706
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5845]
% 260.07/259.81 ifeq(product(A,inverse(h),B),true,ifeq(product(A,inverse(j),C),true,product(C,k,B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 589
% 260.07/259.81 Current number of ordered equations: 1
% 260.07/259.81 Current number of rules: 3707
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5846]
% 260.07/259.81 ifeq(product(A,B,k),true,ifeq(product(inverse(j),A,C),true,product(C,B,
% 260.07/259.81 inverse(h)),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 589
% 260.07/259.81 Current number of ordered equations: 0
% 260.07/259.81 Current number of rules: 3708
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5847]
% 260.07/259.81 ifeq(product(A,j,B),true,ifeq(product(C,A,inverse(c)),true,product(C,B,
% 260.07/259.81 inverse(a)),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 580
% 260.07/259.81 Current number of ordered equations: 2
% 260.07/259.81 Current number of rules: 3709
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5848]
% 260.07/259.81 ifeq(product(A,j,B),true,ifeq(product(C,inverse(c),A),true,product(C,
% 260.07/259.81 inverse(a),B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 580
% 260.07/259.81 Current number of ordered equations: 1
% 260.07/259.81 Current number of rules: 3710
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5849]
% 260.07/259.81 ifeq(product(inverse(a),A,B),true,ifeq(product(j,A,C),true,product(inverse(c),C,B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 580
% 260.07/259.81 Current number of ordered equations: 0
% 260.07/259.81 Current number of rules: 3711
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5850]
% 260.07/259.81 ifeq(product(A,inverse(a),B),true,ifeq(product(A,inverse(c),C),true,product(C,j,B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 577
% 260.07/259.81 Current number of ordered equations: 2
% 260.07/259.81 Current number of rules: 3712
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5851]
% 260.07/259.81 ifeq(product(j,A,B),true,ifeq(product(inverse(c),B,C),true,product(inverse(a),A,C),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 577
% 260.07/259.81 Current number of ordered equations: 1
% 260.07/259.81 Current number of rules: 3713
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5852]
% 260.07/259.81 ifeq(product(A,B,j),true,ifeq(product(inverse(c),A,C),true,product(C,B,
% 260.07/259.81 inverse(a)),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 577
% 260.07/259.81 Current number of ordered equations: 0
% 260.07/259.81 Current number of rules: 3714
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5853]
% 260.07/259.81 ifeq(product(A,h,B),true,ifeq(product(C,A,inverse(j)),true,product(C,B,
% 260.07/259.81 inverse(b)),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 574
% 260.07/259.81 Current number of ordered equations: 2
% 260.07/259.81 Current number of rules: 3715
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5854]
% 260.07/259.81 ifeq(product(A,h,B),true,ifeq(product(C,inverse(j),A),true,product(C,
% 260.07/259.81 inverse(b),B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 574
% 260.07/259.81 Current number of ordered equations: 1
% 260.07/259.81 Current number of rules: 3716
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5855]
% 260.07/259.81 ifeq(product(inverse(b),A,B),true,ifeq(product(h,A,C),true,product(inverse(j),C,B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 574
% 260.07/259.81 Current number of ordered equations: 0
% 260.07/259.81 Current number of rules: 3717
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5856]
% 260.07/259.81 ifeq(product(h,A,B),true,ifeq(product(inverse(j),B,C),true,product(inverse(b),A,C),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 571
% 260.07/259.81 Current number of ordered equations: 2
% 260.07/259.81 Current number of rules: 3718
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5857]
% 260.07/259.81 ifeq(product(A,inverse(b),B),true,ifeq(product(A,inverse(j),C),true,product(C,h,B),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 571
% 260.07/259.81 Current number of ordered equations: 1
% 260.07/259.81 Current number of rules: 3719
% 260.07/259.81 New rule produced :
% 260.07/259.81 [5858]
% 260.07/259.81 ifeq(product(A,B,h),true,ifeq(product(inverse(j),A,C),true,product(C,B,
% 260.07/259.81 inverse(b)),true),true)
% 260.07/259.81 -> true
% 260.07/259.81 Current number of equations to process: 571
% 260.07/259.81 Current number of ordered equations: 0
% 260.07/259.81 Current number of rules: 3720
% 260.07/259.81 New rule produced :
% 261.01/260.72 [5859]
% 261.01/260.72 ifeq(product(multiply(inverse(j),multiply(k,A)),B,C),true,product(j,C,
% 261.01/260.72 multiply(k,
% 261.01/260.72 multiply(A,B))),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 564
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3721
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5860]
% 261.01/260.72 ifeq(product(multiply(k,A),B,C),true,product(j,multiply(inverse(j),multiply(k,
% 261.01/260.72 multiply(A,B))),C),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 563
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3722
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5861]
% 261.01/260.72 ifeq(product(j,multiply(inverse(j),multiply(k,multiply(A,B))),C),true,
% 261.01/260.72 product(multiply(k,A),B,C),true) -> true
% 261.01/260.72 Current number of equations to process: 562
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3723
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5862]
% 261.01/260.72 ifeq(product(multiply(A,k),B,C),true,product(multiply(A,j),multiply(inverse(j),
% 261.01/260.72 multiply(k,B)),C),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 561
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3724
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5863]
% 261.01/260.72 ifeq(product(multiply(A,j),multiply(inverse(j),multiply(k,B)),C),true,
% 261.01/260.72 product(multiply(A,k),B,C),true) -> true
% 261.01/260.72 Current number of equations to process: 560
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3725
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5864]
% 261.01/260.72 ifeq(product(inverse(a),A,B),true,ifeq(product(inverse(c),A,C),true,product(b,C,B),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 557
% 261.01/260.72 Current number of ordered equations: 2
% 261.01/260.72 Current number of rules: 3726
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5865]
% 261.01/260.72 ifeq(product(A,inverse(c),B),true,ifeq(product(C,A,b),true,product(C,B,
% 261.01/260.72 inverse(a)),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 557
% 261.01/260.72 Current number of ordered equations: 1
% 261.01/260.72 Current number of rules: 3727
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5866]
% 261.01/260.72 ifeq(product(A,inverse(c),B),true,ifeq(product(C,b,A),true,product(C,
% 261.01/260.72 inverse(a),B),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 557
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3728
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5867]
% 261.01/260.72 ifeq(product(A,B,inverse(c)),true,ifeq(product(b,A,C),true,product(C,B,
% 261.01/260.72 inverse(a)),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 554
% 261.01/260.72 Current number of ordered equations: 2
% 261.01/260.72 Current number of rules: 3729
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5868]
% 261.01/260.72 ifeq(product(A,inverse(a),B),true,ifeq(product(A,b,C),true,product(C,
% 261.01/260.72 inverse(c),B),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 554
% 261.01/260.72 Current number of ordered equations: 1
% 261.01/260.72 Current number of rules: 3730
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5869]
% 261.01/260.72 ifeq(product(inverse(c),A,B),true,ifeq(product(b,B,C),true,product(inverse(a),A,C),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 554
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3731
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5870]
% 261.01/260.72 ifeq(product(A,multiply(a,c),B),true,ifeq(product(C,A,a),true,product(C,B,b),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 551
% 261.01/260.72 Current number of ordered equations: 2
% 261.01/260.72 Current number of rules: 3732
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5871]
% 261.01/260.72 ifeq(product(A,multiply(a,c),B),true,ifeq(product(C,a,A),true,product(C,b,B),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 551
% 261.01/260.72 Current number of ordered equations: 1
% 261.01/260.72 Current number of rules: 3733
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5872]
% 261.01/260.72 ifeq(product(b,A,B),true,ifeq(product(multiply(a,c),A,C),true,product(a,C,B),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 551
% 261.01/260.72 Current number of ordered equations: 0
% 261.01/260.72 Current number of rules: 3734
% 261.01/260.72 New rule produced :
% 261.01/260.72 [5873]
% 261.01/260.72 ifeq(product(multiply(a,c),A,B),true,ifeq(product(a,B,C),true,product(b,A,C),true),true)
% 261.01/260.72 -> true
% 261.01/260.72 Current number of equations to process: 548
% 261.01/260.72 Current number of ordered equations: 2
% 262.02/261.79 Current number of rules: 3735
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5874]
% 262.02/261.79 ifeq(product(A,B,multiply(a,c)),true,ifeq(product(a,A,C),true,product(C,B,b),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 548
% 262.02/261.79 Current number of ordered equations: 1
% 262.02/261.79 Current number of rules: 3736
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5875]
% 262.02/261.79 ifeq(product(A,b,B),true,ifeq(product(A,a,C),true,product(C,multiply(a,c),B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 548
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3737
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5876]
% 262.02/261.79 ifeq(product(A,b,B),true,ifeq(product(C,A,j),true,product(C,B,multiply(k,j)),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 545
% 262.02/261.79 Current number of ordered equations: 2
% 262.02/261.79 Current number of rules: 3738
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5877]
% 262.02/261.79 ifeq(product(A,b,B),true,ifeq(product(C,j,A),true,product(C,multiply(k,j),B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 545
% 262.02/261.79 Current number of ordered equations: 1
% 262.02/261.79 Current number of rules: 3739
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5878]
% 262.02/261.79 ifeq(product(multiply(k,j),A,B),true,ifeq(product(b,A,C),true,product(j,C,B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 545
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3740
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5879]
% 262.02/261.79 ifeq(product(b,A,B),true,ifeq(product(j,B,C),true,product(multiply(k,j),A,C),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 542
% 262.02/261.79 Current number of ordered equations: 2
% 262.02/261.79 Current number of rules: 3741
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5880]
% 262.02/261.79 ifeq(product(A,multiply(k,j),B),true,ifeq(product(A,j,C),true,product(C,b,B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 542
% 262.02/261.79 Current number of ordered equations: 1
% 262.02/261.79 Current number of rules: 3742
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5881]
% 262.02/261.79 ifeq(product(A,B,b),true,ifeq(product(j,A,C),true,product(C,B,multiply(k,j)),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 542
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3743
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5882]
% 262.02/261.79 ifeq(product(multiply(j,A),B,C),true,product(multiply(b,A),B,multiply(
% 262.02/261.79 inverse(j),
% 262.02/261.79 multiply(k,C))),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 541
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3744
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5883]
% 262.02/261.79 ifeq(product(A,B,multiply(j,C)),true,product(multiply(inverse(j),multiply(k,A)),B,
% 262.02/261.79 multiply(b,C)),true) -> true
% 262.02/261.79 Current number of equations to process: 540
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3745
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5884]
% 262.02/261.79 ifeq(product(inverse(h),A,B),true,ifeq(product(inverse(j),A,C),true,product(b,C,B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 537
% 262.02/261.79 Current number of ordered equations: 2
% 262.02/261.79 Current number of rules: 3746
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5885]
% 262.02/261.79 ifeq(product(A,inverse(j),B),true,ifeq(product(C,A,b),true,product(C,B,
% 262.02/261.79 inverse(h)),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 537
% 262.02/261.79 Current number of ordered equations: 1
% 262.02/261.79 Current number of rules: 3747
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5886]
% 262.02/261.79 ifeq(product(A,inverse(j),B),true,ifeq(product(C,b,A),true,product(C,
% 262.02/261.79 inverse(h),B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 537
% 262.02/261.79 Current number of ordered equations: 0
% 262.02/261.79 Current number of rules: 3748
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5887]
% 262.02/261.79 ifeq(product(A,inverse(h),B),true,ifeq(product(A,b,C),true,product(C,
% 262.02/261.79 inverse(j),B),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 534
% 262.02/261.79 Current number of ordered equations: 2
% 262.02/261.79 Current number of rules: 3749
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5888]
% 262.02/261.79 ifeq(product(A,B,inverse(j)),true,ifeq(product(b,A,C),true,product(C,B,
% 262.02/261.79 inverse(h)),true),true)
% 262.02/261.79 -> true
% 262.02/261.79 Current number of equations to process: 534
% 262.02/261.79 Current number of ordered equations: 1
% 262.02/261.79 Current number of rules: 3750
% 262.02/261.79 New rule produced :
% 262.02/261.79 [5889]
% 262.02/261.79 ifeq(product(inverse(j),A,B),true,ifeq(product(b,B,C),true,product(inverse(h),A,C),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 534
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3751
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5890]
% 262.98/262.77 ifeq(product(j,A,B),true,product(multiply(C,b),A,multiply(C,multiply(
% 262.98/262.77 inverse(j),
% 262.98/262.77 multiply(k,B)))),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 533
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3752
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5891]
% 262.98/262.77 ifeq(product(A,B,j),true,product(multiply(C,multiply(inverse(j),multiply(k,A))),B,
% 262.98/262.77 multiply(C,b)),true) -> true
% 262.98/262.77 Current number of equations to process: 532
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3753
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5892]
% 262.98/262.77 ifeq(product(A,multiply(h,j),B),true,ifeq(product(C,A,h),true,product(C,B,b),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 529
% 262.98/262.77 Current number of ordered equations: 2
% 262.98/262.77 Current number of rules: 3754
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5893]
% 262.98/262.77 ifeq(product(A,multiply(h,j),B),true,ifeq(product(C,h,A),true,product(C,b,B),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 529
% 262.98/262.77 Current number of ordered equations: 1
% 262.98/262.77 Current number of rules: 3755
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5894]
% 262.98/262.77 ifeq(product(b,A,B),true,ifeq(product(multiply(h,j),A,C),true,product(h,C,B),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 529
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3756
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5895]
% 262.98/262.77 ifeq(product(multiply(h,j),A,B),true,ifeq(product(h,B,C),true,product(b,A,C),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 526
% 262.98/262.77 Current number of ordered equations: 2
% 262.98/262.77 Current number of rules: 3757
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5896]
% 262.98/262.77 ifeq(product(A,b,B),true,ifeq(product(A,h,C),true,product(C,multiply(h,j),B),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 526
% 262.98/262.77 Current number of ordered equations: 1
% 262.98/262.77 Current number of rules: 3758
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5897]
% 262.98/262.77 ifeq(product(A,B,multiply(h,j)),true,ifeq(product(h,A,C),true,product(C,B,b),true),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 526
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3759
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5898]
% 262.98/262.77 ifeq(product(multiply(A,B),multiply(C,multiply(inverse(multiply(B,C)),X)),Y),true,
% 262.98/262.77 product(A,X,Y),true) -> true
% 262.98/262.77 Current number of equations to process: 519
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3760
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5899]
% 262.98/262.77 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),X,Y),true,
% 262.98/262.77 product(B,Y,multiply(C,X)),true) -> true
% 262.98/262.77 Current number of equations to process: 517
% 262.98/262.77 Current number of ordered equations: 1
% 262.98/262.77 Current number of rules: 3761
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5900]
% 262.98/262.77 ifeq(product(A,B,C),true,product(A,X,multiply(C,multiply(Y,multiply(inverse(
% 262.98/262.77 multiply(B,Y)),X)))),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 517
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3762
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5901]
% 262.98/262.77 ifeq(product(A,B,C),true,product(A,multiply(B,multiply(X,multiply(inverse(
% 262.98/262.77 multiply(C,X)),Y))),Y),true)
% 262.98/262.77 -> true
% 262.98/262.77 Current number of equations to process: 515
% 262.98/262.77 Current number of ordered equations: 1
% 262.98/262.77 Current number of rules: 3763
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5902]
% 262.98/262.77 ifeq(product(A,B,C),true,product(X,multiply(Y,multiply(inverse(multiply(X,Y)),
% 262.98/262.77 multiply(A,B))),C),true) ->
% 262.98/262.77 true
% 262.98/262.77 Current number of equations to process: 515
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3764
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5903]
% 262.98/262.77 ifeq(product(A,multiply(B,multiply(inverse(multiply(A,B)),multiply(C,X))),Y),true,
% 262.98/262.77 product(C,X,Y),true) -> true
% 262.98/262.77 Current number of equations to process: 514
% 262.98/262.77 Current number of ordered equations: 0
% 262.98/262.77 Current number of rules: 3765
% 262.98/262.77 New rule produced :
% 262.98/262.77 [5904]
% 262.98/262.77 ifeq(product(multiply(A,multiply(inverse(multiply(B,A)),C)),X,Y),true,
% 262.98/262.77 product(C,X,multiply(B,Y)),true) -> true
% 263.80/263.60 Current number of equations to process: 512
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3766
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5905]
% 263.80/263.60 ifeq(product(A,B,C),true,product(C,multiply(X,multiply(inverse(multiply(B,X)),Y)),
% 263.80/263.60 multiply(A,Y)),true) -> true
% 263.80/263.60 Current number of equations to process: 512
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3767
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5906]
% 263.80/263.60 ifeq(product(A,B,C),true,product(multiply(A,X),multiply(Y,multiply(inverse(
% 263.80/263.60 multiply(X,Y)),B)),C),true)
% 263.80/263.60 -> true
% 263.80/263.60 Current number of equations to process: 510
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3768
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5907]
% 263.80/263.60 ifeq(product(A,B,multiply(C,multiply(inverse(multiply(X,C)),Y))),true,
% 263.80/263.60 product(multiply(X,A),B,Y),true) -> true
% 263.80/263.60 Current number of equations to process: 510
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3769
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5908]
% 263.80/263.60 ifeq(product(multiply(A,multiply(B,C)),multiply(inverse(C),X),Y),true,
% 263.80/263.60 product(A,multiply(B,X),Y),true) -> true
% 263.80/263.60 Current number of equations to process: 509
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3770
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5909]
% 263.80/263.60 ifeq(product(A,multiply(B,C),X),true,product(A,multiply(B,Y),multiply(X,
% 263.80/263.60 multiply(
% 263.80/263.60 inverse(C),Y))),true)
% 263.80/263.60 -> true
% 263.80/263.60 Current number of equations to process: 507
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3771
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5910]
% 263.80/263.60 ifeq(product(multiply(inverse(A),B),C,X),true,product(multiply(Y,A),X,
% 263.80/263.60 multiply(Y,multiply(B,C))),true)
% 263.80/263.60 -> true
% 263.80/263.60 Current number of equations to process: 507
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3772
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5911]
% 263.80/263.60 ifeq(product(multiply(A,B),C,X),true,product(multiply(A,Y),multiply(inverse(Y),
% 263.80/263.60 multiply(B,C)),X),true)
% 263.80/263.60 -> true
% 263.80/263.60 Rule
% 263.80/263.60 [5862]
% 263.80/263.60 ifeq(product(multiply(A,k),B,C),true,product(multiply(A,j),multiply(inverse(j),
% 263.80/263.60 multiply(k,B)),C),true)
% 263.80/263.60 -> true collapsed.
% 263.80/263.60 Current number of equations to process: 505
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3772
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5912]
% 263.80/263.60 ifeq(product(A,B,multiply(C,X)),true,product(A,multiply(B,multiply(inverse(X),Y)),
% 263.80/263.60 multiply(C,Y)),true) -> true
% 263.80/263.60 Current number of equations to process: 505
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3773
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5913]
% 263.80/263.60 ifeq(product(multiply(A,B),multiply(inverse(B),multiply(C,X)),Y),true,
% 263.80/263.60 product(multiply(A,C),X,Y),true) -> true
% 263.80/263.60 Rule
% 263.80/263.60 [5863]
% 263.80/263.60 ifeq(product(multiply(A,j),multiply(inverse(j),multiply(k,B)),C),true,
% 263.80/263.60 product(multiply(A,k),B,C),true) -> true collapsed.
% 263.80/263.60 Current number of equations to process: 504
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3773
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5914]
% 263.80/263.60 ifeq(product(A,multiply(B,C),X),true,product(X,multiply(inverse(C),Y),
% 263.80/263.60 multiply(A,multiply(B,Y))),true) -> true
% 263.80/263.60 Current number of equations to process: 502
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3774
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5915]
% 263.80/263.60 ifeq(product(multiply(inverse(A),B),C,X),true,product(multiply(Y,B),C,
% 263.80/263.60 multiply(Y,multiply(A,X))),true)
% 263.80/263.60 -> true
% 263.80/263.60 Current number of equations to process: 502
% 263.80/263.60 Current number of ordered equations: 0
% 263.80/263.60 Current number of rules: 3775
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5916]
% 263.80/263.60 ifeq(product(A,B,multiply(inverse(C),X)),true,product(multiply(Y,multiply(C,A)),B,
% 263.80/263.60 multiply(Y,X)),true) -> true
% 263.80/263.60 Current number of equations to process: 500
% 263.80/263.60 Current number of ordered equations: 1
% 263.80/263.60 Current number of rules: 3776
% 263.80/263.60 New rule produced :
% 263.80/263.60 [5917]
% 263.80/263.60 ifeq(product(A,multiply(B,C),X),true,product(multiply(A,multiply(B,Y)),
% 263.80/263.60 multiply(inverse(Y),C),X),true) -> true
% 265.41/265.13 Current number of equations to process: 500
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3777
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5918]
% 265.41/265.13 ifeq(product(multiply(A,multiply(B,inverse(C))),multiply(C,X),Y),true,
% 265.41/265.13 product(A,multiply(B,X),Y),true) -> true
% 265.41/265.13 Current number of equations to process: 499
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3778
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5919]
% 265.41/265.13 ifeq(product(A,multiply(B,inverse(C)),X),true,product(A,multiply(B,Y),
% 265.41/265.13 multiply(X,multiply(C,Y))),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 497
% 265.41/265.13 Current number of ordered equations: 1
% 265.41/265.13 Current number of rules: 3779
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5920]
% 265.41/265.13 ifeq(product(multiply(A,B),C,X),true,product(multiply(Y,inverse(A)),X,
% 265.41/265.13 multiply(Y,multiply(B,C))),true) -> true
% 265.41/265.13 Current number of equations to process: 497
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3780
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5921]
% 265.41/265.13 ifeq(product(multiply(A,B),C,X),true,product(multiply(A,inverse(Y)),multiply(Y,
% 265.41/265.13 multiply(B,C)),X),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 495
% 265.41/265.13 Current number of ordered equations: 1
% 265.41/265.13 Current number of rules: 3781
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5922]
% 265.41/265.13 ifeq(product(A,B,multiply(C,inverse(X))),true,product(A,multiply(B,multiply(X,Y)),
% 265.41/265.13 multiply(C,Y)),true) -> true
% 265.41/265.13 Current number of equations to process: 495
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3782
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5923]
% 265.41/265.13 ifeq(product(multiply(A,inverse(B)),multiply(B,multiply(C,X)),Y),true,
% 265.41/265.13 product(multiply(A,C),X,Y),true) -> true
% 265.41/265.13 Current number of equations to process: 494
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3783
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5924]
% 265.41/265.13 ifeq(product(A,multiply(B,inverse(C)),X),true,product(X,multiply(C,Y),
% 265.41/265.13 multiply(A,multiply(B,Y))),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 492
% 265.41/265.13 Current number of ordered equations: 1
% 265.41/265.13 Current number of rules: 3784
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5925]
% 265.41/265.13 ifeq(product(multiply(A,B),C,X),true,product(multiply(Y,B),C,multiply(Y,
% 265.41/265.13 multiply(
% 265.41/265.13 inverse(A),X))),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 492
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3785
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5926]
% 265.41/265.13 ifeq(product(A,B,multiply(C,X)),true,product(multiply(Y,multiply(inverse(C),A)),B,
% 265.41/265.13 multiply(Y,X)),true) -> true
% 265.41/265.13 Current number of equations to process: 490
% 265.41/265.13 Current number of ordered equations: 1
% 265.41/265.13 Current number of rules: 3786
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5927]
% 265.41/265.13 ifeq(product(A,multiply(B,C),X),true,product(multiply(A,multiply(B,inverse(Y))),
% 265.41/265.13 multiply(Y,C),X),true) -> true
% 265.41/265.13 Current number of equations to process: 490
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3787
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5928]
% 265.41/265.13 ifeq(product(k,multiply(h,A),B),true,product(inverse(j),B,A),true) -> true
% 265.41/265.13 Current number of equations to process: 490
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3788
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5929] ifeq(product(A,multiply(A,B),C),true,product(A,C,B),true) -> true
% 265.41/265.13 Current number of equations to process: 491
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3789
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5930]
% 265.41/265.13 ifeq(product(A,multiply(B,A),C),true,product(B,C,inverse(multiply(B,A))),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 492
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3790
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5931]
% 265.41/265.13 ifeq(product(multiply(inverse(A),B),multiply(inverse(B),C),X),true,product(A,X,C),true)
% 265.41/265.13 -> true
% 265.41/265.13 Current number of equations to process: 491
% 265.41/265.13 Current number of ordered equations: 0
% 265.41/265.13 Current number of rules: 3791
% 265.41/265.13 New rule produced :
% 265.41/265.13 [5932]
% 265.41/265.13 ifeq(product(multiply(A,B),multiply(inverse(B),C),X),true,product(inverse(A),X,C),true)
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3792
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5933]
% 267.88/267.62 ifeq(product(inverse(A),multiply(inverse(A),B),C),true,product(A,B,C),true)
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3793
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5934]
% 267.88/267.62 product(j,A,multiply(inverse(j),multiply(k,multiply(inverse(multiply(j,k)),A))))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3794
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5935] product(h,A,multiply(b,multiply(inverse(multiply(h,j)),A))) -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3795
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5936] product(a,A,multiply(b,multiply(inverse(multiply(a,c)),A))) -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3796
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5937]
% 267.88/267.62 product(h,A,multiply(k,multiply(inverse(multiply(b,inverse(h))),A))) -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3797
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5938]
% 267.88/267.62 product(multiply(h,inverse(a)),A,multiply(j,multiply(inverse(c),A))) -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3798
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5939]
% 267.88/267.62 product(multiply(A,inverse(a)),B,multiply(A,multiply(b,multiply(inverse(c),B))))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3799
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5940]
% 267.88/267.62 product(multiply(a,inverse(h)),A,multiply(c,multiply(inverse(j),A))) -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3800
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5941]
% 267.88/267.62 product(multiply(A,inverse(h)),B,multiply(A,multiply(b,multiply(inverse(j),B))))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 490
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3801
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5942] ifeq(product(A,B,B),true,product(A,C,C),true) -> true
% 267.88/267.62 Rule
% 267.88/267.62 [156] ifeq(product(A,identity,identity),true,product(A,B,B),true) -> true
% 267.88/267.62 collapsed.
% 267.88/267.62 Rule [312] ifeq(product(A,a,a),true,product(A,c,c),true) -> true collapsed.
% 267.88/267.62 Rule [331] ifeq(product(A,h,h),true,product(A,j,j),true) -> true collapsed.
% 267.88/267.62 Rule [371] ifeq(product(A,j,j),true,product(A,k,k),true) -> true collapsed.
% 267.88/267.62 Rule
% 267.88/267.62 [390] ifeq(product(A,B,B),true,product(A,identity,identity),true) -> true
% 267.88/267.62 collapsed.
% 267.88/267.62 Rule [2286] ifeq(product(A,c,c),true,product(A,j,j),true) -> true collapsed.
% 267.88/267.62 Rule [2287] ifeq(product(A,j,j),true,product(A,h,h),true) -> true collapsed.
% 267.88/267.62 Rule
% 267.88/267.62 [3660]
% 267.88/267.62 ifeq(product(A,inverse(a),inverse(a)),true,product(A,b,b),true) -> true
% 267.88/267.62 collapsed.
% 267.88/267.62 Rule
% 267.88/267.62 [4043]
% 267.88/267.62 ifeq(product(A,inverse(h),inverse(h)),true,product(A,b,b),true) -> true
% 267.88/267.62 collapsed.
% 267.88/267.62 Rule
% 267.88/267.62 [4321]
% 267.88/267.62 ifeq(product(A,inverse(j),inverse(j)),true,product(A,inverse(h),inverse(h)),true)
% 267.88/267.62 -> true collapsed.
% 267.88/267.62 Current number of equations to process: 491
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3792
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5943]
% 267.88/267.62 product(a,A,multiply(B,multiply(inverse(multiply(b,multiply(inverse(c),B))),A)))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 499
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3793
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5944]
% 267.88/267.62 product(h,A,multiply(B,multiply(inverse(multiply(b,multiply(inverse(j),B))),A)))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 498
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3794
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5945]
% 267.88/267.62 product(c,A,multiply(a,multiply(B,multiply(inverse(multiply(inverse(b),B)),A))))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 497
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3795
% 267.88/267.62 New rule produced :
% 267.88/267.62 [5946]
% 267.88/267.62 product(multiply(a,A),B,multiply(c,multiply(inverse(multiply(inverse(A),b)),B)))
% 267.88/267.62 -> true
% 267.88/267.62 Current number of equations to process: 496
% 267.88/267.62 Current number of ordered equations: 0
% 267.88/267.62 Current number of rules: 3796
% 267.88/267.62 New rule produced :
% 269.61/269.39 [5947]
% 269.61/269.39 product(j,A,multiply(h,multiply(B,multiply(inverse(multiply(inverse(b),B)),A))))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 495
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3797
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5948]
% 269.61/269.39 product(multiply(h,A),B,multiply(j,multiply(inverse(multiply(inverse(A),b)),B)))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 494
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3798
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5949]
% 269.61/269.39 product(multiply(j,A),B,multiply(k,multiply(inverse(multiply(inverse(A),
% 269.61/269.39 inverse(h))),B))) -> true
% 269.61/269.39 Current number of equations to process: 493
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3799
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5950]
% 269.61/269.39 product(k,A,multiply(j,multiply(B,multiply(inverse(multiply(h,B)),A)))) ->
% 269.61/269.39 true
% 269.61/269.39 Current number of equations to process: 496
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3800
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5951]
% 269.61/269.39 product(multiply(a,inverse(A)),B,multiply(c,multiply(inverse(multiply(A,b)),B)))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 496
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3801
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5952]
% 269.61/269.39 product(multiply(h,inverse(A)),B,multiply(j,multiply(inverse(multiply(A,b)),B)))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 495
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3802
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5953]
% 269.61/269.39 product(multiply(j,inverse(A)),B,multiply(k,multiply(inverse(multiply(A,
% 269.61/269.39 inverse(h))),B)))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 494
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3803
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5954]
% 269.61/269.39 product(A,B,multiply(C,multiply(inverse(multiply(X,multiply(inverse(multiply(A,X)),C))),B)))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 493
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3804
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5955]
% 269.61/269.39 product(multiply(A,B),C,multiply(A,multiply(X,multiply(inverse(multiply(
% 269.61/269.39 inverse(B),X)),C))))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 492
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3805
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5956]
% 269.61/269.39 product(multiply(A,inverse(B)),C,multiply(A,multiply(X,multiply(inverse(
% 269.61/269.39 multiply(B,X)),C))))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 491
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3806
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5957]
% 269.61/269.39 ifeq(product(A,B,multiply(inverse(B),C)),true,product(A,C,inverse(multiply(
% 269.61/269.39 inverse(B),C))),true)
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 490
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3807
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5958]
% 269.61/269.39 ifeq(product(multiply(inverse(A),inverse(a)),c,B),true,product(A,B,b),true)
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 491
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3808
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5959]
% 269.61/269.39 product(A,B,multiply(C,inverse(multiply(inverse(B),multiply(inverse(A),C)))))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 493
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3809
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5960]
% 269.61/269.39 ifeq(product(A,B,C),true,product(A,C,multiply(inverse(A),B)),true) -> true
% 269.61/269.39 Current number of equations to process: 492
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3810
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5961]
% 269.61/269.39 ifeq(product(multiply(inverse(A),B),B,C),true,product(A,C,inverse(B)),true)
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 491
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3811
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5962]
% 269.61/269.39 product(A,inverse(B),multiply(C,inverse(multiply(B,multiply(inverse(A),C)))))
% 269.61/269.39 -> true
% 269.61/269.39 Current number of equations to process: 492
% 269.61/269.39 Current number of ordered equations: 0
% 269.61/269.39 Current number of rules: 3812
% 269.61/269.39 New rule produced :
% 269.61/269.39 [5963]
% 269.61/269.39 product(multiply(A,a),multiply(b,multiply(inverse(multiply(A,c)),B)),B) ->
% 270.91/270.63 true
% 270.91/270.63 Current number of equations to process: 497
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3813
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5964]
% 270.91/270.63 product(multiply(A,h),multiply(b,multiply(inverse(multiply(A,j)),B)),B) ->
% 270.91/270.63 true
% 270.91/270.63 Current number of equations to process: 496
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3814
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5965]
% 270.91/270.63 product(multiply(A,inverse(j)),multiply(k,multiply(inverse(multiply(A,
% 270.91/270.63 inverse(h))),B)),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 495
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3815
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5966]
% 270.91/270.63 product(inverse(h),multiply(A,multiply(inverse(multiply(inverse(j),multiply(k,A))),B)),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 494
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3816
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5967]
% 270.91/270.63 product(multiply(A,B),multiply(C,multiply(inverse(multiply(A,multiply(B,C))),X)),X)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 493
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3817
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5968]
% 270.91/270.63 ifeq(product(multiply(inverse(A),inverse(j)),k,B),true,product(A,B,inverse(h)),true)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 492
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3818
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5969]
% 270.91/270.63 product(multiply(A,j),multiply(inverse(j),multiply(k,multiply(inverse(
% 270.91/270.63 multiply(A,k)),B))),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 491
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3819
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5970]
% 270.91/270.63 ifeq(product(multiply(inverse(A),inverse(B)),multiply(B,C),X),true,product(A,X,C),true)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 490
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3820
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5971]
% 270.91/270.63 product(multiply(h,inverse(a)),multiply(c,multiply(inverse(j),A)),A) -> true
% 270.91/270.63 Current number of equations to process: 490
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3821
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5972]
% 270.91/270.63 product(multiply(A,inverse(a)),multiply(c,multiply(inverse(multiply(A,b)),B)),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 490
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3822
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5973] product(j,multiply(b,multiply(inverse(multiply(k,j)),A)),A) -> true
% 270.91/270.63 Current number of equations to process: 490
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3823
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5974]
% 270.91/270.63 product(multiply(a,inverse(h)),multiply(j,multiply(inverse(c),A)),A) -> true
% 270.91/270.63 Current number of equations to process: 491
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3824
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5975]
% 270.91/270.63 product(inverse(h),multiply(k,multiply(inverse(multiply(b,inverse(h))),A)),A)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 491
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3825
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5976]
% 270.91/270.63 product(multiply(A,inverse(h)),multiply(j,multiply(inverse(multiply(A,b)),B)),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 490
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3826
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5977]
% 270.91/270.63 product(A,multiply(inverse(multiply(inverse(B),A)),multiply(inverse(B),C)),C)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 493
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3827
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5978]
% 270.91/270.63 product(multiply(a,A),multiply(inverse(A),multiply(b,multiply(inverse(c),B))),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 493
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3828
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5979]
% 270.91/270.63 product(multiply(h,A),multiply(inverse(A),multiply(b,multiply(inverse(j),B))),B)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 492
% 270.91/270.63 Current number of ordered equations: 0
% 270.91/270.63 Current number of rules: 3829
% 270.91/270.63 New rule produced :
% 270.91/270.63 [5980]
% 270.91/270.63 product(inverse(a),multiply(inverse(b),multiply(inverse(multiply(inverse(c),h)),A)),A)
% 270.91/270.63 -> true
% 270.91/270.63 Current number of equations to process: 492
% 270.91/270.63 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3830
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5981]
% 272.72/272.46 product(multiply(a,inverse(A)),multiply(A,multiply(b,multiply(inverse(c),B))),B)
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 494
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3831
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5982]
% 272.72/272.46 product(multiply(h,inverse(A)),multiply(A,multiply(b,multiply(inverse(j),B))),B)
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 493
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3832
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5983]
% 272.72/272.46 product(inverse(h),multiply(inverse(multiply(j,k)),A),multiply(j,A)) -> true
% 272.72/272.46 Current number of equations to process: 493
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3833
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5984]
% 272.72/272.46 product(identity,multiply(inverse(k),A),multiply(h,multiply(inverse(j),A)))
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 494
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3834
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5985] product(b,multiply(inverse(multiply(h,j)),A),multiply(h,A)) -> true
% 272.72/272.46 Current number of equations to process: 494
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3835
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5986] product(b,multiply(inverse(multiply(a,c)),A),multiply(a,A)) -> true
% 272.72/272.46 Current number of equations to process: 494
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3836
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5987]
% 272.72/272.46 product(identity,multiply(inverse(c),A),multiply(inverse(b),multiply(
% 272.72/272.46 inverse(a),A)))
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 496
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3837
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5988]
% 272.72/272.46 product(multiply(j,A),multiply(inverse(multiply(b,A)),B),multiply(h,B)) ->
% 272.72/272.46 true
% 272.72/272.46 Current number of equations to process: 495
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3838
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5989]
% 272.72/272.46 product(multiply(c,A),multiply(inverse(multiply(b,A)),B),multiply(a,B)) ->
% 272.72/272.46 true
% 272.72/272.46 Current number of equations to process: 494
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3839
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5990]
% 272.72/272.46 product(multiply(A,inverse(h)),multiply(inverse(k),B),multiply(A,multiply(
% 272.72/272.46 inverse(j),B)))
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 493
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3840
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5991]
% 272.72/272.46 product(multiply(A,B),multiply(inverse(B),multiply(C,multiply(inverse(
% 272.72/272.46 multiply(A,C)),X))),X)
% 272.72/272.46 -> true
% 272.72/272.46 Rule
% 272.72/272.46 [5969]
% 272.72/272.46 product(multiply(A,j),multiply(inverse(j),multiply(k,multiply(inverse(
% 272.72/272.46 multiply(A,k)),B))),B)
% 272.72/272.46 -> true collapsed.
% 272.72/272.46 Current number of equations to process: 492
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3840
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5992]
% 272.72/272.46 product(multiply(A,inverse(B)),multiply(B,multiply(C,multiply(inverse(
% 272.72/272.46 multiply(A,C)),X))),X)
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 491
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3841
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5993]
% 272.72/272.46 ifeq(product(A,multiply(inverse(B),C),B),true,product(A,inverse(multiply(
% 272.72/272.46 inverse(B),C)),C),true)
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 490
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3842
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5994]
% 272.72/272.46 product(k,multiply(inverse(multiply(b,inverse(h))),A),multiply(h,A)) -> true
% 272.72/272.46 Current number of equations to process: 490
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3843
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5995]
% 272.72/272.46 product(j,multiply(inverse(c),A),multiply(h,multiply(inverse(a),A))) -> true
% 272.72/272.46 Current number of equations to process: 492
% 272.72/272.46 Current number of ordered equations: 0
% 272.72/272.46 Current number of rules: 3844
% 272.72/272.46 New rule produced :
% 272.72/272.46 [5996]
% 272.72/272.46 product(multiply(b,A),multiply(inverse(multiply(c,A)),B),multiply(inverse(a),B))
% 272.72/272.46 -> true
% 272.72/272.46 Current number of equations to process: 492
% 272.72/272.46 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3845
% 273.91/273.64 New rule produced :
% 273.91/273.64 [5997]
% 273.91/273.64 product(multiply(A,b),multiply(inverse(c),B),multiply(A,multiply(inverse(a),B)))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 491
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3846
% 273.91/273.64 New rule produced :
% 273.91/273.64 [5998] product(multiply(k,j),multiply(inverse(b),A),multiply(j,A)) -> true
% 273.91/273.64 Current number of equations to process: 491
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3847
% 273.91/273.64 New rule produced :
% 273.91/273.64 [5999]
% 273.91/273.64 product(c,multiply(inverse(j),A),multiply(a,multiply(inverse(j),multiply(k,A))))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 495
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3848
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6000]
% 273.91/273.64 ifeq(product(inverse(a),A,B),true,product(B,multiply(inverse(A),c),b),true)
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 495
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3849
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6001]
% 273.91/273.64 product(multiply(b,inverse(h)),multiply(inverse(k),A),multiply(inverse(j),
% 273.91/273.64 multiply(k,A))) -> true
% 273.91/273.64 Current number of equations to process: 494
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3850
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6002]
% 273.91/273.64 product(identity,multiply(inverse(j),A),multiply(inverse(b),multiply(
% 273.91/273.64 inverse(j),
% 273.91/273.64 multiply(k,A))))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 493
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3851
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6003]
% 273.91/273.64 product(identity,multiply(inverse(multiply(inverse(b),inverse(a))),A),
% 273.91/273.64 multiply(c,A)) -> true
% 273.91/273.64 Current number of equations to process: 505
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3852
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6004]
% 273.91/273.64 product(identity,multiply(inverse(multiply(inverse(b),inverse(h))),A),
% 273.91/273.64 multiply(j,A)) -> true
% 273.91/273.64 Current number of equations to process: 504
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3853
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6005]
% 273.91/273.64 product(A,multiply(inverse(multiply(b,multiply(inverse(c),A))),B),multiply(a,B))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 505
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3854
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6006]
% 273.91/273.64 product(A,multiply(inverse(multiply(b,multiply(inverse(j),A))),B),multiply(h,B))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 504
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3855
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6007]
% 273.91/273.64 product(multiply(a,A),multiply(inverse(multiply(inverse(b),A)),B),multiply(c,B))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 503
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3856
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6008]
% 273.91/273.64 product(c,multiply(inverse(multiply(inverse(A),b)),B),multiply(a,multiply(A,B)))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 502
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3857
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6009]
% 273.91/273.64 product(multiply(h,A),multiply(inverse(multiply(inverse(b),A)),B),multiply(j,B))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 501
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3858
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6010]
% 273.91/273.64 product(j,multiply(inverse(multiply(inverse(A),b)),B),multiply(h,multiply(A,B)))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 500
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3859
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6011]
% 273.91/273.64 ifeq(product(A,B,C),true,product(C,multiply(inverse(B),A),inverse(A)),true)
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 499
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3860
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6012]
% 273.91/273.64 product(k,multiply(inverse(multiply(inverse(A),inverse(h))),B),multiply(j,
% 273.91/273.64 multiply(A,B)))
% 273.91/273.64 -> true
% 273.91/273.64 Current number of equations to process: 498
% 273.91/273.64 Current number of ordered equations: 0
% 273.91/273.64 Current number of rules: 3861
% 273.91/273.64 New rule produced :
% 273.91/273.64 [6013]
% 273.91/273.64 product(identity,multiply(inverse(multiply(inverse(A),inverse(B))),C),
% 273.91/273.64 multiply(B,multiply(A,C))) -> true
% 275.09/274.80 Current number of equations to process: 497
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3862
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6014]
% 275.09/274.80 product(identity,multiply(inverse(multiply(inverse(A),B)),C),multiply(
% 275.09/274.80 inverse(B),
% 275.09/274.80 multiply(A,C)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 496
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3863
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6015]
% 275.09/274.80 product(identity,multiply(inverse(multiply(h,inverse(j))),A),multiply(k,A))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 500
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3864
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6016]
% 275.09/274.80 product(multiply(j,A),multiply(inverse(multiply(h,A)),B),multiply(k,B)) ->
% 275.09/274.80 true
% 275.09/274.80 Current number of equations to process: 502
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3865
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6017]
% 275.09/274.80 product(c,multiply(inverse(multiply(A,b)),B),multiply(a,multiply(inverse(A),B)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 502
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3866
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6018]
% 275.09/274.80 product(j,multiply(inverse(multiply(A,b)),B),multiply(h,multiply(inverse(A),B)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 501
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3867
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6019]
% 275.09/274.80 product(k,multiply(inverse(multiply(A,inverse(h))),B),multiply(j,multiply(
% 275.09/274.80 inverse(A),B)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 500
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3868
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6020]
% 275.09/274.80 product(identity,multiply(inverse(multiply(A,inverse(B))),C),multiply(B,
% 275.09/274.80 multiply(
% 275.09/274.80 inverse(A),C)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 499
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3869
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6021]
% 275.09/274.80 product(identity,multiply(inverse(multiply(A,B)),C),multiply(inverse(B),
% 275.09/274.80 multiply(inverse(A),C)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 498
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3870
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6022]
% 275.09/274.80 product(multiply(b,A),multiply(inverse(multiply(j,A)),B),multiply(inverse(j),
% 275.09/274.80 multiply(k,B))) ->
% 275.09/274.80 true
% 275.09/274.80 Current number of equations to process: 497
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3871
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6023]
% 275.09/274.80 product(multiply(A,b),multiply(inverse(j),B),multiply(A,multiply(inverse(j),
% 275.09/274.80 multiply(k,B)))) ->
% 275.09/274.80 true
% 275.09/274.80 Current number of equations to process: 496
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3872
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6024]
% 275.09/274.80 ifeq(product(inverse(j),A,B),true,product(B,multiply(inverse(A),k),inverse(h)),true)
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 495
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3873
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6025]
% 275.09/274.80 product(A,multiply(inverse(multiply(B,multiply(inverse(multiply(C,B)),A))),X),
% 275.09/274.80 multiply(C,X)) -> true
% 275.09/274.80 Current number of equations to process: 494
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3874
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6026]
% 275.09/274.80 product(multiply(A,B),multiply(inverse(multiply(inverse(C),B)),X),multiply(A,
% 275.09/274.80 multiply(C,X)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 493
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3875
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6027]
% 275.09/274.80 product(multiply(A,B),multiply(inverse(multiply(C,B)),X),multiply(A,multiply(
% 275.09/274.80 inverse(C),X)))
% 275.09/274.80 -> true
% 275.09/274.80 Current number of equations to process: 492
% 275.09/274.80 Current number of ordered equations: 0
% 275.09/274.80 Current number of rules: 3876
% 275.09/274.80 New rule produced :
% 275.09/274.80 [6028]
% 275.09/274.80 ifeq(product(A,B,C),true,product(C,multiply(inverse(B),multiply(inverse(A),X)),X),true)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 491
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3877
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6029]
% 276.92/276.68 ifeq(product(inverse(A),B,C),true,product(C,multiply(inverse(B),multiply(A,X)),X),true)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 490
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3878
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6030]
% 276.92/276.68 product(A,inverse(multiply(inverse(B),multiply(inverse(C),A))),multiply(C,B))
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3879
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6031]
% 276.92/276.68 ifeq(product(multiply(inverse(A),B),C,A),true,product(B,C,inverse(A)),true)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 491
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3880
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6032]
% 276.92/276.68 product(A,inverse(multiply(B,multiply(inverse(C),A))),multiply(C,inverse(B)))
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 491
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3881
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6033]
% 276.92/276.68 ifeq(product(multiply(inverse(A),B),C,multiply(inverse(A),X)),true,product(B,C,X),true)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 490
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3882
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6034]
% 276.92/276.68 product(multiply(A,B),inverse(multiply(inverse(multiply(inverse(A),C)),B)),C)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 493
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3883
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6035]
% 276.92/276.68 product(multiply(A,a),multiply(b,multiply(inverse(c),multiply(inverse(A),B))),B)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 493
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3884
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6036]
% 276.92/276.68 product(multiply(A,h),multiply(b,multiply(inverse(j),multiply(inverse(A),B))),B)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3885
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6037]
% 276.92/276.68 ifeq(product(A,B,multiply(inverse(A),C)),true,product(inverse(A),B,C),true)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 491
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3886
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6038]
% 276.92/276.68 product(multiply(j,A),multiply(inverse(A),multiply(j,k)),inverse(h)) -> true
% 276.92/276.68 Current number of equations to process: 491
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3887
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6039]
% 276.92/276.68 product(multiply(h,multiply(inverse(j),A)),multiply(inverse(A),k),identity)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3888
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6040] product(multiply(h,A),multiply(inverse(A),multiply(h,j)),b) -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3889
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6041]
% 276.92/276.68 product(multiply(b,A),multiply(inverse(A),inverse(j)),inverse(h)) -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3890
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6042] product(multiply(a,A),multiply(inverse(A),multiply(a,c)),b) -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3891
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6043]
% 276.92/276.68 product(multiply(b,A),multiply(inverse(A),inverse(c)),inverse(a)) -> true
% 276.92/276.68 Current number of equations to process: 492
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3892
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6044] product(multiply(k,A),multiply(inverse(A),h),j) -> true
% 276.92/276.68 Current number of equations to process: 493
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3893
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6045] product(multiply(c,A),multiply(inverse(A),inverse(b)),a) -> true
% 276.92/276.68 Current number of equations to process: 493
% 276.92/276.68 Current number of ordered equations: 0
% 276.92/276.68 Current number of rules: 3894
% 276.92/276.68 New rule produced :
% 276.92/276.68 [6046]
% 276.92/276.68 product(multiply(inverse(b),multiply(inverse(a),A)),multiply(inverse(A),c),identity)
% 276.92/276.68 -> true
% 276.92/276.68 Current number of equations to process: 492
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3895
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6047]
% 278.37/278.11 product(multiply(A,multiply(inverse(j),B)),multiply(inverse(B),k),multiply(A,
% 278.37/278.11 inverse(h)))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 491
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3896
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6048]
% 278.37/278.11 product(multiply(A,B),multiply(C,multiply(inverse(multiply(B,C)),multiply(
% 278.37/278.11 inverse(A),X))),X)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 490
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3897
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6049]
% 278.37/278.11 product(multiply(h,multiply(inverse(a),A)),multiply(inverse(A),c),j) -> true
% 278.37/278.11 Current number of equations to process: 491
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3898
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6050]
% 278.37/278.11 product(multiply(inverse(a),A),multiply(inverse(A),multiply(c,B)),multiply(b,B))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 491
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3899
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6051]
% 278.37/278.11 product(multiply(A,multiply(inverse(a),B)),multiply(inverse(B),c),multiply(A,b))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 490
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3900
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6052] product(multiply(j,A),multiply(inverse(A),b),multiply(k,j)) -> true
% 278.37/278.11 Current number of equations to process: 490
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3901
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6053]
% 278.37/278.11 product(multiply(a,multiply(inverse(j),multiply(k,A))),multiply(inverse(A),j),c)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 494
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3902
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6054]
% 278.37/278.11 product(multiply(inverse(j),multiply(k,A)),multiply(inverse(A),k),multiply(b,
% 278.37/278.11 inverse(h)))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 493
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3903
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6055]
% 278.37/278.11 product(multiply(inverse(b),multiply(inverse(j),multiply(k,A))),multiply(
% 278.37/278.11 inverse(A),j),identity)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 492
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3904
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6056]
% 278.37/278.11 product(multiply(A,B),multiply(inverse(B),inverse(multiply(inverse(C),A))),C)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 502
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3905
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6057]
% 278.37/278.11 product(multiply(c,A),multiply(inverse(A),multiply(inverse(b),inverse(a))),identity)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 501
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3906
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6058]
% 278.37/278.11 product(multiply(j,A),multiply(inverse(A),multiply(inverse(b),inverse(h))),identity)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 500
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3907
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6059]
% 278.37/278.11 product(multiply(c,A),multiply(inverse(A),multiply(inverse(b),B)),multiply(a,B))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 500
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3908
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6060]
% 278.37/278.11 product(multiply(a,multiply(A,B)),multiply(inverse(B),multiply(inverse(A),b)),c)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 499
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3909
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6061]
% 278.37/278.11 product(multiply(j,A),multiply(inverse(A),multiply(inverse(b),B)),multiply(h,B))
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 498
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3910
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6062]
% 278.37/278.11 product(multiply(h,multiply(A,B)),multiply(inverse(B),multiply(inverse(A),b)),j)
% 278.37/278.11 -> true
% 278.37/278.11 Current number of equations to process: 497
% 278.37/278.11 Current number of ordered equations: 0
% 278.37/278.11 Current number of rules: 3911
% 278.37/278.11 New rule produced :
% 278.37/278.11 [6063]
% 278.37/278.11 ifeq(product(A,B,C),true,product(inverse(A),multiply(inverse(A),B),C),true)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 496
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3912
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6064]
% 279.58/279.34 product(multiply(j,multiply(A,B)),multiply(inverse(B),multiply(inverse(A),
% 279.58/279.34 inverse(h))),k) -> true
% 279.58/279.34 Current number of equations to process: 495
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3913
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6065]
% 279.58/279.34 product(multiply(A,multiply(B,C)),multiply(inverse(C),multiply(inverse(B),
% 279.58/279.34 inverse(A))),identity)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 494
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3914
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6066]
% 279.58/279.34 product(multiply(inverse(A),multiply(B,C)),multiply(inverse(C),multiply(
% 279.58/279.34 inverse(B),A)),identity)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 493
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3915
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6067]
% 279.58/279.34 product(multiply(inverse(a),A),multiply(inverse(A),inverse(b)),multiply(
% 279.58/279.34 inverse(c),h))
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 493
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3916
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6068]
% 279.58/279.34 product(multiply(k,A),multiply(inverse(A),multiply(h,inverse(j))),identity)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 497
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3917
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6069]
% 279.58/279.34 product(multiply(A,B),multiply(inverse(B),inverse(multiply(C,A))),inverse(C))
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 499
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3918
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6070]
% 279.58/279.34 product(multiply(k,A),multiply(inverse(A),multiply(h,B)),multiply(j,B)) ->
% 279.58/279.34 true
% 279.58/279.34 Current number of equations to process: 498
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3919
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6071]
% 279.58/279.34 product(multiply(a,multiply(inverse(A),B)),multiply(inverse(B),multiply(A,b)),c)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 498
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3920
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6072]
% 279.58/279.34 product(multiply(h,multiply(inverse(A),B)),multiply(inverse(B),multiply(A,b)),j)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 497
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3921
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6073]
% 279.58/279.34 product(multiply(j,multiply(inverse(A),B)),multiply(inverse(B),multiply(A,
% 279.58/279.34 inverse(h))),k)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 496
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3922
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6074]
% 279.58/279.34 product(multiply(A,multiply(inverse(B),C)),multiply(inverse(C),multiply(B,
% 279.58/279.34 inverse(A))),identity)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 495
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3923
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6075]
% 279.58/279.34 product(multiply(inverse(A),multiply(inverse(B),C)),multiply(inverse(C),
% 279.58/279.34 multiply(B,A)),identity)
% 279.58/279.34 -> true
% 279.58/279.34 Current number of equations to process: 494
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3924
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6076]
% 279.58/279.34 product(multiply(inverse(j),multiply(k,A)),multiply(inverse(A),multiply(j,B)),
% 279.58/279.34 multiply(b,B)) -> true
% 279.58/279.34 Current number of equations to process: 493
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3925
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6077]
% 279.58/279.34 product(multiply(A,multiply(inverse(j),multiply(k,B))),multiply(inverse(B),j),
% 279.58/279.34 multiply(A,b)) -> true
% 279.58/279.34 Current number of equations to process: 492
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3926
% 279.58/279.34 New rule produced :
% 279.58/279.34 [6078]
% 279.58/279.34 product(multiply(A,multiply(B,C)),multiply(inverse(C),multiply(inverse(B),X)),
% 279.58/279.34 multiply(A,X)) -> true
% 279.58/279.34 Current number of equations to process: 491
% 279.58/279.34 Current number of ordered equations: 0
% 279.58/279.34 Current number of rules: 3927
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6079]
% 282.92/282.65 product(multiply(A,multiply(inverse(B),C)),multiply(inverse(C),multiply(B,X)),
% 282.92/282.65 multiply(A,X)) -> true
% 282.92/282.65 Current number of equations to process: 490
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3928
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6080]
% 282.92/282.65 ifeq(product(multiply(A,inverse(B)),inverse(B),C),true,product(A,B,C),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 490
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3929
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6081]
% 282.92/282.65 ifeq(product(multiply(A,inverse(a)),c,B),true,product(inverse(A),B,b),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3930
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6082]
% 282.92/282.65 product(inverse(A),B,multiply(C,inverse(multiply(inverse(B),multiply(A,C)))))
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 493
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3931
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6083]
% 282.92/282.65 ifeq(product(multiply(A,B),B,C),true,product(inverse(A),C,inverse(B)),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 1
% 282.92/282.65 Current number of rules: 3932
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6084]
% 282.92/282.65 ifeq(product(inverse(A),B,C),true,product(inverse(A),C,multiply(A,B)),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3933
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6085]
% 282.92/282.65 product(inverse(A),inverse(B),multiply(C,inverse(multiply(B,multiply(A,C)))))
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 492
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3934
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6086]
% 282.92/282.65 ifeq(product(multiply(A,inverse(j)),k,B),true,product(inverse(A),B,inverse(h)),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3935
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6087]
% 282.92/282.65 ifeq(product(multiply(A,inverse(B)),multiply(B,C),X),true,product(inverse(A),X,C),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 490
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3936
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6088]
% 282.92/282.65 ifeq(product(A,inverse(B),C),true,product(A,B,multiply(C,inverse(B))),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3937
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6089] product(b,multiply(inverse(j),multiply(h,A)),A) -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3938
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6090] product(inverse(h),multiply(inverse(k),multiply(j,A)),A) -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3939
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6091] product(b,multiply(inverse(c),multiply(a,A)),A) -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3940
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6092]
% 282.92/282.65 ifeq(product(A,inverse(B),multiply(B,C)),true,product(A,C,inverse(multiply(B,C))),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 490
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3941
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6093]
% 282.92/282.65 ifeq(product(A,B,inverse(C)),true,product(A,multiply(B,inverse(C)),C),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3942
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6094] product(A,multiply(inverse(multiply(B,A)),multiply(B,C)),C) -> true
% 282.92/282.65 Rule
% 282.92/282.65 [5977]
% 282.92/282.65 product(A,multiply(inverse(multiply(inverse(B),A)),multiply(inverse(B),C)),C)
% 282.92/282.65 -> true collapsed.
% 282.92/282.65 Current number of equations to process: 491
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3942
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6095]
% 282.92/282.65 ifeq(product(A,multiply(B,C),inverse(B)),true,product(A,inverse(multiply(B,C)),C),true)
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 490
% 282.92/282.65 Current number of ordered equations: 0
% 282.92/282.65 Current number of rules: 3943
% 282.92/282.65 New rule produced :
% 282.92/282.65 [6096]
% 282.92/282.65 product(A,inverse(multiply(inverse(B),multiply(C,A))),multiply(inverse(C),B))
% 282.92/282.65 -> true
% 282.92/282.65 Current number of equations to process: 492
% 282.92/282.65 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3944
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6097]
% 285.03/284.73 ifeq(product(multiply(A,B),C,inverse(A)),true,product(B,C,A),true) -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3945
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6098]
% 285.03/284.73 ifeq(product(inverse(A),B,C),true,product(A,B,multiply(inverse(A),C)),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 490
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3946
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6099]
% 285.03/284.73 product(A,inverse(multiply(B,multiply(C,A))),multiply(inverse(C),inverse(B)))
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3947
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6100]
% 285.03/284.73 ifeq(product(multiply(A,B),C,multiply(A,X)),true,product(B,C,X),true) -> true
% 285.03/284.73 Rule
% 285.03/284.73 [6033]
% 285.03/284.73 ifeq(product(multiply(inverse(A),B),C,multiply(inverse(A),X)),true,product(B,C,X),true)
% 285.03/284.73 -> true collapsed.
% 285.03/284.73 Current number of equations to process: 490
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3947
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6101]
% 285.03/284.73 ifeq(product(inverse(a),inverse(A),B),true,product(B,multiply(A,c),b),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3948
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6102]
% 285.03/284.73 ifeq(product(A,inverse(B),C),true,product(C,inverse(B),multiply(A,B)),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 492
% 285.03/284.73 Current number of ordered equations: 1
% 285.03/284.73 Current number of rules: 3949
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6103]
% 285.03/284.73 ifeq(product(A,inverse(B),C),true,product(C,multiply(B,A),inverse(A)),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 492
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3950
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6104]
% 285.03/284.73 product(multiply(inverse(c),h),multiply(b,A),multiply(inverse(a),A)) -> true
% 285.03/284.73 Current number of equations to process: 492
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3951
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6105]
% 285.03/284.73 ifeq(product(inverse(j),inverse(A),B),true,product(B,multiply(A,k),inverse(h)),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 492
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3952
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6106]
% 285.03/284.73 ifeq(product(A,inverse(B),C),true,product(C,multiply(B,multiply(inverse(A),X)),X),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3953
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6107]
% 285.03/284.73 ifeq(product(inverse(A),inverse(B),C),true,product(C,multiply(B,multiply(A,X)),X),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 490
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3954
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6108]
% 285.03/284.73 product(multiply(inverse(A),B),inverse(multiply(inverse(multiply(A,C)),B)),C)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 494
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3955
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6109]
% 285.03/284.73 ifeq(product(inverse(A),B,multiply(A,C)),true,product(A,B,C),true) -> true
% 285.03/284.73 Current number of equations to process: 494
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3956
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6110]
% 285.03/284.73 product(multiply(inverse(A),a),multiply(b,multiply(inverse(c),multiply(A,B))),B)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 493
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3957
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6111]
% 285.03/284.73 product(multiply(inverse(A),h),multiply(b,multiply(inverse(j),multiply(A,B))),B)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 492
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3958
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6112]
% 285.03/284.73 ifeq(product(A,B,inverse(C)),true,product(multiply(inverse(C),A),B,C),true)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3959
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6113]
% 285.03/284.73 product(multiply(j,inverse(A)),multiply(A,multiply(j,k)),inverse(h)) -> true
% 285.03/284.73 Current number of equations to process: 491
% 285.03/284.73 Current number of ordered equations: 0
% 285.03/284.73 Current number of rules: 3960
% 285.03/284.73 New rule produced :
% 285.03/284.73 [6114]
% 285.03/284.73 product(multiply(h,multiply(inverse(j),inverse(A))),multiply(A,k),identity)
% 285.03/284.73 -> true
% 285.03/284.73 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3961
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6115] product(multiply(h,inverse(A)),multiply(A,multiply(h,j)),b) -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3962
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6116]
% 286.82/286.58 product(multiply(b,inverse(A)),multiply(A,inverse(j)),inverse(h)) -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3963
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6117] product(multiply(a,inverse(A)),multiply(A,multiply(a,c)),b) -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3964
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6118]
% 286.82/286.58 product(multiply(b,inverse(A)),multiply(A,inverse(c)),inverse(a)) -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3965
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6119] product(multiply(k,inverse(A)),multiply(A,h),j) -> true
% 286.82/286.58 Current number of equations to process: 493
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3966
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6120] product(multiply(c,inverse(A)),multiply(A,inverse(b)),a) -> true
% 286.82/286.58 Current number of equations to process: 493
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3967
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6121]
% 286.82/286.58 product(multiply(inverse(b),multiply(inverse(a),inverse(A))),multiply(A,c),identity)
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3968
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6122]
% 286.82/286.58 product(multiply(A,multiply(inverse(j),inverse(B))),multiply(B,k),multiply(A,
% 286.82/286.58 inverse(h)))
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 491
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3969
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6123]
% 286.82/286.58 product(multiply(inverse(A),B),multiply(C,multiply(inverse(multiply(B,C)),
% 286.82/286.58 multiply(A,X))),X) -> true
% 286.82/286.58 Current number of equations to process: 490
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3970
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6124]
% 286.82/286.58 product(multiply(h,multiply(inverse(a),inverse(A))),multiply(A,c),j) -> true
% 286.82/286.58 Current number of equations to process: 491
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3971
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6125]
% 286.82/286.58 product(multiply(inverse(a),inverse(A)),multiply(A,multiply(c,B)),multiply(b,B))
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 491
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3972
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6126]
% 286.82/286.58 product(multiply(A,multiply(inverse(a),inverse(B))),multiply(B,c),multiply(A,b))
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 490
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3973
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6127] product(multiply(j,inverse(A)),multiply(A,b),multiply(k,j)) -> true
% 286.82/286.58 Current number of equations to process: 490
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3974
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6128]
% 286.82/286.58 product(multiply(a,multiply(inverse(j),multiply(k,inverse(A)))),multiply(A,j),c)
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 494
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3975
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6129]
% 286.82/286.58 product(multiply(inverse(j),multiply(k,inverse(A))),multiply(A,k),multiply(b,
% 286.82/286.58 inverse(h)))
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 493
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3976
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6130]
% 286.82/286.58 product(multiply(inverse(b),multiply(inverse(j),multiply(k,inverse(A)))),
% 286.82/286.58 multiply(A,j),identity) -> true
% 286.82/286.58 Current number of equations to process: 492
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3977
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6131]
% 286.82/286.58 product(multiply(A,inverse(B)),multiply(B,inverse(multiply(inverse(C),A))),C)
% 286.82/286.58 -> true
% 286.82/286.58 Current number of equations to process: 502
% 286.82/286.58 Current number of ordered equations: 0
% 286.82/286.58 Current number of rules: 3978
% 286.82/286.58 New rule produced :
% 286.82/286.58 [6132]
% 286.82/286.58 product(multiply(c,inverse(A)),multiply(A,multiply(inverse(b),inverse(a))),identity)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 501
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3979
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6133]
% 287.83/287.52 product(multiply(j,inverse(A)),multiply(A,multiply(inverse(b),inverse(h))),identity)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 500
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3980
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6134]
% 287.83/287.52 product(multiply(c,inverse(A)),multiply(A,multiply(inverse(b),B)),multiply(a,B))
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 500
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3981
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6135]
% 287.83/287.52 product(multiply(a,multiply(A,inverse(B))),multiply(B,multiply(inverse(A),b)),c)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 499
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3982
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6136]
% 287.83/287.52 product(multiply(j,inverse(A)),multiply(A,multiply(inverse(b),B)),multiply(h,B))
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 498
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3983
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6137]
% 287.83/287.52 product(multiply(h,multiply(A,inverse(B))),multiply(B,multiply(inverse(A),b)),j)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 497
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3984
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6138]
% 287.83/287.52 ifeq(product(A,B,C),true,product(multiply(A,inverse(B)),inverse(B),C),true)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 496
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3985
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6139]
% 287.83/287.52 product(multiply(j,multiply(A,inverse(B))),multiply(B,multiply(inverse(A),
% 287.83/287.52 inverse(h))),k) -> true
% 287.83/287.52 Current number of equations to process: 495
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3986
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6140]
% 287.83/287.52 product(multiply(A,multiply(B,inverse(C))),multiply(C,multiply(inverse(B),
% 287.83/287.52 inverse(A))),identity)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 494
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3987
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6141]
% 287.83/287.52 product(multiply(inverse(A),multiply(B,inverse(C))),multiply(C,multiply(
% 287.83/287.52 inverse(B),A)),identity)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 493
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3988
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6142]
% 287.83/287.52 product(multiply(inverse(a),inverse(A)),multiply(A,inverse(b)),multiply(
% 287.83/287.52 inverse(c),h))
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 493
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3989
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6143]
% 287.83/287.52 product(multiply(k,inverse(A)),multiply(A,multiply(h,inverse(j))),identity)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 497
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3990
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6144]
% 287.83/287.52 product(multiply(A,inverse(B)),multiply(B,inverse(multiply(C,A))),inverse(C))
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 499
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3991
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6145]
% 287.83/287.52 product(multiply(k,inverse(A)),multiply(A,multiply(h,B)),multiply(j,B)) ->
% 287.83/287.52 true
% 287.83/287.52 Current number of equations to process: 498
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3992
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6146]
% 287.83/287.52 product(multiply(a,multiply(inverse(A),inverse(B))),multiply(B,multiply(A,b)),c)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 498
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3993
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6147]
% 287.83/287.52 product(multiply(h,multiply(inverse(A),inverse(B))),multiply(B,multiply(A,b)),j)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 497
% 287.83/287.52 Current number of ordered equations: 0
% 287.83/287.52 Current number of rules: 3994
% 287.83/287.52 New rule produced :
% 287.83/287.52 [6148]
% 287.83/287.52 product(multiply(j,multiply(inverse(A),inverse(B))),multiply(B,multiply(A,
% 287.83/287.52 inverse(h))),k)
% 287.83/287.52 -> true
% 287.83/287.52 Current number of equations to process: 496
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 3995
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6149]
% 289.34/289.12 product(multiply(A,multiply(inverse(B),inverse(C))),multiply(C,multiply(B,
% 289.34/289.12 inverse(A))),identity)
% 289.34/289.12 -> true
% 289.34/289.12 Current number of equations to process: 495
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 3996
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6150]
% 289.34/289.12 product(multiply(inverse(A),multiply(inverse(B),inverse(C))),multiply(C,
% 289.34/289.12 multiply(B,A)),identity)
% 289.34/289.12 -> true
% 289.34/289.12 Current number of equations to process: 494
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 3997
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6151]
% 289.34/289.12 product(multiply(inverse(j),multiply(k,inverse(A))),multiply(A,multiply(j,B)),
% 289.34/289.12 multiply(b,B)) -> true
% 289.34/289.12 Current number of equations to process: 493
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 3998
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6152]
% 289.34/289.12 product(multiply(A,multiply(inverse(j),multiply(k,inverse(B)))),multiply(B,j),
% 289.34/289.12 multiply(A,b)) -> true
% 289.34/289.12 Current number of equations to process: 492
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 3999
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6153]
% 289.34/289.12 product(multiply(A,multiply(B,inverse(C))),multiply(C,multiply(inverse(B),X)),
% 289.34/289.12 multiply(A,X)) -> true
% 289.34/289.12 Current number of equations to process: 491
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 4000
% 289.34/289.12 New rule produced :
% 289.34/289.12 [6154]
% 289.34/289.12 product(multiply(A,multiply(inverse(B),inverse(C))),multiply(C,multiply(B,X)),
% 289.34/289.12 multiply(A,X)) -> true
% 289.34/289.12 Current number of equations to process: 490
% 289.34/289.12 Current number of ordered equations: 0
% 289.34/289.12 Current number of rules: 4001
% 289.34/289.12 New rule produced : [6155] multiply(inverse(c),a) -> inverse(b)
% 289.34/289.12 Rule [1345] product(multiply(inverse(c),a),b,identity) -> true collapsed.
% 289.34/289.12 Rule [2884] product(identity,inverse(b),multiply(inverse(c),a)) -> true
% 289.34/289.12 collapsed.
% 289.34/289.12 Rule [2978] product(multiply(A,multiply(inverse(c),a)),b,A) -> true
% 289.34/289.12 collapsed.
% 289.34/289.12 Rule
% 289.34/289.12 [2983] ifeq2(product(multiply(inverse(c),a),b,A),true,A,identity) -> identity
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule [2984] ifeq2(product(multiply(inverse(c),a),b,A),true,identity,A) -> A
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule [3019] product(multiply(inverse(c),a),identity,inverse(b)) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule [3020] product(inverse(multiply(inverse(c),a)),identity,b) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule [3021] product(multiply(inverse(c),a),multiply(b,A),A) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule [3022] product(identity,b,inverse(multiply(inverse(c),a))) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3025]
% 289.44/289.12 ifeq(product(A,multiply(inverse(c),a),identity),true,product(A,identity,b),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3026]
% 289.44/289.12 ifeq(product(b,A,B),true,product(multiply(inverse(c),a),B,A),true) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3027]
% 289.44/289.12 ifeq(product(A,identity,multiply(inverse(c),a)),true,product(A,b,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3028]
% 289.44/289.12 ifeq(product(multiply(inverse(c),a),b,A),true,product(identity,A,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3029]
% 289.44/289.12 ifeq(product(multiply(inverse(c),a),b,A),true,product(identity,identity,A),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3030]
% 289.44/289.12 ifeq(product(identity,identity,A),true,product(multiply(inverse(c),a),b,A),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3031]
% 289.44/289.12 ifeq(product(identity,b,A),true,product(multiply(inverse(c),a),A,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3034]
% 289.44/289.12 ifeq(product(A,multiply(inverse(c),a),h),true,product(A,identity,j),true) ->
% 289.44/289.12 true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3035]
% 289.44/289.12 ifeq(product(A,h,multiply(inverse(c),a)),true,product(A,j,identity),true) ->
% 289.44/289.12 true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3036]
% 289.44/289.12 ifeq(product(multiply(inverse(c),a),identity,A),true,product(A,b,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3038]
% 289.44/289.12 ifeq(product(A,multiply(inverse(c),a),B),true,product(B,b,A),true) -> true
% 289.44/289.12 collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3039]
% 289.44/289.12 ifeq(product(b,A,identity),true,product(identity,A,multiply(inverse(c),a)),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3040]
% 289.44/289.12 ifeq(product(identity,A,b),true,product(multiply(inverse(c),a),A,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3041]
% 289.44/289.12 ifeq(product(multiply(inverse(c),a),b,A),true,product(A,identity,identity),true)
% 289.44/289.12 -> true collapsed.
% 289.44/289.12 Rule
% 289.44/289.12 [3042]
% 289.44/289.12 ifeq(product(identity,inverse(b),A),true,product(multiply(inverse(c),a),identity,A),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3043]
% 293.72/293.44 ifeq(product(identity,b,A),true,product(inverse(multiply(inverse(c),a)),identity,A),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3044]
% 293.72/293.44 ifeq(product(A,multiply(inverse(c),a),inverse(b)),true,product(A,identity,identity),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3045]
% 293.72/293.44 ifeq(product(A,inverse(b),multiply(inverse(c),a)),true,product(A,identity,identity),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3046]
% 293.72/293.44 ifeq(product(inverse(multiply(inverse(c),a)),A,b),true,product(identity,A,identity),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3047]
% 293.72/293.44 ifeq(product(b,A,inverse(multiply(inverse(c),a))),true,product(identity,A,identity),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3048]
% 293.72/293.44 ifeq(product(multiply(inverse(c),a),identity,A),true,product(identity,
% 293.72/293.44 inverse(b),A),true) ->
% 293.72/293.44 true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3049]
% 293.72/293.44 ifeq(product(inverse(multiply(inverse(c),a)),identity,A),true,product(identity,b,A),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3079]
% 293.72/293.44 ifeq(product(multiply(A,multiply(inverse(c),a)),b,B),true,product(A,identity,B),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3080]
% 293.72/293.44 ifeq(product(A,multiply(inverse(c),a),B),true,product(A,identity,multiply(B,b)),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3081]
% 293.72/293.44 ifeq(product(A,B,multiply(inverse(c),a)),true,product(A,multiply(B,b),identity),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3082]
% 293.72/293.44 ifeq(product(identity,A,B),true,product(multiply(inverse(c),a),multiply(b,A),B),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3083]
% 293.72/293.44 ifeq(product(multiply(inverse(c),a),multiply(b,A),B),true,product(identity,A,B),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [3086]
% 293.72/293.44 ifeq(product(A,identity,B),true,product(multiply(A,multiply(inverse(c),a)),b,B),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule [3405] product(b,multiply(inverse(c),a),identity) -> true collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [4496] product(identity,multiply(b,multiply(inverse(c),a)),identity) -> true
% 293.72/293.44 collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [4518]
% 293.72/293.44 ifeq(product(multiply(b,multiply(inverse(c),a)),b,A),true,product(a,A,c),true)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Rule [4630] product(identity,inverse(multiply(inverse(c),a)),b) -> true
% 293.72/293.44 collapsed.
% 293.72/293.44 Rule [5228] product(multiply(inverse(c),a),A,multiply(inverse(b),A)) -> true
% 293.72/293.44 collapsed.
% 293.72/293.44 Rule
% 293.72/293.44 [5278]
% 293.72/293.44 product(identity,multiply(inverse(b),inverse(multiply(inverse(c),a))),identity)
% 293.72/293.44 -> true collapsed.
% 293.72/293.44 Current number of equations to process: 494
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3959
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6156] ifeq2(product(inverse(c),a,A),true,inverse(b),A) -> A
% 293.72/293.44 Current number of equations to process: 528
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3960
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6157] product(multiply(A,inverse(c)),a,multiply(A,inverse(b))) -> true
% 293.72/293.44 Current number of equations to process: 527
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3961
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6158] ifeq2(product(inverse(c),a,A),true,A,inverse(b)) -> inverse(b)
% 293.72/293.44 Current number of equations to process: 526
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3962
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6159] ifeq(product(c,A,a),true,product(identity,A,inverse(b)),true) -> true
% 293.72/293.44 Current number of equations to process: 525
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3963
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6160] ifeq(product(a,A,c),true,product(inverse(b),A,identity),true) -> true
% 293.72/293.44 Current number of equations to process: 524
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3964
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6161] ifeq(product(b,inverse(c),A),true,product(A,a,identity),true) -> true
% 293.72/293.44 Current number of equations to process: 523
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3965
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6162]
% 293.72/293.44 ifeq(product(b,inverse(b),A),true,product(inverse(a),a,A),true) -> true
% 293.72/293.44 Current number of equations to process: 522
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3966
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6163]
% 293.72/293.44 ifeq(product(inverse(a),a,A),true,product(b,inverse(b),A),true) -> true
% 293.72/293.44 Current number of equations to process: 521
% 293.72/293.44 Current number of ordered equations: 0
% 293.72/293.44 Current number of rules: 3967
% 293.72/293.44 New rule produced :
% 293.72/293.44 [6164]
% 293.72/293.44 ifeq(product(A,inverse(c),identity),true,product(A,inverse(b),a),true) ->
% 293.72/293.44 true
% 293.72/293.44 Current number of equations to process: 520
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3968
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6165]
% 295.31/295.06 ifeq(product(A,identity,inverse(c)),true,product(A,a,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 519
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3969
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6166]
% 295.31/295.06 ifeq(product(inverse(c),a,A),true,product(identity,A,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 518
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3970
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6167]
% 295.31/295.06 ifeq(product(a,identity,A),true,product(inverse(c),A,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 517
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3971
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6168]
% 295.31/295.06 ifeq(product(inverse(b),identity,A),true,product(inverse(c),a,A),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 516
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3972
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6169]
% 295.31/295.06 ifeq(product(identity,a,A),true,product(inverse(c),A,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 515
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3973
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6170]
% 295.31/295.06 ifeq(product(inverse(c),identity,A),true,product(A,a,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 514
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3974
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6171]
% 295.31/295.06 ifeq(product(identity,inverse(c),A),true,product(A,a,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 513
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3975
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6172]
% 295.31/295.06 ifeq(product(a,A,identity),true,product(inverse(b),A,inverse(c)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 512
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3976
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6173]
% 295.31/295.06 ifeq(product(identity,A,a),true,product(inverse(c),A,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 511
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3977
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6174]
% 295.31/295.06 ifeq(product(inverse(c),a,A),true,product(inverse(b),identity,A),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 510
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3978
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6175]
% 295.31/295.06 ifeq(product(inverse(c),a,A),true,product(A,identity,inverse(b)),true) ->
% 295.31/295.06 true
% 295.31/295.06 Current number of equations to process: 509
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3979
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6176]
% 295.31/295.06 ifeq(product(inverse(b),inverse(a),A),true,product(inverse(c),identity,A),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 508
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3980
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6177]
% 295.31/295.06 ifeq(product(A,inverse(c),inverse(a)),true,product(A,inverse(b),identity),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 507
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3981
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6178]
% 295.31/295.06 ifeq(product(A,inverse(a),inverse(c)),true,product(A,identity,inverse(b)),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 506
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3982
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6179]
% 295.31/295.06 ifeq(product(inverse(c),identity,A),true,product(inverse(b),inverse(a),A),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 505
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3983
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6180]
% 295.31/295.06 ifeq(product(inverse(b),multiply(inverse(a),A),B),true,product(c,B,A),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 504
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3984
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6181]
% 295.31/295.06 ifeq(product(multiply(inverse(A),c),inverse(b),B),true,product(A,B,a),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 503
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3985
% 295.31/295.06 New rule produced :
% 295.31/295.06 [6182]
% 295.31/295.06 ifeq(product(c,A,B),true,product(B,multiply(inverse(A),inverse(b)),a),true)
% 295.31/295.06 -> true
% 295.31/295.06 Current number of equations to process: 502
% 295.31/295.06 Current number of ordered equations: 0
% 295.31/295.06 Current number of rules: 3986
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6183]
% 298.32/298.00 ifeq(product(multiply(inverse(c),A),B,inverse(b)),true,product(A,B,a),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 501
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3987
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6184]
% 298.32/298.00 ifeq(product(inverse(b),A,multiply(inverse(c),B)),true,product(a,A,B),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 500
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3988
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6185]
% 298.32/298.00 ifeq(product(multiply(A,inverse(c)),a,B),true,product(A,inverse(b),B),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 499
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3989
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6186]
% 298.32/298.00 ifeq(product(multiply(A,c),inverse(b),B),true,product(inverse(A),B,a),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 497
% 298.32/298.00 Current number of ordered equations: 1
% 298.32/298.00 Current number of rules: 3990
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6187]
% 298.32/298.00 ifeq(product(a,A,B),true,product(inverse(c),B,multiply(inverse(b),A)),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 497
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3991
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6188]
% 298.32/298.00 ifeq(product(A,inverse(c),B),true,product(A,inverse(b),multiply(B,a)),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 496
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3992
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6189]
% 298.32/298.00 ifeq(product(A,B,inverse(c)),true,product(A,multiply(B,a),inverse(b)),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 495
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3993
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6190]
% 298.32/298.00 ifeq(product(a,A,B),true,product(inverse(b),A,multiply(inverse(c),B)),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 494
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3994
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6191]
% 298.32/298.00 ifeq(product(c,inverse(A),B),true,product(B,multiply(A,inverse(b)),a),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 492
% 298.32/298.00 Current number of ordered equations: 1
% 298.32/298.00 Current number of rules: 3995
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6192]
% 298.32/298.00 ifeq(product(A,inverse(c),B),true,product(B,a,multiply(A,inverse(b))),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 492
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3996
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6193]
% 298.32/298.00 ifeq(product(A,B,a),true,product(multiply(inverse(c),A),B,inverse(b)),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 491
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3997
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6194]
% 298.32/298.00 ifeq(product(A,inverse(b),B),true,product(multiply(A,inverse(c)),a,B),true)
% 298.32/298.00 -> true
% 298.32/298.00 Current number of equations to process: 490
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 3998
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6195] ifeq2(product(a,inverse(b),A),true,multiply(c,b),A) -> A
% 298.32/298.00 Current number of equations to process: 490
% 298.32/298.00 Current number of ordered equations: 1
% 298.32/298.00 Current number of rules: 3999
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6196] ifeq2(product(a,multiply(b,c),A),true,inverse(c),A) -> A
% 298.32/298.00 Current number of equations to process: 490
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 4000
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6197] ifeq2(product(a,multiply(b,c),A),true,A,inverse(c)) -> inverse(c)
% 298.32/298.00 Current number of equations to process: 491
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 4001
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6198] ifeq2(product(a,inverse(b),A),true,A,multiply(c,b)) -> multiply(c,b)
% 298.32/298.00 Current number of equations to process: 490
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 4002
% 298.32/298.00 New rule produced : [6199] multiply(a,inverse(b)) -> multiply(c,b)
% 298.32/298.00 Rule [4719] product(c,b,multiply(a,inverse(b))) -> true collapsed.
% 298.32/298.00 Rule [5473] product(multiply(a,inverse(b)),inverse(b),c) -> true collapsed.
% 298.32/298.00 Current number of equations to process: 496
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 4001
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6200]
% 298.32/298.00 ifeq(product(A,inverse(b),a),true,product(A,B,multiply(c,B)),true) -> true
% 298.32/298.00 Current number of equations to process: 506
% 298.32/298.00 Current number of ordered equations: 0
% 298.32/298.00 Current number of rules: 4002
% 298.32/298.00 New rule produced :
% 298.32/298.00 [6201]
% 298.32/298.00 ifeq(product(A,a,inverse(b))Cputime limit exceeded (core dumped)
%------------------------------------------------------------------------------