TSTP Solution File: SWW267+1 by Princess---230619
View Problem
- Process Solution
%------------------------------------------------------------------------------
% File : Princess---230619
% Problem : SWW267+1 : TPTP v8.1.2. Released v5.2.0.
% Transfm : none
% Format : tptp
% Command : princess -inputFormat=tptp +threads -portfolio=casc +printProof -timeoutSec=%d %s
% Computer : n011.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Fri Sep 1 00:49:38 EDT 2023
% Result : Theorem 175.22s 24.00s
% Output : Proof 256.53s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.06/0.12 % Problem : SWW267+1 : TPTP v8.1.2. Released v5.2.0.
% 0.06/0.13 % Command : princess -inputFormat=tptp +threads -portfolio=casc +printProof -timeoutSec=%d %s
% 0.12/0.33 % Computer : n011.cluster.edu
% 0.12/0.33 % Model : x86_64 x86_64
% 0.12/0.33 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.12/0.33 % Memory : 8042.1875MB
% 0.12/0.33 % OS : Linux 3.10.0-693.el7.x86_64
% 0.12/0.33 % CPULimit : 300
% 0.12/0.33 % WCLimit : 300
% 0.12/0.33 % DateTime : Sun Aug 27 19:40:10 EDT 2023
% 0.12/0.34 % CPUTime :
% 0.19/0.67 ________ _____
% 0.19/0.67 ___ __ \_________(_)________________________________
% 0.19/0.67 __ /_/ /_ ___/_ /__ __ \ ___/ _ \_ ___/_ ___/
% 0.19/0.67 _ ____/_ / _ / _ / / / /__ / __/(__ )_(__ )
% 0.19/0.67 /_/ /_/ /_/ /_/ /_/\___/ \___//____/ /____/
% 0.19/0.67
% 0.19/0.67 A Theorem Prover for First-Order Logic modulo Linear Integer Arithmetic
% 0.19/0.67 (2023-06-19)
% 0.19/0.67
% 0.19/0.67 (c) Philipp Rümmer, 2009-2023
% 0.19/0.67 Contributors: Peter Backeman, Peter Baumgartner, Angelo Brillout, Zafer Esen,
% 0.19/0.67 Amanda Stjerna.
% 0.19/0.67 Free software under BSD-3-Clause.
% 0.19/0.67
% 0.19/0.67 For more information, visit http://www.philipp.ruemmer.org/princess.shtml
% 0.19/0.67
% 0.19/0.67 Loading /export/starexec/sandbox2/benchmark/theBenchmark.p ...
% 0.19/0.68 Running up to 7 provers in parallel.
% 0.19/0.69 Prover 0: Options: +triggersInConjecture +genTotalityAxioms +tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=allUni -realRatSaturationRounds=0 -ignoreQuantifiers -constructProofs=never -generateTriggers=all -randomSeed=1042961893
% 0.19/0.69 Prover 3: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=none -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=never -generateTriggers=all -randomSeed=1922548996
% 0.19/0.69 Prover 1: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=none -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=0 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=-1571432423
% 0.19/0.69 Prover 2: Options: +triggersInConjecture +genTotalityAxioms -tightFunctionScopes -clausifier=simple +reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=allMinimalAndEmpty -realRatSaturationRounds=1 -ignoreQuantifiers -constructProofs=never -generateTriggers=all -randomSeed=-1065072994
% 0.19/0.69 Prover 5: Options: +triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=none +reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=allMaximal -realRatSaturationRounds=1 -ignoreQuantifiers -constructProofs=never -generateTriggers=complete -randomSeed=1259561288
% 0.19/0.69 Prover 6: Options: -triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=none +reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=maximalOutermost -realRatSaturationRounds=0 -ignoreQuantifiers -constructProofs=never -generateTriggers=all -randomSeed=-1399714365
% 0.19/0.69 Prover 4: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=allUni -realRatSaturationRounds=0 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=1868514696
% 24.57/4.19 Prover 1: Preprocessing ...
% 24.57/4.20 Prover 4: Preprocessing ...
% 24.76/4.25 Prover 0: Preprocessing ...
% 24.76/4.25 Prover 6: Preprocessing ...
% 24.76/4.25 Prover 3: Preprocessing ...
% 24.76/4.26 Prover 5: Preprocessing ...
% 25.51/4.33 Prover 2: Preprocessing ...
% 67.24/9.86 Prover 3: Warning: ignoring some quantifiers
% 67.24/9.86 Prover 1: Warning: ignoring some quantifiers
% 68.55/10.04 Prover 3: Constructing countermodel ...
% 69.29/10.16 Prover 1: Constructing countermodel ...
% 70.62/10.32 Prover 6: Proving ...
% 72.34/10.55 Prover 4: Warning: ignoring some quantifiers
% 74.68/10.86 Prover 4: Constructing countermodel ...
% 79.81/11.54 Prover 5: Proving ...
% 85.91/12.30 Prover 0: Proving ...
% 87.94/12.61 Prover 2: Proving ...
% 96.06/13.60 Prover 2: stopped
% 96.06/13.62 Prover 7: Options: +triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=simple +reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=allUni -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=-236303470
% 99.10/14.02 Prover 5: stopped
% 99.10/14.02 Prover 8: Options: +triggersInConjecture +genTotalityAxioms -tightFunctionScopes -clausifier=none -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=0 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=-200781089
% 103.26/14.54 Prover 7: Preprocessing ...
% 105.45/14.81 Prover 8: Preprocessing ...
% 115.04/16.04 Prover 1: stopped
% 115.04/16.07 Prover 9: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=none -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=allMinimal -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=never -generateTriggers=all -randomSeed=1423531889
% 118.04/16.43 Prover 8: Warning: ignoring some quantifiers
% 118.31/16.52 Prover 7: Warning: ignoring some quantifiers
% 119.02/16.59 Prover 8: Constructing countermodel ...
% 120.33/16.75 Prover 7: Constructing countermodel ...
% 120.66/16.79 Prover 9: Preprocessing ...
% 129.50/17.97 Prover 6: stopped
% 129.70/17.99 Prover 10: Options: +triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=919308125
% 138.93/19.18 Prover 10: Preprocessing ...
% 150.74/20.76 Prover 10: Warning: ignoring some quantifiers
% 151.58/20.86 Prover 9: Warning: ignoring some quantifiers
% 151.85/20.88 Prover 10: Constructing countermodel ...
% 152.65/20.98 Prover 9: Constructing countermodel ...
% 175.22/23.99 Prover 3: proved (23290ms)
% 175.22/23.99
% 175.22/24.00 % SZS status Theorem for /export/starexec/sandbox2/benchmark/theBenchmark.p
% 175.22/24.00
% 175.22/24.00 Prover 9: stopped
% 175.22/24.00 Prover 11: Options: +triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=allUni -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=always -generateTriggers=all -randomSeed=-1509710984
% 175.22/24.00 Prover 13: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=simple -reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=0 +ignoreQuantifiers -constructProofs=always -generateTriggers=complete -randomSeed=1138197443
% 175.22/24.02 Prover 0: stopped
% 175.22/24.02 Prover 16: Options: +triggersInConjecture -genTotalityAxioms +tightFunctionScopes -clausifier=simple +reverseFunctionalityPropagation +boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=always -generateTriggers=completeFrugal -randomSeed=-2043353683
% 182.28/24.93 Prover 13: Preprocessing ...
% 182.73/24.98 Prover 11: Preprocessing ...
% 182.73/24.99 Prover 16: Preprocessing ...
% 194.65/26.51 Prover 16: Warning: ignoring some quantifiers
% 195.57/26.63 Prover 16: Constructing countermodel ...
% 199.87/27.25 Prover 13: Warning: ignoring some quantifiers
% 201.02/27.34 Prover 11: Warning: ignoring some quantifiers
% 202.64/27.56 Prover 13: Constructing countermodel ...
% 202.64/27.56 Prover 11: Constructing countermodel ...
% 206.16/28.02 Prover 4: stopped
% 206.16/28.02 Prover 19: Options: +triggersInConjecture -genTotalityAxioms -tightFunctionScopes -clausifier=none -reverseFunctionalityPropagation -boolFunsAsPreds -triggerStrategy=maximal -realRatSaturationRounds=1 +ignoreQuantifiers -constructProofs=always -generateTriggers=complete -randomSeed=-1780594085
% 206.55/28.19 Prover 16: stopped
% 212.34/28.87 Prover 19: Preprocessing ...
% 230.33/31.46 Prover 13: stopped
% 231.87/31.49 Prover 19: Warning: ignoring some quantifiers
% 232.70/31.64 Prover 19: Constructing countermodel ...
% 237.35/32.38 Prover 7: stopped
% 251.97/35.26 Prover 19: stopped
% 252.49/35.35 Prover 10: Found proof (size 1602)
% 252.49/35.35 Prover 10: proved (17367ms)
% 252.49/35.36 Prover 11: stopped
% 252.49/35.36 Prover 8: stopped
% 252.49/35.36
% 252.49/35.36 % SZS status Theorem for /export/starexec/sandbox2/benchmark/theBenchmark.p
% 252.49/35.36
% 254.49/36.86 % SZS output start Proof for theBenchmark
% 254.51/36.89 Assumptions after simplification:
% 254.51/36.89 ---------------------------------
% 254.51/36.89
% 254.51/36.89 (arity_RealDef__Oreal__Orderings_Oorder)
% 254.51/36.89 $i(tc_RealDef_Oreal) & class_Orderings_Oorder(tc_RealDef_Oreal)
% 254.51/36.89
% 254.51/36.89 (conj_0)
% 254.71/36.92 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 254.71/36.92 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.71/36.92 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.71/36.92 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.71/36.92 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.71/36.92 ? [v17: $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16
% 254.71/36.92 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.71/36.92 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.71/36.92 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 254.71/36.92 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 254.71/36.92 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13 &
% 254.71/36.92 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.71/36.92 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 254.71/36.92 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v10, v5) = v11 &
% 254.71/36.92 hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v6, v_k____) = v7 &
% 254.71/36.92 hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v1, v7) = v8 & hAPP(v1,
% 254.71/36.92 v5) = v9 & hAPP(v1, v3) = v4 & $i(v17) & $i(v16) & $i(v15) & $i(v14) &
% 254.71/36.92 $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) &
% 254.71/36.92 $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & ~
% 254.71/36.92 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v16, v17))
% 254.71/36.92
% 254.71/36.92 (fact_LIMSEQ__inverse__realpow__zero__lemma)
% 254.71/36.92 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 254.71/36.92 $i] : ? [v3: $i] : (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v1 &
% 254.71/36.92 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v3 &
% 254.71/36.92 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.71/36.92 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v2 & $i(v3) & $i(v2) & $i(v1)
% 254.71/36.92 & $i(v0) & ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ! [v7: $i] : ! [v8:
% 254.71/36.92 $i] : ( ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v2) = v6) |
% 254.71/36.92 ~ (hAPP(v7, v4) = v8) | ~ (hAPP(v3, v6) = v7) | ~ $i(v5) | ~ $i(v4) |
% 254.71/36.92 ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, v5) | ? [v9:
% 254.71/36.92 $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] :
% 254.71/36.92 (c_RealDef_Oreal(tc_Nat_Onat, v4) = v9 &
% 254.71/36.92 c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v11, v2) = v12 & hAPP(v10,
% 254.71/36.92 v5) = v11 & hAPP(v1, v9) = v10 & $i(v12) & $i(v11) & $i(v10) & $i(v9)
% 254.71/36.92 & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v12, v8))))
% 254.71/36.92
% 254.71/36.92 (fact__0960_A_060_At_A_094_Ak_096)
% 254.71/36.92 $i(v_k____) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.71/36.92 ? [v2: $i] : ? [v3: $i] : (c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 254.71/36.92 v1 & c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 & hAPP(v2, v_k____)
% 254.71/36.92 = v3 & hAPP(v1, v_t____) = v2 & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 254.71/36.92 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3))
% 254.71/36.92
% 254.71/36.92 (fact__0961_A_L_Acomplex__of__real_At_A_094_Ak_A_K_A_Iw_A_094_Ak_A_K_Aa_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_A_061complex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 254.71/36.93 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 254.71/36.93 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.71/36.93 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.71/36.93 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.71/36.93 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.71/36.93 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 254.71/36.93 [v22: $i] : ? [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ?
% 254.71/36.93 [v27: $i] : ? [v28: $i] : ? [v29: $i] :
% 254.71/36.93 (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v24, v27) = v28 &
% 254.71/36.93 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.71/36.93 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.71/36.93 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v25 &
% 254.71/36.93 c_RealVector_Oof__real(tc_Complex_Ocomplex, v28) = v29 &
% 254.71/36.93 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 254.71/36.93 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v29, v22) = v23 &
% 254.71/36.93 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v12, v22) = v23 &
% 254.71/36.93 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v11) = v12 &
% 254.71/36.93 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v20 &
% 254.71/36.93 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 254.71/36.93 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v24 & hAPP(v26, v_k____) = v27
% 254.71/36.93 & hAPP(v25, v_t____) = v26 & hAPP(v20, v14) = v21 & hAPP(v19, v21) = v22 &
% 254.71/36.93 hAPP(v17, v14) = v18 & hAPP(v15, v_k____) = v16 & hAPP(v13, v_w____) = v14 &
% 254.71/36.93 hAPP(v9, v_a____) = v10 & hAPP(v7, v_k____) = v8 & hAPP(v6, v10) = v11 &
% 254.71/36.93 hAPP(v4, v_k____) = v5 & hAPP(v2, v14) = v15 & hAPP(v2, v3) = v4 & hAPP(v2,
% 254.71/36.93 v_w____) = v7 & hAPP(v1, v18) = v19 & hAPP(v1, v16) = v17 & hAPP(v1, v8) =
% 254.71/36.93 v9 & hAPP(v1, v5) = v6 & hAPP(v1, v3) = v13 & $i(v29) & $i(v28) & $i(v27) &
% 254.71/36.93 $i(v26) & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) &
% 254.71/36.93 $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) &
% 254.71/36.93 $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 254.71/36.93 $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.71/36.93
% 254.71/36.93 (fact__0961_A_L_Aw_A_094_Ak_A_K_Aa_A_N_A1_A_061_A0_A_N_A1_096)
% 254.71/36.93 $i(v_w____) & $i(v_a____) & $i(v_k____) & $i(tc_Complex_Ocomplex) & ? [v0:
% 254.71/36.93 $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] :
% 254.71/36.93 ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 254.71/36.93 (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v9, v0) = v8 &
% 254.71/36.93 c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v7, v0) = v8 &
% 254.71/36.93 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.71/36.93 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.71/36.93 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v6) = v7 &
% 254.71/36.93 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v9 &
% 254.71/36.93 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5, v_a____) = v6
% 254.71/36.93 & hAPP(v3, v_k____) = v4 & hAPP(v2, v_w____) = v3 & hAPP(v1, v4) = v5 &
% 254.71/36.93 $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 254.71/36.93 $i(v1) & $i(v0))
% 254.71/36.93
% 254.71/36.93 (fact__0961_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_0611_A_L_Acomplex__of__real_At_A_094_Ak_A_K_A_Iw_A_094_Ak_A_K_Aa_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 254.71/36.94 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 254.71/36.94 $i(tc_Complex_Ocomplex) & $i(v_t____) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 254.71/36.94 $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] :
% 254.71/36.94 ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ?
% 254.71/36.94 [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ?
% 254.71/36.94 [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ?
% 254.71/36.94 [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] :
% 254.71/36.94 (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.71/36.94 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.71/36.94 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 254.71/36.94 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v24, v27) = v15 &
% 254.71/36.94 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v23) = v24 &
% 254.71/36.94 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 254.71/36.94 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13 &
% 254.71/36.94 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.71/36.94 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v26, v11) = v27 &
% 254.71/36.94 hAPP(v21, v_a____) = v22 & hAPP(v19, v_k____) = v20 & hAPP(v18, v22) = v23 &
% 254.71/36.94 hAPP(v16, v_k____) = v17 & hAPP(v10, v5) = v11 & hAPP(v9, v11) = v12 &
% 254.71/36.94 hAPP(v8, v13) = v14 & hAPP(v8, v5) = v25 & hAPP(v6, v_k____) = v7 & hAPP(v4,
% 254.71/36.94 v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v2, v3) = v16 & hAPP(v2, v_w____)
% 254.71/36.94 = v19 & hAPP(v1, v25) = v26 & hAPP(v1, v20) = v21 & hAPP(v1, v17) = v18 &
% 254.71/36.94 hAPP(v1, v7) = v8 & hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v27) &
% 254.71/36.94 $i(v26) & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) &
% 254.71/36.94 $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) &
% 254.71/36.94 $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 254.71/36.94 $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.71/36.94
% 254.71/36.94 (fact__0961_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_061complex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 254.71/36.95 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 254.71/36.95 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.71/36.95 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.71/36.95 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.71/36.95 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.71/36.95 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 254.71/36.95 [v22: $i] : ? [v23: $i] : ? [v24: $i] :
% 254.71/36.95 (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v16, v19) = v20 &
% 254.71/36.95 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.71/36.95 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.71/36.95 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v17 &
% 254.71/36.95 c_RealVector_Oof__real(tc_Complex_Ocomplex, v20) = v21 &
% 254.71/36.95 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 254.71/36.95 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v21, v24) = v15 &
% 254.71/36.95 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 254.71/36.95 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13 &
% 254.71/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.71/36.95 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 254.71/36.95 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v16 & hAPP(v23, v11) = v24 &
% 254.71/36.95 hAPP(v18, v_k____) = v19 & hAPP(v17, v_t____) = v18 & hAPP(v10, v5) = v11 &
% 254.71/36.95 hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8, v5) = v22 & hAPP(v6,
% 254.71/36.95 v_k____) = v7 & hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v1, v22)
% 254.71/36.95 = v23 & hAPP(v1, v7) = v8 & hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v24)
% 254.71/36.95 & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18) & $i(v17) &
% 254.71/36.95 $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9)
% 254.71/36.95 & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 254.71/36.95 $i(v0))
% 254.71/36.95
% 254.71/36.95 (fact__096EX_Ak_Aa_Aqa_O_Aa_A_126_061_A0_A_G_Ak_A_126_061_A0_A_G_Apsize_Aqa_A_L_Ak_A_L_A1_A_061_Apsize_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A_G_A_IALL_Az_O_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_Az_A_061_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A0_A_L_Az_A_094_Ak_A_K_Apoly_A_IpCons_Aa_Aqa_J_Az_J_096)
% 254.88/36.95 $i(v_q____) & $i(tc_Nat_Onat) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ?
% 254.88/36.95 [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i]
% 254.88/36.95 : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ?
% 254.88/36.95 [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] : ?
% 254.88/36.95 [v17: $i] : ? [v18: $i] : ( ~ (v13 = v0) & ~ (v12 = v1) &
% 254.88/36.95 c_Polynomial_OpCons(tc_Complex_Ocomplex, v13, v14) = v17 &
% 254.88/36.95 c_Polynomial_Osmult(tc_Complex_Ocomplex, v5, v_q____) = v6 &
% 254.88/36.95 c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v4) = v5 &
% 254.88/36.95 c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex, v14)
% 254.88/36.95 = v15 &
% 254.88/36.95 c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex, v6) =
% 254.88/36.95 v7 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v10 &
% 254.88/36.95 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v11 &
% 254.88/36.95 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v16, v2) = v7 &
% 254.88/36.95 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v15, v12) = v16 &
% 254.88/36.95 c_Groups_Ozero__class_Ozero(tc_Nat_Onat) = v1 &
% 254.88/36.95 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v0 &
% 254.88/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v17) = v18 &
% 254.88/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v6) = v8 &
% 254.88/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v3 &
% 254.88/36.95 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 & hAPP(v8, v0) = v9 & hAPP(v3,
% 254.88/36.95 v0) = v4 & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) &
% 254.88/36.95 $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 254.88/36.95 $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & ! [v19: $i] : ! [v20: $i] : (
% 254.88/36.95 ~ (hAPP(v8, v19) = v20) | ~ $i(v19) | ? [v21: $i] : ? [v22: $i] : ?
% 254.88/36.95 [v23: $i] : ? [v24: $i] : ? [v25: $i] :
% 254.88/36.95 (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v9, v25) = v20 &
% 254.88/36.95 hAPP(v23, v24) = v25 & hAPP(v21, v12) = v22 & hAPP(v18, v19) = v24 &
% 254.88/36.95 hAPP(v11, v19) = v21 & hAPP(v10, v22) = v23 & $i(v25) & $i(v24) &
% 254.88/36.95 $i(v23) & $i(v22) & $i(v21) & $i(v20))))
% 254.88/36.95
% 254.88/36.95 (fact__096EX_Am_0620_O_AALL_Az_O_Acmod_Az_A_060_061_Acmod_Aw_A_N_N_062_Acmod_A_Ipoly_As_Az_J_A_060_061_Am_096)
% 254.88/36.95 $i(v_s____) & $i(v_w____) & $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) &
% 254.88/36.95 ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 254.88/36.95 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v1 &
% 254.88/36.95 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v2 & $i(v3) & $i(v2) &
% 254.88/36.95 $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3) &
% 254.88/36.95 ! [v4: $i] : ! [v5: $i] : ( ~ (hAPP(v2, v4) = v5) | ~ $i(v4) | ? [v6: $i]
% 254.88/36.95 : ? [v7: $i] : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5)
% 254.88/36.95 = v7 & $i(v7) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 254.88/36.95 v7, v3)) | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v4)
% 254.88/36.95 = v6 & $i(v6) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 254.88/36.95 v6, v1)))))
% 254.88/36.95
% 254.88/36.95 (fact__096EX_Az_O_Apoly_A_IpCons_A1_A_Imonom_Aa_A_Ik_A_N_A1_J_J_J_Az_A_061_A0_096)
% 254.88/36.95 $i(v_a____) & $i(v_k____) & $i(tc_Nat_Onat) & $i(tc_Complex_Ocomplex) & ?
% 254.88/36.95 [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i]
% 254.88/36.95 : ? [v6: $i] : ? [v7: $i] : (c_Polynomial_Omonom(tc_Complex_Ocomplex,
% 254.88/36.95 v_a____, v2) = v3 & c_Polynomial_OpCons(tc_Complex_Ocomplex, v0, v3) = v4
% 254.88/36.95 & c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v1) = v2 &
% 254.88/36.95 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v6 &
% 254.88/36.95 c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 254.88/36.95 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 254.88/36.95 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5, v7) = v6 &
% 254.88/36.95 $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.88/36.95
% 254.88/36.95 (fact__096_B_Bd2_O_A0_A_060_Ad2_A_061_061_062_AEX_Ae_0620_O_Ae_A_060_A1_A_G_Ae_A_060_Ad2_096)
% 254.88/36.96 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.96 (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.96 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/36.96 $i] : ( ~ $i(v2) | ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0,
% 254.88/36.96 v2) | ? [v3: $i] : ($i(v3) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v2) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v1) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3))))
% 254.88/36.96
% 254.88/36.96 (fact__096_B_Bthesis_O_A_I_B_Bm_O_A_091_124_A0_A_060_Am_059_AALL_Az_O_Acmod_Az_A_060_061_Acmod_Aw_A_N_N_062_Acmod_A_Ipoly_As_Az_J_A_060_061_Am_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 254.88/36.96 $i(v_s____) & $i(v_w____) & $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) &
% 254.88/36.96 ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 254.88/36.96 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v1 &
% 254.88/36.96 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.96 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v2 & $i(v3) & $i(v2) &
% 254.88/36.96 $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3) &
% 254.88/36.96 ! [v4: $i] : ! [v5: $i] : ( ~ (hAPP(v2, v4) = v5) | ~ $i(v4) | ? [v6: $i]
% 254.88/36.96 : ? [v7: $i] : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5)
% 254.88/36.96 = v7 & $i(v7) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 254.88/36.96 v7, v3)) | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v4)
% 254.88/36.96 = v6 & $i(v6) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 254.88/36.96 v6, v1)))))
% 254.88/36.96
% 254.88/36.96 (fact__096_B_Bthesis_O_A_I_B_Bt_O_A_091_124_A0_A_060_At_059_At_A_060_A1_059_At_A_060_Ainverse_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 254.88/36.96 $i(v_m____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 254.88/36.96 $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.96 ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7:
% 254.88/36.96 $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i]
% 254.88/36.96 : (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v10) = v11 &
% 254.88/36.96 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v4 &
% 254.88/36.96 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v2 &
% 254.88/36.96 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v3 &
% 254.88/36.96 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v6) = v7 &
% 254.88/36.96 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.96 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v6 &
% 254.88/36.96 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & hAPP(v9, v_m____) = v10 &
% 254.88/36.96 hAPP(v5, v7) = v8 & hAPP(v3, v4) = v5 & hAPP(v2, v8) = v9 & $i(v12) &
% 254.88/36.96 $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 254.88/36.96 $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v11) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v1) &
% 254.88/36.96 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v12))
% 254.88/36.96
% 254.88/36.96 (fact__096_B_Bthesis_O_A_I_B_Bw_O_A1_A_L_Aw_A_094_Ak_A_K_Aa_A_061_A0_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 254.88/36.96 $i(v_a____) & $i(v_k____) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1:
% 254.88/36.96 $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] :
% 254.88/36.96 ? [v7: $i] : ? [v8: $i] : (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex)
% 254.88/36.96 = v1 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.88/36.96 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v8) = v3 &
% 254.88/36.96 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v3 &
% 254.88/36.96 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v7, v_a____) = v8
% 254.88/36.96 & hAPP(v5, v_k____) = v6 & hAPP(v2, v4) = v5 & hAPP(v1, v6) = v7 & $i(v8) &
% 254.88/36.96 $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.88/36.96
% 254.88/36.96 (fact__096cmod_A_I1_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_J_A_061cmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_096)
% 254.88/36.97 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 254.88/36.97 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/36.97 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.88/36.97 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.88/36.97 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.88/36.97 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 254.88/36.97 [v22: $i] : ? [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] :
% 254.88/36.97 (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v17, v20) = v21 &
% 254.88/36.97 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v26) = v16 &
% 254.88/36.97 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16 &
% 254.88/36.97 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 254.88/36.97 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 254.88/36.97 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v18 &
% 254.88/36.97 c_RealVector_Oof__real(tc_Complex_Ocomplex, v21) = v22 &
% 254.88/36.97 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 254.88/36.97 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v22, v25) = v26 &
% 254.88/36.97 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 254.88/36.97 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13 &
% 254.88/36.97 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.88/36.97 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 254.88/36.97 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v24, v11) = v25 &
% 254.88/36.97 hAPP(v19, v_k____) = v20 & hAPP(v18, v_t____) = v19 & hAPP(v10, v5) = v11 &
% 254.88/36.97 hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8, v5) = v23 & hAPP(v6,
% 254.88/36.97 v_k____) = v7 & hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v1, v23)
% 254.88/36.97 = v24 & hAPP(v1, v7) = v8 & hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v26)
% 254.88/36.97 & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) &
% 254.88/36.97 $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) &
% 254.88/36.97 $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 254.88/36.97 $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.88/36.97
% 254.88/36.97 (fact__096cmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_060_061_At_A_094_Ak_A_K_A_It_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_J_096)
% 254.88/36.97 $i(v_m____) & $i(v_s____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 254.88/36.97 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/36.97 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.88/36.97 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.88/36.97 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.88/36.97 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 254.88/36.97 [v22: $i] : ? [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ?
% 254.88/36.97 [v27: $i] : ? [v28: $i] :
% 254.88/36.97 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) = v13 &
% 254.88/36.97 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v20 &
% 254.88/36.97 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 254.88/36.97 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v14 &
% 254.88/36.97 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 254.88/36.97 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v15 &
% 254.88/36.97 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 254.88/36.97 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v22) = v23 &
% 254.88/36.97 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.88/36.97 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v22 & hAPP(v25, v_m____) = v26 &
% 254.88/36.97 hAPP(v21, v23) = v24 & hAPP(v19, v26) = v27 & hAPP(v18, v27) = v28 &
% 254.88/36.97 hAPP(v16, v_k____) = v17 & hAPP(v15, v20) = v21 & hAPP(v15, v_t____) = v16 &
% 254.88/36.97 hAPP(v14, v24) = v25 & hAPP(v14, v17) = v18 & hAPP(v14, v_t____) = v19 &
% 254.88/36.97 hAPP(v10, v4) = v11 & hAPP(v9, v11) = v12 & hAPP(v7, v4) = v8 & hAPP(v5,
% 254.88/36.97 v_k____) = v6 & hAPP(v3, v_w____) = v4 & hAPP(v1, v4) = v5 & hAPP(v0, v8)
% 254.88/36.97 = v9 & hAPP(v0, v6) = v7 & hAPP(v0, v2) = v3 & $i(v28) & $i(v27) & $i(v26) &
% 254.88/36.97 $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) &
% 254.88/36.97 $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) &
% 254.88/36.97 $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 254.88/36.97 $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 254.88/36.97 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v13, v28))
% 254.88/36.97
% 254.88/36.97 (fact__096cmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_061t_A_094_Ak_A_K_A_It_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Acmod_A_Ipoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_J_J_096)
% 254.88/36.98 $i(v_s____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 254.88/36.98 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/36.98 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.88/36.98 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.88/36.98 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 254.88/36.98 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 254.88/36.98 [v22: $i] : ? [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ?
% 254.88/36.98 [v27: $i] : ? [v28: $i] :
% 254.88/36.98 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) = v13 &
% 254.88/36.98 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v11) = v26 &
% 254.88/36.98 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v20 &
% 254.88/36.98 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 254.88/36.98 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v14 &
% 254.88/36.98 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 254.88/36.98 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v15 &
% 254.88/36.98 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 254.88/36.98 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v22) = v23 &
% 254.88/36.98 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 254.88/36.98 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v22 & hAPP(v25, v26) = v27 &
% 254.88/36.98 hAPP(v21, v23) = v24 & hAPP(v19, v27) = v28 & hAPP(v18, v28) = v13 &
% 254.88/36.98 hAPP(v16, v_k____) = v17 & hAPP(v15, v20) = v21 & hAPP(v15, v_t____) = v16 &
% 254.88/36.98 hAPP(v14, v24) = v25 & hAPP(v14, v17) = v18 & hAPP(v14, v_t____) = v19 &
% 254.88/36.98 hAPP(v10, v4) = v11 & hAPP(v9, v11) = v12 & hAPP(v7, v4) = v8 & hAPP(v5,
% 254.88/36.98 v_k____) = v6 & hAPP(v3, v_w____) = v4 & hAPP(v1, v4) = v5 & hAPP(v0, v8)
% 254.88/36.98 = v9 & hAPP(v0, v6) = v7 & hAPP(v0, v2) = v3 & $i(v28) & $i(v27) & $i(v26) &
% 254.88/36.98 $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) &
% 254.88/36.98 $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) &
% 254.88/36.98 $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 254.88/36.98 $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.88/36.98
% 254.88/36.98 (fact__096cmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_060_061_Acmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_J_A_L_Acmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_096)
% 254.88/36.98 $i(v_s____) & $i(v_w____) & $i(v_k____) & $i(tc_Complex_Ocomplex) &
% 254.88/36.98 $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 254.88/36.98 ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8:
% 254.88/36.98 $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13:
% 254.88/36.98 $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18:
% 254.88/36.98 $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23:
% 254.88/36.98 $i] : (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v0, v3) = v4 &
% 254.88/36.98 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v19) = v20 &
% 254.88/36.98 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v18) = v22 &
% 254.88/36.98 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5) = v21 &
% 254.88/36.98 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v6 &
% 254.88/36.98 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v7 &
% 254.88/36.98 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 254.88/36.98 c_RealVector_Oof__real(tc_Complex_Ocomplex, v4) = v5 &
% 254.88/36.98 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v8 &
% 254.88/36.98 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v5, v18) = v19 &
% 254.88/36.98 c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v21, v22) = v23 &
% 254.88/36.98 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v16 &
% 254.88/36.98 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & hAPP(v16, v10) = v17 &
% 254.88/36.98 hAPP(v15, v17) = v18 & hAPP(v13, v10) = v14 & hAPP(v11, v_k____) = v12 &
% 254.88/36.98 hAPP(v9, v_w____) = v10 & hAPP(v7, v10) = v11 & hAPP(v6, v14) = v15 &
% 254.88/36.98 hAPP(v6, v12) = v13 & hAPP(v6, v8) = v9 & hAPP(v2, v_k____) = v3 & hAPP(v1,
% 254.88/36.98 v_t____) = v2 & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18)
% 254.88/36.98 & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) &
% 254.88/36.98 $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) &
% 254.88/36.98 $i(v2) & $i(v1) & $i(v0) &
% 254.88/36.98 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v20, v23))
% 254.88/36.98
% 254.88/36.98 (fact__096poly_Aq_A0_A_061_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A0_A_K_Apoly_Aq_A0_096)
% 254.88/36.98 $i(v_q____) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 254.88/36.98 $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] :
% 254.88/36.98 ? [v8: $i] : (c_Polynomial_Osmult(tc_Complex_Ocomplex, v4, v_q____) = v5 &
% 254.88/36.98 c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v4 &
% 254.88/36.98 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v3 &
% 254.88/36.98 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 254.88/36.98 c_Polynomial_Opoly(tc_Complex_Ocomplex, v5) = v6 &
% 254.88/36.98 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v8, v2) = v2 &
% 254.88/36.98 hAPP(v6, v1) = v7 & hAPP(v3, v7) = v8 & hAPP(v0, v1) = v2 & $i(v8) & $i(v7)
% 254.88/36.98 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 254.88/36.98
% 254.88/36.98 (fact__096t_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_A_060_A1_096)
% 254.88/36.99 $i(v_m____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 254.88/36.99 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/36.99 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.88/36.99 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 254.88/36.99 : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v3 &
% 254.88/36.99 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 254.88/36.99 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v2 &
% 254.88/36.99 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v5) = v6 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v5 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v11 & hAPP(v8, v_m____) = v9 &
% 254.88/36.99 hAPP(v4, v6) = v7 & hAPP(v2, v3) = v4 & hAPP(v1, v9) = v10 & hAPP(v0, v7) =
% 254.88/36.99 v8 & hAPP(v0, v_t____) = v1 & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 254.88/36.99 $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 254.88/36.99 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v10, v11))
% 254.88/36.99
% 254.88/36.99 (fact__096t_A_K_Acmod_Aw_A_060_061_A1_A_K_Acmod_Aw_096)
% 254.88/36.99 $i(v_w____) & $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) &
% 254.88/36.99 ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5:
% 254.88/36.99 $i] : ? [v6: $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 254.88/36.99 v_w____) = v2 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v4 & hAPP(v5, v2) = v6 &
% 254.88/36.99 hAPP(v1, v2) = v3 & hAPP(v0, v4) = v5 & hAPP(v0, v_t____) = v1 & $i(v6) &
% 254.88/36.99 $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 254.88/36.99 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v3, v6))
% 254.88/36.99
% 254.88/36.99 (fact_abs__add__one__gt__zero)
% 254.88/36.99 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.99 (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/36.99 $i] : ! [v3: $i] : ( ~ (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v2) =
% 254.88/36.99 v3) | ~ $i(v2) | ? [v4: $i] :
% 254.88/36.99 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v1, v3) = v4 & $i(v4) &
% 254.88/36.99 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v4))))
% 254.88/36.99
% 254.88/36.99 (fact_abs__add__one__not__less__self)
% 254.88/36.99 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/36.99 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/36.99 [v2: $i] : ( ~ (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v1) = v2) | ~
% 254.88/36.99 $i(v1) | ? [v3: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2,
% 254.88/36.99 v0) = v3 & $i(v3) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 254.88/36.99 v3, v1))))
% 254.88/36.99
% 254.88/36.99 (fact_ath)
% 254.88/36.99 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.99 (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/36.99 $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/36.99 (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v4) = v5) | ~
% 254.88/36.99 (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v1, v2) = v4) | ~
% 254.88/36.99 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v3) = v6) | ~ $i(v3) |
% 254.88/36.99 ~ $i(v2) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v1)
% 254.88/36.99 | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, v3) | ~
% 254.88/36.99 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v2) |
% 254.88/36.99 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6, v1)))
% 254.88/36.99
% 254.88/36.99 (fact_complex__i__mult__minus)
% 254.88/36.99 $i(c_Complex_Oii) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.99 (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 & hAPP(v0,
% 254.88/36.99 c_Complex_Oii) = v1 & $i(v1) & $i(v0) & ! [v2: $i] : ! [v3: $i] : ( ~
% 254.88/36.99 (hAPP(v1, v2) = v3) | ~ $i(v2) | ? [v4: $i] :
% 254.88/36.99 (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v2) = v4 & hAPP(v1,
% 254.88/36.99 v3) = v4 & $i(v4))))
% 254.88/36.99
% 254.88/36.99 (fact_complex__i__not__one)
% 254.88/36.99 $i(c_Complex_Oii) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ( ~ (v0 =
% 254.88/36.99 c_Complex_Oii) & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 254.88/36.99 $i(v0))
% 254.88/36.99
% 254.88/36.99 (fact_complex__of__real__minus__one)
% 254.88/36.99 $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/36.99 ? [v2: $i] : ? [v3: $i] :
% 254.88/36.99 (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v3) = v2 &
% 254.88/36.99 c_Groups_Ouminus__class_Ouminus(tc_RealDef_Oreal, v0) = v1 &
% 254.88/36.99 c_RealVector_Oof__real(tc_Complex_Ocomplex, v1) = v2 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v3 &
% 254.88/36.99 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v3) & $i(v2) & $i(v1)
% 254.88/36.99 & $i(v0))
% 254.88/36.99
% 254.88/36.99 (fact_complex__of__real__power)
% 254.88/37.00 $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.00 (c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v0 &
% 254.88/37.00 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & !
% 254.88/37.00 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.00 (c_RealVector_Oof__real(tc_Complex_Ocomplex, v3) = v4) | ~ (hAPP(v5, v2)
% 254.88/37.00 = v6) | ~ (hAPP(v0, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ? [v7: $i] :
% 254.88/37.00 ? [v8: $i] : (c_RealVector_Oof__real(tc_Complex_Ocomplex, v8) = v6 &
% 254.88/37.00 hAPP(v7, v2) = v8 & hAPP(v1, v3) = v7 & $i(v8) & $i(v7) & $i(v6))))
% 254.88/37.00
% 254.88/37.00 (fact_i__mult__eq2)
% 254.88/37.00 $i(c_Complex_Oii) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] : ?
% 254.88/37.00 [v2: $i] : ? [v3: $i] : (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex,
% 254.88/37.00 v3) = v2 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 254.88/37.00 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v3 & hAPP(v1,
% 254.88/37.00 c_Complex_Oii) = v2 & hAPP(v0, c_Complex_Oii) = v1 & $i(v3) & $i(v2) &
% 254.88/37.00 $i(v1) & $i(v0))
% 254.88/37.00
% 254.88/37.00 (fact_inv0)
% 254.88/37.00 $i(v_m____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 254.88/37.00 $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.00 ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7:
% 254.88/37.00 $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] :
% 254.88/37.00 (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v9) = v10 &
% 254.88/37.00 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v3 &
% 254.88/37.00 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v1 &
% 254.88/37.00 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v2 &
% 254.88/37.00 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v5) = v6 &
% 254.88/37.00 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/37.00 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v5 & hAPP(v8, v_m____) = v9 &
% 254.88/37.00 hAPP(v4, v6) = v7 & hAPP(v2, v3) = v4 & hAPP(v1, v7) = v8 & $i(v10) & $i(v9)
% 254.88/37.00 & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 254.88/37.00 $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v10))
% 254.88/37.00
% 254.88/37.00 (fact_kas_I4_J)
% 254.88/37.00 $i(v_q____) & $i(v_s____) & $i(v_a____) & $i(v_k____) &
% 254.88/37.00 $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3:
% 254.88/37.00 $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 254.88/37.00 ? [v9: $i] : ? [v10: $i] : (c_Polynomial_OpCons(tc_Complex_Ocomplex, v_a____,
% 254.88/37.00 v_s____) = v9 & c_Polynomial_Osmult(tc_Complex_Ocomplex, v3, v_q____) = v4
% 254.88/37.00 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 254.88/37.00 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v7 &
% 254.88/37.00 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v8 &
% 254.88/37.00 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 254.88/37.00 c_Polynomial_Opoly(tc_Complex_Ocomplex, v9) = v10 &
% 254.88/37.00 c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 254.88/37.00 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v5, v1) = v6 &
% 254.88/37.00 hAPP(v0, v1) = v2 & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 254.88/37.00 $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & ! [v11: $i] : ! [v12: $i] :
% 254.88/37.00 ! [v13: $i] : ! [v14: $i] : ! [v15: $i] : ! [v16: $i] : ( ~ (hAPP(v14,
% 254.88/37.00 v15) = v16) | ~ (hAPP(v12, v_k____) = v13) | ~ (hAPP(v10, v11) =
% 254.88/37.00 v15) | ~ (hAPP(v8, v11) = v12) | ~ (hAPP(v7, v13) = v14) | ~ $i(v11)
% 254.88/37.00 | ? [v17: $i] : (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v6,
% 254.88/37.00 v16) = v17 & hAPP(v5, v11) = v17 & $i(v17))))
% 254.88/37.00
% 254.88/37.00 (fact_le__natfloor__eq__one)
% 254.88/37.00 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.00 (c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 254.88/37.00 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/37.00 $i] : ! [v3: $i] : ( ~ (c_RComplete_Onatfloor(v2) = v3) | ~ $i(v2) | ~
% 254.88/37.00 c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v0, v3) |
% 254.88/37.00 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v1, v2)) & ! [v2: $i]
% 254.88/37.00 : ! [v3: $i] : ( ~ (c_RComplete_Onatfloor(v2) = v3) | ~ $i(v2) | ~
% 254.88/37.00 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v1, v2) |
% 254.88/37.00 c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v0, v3)))
% 254.88/37.00
% 254.88/37.00 (fact_lemmaCauchy)
% 254.88/37.01 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.01 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.01 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.01 (c_RealVector_Onorm__class_Onorm(v4, v5) = v6) | ~ (hAPP(v1, v2) = v5) |
% 254.88/37.01 ~ $i(v4) | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~ class_Orderings_Oord(v3)
% 254.88/37.01 | ~ class_RealVector_Oreal__normed__vector(v4) | ? [v7: $i] : ? [v8:
% 254.88/37.01 $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ($i(v8) &
% 254.88/37.01 ((c_Groups_Ominus__class_Ominus(v4, v5, v9) = v10 &
% 254.88/37.01 c_RealVector_Onorm__class_Onorm(v4, v10) = v11 & hAPP(v1, v8) = v9 &
% 254.88/37.01 $i(v11) & $i(v10) & $i(v9) & c_Orderings_Oord__class_Oless__eq(v3,
% 254.88/37.01 v2, v8) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v11,
% 254.88/37.01 v0)) | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v0, v6) = v7
% 254.88/37.01 & $i(v7) & ! [v12: $i] : ! [v13: $i] : ! [v14: $i] : ( ~
% 254.88/37.01 (c_RealVector_Onorm__class_Onorm(v4, v13) = v14) | ~ (hAPP(v1,
% 254.88/37.01 v12) = v13) | ~ $i(v12) | ~
% 254.88/37.01 c_Orderings_Oord__class_Oless__eq(v3, v2, v12) |
% 254.88/37.01 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v14, v7)))))))
% 254.88/37.01
% 254.88/37.01 (fact_m_I2_J)
% 254.88/37.01 $i(v_m____) & $i(v_s____) & $i(v_w____) & $i(tc_Complex_Ocomplex) &
% 254.88/37.01 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.01 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v0 &
% 254.88/37.01 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v1 & $i(v1) & $i(v0) & !
% 254.88/37.01 [v2: $i] : ! [v3: $i] : ( ~ (hAPP(v1, v2) = v3) | ~ $i(v2) | ? [v4: $i] :
% 254.88/37.01 ? [v5: $i] : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) =
% 254.88/37.01 v5 & $i(v5) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v5,
% 254.88/37.01 v_m____)) | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 254.88/37.01 v2) = v4 & $i(v4) & ~
% 254.88/37.01 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v4, v0)))))
% 254.88/37.01
% 254.88/37.01 (fact_mrmq__eq)
% 254.88/37.01 $i(v_q____) & $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.01 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 254.88/37.01 $i] : ? [v7: $i] : (c_Polynomial_Osmult(tc_Complex_Ocomplex, v3, v_q____) =
% 254.88/37.01 v4 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 254.88/37.01 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v7 &
% 254.88/37.01 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 254.88/37.01 c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 254.88/37.01 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 &
% 254.88/37.01 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v6 & hAPP(v0, v1) = v2 &
% 254.88/37.01 $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & !
% 254.88/37.01 [v8: $i] : ! [v9: $i] : ( ~ (hAPP(v5, v8) = v9) | ~ $i(v8) | ? [v10: $i]
% 254.88/37.01 : ? [v11: $i] : ? [v12: $i] :
% 254.88/37.01 ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v11) = v12 &
% 254.88/37.01 hAPP(v0, v8) = v11 & $i(v12) & $i(v11) &
% 254.88/37.01 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v7)) |
% 254.88/37.01 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v9) = v10 &
% 254.88/37.01 $i(v10) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v10,
% 254.88/37.01 v6)))) & ! [v8: $i] : ! [v9: $i] : ( ~ (hAPP(v5, v8) = v9) | ~
% 254.88/37.01 $i(v8) | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] :
% 254.88/37.01 ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v10) = v11 &
% 254.88/37.01 hAPP(v0, v8) = v10 & $i(v11) & $i(v10) & ~
% 254.88/37.01 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v11, v7)) |
% 254.88/37.01 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v9) = v12 &
% 254.88/37.01 $i(v12) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v6)))))
% 254.88/37.01
% 254.88/37.01 (fact_nat__le__real__less)
% 254.88/37.01 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.01 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.01 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v2)
% 254.88/37.01 = v3) | ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~
% 254.88/37.01 $i(v1) | ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v2, v1) | ?
% 254.88/37.01 [v5: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v4, v0) = v5 &
% 254.88/37.01 $i(v5) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v5))) & !
% 254.88/37.01 [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 254.88/37.01 (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~ (c_RealDef_Oreal(tc_Nat_Onat,
% 254.88/37.01 v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 254.88/37.01 c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v2, v1) | ? [v5: $i] :
% 254.88/37.01 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v4, v0) = v5 & $i(v5) & ~
% 254.88/37.01 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v5))))
% 254.88/37.01
% 254.88/37.01 (fact_nat__less__real__le)
% 254.88/37.01 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.01 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.01 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v2)
% 254.88/37.01 = v3) | ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~
% 254.88/37.01 $i(v1) | ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat, v2, v1) | ? [v5:
% 254.88/37.01 $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v5 &
% 254.88/37.01 $i(v5) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v5, v4))) &
% 254.88/37.01 ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 254.88/37.01 (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~ (c_RealDef_Oreal(tc_Nat_Onat,
% 254.88/37.01 v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 254.88/37.01 c_Orderings_Oord__class_Oless(tc_Nat_Onat, v2, v1) | ? [v5: $i] :
% 254.88/37.01 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v5 & $i(v5) & ~
% 254.88/37.01 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v5, v4))))
% 254.88/37.01
% 254.88/37.01 (fact_natceiling__add__one)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 254.88/37.02 $i] : (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v2) & $i(v1) & $i(v0)
% 254.88/37.02 & ! [v3: $i] : ! [v4: $i] : ( ~
% 254.88/37.02 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v1) = v4) | ~ $i(v3) |
% 254.88/37.02 ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, v3) | ? [v5:
% 254.88/37.02 $i] : ? [v6: $i] : (c_RComplete_Onatceiling(v4) = v5 &
% 254.88/37.02 c_RComplete_Onatceiling(v3) = v6 &
% 254.88/37.02 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v6, v2) = v5 & $i(v6) &
% 254.88/37.02 $i(v5))))
% 254.88/37.02
% 254.88/37.02 (fact_natceiling__eq)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.02 (c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0) & ! [v2:
% 254.88/37.02 $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : (v5 = v4 | ~
% 254.88/37.02 (c_RComplete_Onatceiling(v2) = v4) | ~
% 254.88/37.02 (c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v3, v1) = v5) | ~ $i(v3) | ~
% 254.88/37.02 $i(v2) | ? [v6: $i] : ? [v7: $i] : (c_RealDef_Oreal(tc_Nat_Onat, v3) =
% 254.88/37.02 v6 & $i(v6) & ( ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6,
% 254.88/37.02 v2) | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v6, v0) = v7 &
% 254.88/37.02 $i(v7) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2,
% 254.88/37.02 v7))))))
% 254.88/37.02
% 254.88/37.02 (fact_natceiling__le__eq__one)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.02 (c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/37.02 $i] : ! [v3: $i] : ( ~ (c_RComplete_Onatceiling(v2) = v3) | ~ $i(v2) |
% 254.88/37.02 ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v3, v0) |
% 254.88/37.02 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v1)) & ! [v2: $i]
% 254.88/37.02 : ! [v3: $i] : ( ~ (c_RComplete_Onatceiling(v2) = v3) | ~ $i(v2) | ~
% 254.88/37.02 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v1) |
% 254.88/37.02 c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v3, v0)))
% 254.88/37.02
% 254.88/37.02 (fact_natceiling__one)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.02 (c_RComplete_Onatceiling(v0) = v1 & c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 254.88/37.02 v1 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0))
% 254.88/37.02
% 254.88/37.02 (fact_natfloor__add__one)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 254.88/37.02 $i] : (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 &
% 254.88/37.02 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v2) & $i(v1) & $i(v0)
% 254.88/37.02 & ! [v3: $i] : ! [v4: $i] : ( ~
% 254.88/37.02 (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v1) = v4) | ~ $i(v3) |
% 254.88/37.02 ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, v3) | ? [v5:
% 254.88/37.02 $i] : ? [v6: $i] : (c_RComplete_Onatfloor(v4) = v5 &
% 254.88/37.02 c_RComplete_Onatfloor(v3) = v6 &
% 254.88/37.02 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v6, v2) = v5 & $i(v6) &
% 254.88/37.02 $i(v5))))
% 254.88/37.02
% 254.88/37.02 (fact_natfloor__eq)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.02 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.02 [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v4 = v2 | ~
% 254.88/37.02 (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~ (c_RComplete_Onatfloor(v1) =
% 254.88/37.02 v4) | ~ $i(v2) | ~ $i(v1) | ~
% 254.88/37.02 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v3, v1) | ? [v5: $i]
% 254.88/37.02 : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v5 & $i(v5) &
% 254.88/37.02 ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v5))))
% 254.88/37.02
% 254.88/37.02 (fact_natfloor__one)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.02 (c_RComplete_Onatfloor(v0) = v1 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1
% 254.88/37.02 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0))
% 254.88/37.02
% 254.88/37.02 (fact_natfloor__power)
% 254.88/37.02 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.02 (c_Power_Opower__class_Opower(tc_Nat_Onat) = v1 &
% 254.88/37.02 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0) & !
% 254.88/37.02 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.02 (c_RComplete_Onatfloor(v3) = v4) | ~ (hAPP(v5, v2) = v6) | ~ (hAPP(v1,
% 254.88/37.02 v4) = v5) | ~ $i(v3) | ~ $i(v2) | ? [v7: $i] : ? [v8: $i] : ?
% 254.88/37.02 [v9: $i] : ? [v10: $i] : ((v10 = v6 & c_RComplete_Onatfloor(v9) = v6 &
% 254.88/37.02 hAPP(v8, v2) = v9 & hAPP(v0, v3) = v8 & $i(v9) & $i(v8) & $i(v6)) | (
% 254.88/37.02 ~ (v7 = v3) & c_RealDef_Oreal(tc_Nat_Onat, v4) = v7 & $i(v7)))))
% 254.88/37.02
% 254.88/37.02 (fact_norm__one)
% 254.88/37.02 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.02 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.02 [v2: $i] : ! [v3: $i] : (v3 = v0 | ~ (c_RealVector_Onorm__class_Onorm(v1,
% 254.88/37.02 v2) = v3) | ~ (c_Groups_Oone__class_Oone(v1) = v2) | ~ $i(v1) | ~
% 254.88/37.02 class_RealVector_Oreal__normed__algebra__1(v1)))
% 254.88/37.02
% 254.88/37.02 (fact_norm__power)
% 254.88/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.03 (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] :
% 254.88/37.03 ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.03 (c_RealVector_Onorm__class_Onorm(v3, v2) = v4) | ~ (hAPP(v5, v1) = v6) |
% 254.88/37.03 ~ (hAPP(v0, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~
% 254.88/37.03 class_RealVector_Oreal__normed__div__algebra(v3) | ? [v7: $i] : ? [v8:
% 254.88/37.03 $i] : ? [v9: $i] : (c_RealVector_Onorm__class_Onorm(v3, v9) = v6 &
% 254.88/37.03 c_Power_Opower__class_Opower(v3) = v7 & hAPP(v8, v1) = v9 & hAPP(v7, v2)
% 254.88/37.03 = v8 & $i(v9) & $i(v8) & $i(v7) & $i(v6))))
% 254.88/37.03
% 254.88/37.03 (fact_norm__power__ineq)
% 254.88/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.03 (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] :
% 254.88/37.03 ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.03 (c_RealVector_Onorm__class_Onorm(v3, v2) = v4) | ~ (hAPP(v5, v1) = v6) |
% 254.88/37.03 ~ (hAPP(v0, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~
% 254.88/37.03 class_RealVector_Oreal__normed__algebra__1(v3) | ? [v7: $i] : ? [v8: $i]
% 254.88/37.03 : ? [v9: $i] : ? [v10: $i] : (c_RealVector_Onorm__class_Onorm(v3, v9) =
% 254.88/37.03 v10 & c_Power_Opower__class_Opower(v3) = v7 & hAPP(v8, v1) = v9 &
% 254.88/37.03 hAPP(v7, v2) = v8 & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 254.88/37.03 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v10, v6))))
% 254.88/37.03
% 254.88/37.03 (fact_norm__sgn)
% 254.88/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.03 (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 254.88/37.03 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & ! [v2:
% 254.88/37.03 $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ( ~
% 254.88/37.03 (c_Groups_Osgn__class_Osgn(v3, v2) = v4) | ~
% 254.88/37.03 (c_RealVector_Onorm__class_Onorm(v3, v4) = v5) | ~ $i(v3) | ~ $i(v2) |
% 254.88/37.03 ~ class_RealVector_Oreal__normed__vector(v3) | ? [v6: $i] : ((v5 = v1 |
% 254.88/37.03 (v6 = v2 & c_Groups_Ozero__class_Ozero(v3) = v2)) & (v5 = v0 | ( ~ (v6
% 254.88/37.03 = v2) & c_Groups_Ozero__class_Ozero(v3) = v6 & $i(v6))))))
% 254.88/37.03
% 254.88/37.03 (fact_of__real__1)
% 254.88/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.03 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 254.88/37.03 [v2: $i] : ( ~ (c_RealVector_Oof__real(v1, v0) = v2) | ~ $i(v1) | ~
% 254.88/37.03 class_RealVector_Oreal__algebra__1(v1) | (c_Groups_Oone__class_Oone(v1) =
% 254.88/37.03 v2 & $i(v2))))
% 254.88/37.03
% 254.88/37.03 (fact_of__real__power)
% 254.88/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 254.88/37.03 (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] :
% 254.88/37.03 ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.03 (c_RealVector_Oof__real(v3, v5) = v6) | ~ (hAPP(v4, v1) = v5) | ~
% 254.88/37.03 (hAPP(v0, v2) = v4) | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~
% 254.88/37.03 class_RealVector_Oreal__algebra__1(v3) | ? [v7: $i] : ? [v8: $i] : ?
% 254.88/37.03 [v9: $i] : (c_Power_Opower__class_Opower(v3) = v7 &
% 254.88/37.03 c_RealVector_Oof__real(v3, v2) = v8 & hAPP(v9, v1) = v6 & hAPP(v7, v8) =
% 254.88/37.03 v9 & $i(v9) & $i(v8) & $i(v7) & $i(v6))))
% 254.88/37.03
% 254.88/37.03 (fact_power__real__of__nat)
% 254.88/37.03 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 254.88/37.03 (c_Power_Opower__class_Opower(tc_Nat_Onat) = v1 &
% 254.88/37.03 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0) & !
% 254.88/37.03 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 254.88/37.03 (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4) | ~ (hAPP(v5, v2) = v6) | ~
% 254.88/37.03 (hAPP(v0, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ? [v7: $i] : ? [v8: $i] :
% 254.88/37.03 (c_RealDef_Oreal(tc_Nat_Onat, v8) = v6 & hAPP(v7, v2) = v8 & hAPP(v1, v3)
% 254.88/37.03 = v7 & $i(v8) & $i(v7) & $i(v6))))
% 254.88/37.03
% 254.88/37.03 (fact_qr)
% 255.29/37.03 $i(v_q____) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 255.29/37.03 $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] :
% 255.29/37.03 (c_Polynomial_Osmult(tc_Complex_Ocomplex, v4, v_q____) = v5 &
% 255.29/37.03 c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v3) = v4 &
% 255.29/37.03 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.29/37.03 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v2 &
% 255.29/37.03 c_Polynomial_Opoly(tc_Complex_Ocomplex, v5) = v6 &
% 255.29/37.03 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v0, v2) = v3 &
% 255.29/37.03 $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & ! [v7: $i] :
% 255.29/37.03 ! [v8: $i] : ( ~ (hAPP(v6, v7) = v8) | ~ $i(v7) | ? [v9: $i] : ? [v10:
% 255.29/37.03 $i] : (hAPP(v10, v3) = v9 & hAPP(v1, v8) = v10 & hAPP(v0, v7) = v9 &
% 255.29/37.03 $i(v10) & $i(v9))))
% 255.29/37.03
% 255.29/37.03 (fact_r01)
% 255.29/37.03 $i(v_q____) & $i(tc_Complex_Ocomplex) & ? [v0: $i] : ? [v1: $i] : ? [v2:
% 255.29/37.03 $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] :
% 255.29/37.03 (c_Polynomial_Osmult(tc_Complex_Ocomplex, v3, v_q____) = v4 &
% 255.29/37.03 c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 255.29/37.03 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 255.29/37.03 c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.29/37.03 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 &
% 255.29/37.03 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v6 & hAPP(v5, v1) = v6 &
% 255.29/37.03 hAPP(v0, v1) = v2 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 255.29/37.03 $i(v0))
% 255.29/37.03
% 255.29/37.03 (fact_real__mult__1)
% 255.29/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.29/37.03 (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.29/37.03 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & hAPP(v0, v1) = v2 &
% 255.29/37.03 $i(v2) & $i(v1) & $i(v0) & ! [v3: $i] : ! [v4: $i] : (v4 = v3 | ~
% 255.29/37.03 (hAPP(v2, v3) = v4) | ~ $i(v3)))
% 255.29/37.03
% 255.29/37.03 (fact_real__mult__inverse__left)
% 255.29/37.03 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.29/37.03 (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v1 &
% 255.29/37.03 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.29/37.03 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v2 & $i(v2) & $i(v1) & $i(v0)
% 255.29/37.03 & ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : (v6 = v2 | v3 = v0
% 255.29/37.03 | ~ (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v3) = v4) | ~
% 255.29/37.03 (hAPP(v5, v3) = v6) | ~ (hAPP(v1, v4) = v5) | ~ $i(v3)))
% 255.29/37.03
% 255.29/37.03 (fact_real__natfloor__add__one__gt)
% 255.29/37.04 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.04 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 255.29/37.04 [v2: $i] : ( ~ (c_RComplete_Onatfloor(v1) = v2) | ~ $i(v1) | ? [v3: $i] :
% 255.29/37.04 ? [v4: $i] : (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3 &
% 255.29/37.04 c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v4 & $i(v4) &
% 255.29/37.04 $i(v3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v4))))
% 255.29/37.04
% 255.29/37.04 (fact_real__natfloor__gt__diff__one)
% 255.29/37.04 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.04 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) & ! [v1: $i] : !
% 255.29/37.04 [v2: $i] : ( ~ (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v1, v0) =
% 255.29/37.04 v2) | ~ $i(v1) | ? [v3: $i] : ? [v4: $i] :
% 255.29/37.04 (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4 & c_RComplete_Onatfloor(v1) = v3 &
% 255.29/37.04 $i(v4) & $i(v3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2,
% 255.29/37.04 v4))))
% 255.29/37.04
% 255.29/37.04 (fact_real__of__nat__1)
% 255.29/37.04 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 255.29/37.04 (c_RealDef_Oreal(tc_Nat_Onat, v0) = v1 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0))
% 255.29/37.04
% 255.29/37.04 (fact_real__of__nat__power)
% 255.29/37.04 $i(tc_Nat_Onat) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 255.29/37.04 (c_Power_Opower__class_Opower(tc_Nat_Onat) = v0 &
% 255.29/37.04 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) & !
% 255.29/37.04 [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ( ~
% 255.29/37.04 (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4) | ~ (hAPP(v5, v2) = v6) | ~
% 255.29/37.04 (hAPP(v1, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ? [v7: $i] : ? [v8: $i] :
% 255.29/37.04 (c_RealDef_Oreal(tc_Nat_Onat, v8) = v6 & hAPP(v7, v2) = v8 & hAPP(v0, v3)
% 255.29/37.04 = v7 & $i(v8) & $i(v7) & $i(v6))))
% 255.29/37.04
% 255.29/37.04 (fact_real__zero__not__eq__one)
% 255.29/37.04 $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ( ~ (v1 = v0) &
% 255.29/37.04 c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0))
% 255.29/37.04
% 255.29/37.04 (fact_reduce__poly__simple)
% 255.29/37.04 $i(tc_Nat_Onat) & $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0: $i]
% 255.29/37.04 : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] :
% 255.29/37.04 (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v3 &
% 255.29/37.04 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v4 &
% 255.29/37.04 c_Groups_Ozero__class_Ozero(tc_Nat_Onat) = v1 &
% 255.29/37.04 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v0 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v2 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v5 & $i(v5) & $i(v4) & $i(v3)
% 255.29/37.04 & $i(v2) & $i(v1) & $i(v0) & ? [v6: $i] : ! [v7: $i] : ! [v8: $i] : (v7 =
% 255.29/37.04 v0 | v6 = v1 | ~ (hAPP(v3, v7) = v8) | ~ $i(v7) | ~ $i(v6) | ? [v9:
% 255.29/37.04 $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ?
% 255.29/37.04 [v14: $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v13) =
% 255.29/37.04 v14 & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2, v12) = v13 &
% 255.29/37.04 hAPP(v10, v6) = v11 & hAPP(v8, v11) = v12 & hAPP(v4, v9) = v10 & $i(v14)
% 255.29/37.04 & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) &
% 255.29/37.04 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v14, v5))))
% 255.29/37.04
% 255.29/37.04 (fact_t_I2_J)
% 255.29/37.04 $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.04 (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v0) &
% 255.29/37.04 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v_t____, v0))
% 255.29/37.04
% 255.29/37.04 (fact_t_I3_J)
% 255.29/37.04 $i(v_m____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 255.29/37.04 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.04 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 255.29/37.04 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.29/37.04 (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v8) = v9 &
% 255.29/37.04 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v2 &
% 255.29/37.04 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.29/37.04 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.29/37.04 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v4) = v5 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v4 & hAPP(v7, v_m____) = v8 &
% 255.29/37.04 hAPP(v3, v5) = v6 & hAPP(v1, v2) = v3 & hAPP(v0, v6) = v7 & $i(v9) & $i(v8)
% 255.29/37.04 & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.29/37.04 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v_t____, v9))
% 255.29/37.04
% 255.29/37.04 (fact_th01)
% 255.29/37.04 $i(v_a____) & $i(v_k____) & $i(tc_Nat_Onat) & $i(tc_Complex_Ocomplex) & ?
% 255.29/37.04 [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i]
% 255.29/37.04 : (c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, v2) = v3 &
% 255.29/37.04 c_Polynomial_OpCons(tc_Complex_Ocomplex, v0, v3) = v4 &
% 255.29/37.04 c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v1) = v2 &
% 255.29/37.04 c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & $i(v5) & $i(v4) &
% 255.29/37.04 $i(v3) & $i(v2) & $i(v1) & $i(v0) & ~
% 255.29/37.04 c_Fundamental__Theorem__Algebra__Mirabelle_Oconstant(tc_Complex_Ocomplex,
% 255.29/37.04 tc_Complex_Ocomplex, v5))
% 255.29/37.04
% 255.29/37.04 (fact_th02)
% 255.29/37.04 $i(v_a____) & $i(v_k____) & $i(tc_Nat_Onat) & $i(tc_Complex_Ocomplex) & ?
% 255.29/37.04 [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i]
% 255.29/37.04 : (c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, v3) = v4 &
% 255.29/37.04 c_Polynomial_OpCons(tc_Complex_Ocomplex, v2, v4) = v5 &
% 255.29/37.04 c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex, v5) =
% 255.29/37.04 v1 & c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v0) = v3 &
% 255.29/37.04 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v0) = v1 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 255.29/37.04 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v2 & $i(v5) & $i(v4) &
% 255.29/37.04 $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.29/37.04
% 255.29/37.04 (fact_th11)
% 255.29/37.05 $i(v_s____) & $i(v_w____) & $i(v_a____) & $i(v_k____) &
% 255.29/37.05 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.05 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 255.29/37.05 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 255.29/37.05 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 255.29/37.05 ? [v17: $i] : ? [v18: $i] : ? [v19: $i] : ? [v20: $i] : ? [v21: $i] : ?
% 255.29/37.05 [v22: $i] : ? [v23: $i] : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ?
% 255.29/37.05 [v27: $i] : (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v21) = v22 &
% 255.29/37.05 c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v17, v20) = v21 &
% 255.29/37.05 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v25) = v26 &
% 255.29/37.05 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16 &
% 255.29/37.05 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v18 &
% 255.29/37.05 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.29/37.05 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.29/37.05 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13 &
% 255.29/37.05 c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v22, v26) = v27 &
% 255.29/37.05 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.29/37.05 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.29/37.05 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v24, v11) = v25 &
% 255.29/37.05 hAPP(v19, v_k____) = v20 & hAPP(v18, v_t____) = v19 & hAPP(v10, v5) = v11 &
% 255.29/37.05 hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8, v5) = v23 & hAPP(v6,
% 255.29/37.05 v_k____) = v7 & hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v1, v23)
% 255.29/37.05 = v24 & hAPP(v1, v7) = v8 & hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v27)
% 255.29/37.05 & $i(v26) & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) &
% 255.29/37.05 $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) &
% 255.29/37.05 $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 255.29/37.05 $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.29/37.05 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v16, v27))
% 255.29/37.05
% 255.29/37.05 (fact_th12)
% 255.29/37.05 $i(v_s____) & $i(v_w____) & $i(v_k____) & $i(tc_Complex_Ocomplex) &
% 255.29/37.05 $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.29/37.05 ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8:
% 255.29/37.05 $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13:
% 255.29/37.05 $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18:
% 255.29/37.05 $i] : ? [v19: $i] : ? [v20: $i] :
% 255.29/37.05 (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v4) = v5 &
% 255.29/37.05 c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v0, v3) = v4 &
% 255.29/37.05 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v18) = v19 &
% 255.29/37.05 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v6 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v7 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.29/37.05 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v8 &
% 255.29/37.05 c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v19) = v20 &
% 255.29/37.05 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v16 &
% 255.29/37.05 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & hAPP(v16, v10) = v17 &
% 255.29/37.05 hAPP(v15, v17) = v18 & hAPP(v13, v10) = v14 & hAPP(v11, v_k____) = v12 &
% 255.29/37.05 hAPP(v9, v_w____) = v10 & hAPP(v7, v10) = v11 & hAPP(v6, v14) = v15 &
% 255.29/37.05 hAPP(v6, v12) = v13 & hAPP(v6, v8) = v9 & hAPP(v2, v_k____) = v3 & hAPP(v1,
% 255.29/37.05 v_t____) = v2 & $i(v20) & $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15)
% 255.29/37.05 & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7)
% 255.29/37.05 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.29/37.05 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v20, v0))
% 255.29/37.05
% 255.29/37.05 (fact_th120)
% 255.29/37.05 $i(v_s____) & $i(v_w____) & $i(v_k____) & $i(tc_Complex_Ocomplex) &
% 255.29/37.05 $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.29/37.05 ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8:
% 255.29/37.05 $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13:
% 255.29/37.05 $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 255.29/37.05 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) = v13 &
% 255.29/37.05 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v14 &
% 255.29/37.05 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 255.29/37.05 c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 & hAPP(v15, v_k____)
% 255.29/37.05 = v16 & hAPP(v14, v_t____) = v15 & hAPP(v10, v4) = v11 & hAPP(v9, v11) = v12
% 255.29/37.05 & hAPP(v7, v4) = v8 & hAPP(v5, v_k____) = v6 & hAPP(v3, v_w____) = v4 &
% 255.29/37.05 hAPP(v1, v4) = v5 & hAPP(v0, v8) = v9 & hAPP(v0, v6) = v7 & hAPP(v0, v2) =
% 255.29/37.05 v3 & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) &
% 255.29/37.05 $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.29/37.05 $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v13, v16))
% 255.29/37.05
% 255.29/37.05 (fact_th121)
% 255.29/37.05 $i(v_k____) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] : ? [v1: $i] :
% 255.29/37.05 ? [v2: $i] : ? [v3: $i] : (c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.29/37.05 v0 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v3 & hAPP(v1, v_k____) =
% 255.29/37.05 v2 & hAPP(v0, v_t____) = v1 & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.29/37.05 c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v3))
% 255.29/37.05
% 255.29/37.05 (fact_th30)
% 255.29/37.05 $i(v_m____) & $i(v_w____) & $i(v_k____) & $i(tc_Nat_Onat) &
% 255.29/37.05 $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) & ? [v0: $i] :
% 255.29/37.05 ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] : ? [v6:
% 255.29/37.05 $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i]
% 255.29/37.05 : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] : ? [v15: $i] : ? [v16: $i] :
% 255.29/37.05 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v6 &
% 255.29/37.05 c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.29/37.05 c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.29/37.05 c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v8) = v9 &
% 255.29/37.05 c_Groups_Oone__class_Oone(tc_Nat_Onat) = v8 &
% 255.29/37.05 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v15 & hAPP(v11, v_m____) = v12
% 255.29/37.05 & hAPP(v7, v9) = v10 & hAPP(v5, v12) = v13 & hAPP(v4, v15) = v16 & hAPP(v4,
% 255.29/37.05 v13) = v14 & hAPP(v2, v_k____) = v3 & hAPP(v1, v6) = v7 & hAPP(v1,
% 255.29/37.05 v_t____) = v2 & hAPP(v0, v10) = v11 & hAPP(v0, v3) = v4 & hAPP(v0,
% 255.29/37.05 v_t____) = v5 & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11)
% 255.29/37.05 & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) &
% 255.29/37.05 $i(v2) & $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.29/37.05 v14, v16))
% 255.29/37.05
% 255.29/37.05 (fact_tw)
% 255.29/37.06 $i(v_w____) & $i(tc_Complex_Ocomplex) & $i(v_t____) & $i(tc_RealDef_Oreal) &
% 255.29/37.06 ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5:
% 255.29/37.06 $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v4 &
% 255.29/37.06 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v5 &
% 255.29/37.06 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.29/37.06 c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v1 & hAPP(v2,
% 255.29/37.06 v_w____) = v3 & hAPP(v0, v1) = v2 & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.29/37.06 $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v4,
% 255.29/37.06 v5))
% 255.29/37.06
% 255.29/37.06 (fact_unimodular__reduce__norm)
% 255.29/37.06 $i(c_Complex_Oii) & $i(tc_Complex_Ocomplex) & $i(tc_RealDef_Oreal) & ? [v0:
% 255.29/37.06 $i] : ? [v1: $i] : (c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v1 &
% 255.29/37.06 c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0) & ! [v2:
% 255.29/37.06 $i] : ! [v3: $i] : ( ~
% 255.29/37.06 (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v2, v1) = v3) | ~
% 255.29/37.06 $i(v2) | ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8:
% 255.29/37.06 $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : (( ~ (v4 = v0) &
% 255.29/37.06 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v4 &
% 255.29/37.06 $i(v4)) | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v2,
% 255.29/37.06 c_Complex_Oii) = v10 &
% 255.29/37.06 c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v10) = v11 &
% 255.29/37.06 $i(v11) & $i(v10) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.29/37.06 v11, v0)) | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.29/37.06 v8) = v9 & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2,
% 255.29/37.06 c_Complex_Oii) = v8 & $i(v9) & $i(v8) &
% 255.29/37.06 c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v9, v0)) |
% 255.29/37.06 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5) = v6 &
% 255.29/37.06 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2, v1) = v5 & $i(v6)
% 255.29/37.06 & $i(v5) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6, v0)) |
% 255.29/37.06 (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v7 & $i(v7)
% 255.29/37.06 & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v7, v0)))))
% 255.29/37.06
% 255.29/37.06 (fact_w)
% 255.29/37.06 $i(v_w____) & $i(v_a____) & $i(v_k____) & $i(tc_Complex_Ocomplex) & ? [v0:
% 255.29/37.06 $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] :
% 255.29/37.06 ? [v6: $i] : ? [v7: $i] : (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex)
% 255.29/37.06 = v1 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.29/37.06 c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v6) = v7 &
% 255.29/37.06 c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v7 &
% 255.29/37.06 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5, v_a____) = v6
% 255.29/37.06 & hAPP(v3, v_k____) = v4 & hAPP(v2, v_w____) = v3 & hAPP(v1, v4) = v5 &
% 255.29/37.06 $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.29/37.06
% 255.29/37.06 (fact_wm1)
% 255.29/37.06 $i(v_w____) & $i(v_a____) & $i(v_k____) & $i(tc_Complex_Ocomplex) & ? [v0:
% 255.29/37.06 $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] : ? [v5: $i] :
% 255.29/37.06 ? [v6: $i] : (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v6) = v5 &
% 255.29/37.06 c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.29/37.06 c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.29/37.06 c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v6 & hAPP(v4, v_a____) = v5
% 255.29/37.06 & hAPP(v2, v_k____) = v3 & hAPP(v1, v_w____) = v2 & hAPP(v0, v3) = v4 &
% 255.29/37.06 $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.29/37.06
% 255.29/37.06 (fact_xt1_I7_J)
% 255.29/37.06 ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ( ~ $i(v3) | ~ $i(v2)
% 255.29/37.06 | ~ $i(v1) | ~ $i(v0) | ~ class_Orderings_Oorder(v3) | ~
% 255.29/37.06 c_Orderings_Oord__class_Oless__eq(v3, v0, v2) | ~
% 255.29/37.06 c_Orderings_Oord__class_Oless(v3, v2, v1) |
% 255.29/37.06 c_Orderings_Oord__class_Oless(v3, v0, v1))
% 255.29/37.06
% 255.29/37.06 (function-axioms)
% 255.29/37.06 ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0
% 255.29/37.06 | ~ (c_Fundamental__Theorem__Algebra__Mirabelle_Ooffset__poly(v4, v3, v2) =
% 255.29/37.06 v1) | ~ (c_Fundamental__Theorem__Algebra__Mirabelle_Ooffset__poly(v4, v3,
% 255.29/37.06 v2) = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : !
% 255.29/37.06 [v4: $i] : (v1 = v0 | ~ (c_Power_Opower_Opower(v4, v3, v2) = v1) | ~
% 255.29/37.06 (c_Power_Opower_Opower(v4, v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.06 [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~ (c_Polynomial_Oorder(v4,
% 255.29/37.06 v3, v2) = v1) | ~ (c_Polynomial_Oorder(v4, v3, v2) = v0)) & ! [v0: $i]
% 255.29/37.07 : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Polynomial_Opcompose(v4, v3, v2) = v1) | ~ (c_Polynomial_Opcompose(v4,
% 255.29/37.07 v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] :
% 255.29/37.07 ! [v4: $i] : (v1 = v0 | ~ (c_Polynomial_Osynthetic__div(v4, v3, v2) = v1) |
% 255.29/37.07 ~ (c_Polynomial_Osynthetic__div(v4, v3, v2) = v0)) & ! [v0: $i] : ! [v1:
% 255.29/37.07 $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Polynomial_Omonom(v4, v3, v2) = v1) | ~ (c_Polynomial_Omonom(v4, v3, v2)
% 255.29/37.07 = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4:
% 255.29/37.07 $i] : (v1 = v0 | ~ (c_Polynomial_OpCons(v4, v3, v2) = v1) | ~
% 255.29/37.07 (c_Polynomial_OpCons(v4, v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.07 [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~ (c_Polynomial_Osmult(v4,
% 255.29/37.07 v3, v2) = v1) | ~ (c_Polynomial_Osmult(v4, v3, v2) = v0)) & ! [v0: $i]
% 255.29/37.07 : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Groups_Ominus__class_Ominus(v4, v3, v2) = v1) | ~
% 255.29/37.07 (c_Groups_Ominus__class_Ominus(v4, v3, v2) = v0)) & ! [v0: $i] : ! [v1:
% 255.29/37.07 $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Groups_Oplus__class_Oplus(v4, v3, v2) = v1) | ~
% 255.29/37.07 (c_Groups_Oplus__class_Oplus(v4, v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i]
% 255.29/37.07 : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (c_Groups_Osgn__class_Osgn(v3, v2)
% 255.29/37.07 = v1) | ~ (c_Groups_Osgn__class_Osgn(v3, v2) = v0)) & ! [v0: $i] : !
% 255.29/37.07 [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (c_RealDef_Oreal(v3, v2)
% 255.29/37.07 = v1) | ~ (c_RealDef_Oreal(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i] :
% 255.29/37.07 ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (c_Nat__Transfer_Otsub(v3, v2) = v1)
% 255.29/37.07 | ~ (c_Nat__Transfer_Otsub(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.07 [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (tc_fun(v3, v2) = v1) | ~ (tc_fun(v3,
% 255.29/37.07 v2) = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1
% 255.29/37.07 = v0 | ~ (c_Rings_Oinverse__class_Oinverse(v3, v2) = v1) | ~
% 255.29/37.07 (c_Rings_Oinverse__class_Oinverse(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i]
% 255.29/37.07 : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(v3, v2) = v1) | ~
% 255.29/37.07 (c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(v3, v2) = v0)) & ! [v0:
% 255.29/37.07 $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Groups_Oabs__class_Oabs(v3, v2) = v1) | ~ (c_Groups_Oabs__class_Oabs(v3,
% 255.29/37.07 v2) = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1
% 255.29/37.07 = v0 | ~ (c_Groups_Ouminus__class_Ouminus(v3, v2) = v1) | ~
% 255.29/37.07 (c_Groups_Ouminus__class_Ouminus(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i]
% 255.29/37.07 : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_RealVector_Onorm__class_Onorm(v3, v2) = v1) | ~
% 255.29/37.07 (c_RealVector_Onorm__class_Onorm(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i]
% 255.29/37.07 : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (c_RealVector_Oof__real(v3, v2) =
% 255.29/37.07 v1) | ~ (c_RealVector_Oof__real(v3, v2) = v0)) & ! [v0: $i] : ! [v1:
% 255.29/37.07 $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (c_Polynomial_Opoly(v3, v2)
% 255.29/37.07 = v1) | ~ (c_Polynomial_Opoly(v3, v2) = v0)) & ! [v0: $i] : ! [v1: $i]
% 255.29/37.07 : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~ (hAPP(v3, v2) = v1) | ~ (hAPP(v3,
% 255.29/37.07 v2) = v0)) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_RComplete_Onatfloor(v2) = v1) | ~ (c_RComplete_Onatfloor(v2) = v0)) & !
% 255.29/37.07 [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_RComplete_Onatceiling(v2) = v1) | ~ (c_RComplete_Onatceiling(v2) = v0))
% 255.29/37.07 & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.29/37.07 (tc_Polynomial_Opoly(v2) = v1) | ~ (tc_Polynomial_Opoly(v2) = v0)) & !
% 255.29/37.07 [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.29/37.07 (c_Groups_Otimes__class_Otimes(v2) = v1) | ~
% 255.29/37.07 (c_Groups_Otimes__class_Otimes(v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.07 [v2: $i] : (v1 = v0 | ~ (c_Power_Opower__class_Opower(v2) = v1) | ~
% 255.29/37.07 (c_Power_Opower__class_Opower(v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.07 [v2: $i] : (v1 = v0 | ~ (c_Groups_Ozero__class_Ozero(v2) = v1) | ~
% 255.29/37.07 (c_Groups_Ozero__class_Ozero(v2) = v0)) & ! [v0: $i] : ! [v1: $i] : !
% 255.29/37.07 [v2: $i] : (v1 = v0 | ~ (c_Groups_Oone__class_Oone(v2) = v1) | ~
% 255.29/37.07 (c_Groups_Oone__class_Oone(v2) = v0))
% 255.29/37.07
% 255.29/37.07 Further assumptions not needed in the proof:
% 255.29/37.07 --------------------------------------------
% 255.29/37.07 arity_Complex__Ocomplex__Fields_Ofield,
% 255.29/37.07 arity_Complex__Ocomplex__Fields_Ofield__inverse__zero,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Oab__group__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Oab__semigroup__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Oab__semigroup__mult,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ocancel__ab__semigroup__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ocancel__comm__monoid__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ocancel__semigroup__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ocomm__monoid__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ocomm__monoid__mult,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ogroup__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ominus,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Omonoid__add,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Omonoid__mult,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Oone, arity_Complex__Ocomplex__Groups_Ouminus,
% 255.29/37.07 arity_Complex__Ocomplex__Groups_Ozero,
% 255.29/37.07 arity_Complex__Ocomplex__Int_Oring__char__0,
% 255.29/37.07 arity_Complex__Ocomplex__Power_Opower,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__algebra__1,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__div__algebra,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__normed__algebra,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__normed__algebra__1,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__normed__div__algebra,
% 255.29/37.07 arity_Complex__Ocomplex__RealVector_Oreal__normed__vector,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ocomm__ring,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ocomm__ring__1,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ocomm__semiring,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ocomm__semiring__0,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ocomm__semiring__1,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Odivision__ring,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Odivision__ring__inverse__zero,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Odvd, arity_Complex__Ocomplex__Rings_Oidom,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Omult__zero,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ono__zero__divisors,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Oring, arity_Complex__Ocomplex__Rings_Oring__1,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Oring__1__no__zero__divisors,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Oring__no__zero__divisors,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Osemiring,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Osemiring__0,
% 255.29/37.07 arity_Complex__Ocomplex__Rings_Ozero__neq__one,
% 255.29/37.07 arity_Complex__Ocomplex__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,
% 255.29/37.07 arity_HOL__Obool__Groups_Ominus, arity_HOL__Obool__Groups_Ouminus,
% 255.29/37.07 arity_HOL__Obool__Lattices_Oboolean__algebra, arity_HOL__Obool__Orderings_Oord,
% 255.29/37.07 arity_HOL__Obool__Orderings_Oorder, arity_HOL__Obool__Orderings_Opreorder,
% 255.29/37.07 arity_Int__Oint__Groups_Oab__group__add,
% 255.29/37.07 arity_Int__Oint__Groups_Oab__semigroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Oab__semigroup__mult, arity_Int__Oint__Groups_Oabs__if,
% 255.29/37.07 arity_Int__Oint__Groups_Ocancel__ab__semigroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Ocancel__comm__monoid__add,
% 255.29/37.07 arity_Int__Oint__Groups_Ocancel__semigroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Ocomm__monoid__add,
% 255.29/37.07 arity_Int__Oint__Groups_Ocomm__monoid__mult,
% 255.29/37.07 arity_Int__Oint__Groups_Ogroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Olinordered__ab__group__add,
% 255.29/37.07 arity_Int__Oint__Groups_Ominus, arity_Int__Oint__Groups_Omonoid__add,
% 255.29/37.07 arity_Int__Oint__Groups_Omonoid__mult, arity_Int__Oint__Groups_Oone,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__ab__group__add,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__ab__group__add__abs,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__ab__semigroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__ab__semigroup__add__imp__le,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__cancel__ab__semigroup__add,
% 255.29/37.07 arity_Int__Oint__Groups_Oordered__comm__monoid__add,
% 255.29/37.07 arity_Int__Oint__Groups_Osgn__if, arity_Int__Oint__Groups_Ouminus,
% 255.29/37.07 arity_Int__Oint__Groups_Ozero, arity_Int__Oint__Int_Oring__char__0,
% 255.29/37.07 arity_Int__Oint__Orderings_Olinorder, arity_Int__Oint__Orderings_Oord,
% 255.29/37.07 arity_Int__Oint__Orderings_Oorder, arity_Int__Oint__Orderings_Opreorder,
% 255.29/37.07 arity_Int__Oint__Power_Opower, arity_Int__Oint__Rings_Ocomm__ring,
% 255.29/37.07 arity_Int__Oint__Rings_Ocomm__ring__1, arity_Int__Oint__Rings_Ocomm__semiring,
% 255.29/37.07 arity_Int__Oint__Rings_Ocomm__semiring__0,
% 255.29/37.07 arity_Int__Oint__Rings_Ocomm__semiring__1, arity_Int__Oint__Rings_Odvd,
% 255.29/37.07 arity_Int__Oint__Rings_Oidom,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__comm__semiring__strict,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__idom,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__ring,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__ring__strict,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__semidom,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__semiring,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__semiring__1,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__semiring__1__strict,
% 255.29/37.07 arity_Int__Oint__Rings_Olinordered__semiring__strict,
% 255.29/37.07 arity_Int__Oint__Rings_Omult__zero, arity_Int__Oint__Rings_Ono__zero__divisors,
% 255.29/37.07 arity_Int__Oint__Rings_Oordered__cancel__semiring,
% 255.29/37.07 arity_Int__Oint__Rings_Oordered__comm__semiring,
% 255.29/37.07 arity_Int__Oint__Rings_Oordered__ring,
% 255.29/37.07 arity_Int__Oint__Rings_Oordered__ring__abs,
% 255.29/37.07 arity_Int__Oint__Rings_Oordered__semiring, arity_Int__Oint__Rings_Oring,
% 255.29/37.07 arity_Int__Oint__Rings_Oring__1,
% 255.29/37.07 arity_Int__Oint__Rings_Oring__1__no__zero__divisors,
% 255.29/37.07 arity_Int__Oint__Rings_Oring__no__zero__divisors,
% 255.29/37.07 arity_Int__Oint__Rings_Osemiring, arity_Int__Oint__Rings_Osemiring__0,
% 255.29/37.07 arity_Int__Oint__Rings_Ozero__neq__one,
% 255.29/37.07 arity_Int__Oint__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,
% 255.29/37.07 arity_Nat__Onat__Groups_Oab__semigroup__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Oab__semigroup__mult,
% 255.29/37.07 arity_Nat__Onat__Groups_Ocancel__ab__semigroup__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Ocancel__comm__monoid__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Ocancel__semigroup__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Ocomm__monoid__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Ocomm__monoid__mult, arity_Nat__Onat__Groups_Ominus,
% 255.29/37.07 arity_Nat__Onat__Groups_Omonoid__add, arity_Nat__Onat__Groups_Omonoid__mult,
% 255.29/37.07 arity_Nat__Onat__Groups_Oone,
% 255.29/37.07 arity_Nat__Onat__Groups_Oordered__ab__semigroup__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Oordered__ab__semigroup__add__imp__le,
% 255.29/37.07 arity_Nat__Onat__Groups_Oordered__cancel__ab__semigroup__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Oordered__comm__monoid__add,
% 255.29/37.07 arity_Nat__Onat__Groups_Ozero, arity_Nat__Onat__Orderings_Olinorder,
% 255.29/37.07 arity_Nat__Onat__Orderings_Oord, arity_Nat__Onat__Orderings_Oorder,
% 255.29/37.07 arity_Nat__Onat__Orderings_Opreorder, arity_Nat__Onat__Power_Opower,
% 255.29/37.07 arity_Nat__Onat__Rings_Ocomm__semiring,
% 255.29/37.07 arity_Nat__Onat__Rings_Ocomm__semiring__0,
% 255.29/37.07 arity_Nat__Onat__Rings_Ocomm__semiring__1, arity_Nat__Onat__Rings_Odvd,
% 255.29/37.07 arity_Nat__Onat__Rings_Olinordered__comm__semiring__strict,
% 255.29/37.07 arity_Nat__Onat__Rings_Olinordered__semidom,
% 255.29/37.07 arity_Nat__Onat__Rings_Olinordered__semiring,
% 255.29/37.07 arity_Nat__Onat__Rings_Olinordered__semiring__strict,
% 255.29/37.07 arity_Nat__Onat__Rings_Omult__zero, arity_Nat__Onat__Rings_Ono__zero__divisors,
% 255.29/37.07 arity_Nat__Onat__Rings_Oordered__cancel__semiring,
% 255.29/37.07 arity_Nat__Onat__Rings_Oordered__comm__semiring,
% 255.29/37.07 arity_Nat__Onat__Rings_Oordered__semiring, arity_Nat__Onat__Rings_Osemiring,
% 255.29/37.07 arity_Nat__Onat__Rings_Osemiring__0, arity_Nat__Onat__Rings_Ozero__neq__one,
% 255.29/37.07 arity_Nat__Onat__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oab__group__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oab__semigroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oab__semigroup__mult,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oabs__if,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ocancel__ab__semigroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ocancel__comm__monoid__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ocancel__semigroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ocomm__monoid__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ocomm__monoid__mult,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ogroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Olinordered__ab__group__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ominus,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Omonoid__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Omonoid__mult,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oone,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__ab__group__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__ab__group__add__abs,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__ab__semigroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__ab__semigroup__add__imp__le,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__cancel__ab__semigroup__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Oordered__comm__monoid__add,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Osgn__if,
% 255.29/37.07 arity_Polynomial__Opoly__Groups_Ouminus, arity_Polynomial__Opoly__Groups_Ozero,
% 255.29/37.07 arity_Polynomial__Opoly__Int_Oring__char__0,
% 255.29/37.07 arity_Polynomial__Opoly__Orderings_Olinorder,
% 255.29/37.07 arity_Polynomial__Opoly__Orderings_Oord,
% 255.29/37.07 arity_Polynomial__Opoly__Orderings_Oorder,
% 255.29/37.07 arity_Polynomial__Opoly__Orderings_Opreorder,
% 255.29/37.07 arity_Polynomial__Opoly__Power_Opower,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ocomm__ring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ocomm__ring__1,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ocomm__semiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ocomm__semiring__0,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ocomm__semiring__1,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Odvd, arity_Polynomial__Opoly__Rings_Oidom,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__comm__semiring__strict,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__idom,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__ring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__ring__strict,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__semidom,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__semiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__semiring__1,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__semiring__1__strict,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Olinordered__semiring__strict,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Omult__zero,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ono__zero__divisors,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oordered__cancel__semiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oordered__comm__semiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oordered__ring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oordered__ring__abs,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oordered__semiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oring, arity_Polynomial__Opoly__Rings_Oring__1,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oring__1__no__zero__divisors,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Oring__no__zero__divisors,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Osemiring,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Osemiring__0,
% 255.29/37.07 arity_Polynomial__Opoly__Rings_Ozero__neq__one,
% 255.29/37.07 arity_Polynomial__Opoly__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,
% 255.29/37.07 arity_RealDef__Oreal__Fields_Ofield,
% 255.29/37.07 arity_RealDef__Oreal__Fields_Ofield__inverse__zero,
% 255.29/37.07 arity_RealDef__Oreal__Fields_Olinordered__field,
% 255.29/37.07 arity_RealDef__Oreal__Fields_Olinordered__field__inverse__zero,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oab__group__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oab__semigroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oab__semigroup__mult,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oabs__if,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ocancel__ab__semigroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ocancel__comm__monoid__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ocancel__semigroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ocomm__monoid__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ocomm__monoid__mult,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ogroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Olinordered__ab__group__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ominus, arity_RealDef__Oreal__Groups_Omonoid__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Omonoid__mult, arity_RealDef__Oreal__Groups_Oone,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__ab__group__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__ab__group__add__abs,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__ab__semigroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__ab__semigroup__add__imp__le,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__cancel__ab__semigroup__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Oordered__comm__monoid__add,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Osgn__if, arity_RealDef__Oreal__Groups_Ouminus,
% 255.29/37.07 arity_RealDef__Oreal__Groups_Ozero, arity_RealDef__Oreal__Int_Oring__char__0,
% 255.29/37.07 arity_RealDef__Oreal__Orderings_Olinorder, arity_RealDef__Oreal__Orderings_Oord,
% 255.29/37.07 arity_RealDef__Oreal__Orderings_Opreorder, arity_RealDef__Oreal__Power_Opower,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__algebra__1,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__div__algebra,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__normed__algebra,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__normed__algebra__1,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__normed__div__algebra,
% 255.29/37.07 arity_RealDef__Oreal__RealVector_Oreal__normed__vector,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ocomm__ring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ocomm__ring__1,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ocomm__semiring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ocomm__semiring__0,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ocomm__semiring__1,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Odivision__ring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Odivision__ring__inverse__zero,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Odvd, arity_RealDef__Oreal__Rings_Oidom,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__comm__semiring__strict,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__idom,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__ring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__ring__strict,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__semidom,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__semiring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__semiring__1,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__semiring__1__strict,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Olinordered__semiring__strict,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Omult__zero,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ono__zero__divisors,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oordered__cancel__semiring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oordered__comm__semiring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oordered__ring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oordered__ring__abs,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oordered__semiring,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oring, arity_RealDef__Oreal__Rings_Oring__1,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oring__1__no__zero__divisors,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Oring__no__zero__divisors,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Osemiring, arity_RealDef__Oreal__Rings_Osemiring__0,
% 255.29/37.07 arity_RealDef__Oreal__Rings_Ozero__neq__one,
% 255.29/37.07 arity_RealDef__Oreal__Semiring__Normalization_Ocomm__semiring__1__cancel__crossproduct,
% 255.29/37.07 arity_fun__Groups_Ominus, arity_fun__Groups_Ouminus,
% 255.29/37.07 arity_fun__Lattices_Oboolean__algebra, arity_fun__Orderings_Oord,
% 255.29/37.07 arity_fun__Orderings_Oorder, arity_fun__Orderings_Opreorder,
% 255.29/37.07 fact_Bseq__inverse__lemma, fact_Deriv_Oadd__diff__add,
% 255.29/37.07 fact_Deriv_Oinverse__diff__inverse, fact_INVERSE__ZERO,
% 255.29/37.07 fact_Limits_Ominus__diff__minus, fact_Nat_Oadd__0__right,
% 255.29/37.07 fact_Nat_Odiff__diff__eq,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I1_J,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I2_J,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I3_J,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I4_J,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I5_J,
% 255.29/37.07 fact_Nat__Transfer_Otransfer__nat__int__function__closures_I6_J,
% 255.29/37.07 fact__096EX_Aq_O_Apsize_Aq_A_061_Apsize_Ap_A_G_A_IALL_Ax_O_Apoly_Aq_Ax_A_061_Apoly_Ap_A_Ic_A_L_Ax_J_J_096,
% 255.29/37.07 fact__096_091_124_A0_A_060_061_At_059_A0_A_060_Ak_A_124_093_A_061_061_062_At_A_094_Ak_A_060_A1_A_094_Ak_096,
% 255.29/37.07 fact__096_B_Bthesis_O_A_I_B_Bq_O_A_091_124_Apsize_Aq_A_061_Apsize_Ap_059_AALL_Ax_O_Apoly_Aq_Ax_A_061_Apoly_Ap_A_Ic_A_L_Ax_J_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096,
% 255.29/37.07 fact__096_I_B_Bx_Ay_O_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_Ax_A_061_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_Ay_J_061_061_062_AFalse_096,
% 255.29/37.07 fact__096constant_A_Ipoly_Aq_J_A_061_061_062_AFalse_096,
% 255.29/37.07 fact__096poly_Ap_Ac_A_061_A0_A_061_061_062_AEX_Az_O_Apoly_Ap_Az_A_061_A0_096,
% 255.29/37.07 fact__096psize_Ap_A_061_Ak_A_L_A1_A_061_061_062_AEX_Aw_O_Acmod_A_Ipoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_Aw_J_A_060_A1_096,
% 255.29/37.07 fact_a00, fact_ab__diff__minus, fact_ab__left__minus,
% 255.29/37.07 fact_ab__semigroup__add__class_Oadd__ac_I1_J,
% 255.29/37.07 fact_ab__semigroup__mult__class_Omult__ac_I1_J, fact_abs__add__abs,
% 255.29/37.07 fact_abs__diff__less__iff, fact_abs__diff__triangle__ineq, fact_abs__eq__0,
% 255.29/37.07 fact_abs__eq__mult, fact_abs__ge__minus__self, fact_abs__ge__self,
% 255.29/37.07 fact_abs__ge__zero, fact_abs__idempotent, fact_abs__if, fact_abs__inverse,
% 255.29/37.07 fact_abs__leI, fact_abs__le__D1, fact_abs__le__D2, fact_abs__le__iff,
% 255.29/37.07 fact_abs__le__interval__iff, fact_abs__le__zero__iff, fact_abs__less__iff,
% 255.29/37.07 fact_abs__minus__add__cancel, fact_abs__minus__cancel, fact_abs__minus__commute,
% 255.29/37.07 fact_abs__minus__le__zero, fact_abs__mult, fact_abs__mult__less,
% 255.29/37.07 fact_abs__mult__pos, fact_abs__mult__self, fact_abs__norm__cancel,
% 255.29/37.07 fact_abs__not__less__zero, fact_abs__of__neg, fact_abs__of__nonneg,
% 255.29/37.07 fact_abs__of__nonpos, fact_abs__of__pos, fact_abs__one, fact_abs__poly__def,
% 255.29/37.07 fact_abs__power__minus, fact_abs__real__def, fact_abs__real__of__nat__cancel,
% 255.29/37.07 fact_abs__sgn, fact_abs__sum__triangle__ineq, fact_abs__triangle__ineq,
% 255.29/37.07 fact_abs__triangle__ineq2, fact_abs__triangle__ineq2__sym,
% 255.29/37.07 fact_abs__triangle__ineq3, fact_abs__triangle__ineq4, fact_abs__zero,
% 255.29/37.07 fact_abs__zmult__eq__1, fact_add1__zle__eq, fact_add_Ocomm__neutral,
% 255.29/37.07 fact_add__0, fact_add__0__iff, fact_add__0__left, fact_add__0__right,
% 255.29/37.07 fact_add__diff__assoc, fact_add__diff__assoc2, fact_add__diff__cancel,
% 255.29/37.07 fact_add__diff__inverse, fact_add__eq__0__iff, fact_add__eq__self__zero,
% 255.29/37.07 fact_add__gr__0, fact_add__imp__eq, fact_add__increasing, fact_add__increasing2,
% 255.29/37.07 fact_add__is__0, fact_add__leD1, fact_add__leD2, fact_add__leE,
% 255.29/37.07 fact_add__le__cancel__left, fact_add__le__cancel__right,
% 255.29/37.07 fact_add__le__imp__le__left, fact_add__le__imp__le__right,
% 255.29/37.07 fact_add__le__less__mono, fact_add__le__mono, fact_add__le__mono1,
% 255.29/37.07 fact_add__left__cancel, fact_add__left__imp__eq, fact_add__left__mono,
% 255.29/37.07 fact_add__lessD1, fact_add__less__cancel__left, fact_add__less__cancel__right,
% 255.29/37.07 fact_add__less__imp__less__left, fact_add__less__imp__less__right,
% 255.29/37.07 fact_add__less__le__mono, fact_add__less__mono, fact_add__less__mono1,
% 255.29/37.07 fact_add__minus__cancel, fact_add__mono, fact_add__monom,
% 255.29/37.07 fact_add__mult__distrib, fact_add__mult__distrib2, fact_add__neg__neg,
% 255.29/37.07 fact_add__neg__nonpos, fact_add__nonneg__eq__0__iff, fact_add__nonneg__nonneg,
% 255.29/37.07 fact_add__nonneg__pos, fact_add__nonpos__neg, fact_add__nonpos__nonpos,
% 255.29/37.07 fact_add__pCons, fact_add__poly__code_I1_J, fact_add__poly__code_I2_J,
% 255.29/37.07 fact_add__pos__nonneg, fact_add__pos__pos, fact_add__right__cancel,
% 255.29/37.07 fact_add__right__imp__eq, fact_add__right__mono, fact_add__scale__eq__noteq,
% 255.29/37.07 fact_add__strict__increasing, fact_add__strict__increasing2,
% 255.29/37.07 fact_add__strict__left__mono, fact_add__strict__mono,
% 255.29/37.07 fact_add__strict__right__mono, fact_assms, fact_c, fact_combine__common__factor,
% 255.29/37.07 fact_comm__mult__left__mono, fact_comm__mult__strict__left__mono,
% 255.29/37.07 fact_comm__ring__1__class_Onormalizing__ring__rules_I1_J,
% 255.29/37.07 fact_comm__ring__1__class_Onormalizing__ring__rules_I2_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I10_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I11_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I12_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I13_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I14_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I15_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I16_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I17_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I18_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I19_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I1_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I20_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I21_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I22_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I23_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I24_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I25_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I26_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I2_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I30_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I31_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I32_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I33_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I34_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I3_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I4_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I5_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I6_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I7_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I8_J,
% 255.29/37.07 fact_comm__semiring__1__class_Onormalizing__semiring__rules_I9_J,
% 255.29/37.07 fact_comm__semiring__class_Odistrib, fact_compl__eq__compl__iff,
% 255.29/37.07 fact_compl__le__compl__iff, fact_compl__mono, fact_complex__diff__def,
% 255.29/37.07 fact_complex__i__not__zero, fact_complex__mod__minus__le__complex__mod,
% 255.29/37.07 fact_complex__mod__triangle__ineq2, fact_complex__mod__triangle__sub,
% 255.29/37.07 fact_constant__def, fact_convex__bound__le, fact_convex__bound__lt, fact_cq0,
% 255.29/37.07 fact_crossproduct__eq, fact_crossproduct__noteq, fact_decr__lemma,
% 255.29/37.07 fact_decseq__def, fact_diff__0, fact_diff__0__eq__0, fact_diff__0__right,
% 255.29/37.07 fact_diff__add__0, fact_diff__add__assoc, fact_diff__add__assoc2,
% 255.29/37.07 fact_diff__add__cancel, fact_diff__add__inverse, fact_diff__add__inverse2,
% 255.29/37.07 fact_diff__cancel, fact_diff__cancel2, fact_diff__commute, fact_diff__def,
% 255.29/37.07 fact_diff__diff__cancel, fact_diff__diff__left, fact_diff__diff__right,
% 255.29/37.07 fact_diff__eq__diff__eq, fact_diff__eq__diff__less,
% 255.29/37.07 fact_diff__eq__diff__less__eq, fact_diff__int__def,
% 255.29/37.07 fact_diff__int__def__symmetric, fact_diff__is__0__eq, fact_diff__is__0__eq_H,
% 255.29/37.07 fact_diff__le__mono, fact_diff__le__mono2, fact_diff__le__self, fact_diff__less,
% 255.29/37.07 fact_diff__less__mono, fact_diff__less__mono2, fact_diff__minus__eq__add,
% 255.29/37.07 fact_diff__monom, fact_diff__mult__distrib, fact_diff__mult__distrib2,
% 255.29/37.07 fact_diff__pCons, fact_diff__poly__code_I1_J, fact_diff__poly__code_I2_J,
% 255.29/37.07 fact_diff__self, fact_diff__self__eq__0, fact_diffs0__imp__equal,
% 255.29/37.07 fact_division__ring__inverse__add, fact_division__ring__inverse__diff,
% 255.29/37.07 fact_divisors__zero, fact_double__add__le__zero__iff__single__add__le__zero,
% 255.29/37.07 fact_double__add__less__zero__iff__single__add__less__zero, fact_double__compl,
% 255.29/37.07 fact_double__eq__0__iff, fact_double__zero__sym, fact_dvd__0__right,
% 255.29/37.07 fact_dvd__add, fact_dvd__diff, fact_dvd__minus__iff, fact_dvd__refl,
% 255.29/37.07 fact_dvd__smult, fact_dvd__trans, fact_eq__add__iff1, fact_eq__add__iff2,
% 255.29/37.07 fact_eq__diff__iff, fact_eq__iff__diff__eq__0, fact_eq__imp__le,
% 255.29/37.07 fact_eq__neg__iff__add__eq__0, fact_equal__neg__zero, fact_equation__minus__iff,
% 255.29/37.07 fact_even__less__0__iff, fact_ext, fact_field__inverse,
% 255.29/37.07 fact_field__inverse__zero, fact_field__power__not__zero,
% 255.29/37.07 fact_ge__natfloor__plus__one__imp__gt, fact_gr0I, fact_gr__implies__not0,
% 255.29/37.07 fact_incr__lemma, fact_inf__period_I3_J, fact_inf__period_I4_J,
% 255.29/37.07 fact_int__0__less__1, fact_int__0__neq__1, fact_int__one__le__iff__zero__less,
% 255.29/37.07 fact_inverse__1, fact_inverse__add, fact_inverse__eq__1__iff,
% 255.29/37.07 fact_inverse__eq__iff__eq, fact_inverse__eq__imp__eq, fact_inverse__i,
% 255.29/37.07 fact_inverse__inverse__eq, fact_inverse__le__1__iff, fact_inverse__le__imp__le,
% 255.29/37.07 fact_inverse__le__imp__le__neg, fact_inverse__less__1__iff,
% 255.29/37.07 fact_inverse__less__imp__less, fact_inverse__less__imp__less__neg,
% 255.29/37.07 fact_inverse__minus__eq, fact_inverse__mult__distrib,
% 255.29/37.07 fact_inverse__negative__iff__negative, fact_inverse__negative__imp__negative,
% 255.29/37.07 fact_inverse__nonnegative__iff__nonnegative,
% 255.29/37.07 fact_inverse__nonpositive__iff__nonpositive,
% 255.29/37.07 fact_inverse__nonzero__iff__nonzero, fact_inverse__positive__iff__positive,
% 255.29/37.07 fact_inverse__positive__imp__positive, fact_inverse__unique, fact_inverse__zero,
% 255.29/37.07 fact_inverse__zero__imp__zero, fact_k1n, fact_kas_I1_J, fact_kas_I2_J,
% 255.29/37.07 fact_kas_I3_J, fact_kn, fact_le0, fact_leD, fact_leI, fact_le__0__eq,
% 255.29/37.07 fact_le__Suc__ex__iff, fact_le__add1, fact_le__add2, fact_le__add__diff,
% 255.29/37.07 fact_le__add__diff__inverse, fact_le__add__diff__inverse2, fact_le__add__iff1,
% 255.29/37.07 fact_le__add__iff2, fact_le__antisym, fact_le__cube, fact_le__diff__conv,
% 255.29/37.07 fact_le__diff__conv2, fact_le__diff__iff, fact_le__eq__less__or__eq,
% 255.29/37.07 fact_le__funD, fact_le__funE, fact_le__fun__def, fact_le__iff__add,
% 255.29/37.07 fact_le__iff__diff__le__0, fact_le__imp__0__less, fact_le__imp__diff__is__add,
% 255.29/37.07 fact_le__imp__inverse__le, fact_le__imp__inverse__le__neg,
% 255.29/37.07 fact_le__imp__neg__le, fact_le__minus__iff, fact_le__minus__self__iff,
% 255.29/37.07 fact_le__mult__natfloor, fact_le__natfloor, fact_le__natfloor__eq,
% 255.29/37.07 fact_le__neq__implies__less, fact_le__refl, fact_le__square, fact_le__trans,
% 255.29/37.07 fact_left__add__mult__distrib, fact_left__inverse, fact_left__minus,
% 255.29/37.07 fact_less_Ohyps, fact_less_Oprems, fact_less__1__mult, fact_less__add__eq__less,
% 255.29/37.07 fact_less__add__iff1, fact_less__add__iff2, fact_less__add__one,
% 255.29/37.07 fact_less__bin__lemma, fact_less__diff__conv, fact_less__diff__iff,
% 255.29/37.07 fact_less__eq__nat_Osimps_I1_J, fact_less__eq__poly__def,
% 255.29/37.07 fact_less__eq__real__def, fact_less__fun__def, fact_less__iff__diff__less__0,
% 255.29/37.07 fact_less__imp__diff__less, fact_less__imp__inverse__less,
% 255.29/37.07 fact_less__imp__inverse__less__neg, fact_less__imp__le__nat,
% 255.29/37.07 fact_less__imp__neq, fact_less__irrefl__nat, fact_less__le__not__le,
% 255.29/37.07 fact_less__minus__iff, fact_less__minus__self__iff, fact_less__nat__zero__code,
% 255.29/37.07 fact_less__natfloor, fact_less__not__refl, fact_less__not__refl2,
% 255.29/37.07 fact_less__not__refl3, fact_less__or__eq__imp__le, fact_less__poly__def,
% 255.29/37.07 fact_less__zeroE, fact_lgqr, fact_linorder__antisym__conv1,
% 255.29/37.07 fact_linorder__antisym__conv2, fact_linorder__antisym__conv3,
% 255.29/37.07 fact_linorder__cases, fact_linorder__le__cases, fact_linorder__le__less__linear,
% 255.29/37.07 fact_linorder__less__linear, fact_linorder__linear, fact_linorder__neqE,
% 255.29/37.07 fact_linorder__neqE__linordered__idom, fact_linorder__neqE__nat,
% 255.29/37.07 fact_linorder__neq__iff, fact_linorder__not__le, fact_linorder__not__less,
% 255.29/37.07 fact_m_I1_J, fact_minus__add, fact_minus__add__cancel, fact_minus__add__distrib,
% 255.29/37.07 fact_minus__apply, fact_minus__diff__eq, fact_minus__dvd__iff,
% 255.29/37.07 fact_minus__equation__iff, fact_minus__le__iff, fact_minus__le__self__iff,
% 255.29/37.07 fact_minus__less__iff, fact_minus__minus, fact_minus__monom,
% 255.29/37.07 fact_minus__mult__commute, fact_minus__mult__left, fact_minus__mult__minus,
% 255.29/37.07 fact_minus__mult__right, fact_minus__nat_Odiff__0, fact_minus__pCons,
% 255.29/37.07 fact_minus__poly__code_I1_J, fact_minus__poly__code_I2_J, fact_minus__real__def,
% 255.29/37.07 fact_minus__unique, fact_minus__zero, fact_monom__0, fact_monom__eq__0,
% 255.29/37.07 fact_monom__eq__0__iff, fact_monom__eq__iff, fact_mult_Oadd__left,
% 255.29/37.07 fact_mult_Oadd__right, fact_mult_Ocomm__neutral, fact_mult_Odiff__left,
% 255.29/37.07 fact_mult_Odiff__right, fact_mult_Ominus__left, fact_mult_Ominus__right,
% 255.29/37.07 fact_mult_Opos__bounded, fact_mult_Oprod__diff__prod, fact_mult_Ozero__left,
% 255.29/37.07 fact_mult_Ozero__right, fact_mult__0, fact_mult__0__right, fact_mult__1,
% 255.29/37.07 fact_mult__1__left, fact_mult__1__right, fact_mult__cancel1, fact_mult__cancel2,
% 255.29/37.07 fact_mult__diff__mult, fact_mult__eq__0__iff, fact_mult__eq__if,
% 255.29/37.07 fact_mult__eq__self__implies__10, fact_mult__idem, fact_mult__is__0,
% 255.29/37.07 fact_mult__le__0__iff, fact_mult__le__cancel1, fact_mult__le__cancel2,
% 255.29/37.07 fact_mult__le__cancel__left__neg, fact_mult__le__cancel__left__pos,
% 255.29/37.07 fact_mult__le__less__imp__less, fact_mult__le__mono, fact_mult__le__mono1,
% 255.29/37.07 fact_mult__le__mono2, fact_mult__left_Oadd, fact_mult__left_Odiff,
% 255.29/37.07 fact_mult__left_Ominus, fact_mult__left_Opos__bounded, fact_mult__left_Ozero,
% 255.29/37.07 fact_mult__left__idem, fact_mult__left__le__imp__le,
% 255.29/37.07 fact_mult__left__le__one__le, fact_mult__left__less__imp__less,
% 255.29/37.07 fact_mult__left__mono, fact_mult__left__mono__neg, fact_mult__less__cancel1,
% 255.29/37.07 fact_mult__less__cancel2, fact_mult__less__cancel__left__disj,
% 255.29/37.07 fact_mult__less__cancel__left__neg, fact_mult__less__cancel__left__pos,
% 255.29/37.07 fact_mult__less__cancel__right__disj, fact_mult__less__imp__less__left,
% 255.29/37.07 fact_mult__less__imp__less__right, fact_mult__less__le__imp__less,
% 255.29/37.07 fact_mult__less__mono1, fact_mult__less__mono2, fact_mult__mono,
% 255.29/37.07 fact_mult__mono_H, fact_mult__monom, fact_mult__neg__neg, fact_mult__neg__pos,
% 255.29/37.07 fact_mult__nonneg__nonneg, fact_mult__nonneg__nonpos,
% 255.29/37.07 fact_mult__nonneg__nonpos2, fact_mult__nonpos__nonneg,
% 255.29/37.07 fact_mult__nonpos__nonpos, fact_mult__pCons__left, fact_mult__pCons__right,
% 255.29/37.07 fact_mult__poly__0__left, fact_mult__poly__0__right, fact_mult__poly__add__left,
% 255.29/37.07 fact_mult__pos__neg, fact_mult__pos__neg2, fact_mult__pos__pos,
% 255.29/37.07 fact_mult__right_Oadd, fact_mult__right_Odiff, fact_mult__right_Ominus,
% 255.29/37.07 fact_mult__right_Opos__bounded, fact_mult__right_Ozero,
% 255.29/37.07 fact_mult__right__le__imp__le, fact_mult__right__le__one__le,
% 255.29/37.07 fact_mult__right__less__imp__less, fact_mult__right__mono,
% 255.29/37.07 fact_mult__right__mono__neg, fact_mult__sgn__abs, fact_mult__smult__left,
% 255.29/37.07 fact_mult__smult__right, fact_mult__strict__left__mono,
% 255.29/37.07 fact_mult__strict__left__mono__neg, fact_mult__strict__mono,
% 255.29/37.07 fact_mult__strict__mono_H, fact_mult__strict__right__mono,
% 255.29/37.07 fact_mult__strict__right__mono__neg, fact_mult__zero__left,
% 255.29/37.07 fact_mult__zero__right, fact_nat__0__less__mult__iff,
% 255.29/37.07 fact_nat__1__eq__mult__iff, fact_nat__add__assoc, fact_nat__add__commute,
% 255.29/37.07 fact_nat__add__left__cancel, fact_nat__add__left__cancel__le,
% 255.29/37.07 fact_nat__add__left__cancel__less, fact_nat__add__left__commute,
% 255.29/37.07 fact_nat__add__right__cancel, fact_nat__diff__add__eq1,
% 255.29/37.07 fact_nat__diff__add__eq2, fact_nat__diff__split, fact_nat__diff__split__asm,
% 255.29/37.07 fact_nat__eq__add__iff1, fact_nat__eq__add__iff2, fact_nat__le__add__iff1,
% 255.29/37.07 fact_nat__le__add__iff2, fact_nat__le__linear, fact_nat__less__add__iff1,
% 255.29/37.07 fact_nat__less__add__iff2, fact_nat__less__cases, fact_nat__less__le,
% 255.29/37.07 fact_nat__mult__1, fact_nat__mult__1__right, fact_nat__mult__assoc,
% 255.29/37.07 fact_nat__mult__commute, fact_nat__mult__eq__1__iff,
% 255.29/37.07 fact_nat__mult__eq__cancel1, fact_nat__mult__eq__cancel__disj,
% 255.29/37.07 fact_nat__mult__le__cancel1, fact_nat__mult__less__cancel1, fact_nat__neq__iff,
% 255.29/37.07 fact_nat__power__less__imp__less, fact_nat__zero__less__power__iff,
% 255.29/37.07 fact_natceiling__add, fact_natceiling__le, fact_natceiling__le__eq,
% 255.29/37.07 fact_natceiling__mono, fact_natceiling__neg, fact_natceiling__real__of__nat,
% 255.29/37.07 fact_natceiling__subtract, fact_natceiling__zero, fact_natfloor__add,
% 255.29/37.07 fact_natfloor__mono, fact_natfloor__neg, fact_natfloor__real__of__nat,
% 255.29/37.07 fact_natfloor__subtract, fact_natfloor__zero, fact_neg__0__equal__iff__equal,
% 255.29/37.07 fact_neg__0__le__iff__le, fact_neg__0__less__iff__less,
% 255.29/37.07 fact_neg__equal__0__iff__equal, fact_neg__equal__iff__equal,
% 255.29/37.07 fact_neg__equal__zero, fact_neg__le__0__iff__le, fact_neg__le__iff__le,
% 255.29/37.07 fact_neg__less__0__iff__less, fact_neg__less__iff__less, fact_neg__less__nonneg,
% 255.29/37.07 fact_negative__imp__inverse__negative, fact_neq0__conv, fact_no__zero__divisors,
% 255.29/37.07 fact_nonzero__abs__inverse, fact_nonzero__imp__inverse__nonzero,
% 255.29/37.07 fact_nonzero__inverse__eq__imp__eq, fact_nonzero__inverse__inverse__eq,
% 255.29/37.07 fact_nonzero__inverse__minus__eq, fact_nonzero__inverse__mult__distrib,
% 255.29/37.07 fact_nonzero__norm__inverse, fact_nonzero__of__real__inverse,
% 255.29/37.07 fact_nonzero__power__inverse, fact_norm__add__less, fact_norm__diff__ineq,
% 255.29/37.07 fact_norm__diff__triangle__ineq, fact_norm__eq__zero, fact_norm__ge__zero,
% 255.29/37.07 fact_norm__inverse, fact_norm__le__zero__iff, fact_norm__minus__cancel,
% 255.29/37.07 fact_norm__minus__commute, fact_norm__mult, fact_norm__mult__ineq,
% 255.29/37.07 fact_norm__mult__less, fact_norm__not__less__zero, fact_norm__of__real,
% 255.29/37.07 fact_norm__ratiotest__lemma, fact_norm__triangle__ineq,
% 255.29/37.07 fact_norm__triangle__ineq2, fact_norm__triangle__ineq3,
% 255.29/37.07 fact_norm__triangle__ineq4, fact_norm__zero, fact_not__add__less1,
% 255.29/37.07 fact_not__add__less2, fact_not__leE, fact_not__less0,
% 255.29/37.07 fact_not__less__iff__gr__or__eq, fact_not__one__le__zero,
% 255.29/37.07 fact_not__one__less__zero, fact_not__pos__poly__0,
% 255.29/37.07 fact_not__real__of__nat__less__zero, fact_not__real__square__gt__zero,
% 255.29/37.07 fact_not__square__less__zero, fact_not__sum__squares__lt__zero,
% 255.29/37.07 fact_odd__less__0, fact_odd__nonzero, fact_of__real_Oadd,
% 255.29/37.07 fact_of__real_Obounded, fact_of__real_Odiff, fact_of__real_Ominus,
% 255.29/37.07 fact_of__real_Ononneg__bounded, fact_of__real_Opos__bounded,
% 255.29/37.07 fact_of__real_Ozero, fact_of__real__0, fact_of__real__add, fact_of__real__diff,
% 255.29/37.07 fact_of__real__eq__0__iff, fact_of__real__eq__iff, fact_of__real__inverse,
% 255.29/37.07 fact_of__real__minus, fact_of__real__mult, fact_offset__poly__0,
% 255.29/37.07 fact_offset__poly__eq__0__iff, fact_offset__poly__eq__0__lemma,
% 255.29/37.07 fact_offset__poly__pCons, fact_one__dvd, fact_one__le__inverse,
% 255.29/37.07 fact_one__le__inverse__iff, fact_one__le__power, fact_one__less__inverse,
% 255.29/37.07 fact_one__less__inverse__iff, fact_one__less__power, fact_one__neq__zero,
% 255.29/37.07 fact_one__poly__def, fact_one__reorient, fact_ord__eq__le__trans,
% 255.29/37.07 fact_ord__eq__less__trans, fact_ord__le__eq__trans, fact_ord__less__eq__trans,
% 255.29/37.07 fact_order__1, fact_order__antisym, fact_order__antisym__conv,
% 255.29/37.07 fact_order__eq__iff, fact_order__eq__refl, fact_order__le__imp__less__or__eq,
% 255.29/37.07 fact_order__le__less, fact_order__le__less__trans, fact_order__le__neq__trans,
% 255.29/37.07 fact_order__less__asym, fact_order__less__asym_H, fact_order__less__imp__le,
% 255.29/37.07 fact_order__less__imp__not__eq, fact_order__less__imp__not__eq2,
% 255.29/37.07 fact_order__less__imp__not__less, fact_order__less__irrefl,
% 255.29/37.07 fact_order__less__le, fact_order__less__le__trans, fact_order__less__not__sym,
% 255.29/37.07 fact_order__less__trans, fact_order__neq__le__trans, fact_order__refl,
% 255.29/37.07 fact_order__root, fact_order__trans, fact_pCons__0__0, fact_pCons__eq__0__iff,
% 255.29/37.07 fact_pCons__eq__iff, fact_pc0, fact_pcompose__0, fact_pcompose__pCons,
% 255.29/37.07 fact_plus__nat_Oadd__0, fact_poly__0, fact_poly__1, fact_poly__add,
% 255.29/37.07 fact_poly__cont, fact_poly__diff, fact_poly__eq__iff, fact_poly__minus,
% 255.29/37.07 fact_poly__monom, fact_poly__mult, fact_poly__pCons, fact_poly__pcompose,
% 255.29/37.07 fact_poly__power, fact_poly__replicate__append, fact_poly__smult,
% 255.29/37.07 fact_poly__zero, fact_pos__add__strict, fact_pos__poly__add,
% 255.29/37.07 fact_pos__poly__mult, fact_pos__poly__pCons, fact_pos__poly__total,
% 255.29/37.07 fact_pos__zmult__eq__1__iff, fact_positive__imp__inverse__positive,
% 255.29/37.07 fact_power_Opower_Opower__0, fact_power__0, fact_power__0__left,
% 255.29/37.07 fact_power__Suc__less, fact_power__abs, fact_power__add, fact_power__commutes,
% 255.29/37.07 fact_power__decreasing, fact_power__eq__0__iff, fact_power__eq__if,
% 255.29/37.07 fact_power__eq__imp__eq__base, fact_power__gt1__lemma, fact_power__increasing,
% 255.29/37.07 fact_power__increasing__iff, fact_power__inject__exp, fact_power__inverse,
% 255.29/37.07 fact_power__le__imp__le__exp, fact_power__less__imp__less__base,
% 255.29/37.07 fact_power__less__imp__less__exp, fact_power__less__power__Suc,
% 255.29/37.07 fact_power__minus, fact_power__mono, fact_power__mult,
% 255.29/37.07 fact_power__mult__distrib, fact_power__one, fact_power__one__right,
% 255.29/37.07 fact_power__power__power, fact_power__strict__decreasing,
% 255.29/37.07 fact_power__strict__increasing, fact_power__strict__increasing__iff,
% 255.29/37.07 fact_power__strict__mono, fact_pqc0, fact_psize__eq__0__iff, fact_q_I1_J,
% 255.29/37.07 fact_q_I2_J, fact_q__neg__lemma, fact_q__pos__lemma, fact_qnc,
% 255.29/37.07 fact_rabs__ratiotest__lemma, fact_real__0__le__add__iff,
% 255.29/37.07 fact_real__0__less__add__iff, fact_real__abs__def, fact_real__add__eq__0__iff,
% 255.29/37.07 fact_real__add__le__0__iff, fact_real__add__left__mono,
% 255.29/37.07 fact_real__add__less__0__iff, fact_real__add__minus__iff,
% 255.29/37.07 fact_real__add__mult__distrib, fact_real__diff__def, fact_real__le__antisym,
% 255.29/37.07 fact_real__le__eq__diff, fact_real__le__linear, fact_real__le__refl,
% 255.29/37.07 fact_real__le__trans, fact_real__less__def, fact_real__minus__mult__self__le,
% 255.29/37.07 fact_real__mult__assoc, fact_real__mult__commute,
% 255.29/37.07 fact_real__mult__inverse__cancel, fact_real__mult__inverse__cancel2,
% 255.29/37.07 fact_real__mult__le__cancel__iff1, fact_real__mult__le__cancel__iff2,
% 255.29/37.07 fact_real__mult__left__cancel, fact_real__mult__less__iff1,
% 255.29/37.07 fact_real__mult__less__mono2, fact_real__mult__order,
% 255.29/37.07 fact_real__mult__right__cancel, fact_real__natceiling__ge,
% 255.29/37.07 fact_real__natfloor__le, fact_real__norm__def, fact_real__of__nat__add,
% 255.29/37.07 fact_real__of__nat__diff, fact_real__of__nat__ge__zero,
% 255.29/37.07 fact_real__of__nat__gt__zero__cancel__iff, fact_real__of__nat__inject,
% 255.29/37.07 fact_real__of__nat__le__iff, fact_real__of__nat__le__zero__cancel__iff,
% 255.29/37.07 fact_real__of__nat__less__iff, fact_real__of__nat__mult,
% 255.29/37.07 fact_real__of__nat__zero, fact_real__of__nat__zero__iff,
% 255.29/37.07 fact_real__squared__diff__one__factored,
% 255.29/37.07 fact_real__two__squares__add__zero__iff, fact_realpow__minus__mult,
% 255.29/37.07 fact_realpow__num__eq__if, fact_reals__Archimedean6, fact_right__inverse,
% 255.29/37.07 fact_right__minus, fact_right__minus__eq, fact_rnc, fact_self__quotient__aux1,
% 255.29/37.07 fact_self__quotient__aux2, fact_sgn0, fact_sgn__0__0, fact_sgn__1__neg,
% 255.29/37.07 fact_sgn__1__pos, fact_sgn__greater, fact_sgn__if, fact_sgn__less,
% 255.29/37.07 fact_sgn__minus, fact_sgn__mult, fact_sgn__neg, fact_sgn__of__real,
% 255.29/37.07 fact_sgn__one, fact_sgn__poly__def, fact_sgn__pos, fact_sgn__sgn,
% 255.29/37.07 fact_sgn__times, fact_sgn__zero, fact_sgn__zero__iff, fact_smult__0__left,
% 255.29/37.07 fact_smult__0__right, fact_smult__1__left, fact_smult__add__left,
% 255.29/37.07 fact_smult__add__right, fact_smult__diff__left, fact_smult__diff__right,
% 255.29/37.07 fact_smult__dvd__cancel, fact_smult__eq__0__iff, fact_smult__minus__left,
% 255.29/37.07 fact_smult__minus__right, fact_smult__monom, fact_smult__pCons,
% 255.29/37.07 fact_smult__smult, fact_split__mult__neg__le, fact_split__mult__pos__le,
% 255.29/37.07 fact_square__eq__1__iff, fact_square__eq__iff, fact_sum__squares__eq__zero__iff,
% 255.29/37.07 fact_sum__squares__ge__zero, fact_sum__squares__gt__zero__iff,
% 255.29/37.07 fact_sum__squares__le__zero__iff, fact_synthetic__div__0,
% 255.29/37.07 fact_synthetic__div__correct, fact_synthetic__div__correct_H,
% 255.29/37.07 fact_synthetic__div__pCons, fact_synthetic__div__unique,
% 255.29/37.07 fact_synthetic__div__unique__lemma, fact_t_I1_J,
% 255.29/37.07 fact_termination__basic__simps_I1_J, fact_termination__basic__simps_I2_J,
% 255.29/37.07 fact_termination__basic__simps_I3_J, fact_termination__basic__simps_I4_J,
% 255.29/37.07 fact_termination__basic__simps_I5_J, fact_times_Oidem, fact_trans__le__add1,
% 255.29/37.07 fact_trans__le__add2, fact_trans__less__add1, fact_trans__less__add2,
% 255.29/37.07 fact_tsub__def, fact_tsub__eq, fact_uminus__apply, fact_unique__quotient__lemma,
% 255.29/37.07 fact_unique__quotient__lemma__neg, fact_unity__coeff__ex, fact_w0,
% 255.29/37.07 fact_xt1_I10_J, fact_xt1_I11_J, fact_xt1_I12_J, fact_xt1_I1_J, fact_xt1_I2_J,
% 255.29/37.07 fact_xt1_I3_J, fact_xt1_I4_J, fact_xt1_I5_J, fact_xt1_I6_J, fact_xt1_I8_J,
% 255.29/37.07 fact_xt1_I9_J, fact_zabs__def, fact_zabs__less__one__iff, fact_zadd__0,
% 255.29/37.07 fact_zadd__0__right, fact_zadd__assoc, fact_zadd__commute,
% 255.29/37.07 fact_zadd__left__commute, fact_zadd__left__mono, fact_zadd__strict__right__mono,
% 255.29/37.07 fact_zadd__zless__mono, fact_zadd__zminus__inverse2, fact_zadd__zmult__distrib,
% 255.29/37.07 fact_zadd__zmult__distrib2, fact_zdiff__zmult__distrib,
% 255.29/37.07 fact_zdiff__zmult__distrib2, fact_zdiv__mono2__lemma,
% 255.29/37.07 fact_zdiv__mono2__neg__lemma,
% 255.29/37.07 fact_zero__le__double__add__iff__zero__le__single__add,
% 255.29/37.07 fact_zero__le__mult__iff, fact_zero__le__natceiling, fact_zero__le__natfloor,
% 255.29/37.07 fact_zero__le__one, fact_zero__le__power, fact_zero__le__power__abs,
% 255.29/37.07 fact_zero__le__square, fact_zero__le__zpower__abs, fact_zero__less__abs__iff,
% 255.29/37.07 fact_zero__less__diff,
% 255.29/37.07 fact_zero__less__double__add__iff__zero__less__single__add,
% 255.29/37.07 fact_zero__less__mult__pos, fact_zero__less__mult__pos2,
% 255.29/37.07 fact_zero__less__norm__iff, fact_zero__less__one, fact_zero__less__power,
% 255.29/37.07 fact_zero__less__power__nat__eq, fact_zero__less__two,
% 255.29/37.07 fact_zero__less__zpower__abs__iff, fact_zero__neq__one, fact_zero__reorient,
% 255.29/37.07 fact_zle__add1__eq__le, fact_zle__antisym, fact_zle__diff1__eq,
% 255.29/37.07 fact_zle__linear, fact_zle__refl, fact_zle__trans, fact_zless__add1__eq,
% 255.29/37.07 fact_zless__imp__add1__zle, fact_zless__le, fact_zless__linear, fact_zminus__0,
% 255.29/37.07 fact_zminus__zadd__distrib, fact_zminus__zminus, fact_zmult__1,
% 255.29/37.07 fact_zmult__1__right, fact_zmult__assoc, fact_zmult__commute,
% 255.29/37.07 fact_zmult__zless__mono2, fact_zmult__zminus, fact_zpower__zadd__distrib,
% 255.29/37.07 fact_zpower__zpower
% 255.29/37.07
% 255.29/37.07 Those formulas are unsatisfiable:
% 255.29/37.07 ---------------------------------
% 255.29/37.07
% 255.29/37.07 Begin of proof
% 255.29/37.08 |
% 255.29/37.08 | ALPHA: (fact_t_I2_J) implies:
% 255.29/37.08 | (1) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.29/37.08 | $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v_t____,
% 255.29/37.08 | v0))
% 255.29/37.08 |
% 255.29/37.08 | ALPHA: (fact__0961_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_0611_A_L_Acomplex__of__real_At_A_094_Ak_A_K_A_Iw_A_094_Ak_A_K_Aa_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 255.29/37.08 | implies:
% 255.50/37.08 | (2) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.08 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ?
% 255.50/37.08 | [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.08 | ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ? [v19:
% 255.50/37.08 | $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i] : ?
% 255.50/37.08 | [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] :
% 255.50/37.08 | (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.08 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.08 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.08 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v24, v27) = v15 &
% 255.50/37.08 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v23) = v24 &
% 255.50/37.08 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.50/37.08 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13
% 255.50/37.08 | & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.08 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v26, v11)
% 255.50/37.08 | = v27 & hAPP(v21, v_a____) = v22 & hAPP(v19, v_k____) = v20 &
% 255.50/37.08 | hAPP(v18, v22) = v23 & hAPP(v16, v_k____) = v17 & hAPP(v10, v5) = v11
% 255.50/37.08 | & hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8, v5) = v25 &
% 255.50/37.08 | hAPP(v6, v_k____) = v7 & hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 &
% 255.50/37.08 | hAPP(v2, v3) = v16 & hAPP(v2, v_w____) = v19 & hAPP(v1, v25) = v26 &
% 255.50/37.08 | hAPP(v1, v20) = v21 & hAPP(v1, v17) = v18 & hAPP(v1, v7) = v8 &
% 255.50/37.08 | hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v27) & $i(v26) & $i(v25) &
% 255.50/37.08 | $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18) &
% 255.50/37.08 | $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) &
% 255.50/37.08 | $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.08 | $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.08 |
% 255.50/37.08 | ALPHA: (fact_w) implies:
% 255.50/37.08 | (3) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.08 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] :
% 255.50/37.08 | (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.08 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.08 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v6) = v7 &
% 255.50/37.08 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v7 &
% 255.50/37.08 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5,
% 255.50/37.08 | v_a____) = v6 & hAPP(v3, v_k____) = v4 & hAPP(v2, v_w____) = v3 &
% 255.50/37.08 | hAPP(v1, v4) = v5 & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) &
% 255.50/37.08 | $i(v2) & $i(v1) & $i(v0))
% 255.50/37.08 |
% 255.50/37.08 | ALPHA: (fact_th120) implies:
% 255.50/37.08 | (4) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.08 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ?
% 255.50/37.08 | [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.08 | ? [v15: $i] : ? [v16: $i] :
% 255.50/37.08 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) = v13 &
% 255.50/37.08 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.08 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.50/37.08 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v14 &
% 255.50/37.08 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 255.50/37.08 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 & hAPP(v15,
% 255.50/37.08 | v_k____) = v16 & hAPP(v14, v_t____) = v15 & hAPP(v10, v4) = v11 &
% 255.50/37.08 | hAPP(v9, v11) = v12 & hAPP(v7, v4) = v8 & hAPP(v5, v_k____) = v6 &
% 255.50/37.08 | hAPP(v3, v_w____) = v4 & hAPP(v1, v4) = v5 & hAPP(v0, v8) = v9 &
% 255.50/37.08 | hAPP(v0, v6) = v7 & hAPP(v0, v2) = v3 & $i(v16) & $i(v15) & $i(v14) &
% 255.50/37.08 | $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 255.50/37.08 | $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.08 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v13, v16))
% 255.50/37.08 |
% 255.50/37.08 | ALPHA: (fact_wm1) implies:
% 255.50/37.08 | (5) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.08 | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.08 | (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v6) = v5 &
% 255.50/37.08 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.08 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.50/37.08 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v6 & hAPP(v4,
% 255.50/37.08 | v_a____) = v5 & hAPP(v2, v_k____) = v3 & hAPP(v1, v_w____) = v2 &
% 255.50/37.08 | hAPP(v0, v3) = v4 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.50/37.08 | $i(v1) & $i(v0))
% 255.50/37.08 |
% 255.50/37.08 | ALPHA: (fact_tw) implies:
% 255.50/37.09 | (6) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.09 | ? [v5: $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3)
% 255.50/37.09 | = v4 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____)
% 255.50/37.09 | = v5 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v1 & hAPP(v2,
% 255.50/37.09 | v_w____) = v3 & hAPP(v0, v1) = v2 & $i(v5) & $i(v4) & $i(v3) &
% 255.50/37.09 | $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.09 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v4, v5))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact__096cmod_A_I1_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_J_A_061cmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_096)
% 255.50/37.09 | implies:
% 255.50/37.09 | (7) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.09 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ?
% 255.50/37.09 | [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.09 | ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ? [v19:
% 255.50/37.09 | $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i] : ?
% 255.50/37.09 | [v24: $i] : ? [v25: $i] : ? [v26: $i] :
% 255.50/37.09 | (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v17, v20) = v21 &
% 255.50/37.09 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v26) = v16 &
% 255.50/37.09 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16 &
% 255.50/37.09 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.09 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.09 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v18 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v21) = v22 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v22, v25) = v26 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13
% 255.50/37.09 | & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v24, v11) =
% 255.50/37.09 | v25 & hAPP(v19, v_k____) = v20 & hAPP(v18, v_t____) = v19 & hAPP(v10,
% 255.50/37.09 | v5) = v11 & hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8,
% 255.50/37.09 | v5) = v23 & hAPP(v6, v_k____) = v7 & hAPP(v4, v_w____) = v5 &
% 255.50/37.09 | hAPP(v2, v5) = v6 & hAPP(v1, v23) = v24 & hAPP(v1, v7) = v8 &
% 255.50/37.09 | hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v26) & $i(v25) & $i(v24) &
% 255.50/37.09 | $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18) & $i(v17) &
% 255.50/37.09 | $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) &
% 255.50/37.09 | $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2)
% 255.50/37.09 | & $i(v1) & $i(v0))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact__0961_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_Ia_A_L_Acomplex__of__real_At_A_K_Aw_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_061complex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 255.50/37.09 | implies:
% 255.50/37.09 | (8) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.09 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ?
% 255.50/37.09 | [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.09 | ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ? [v19:
% 255.50/37.09 | $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i] : ?
% 255.50/37.09 | [v24: $i] : (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v16, v19)
% 255.50/37.09 | = v20 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.09 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.09 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v17 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v20) = v21 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v21, v24) = v15 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13
% 255.50/37.09 | & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v16 & hAPP(v23, v11) =
% 255.50/37.09 | v24 & hAPP(v18, v_k____) = v19 & hAPP(v17, v_t____) = v18 & hAPP(v10,
% 255.50/37.09 | v5) = v11 & hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v8,
% 255.50/37.09 | v5) = v22 & hAPP(v6, v_k____) = v7 & hAPP(v4, v_w____) = v5 &
% 255.50/37.09 | hAPP(v2, v5) = v6 & hAPP(v1, v22) = v23 & hAPP(v1, v7) = v8 &
% 255.50/37.09 | hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v24) & $i(v23) & $i(v22) &
% 255.50/37.09 | $i(v21) & $i(v20) & $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15) &
% 255.50/37.09 | $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) &
% 255.50/37.09 | $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 255.50/37.09 | $i(v0))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact__0961_A_L_Acomplex__of__real_At_A_094_Ak_A_K_A_Iw_A_094_Ak_A_K_Aa_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_A_061complex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_Kpoly_As_A_Icomplex__of__real_At_A_K_Aw_J_096)
% 255.50/37.09 | implies:
% 255.50/37.09 | (9) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.09 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] : ?
% 255.50/37.09 | [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.09 | ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ? [v19:
% 255.50/37.09 | $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i] : ?
% 255.50/37.09 | [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] : ? [v28: $i] :
% 255.50/37.09 | ? [v29: $i] : (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v24,
% 255.50/37.09 | v27) = v28 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.09 | v1 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.09 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v25 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v28) = v29 &
% 255.50/37.09 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v29, v22) = v23 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v12, v22) = v23 &
% 255.50/37.09 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v11) = v12 &
% 255.50/37.09 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v20 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.50/37.09 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v24 & hAPP(v26,
% 255.50/37.09 | v_k____) = v27 & hAPP(v25, v_t____) = v26 & hAPP(v20, v14) = v21 &
% 255.50/37.09 | hAPP(v19, v21) = v22 & hAPP(v17, v14) = v18 & hAPP(v15, v_k____) =
% 255.50/37.09 | v16 & hAPP(v13, v_w____) = v14 & hAPP(v9, v_a____) = v10 & hAPP(v7,
% 255.50/37.09 | v_k____) = v8 & hAPP(v6, v10) = v11 & hAPP(v4, v_k____) = v5 &
% 255.50/37.09 | hAPP(v2, v14) = v15 & hAPP(v2, v3) = v4 & hAPP(v2, v_w____) = v7 &
% 255.50/37.09 | hAPP(v1, v18) = v19 & hAPP(v1, v16) = v17 & hAPP(v1, v8) = v9 &
% 255.50/37.09 | hAPP(v1, v5) = v6 & hAPP(v1, v3) = v13 & $i(v29) & $i(v28) & $i(v27)
% 255.50/37.09 | & $i(v26) & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20)
% 255.50/37.09 | & $i(v19) & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13)
% 255.50/37.09 | & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) &
% 255.50/37.09 | $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact_of__real__1) implies:
% 255.50/37.09 | (10) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.09 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ( ~ (c_RealVector_Oof__real(v1,
% 255.50/37.09 | v0) = v2) | ~ $i(v1) | ~
% 255.50/37.09 | class_RealVector_Oreal__algebra__1(v1) |
% 255.50/37.09 | (c_Groups_Oone__class_Oone(v1) = v2 & $i(v2))))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact_norm__one) implies:
% 255.50/37.09 | (11) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.09 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v3 = v0 | ~
% 255.50/37.09 | (c_RealVector_Onorm__class_Onorm(v1, v2) = v3) | ~
% 255.50/37.09 | (c_Groups_Oone__class_Oone(v1) = v2) | ~ $i(v1) | ~
% 255.50/37.09 | class_RealVector_Oreal__normed__algebra__1(v1)))
% 255.50/37.09 |
% 255.50/37.09 | ALPHA: (fact__0960_A_060_At_A_094_Ak_096) implies:
% 255.50/37.10 | (12) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.10 | (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.50/37.10 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 & hAPP(v2,
% 255.50/37.10 | v_k____) = v3 & hAPP(v1, v_t____) = v2 & $i(v3) & $i(v2) & $i(v1)
% 255.50/37.10 | & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact_th121) implies:
% 255.50/37.10 | (13) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.10 | (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 &
% 255.50/37.10 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v3 & hAPP(v1, v_k____)
% 255.50/37.10 | = v2 & hAPP(v0, v_t____) = v1 & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.10 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v3))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact__096t_A_K_Acmod_Aw_A_060_061_A1_A_K_Acmod_Aw_096) implies:
% 255.50/37.10 | (14) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.10 | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.10 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v2 &
% 255.50/37.10 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.50/37.10 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v4 & hAPP(v5, v2) = v6
% 255.50/37.10 | & hAPP(v1, v2) = v3 & hAPP(v0, v4) = v5 & hAPP(v0, v_t____) = v1 &
% 255.50/37.10 | $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.10 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v3, v6))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact_m_I2_J) implies:
% 255.50/37.10 | (15) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.10 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v0 &
% 255.50/37.10 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v1 & $i(v1) &
% 255.50/37.10 | $i(v0) & ! [v2: $i] : ! [v3: $i] : ( ~ (hAPP(v1, v2) = v3) | ~
% 255.50/37.10 | $i(v2) | ? [v4: $i] : ? [v5: $i] :
% 255.50/37.10 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v5 &
% 255.50/37.10 | $i(v5) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.10 | v5, v_m____)) |
% 255.50/37.10 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v4 &
% 255.50/37.10 | $i(v4) & ~
% 255.50/37.10 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v4,
% 255.50/37.10 | v0)))))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact__096cmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_A_061t_A_094_Ak_A_K_A_It_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Acmod_A_Ipoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_J_J_096)
% 255.50/37.10 | implies:
% 255.50/37.10 | (16) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.10 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.10 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.10 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ?
% 255.50/37.10 | [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i]
% 255.50/37.10 | : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] : ? [v28:
% 255.50/37.10 | $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) =
% 255.50/37.10 | v13 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v11) =
% 255.50/37.10 | v26 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____)
% 255.50/37.10 | = v20 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.10 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v14 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v15 &
% 255.50/37.10 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 255.50/37.10 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v22) = v23 &
% 255.50/37.10 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.10 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v22 & hAPP(v25, v26) = v27
% 255.50/37.10 | & hAPP(v21, v23) = v24 & hAPP(v19, v27) = v28 & hAPP(v18, v28) = v13
% 255.50/37.10 | & hAPP(v16, v_k____) = v17 & hAPP(v15, v20) = v21 & hAPP(v15,
% 255.50/37.10 | v_t____) = v16 & hAPP(v14, v24) = v25 & hAPP(v14, v17) = v18 &
% 255.50/37.10 | hAPP(v14, v_t____) = v19 & hAPP(v10, v4) = v11 & hAPP(v9, v11) = v12
% 255.50/37.10 | & hAPP(v7, v4) = v8 & hAPP(v5, v_k____) = v6 & hAPP(v3, v_w____) =
% 255.50/37.10 | v4 & hAPP(v1, v4) = v5 & hAPP(v0, v8) = v9 & hAPP(v0, v6) = v7 &
% 255.50/37.10 | hAPP(v0, v2) = v3 & $i(v28) & $i(v27) & $i(v26) & $i(v25) & $i(v24)
% 255.50/37.10 | & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18) &
% 255.50/37.10 | $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11)
% 255.50/37.10 | & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.10 | $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact_th12) implies:
% 255.50/37.10 | (17) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.10 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.10 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.10 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ?
% 255.50/37.10 | [v19: $i] : ? [v20: $i] :
% 255.50/37.10 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v4) = v5 &
% 255.50/37.10 | c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v0, v3) = v4 &
% 255.50/37.10 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v18) = v19 &
% 255.50/37.10 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v6 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v7 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.50/37.10 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v8 &
% 255.50/37.10 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v19) = v20 &
% 255.50/37.10 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v16 &
% 255.50/37.10 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & hAPP(v16, v10) =
% 255.50/37.10 | v17 & hAPP(v15, v17) = v18 & hAPP(v13, v10) = v14 & hAPP(v11,
% 255.50/37.10 | v_k____) = v12 & hAPP(v9, v_w____) = v10 & hAPP(v7, v10) = v11 &
% 255.50/37.10 | hAPP(v6, v14) = v15 & hAPP(v6, v12) = v13 & hAPP(v6, v8) = v9 &
% 255.50/37.10 | hAPP(v2, v_k____) = v3 & hAPP(v1, v_t____) = v2 & $i(v20) & $i(v19)
% 255.50/37.10 | & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) &
% 255.50/37.10 | $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) &
% 255.50/37.10 | $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.10 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v20, v0))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact__096cmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_A_L_A_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_060_061_Acmod_A_Icomplex__of__real_A_I1_A_N_At_A_094_Ak_J_J_A_L_Acmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_096)
% 255.50/37.10 | implies:
% 255.50/37.10 | (18) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.10 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.10 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.10 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ?
% 255.50/37.10 | [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i]
% 255.50/37.10 | : (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v0, v3) = v4 &
% 255.50/37.10 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v19) = v20 &
% 255.50/37.10 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v18) = v22 &
% 255.50/37.10 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5) = v21 &
% 255.50/37.10 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v6 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v7 &
% 255.50/37.10 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.50/37.10 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.10 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v8 &
% 255.50/37.10 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v5, v18) = v19 &
% 255.50/37.10 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v21, v22) = v23 &
% 255.50/37.10 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v16 &
% 255.50/37.10 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & hAPP(v16, v10) =
% 255.50/37.10 | v17 & hAPP(v15, v17) = v18 & hAPP(v13, v10) = v14 & hAPP(v11,
% 255.50/37.10 | v_k____) = v12 & hAPP(v9, v_w____) = v10 & hAPP(v7, v10) = v11 &
% 255.50/37.10 | hAPP(v6, v14) = v15 & hAPP(v6, v12) = v13 & hAPP(v6, v8) = v9 &
% 255.50/37.10 | hAPP(v2, v_k____) = v3 & hAPP(v1, v_t____) = v2 & $i(v23) & $i(v22)
% 255.50/37.10 | & $i(v21) & $i(v20) & $i(v19) & $i(v18) & $i(v17) & $i(v16) &
% 255.50/37.10 | $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) &
% 255.50/37.10 | $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.50/37.10 | $i(v1) & $i(v0) &
% 255.50/37.10 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v20, v23))
% 255.50/37.10 |
% 255.50/37.10 | ALPHA: (fact_th11) implies:
% 255.50/37.11 | (19) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.11 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.11 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.11 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ?
% 255.50/37.11 | [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i]
% 255.50/37.11 | : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] :
% 255.50/37.11 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v21) = v22 &
% 255.50/37.11 | c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v17, v20) = v21 &
% 255.50/37.11 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v25) = v26 &
% 255.50/37.11 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16 &
% 255.50/37.11 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.11 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.11 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v18 &
% 255.50/37.11 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.11 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.50/37.11 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13
% 255.50/37.11 | & c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v22, v26) = v27 &
% 255.50/37.11 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.11 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.50/37.11 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v24, v11) =
% 255.50/37.11 | v25 & hAPP(v19, v_k____) = v20 & hAPP(v18, v_t____) = v19 &
% 255.50/37.11 | hAPP(v10, v5) = v11 & hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 &
% 255.50/37.11 | hAPP(v8, v5) = v23 & hAPP(v6, v_k____) = v7 & hAPP(v4, v_w____) = v5
% 255.50/37.11 | & hAPP(v2, v5) = v6 & hAPP(v1, v23) = v24 & hAPP(v1, v7) = v8 &
% 255.50/37.11 | hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v27) & $i(v26) & $i(v25)
% 255.50/37.11 | & $i(v24) & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) &
% 255.50/37.11 | $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12)
% 255.50/37.11 | & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 255.50/37.11 | $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.11 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v16, v27))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact_norm__power__ineq) implies:
% 255.50/37.11 | (20) ? [v0: $i] : (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 &
% 255.50/37.11 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : !
% 255.50/37.11 | [v5: $i] : ! [v6: $i] : ( ~ (c_RealVector_Onorm__class_Onorm(v3,
% 255.50/37.11 | v2) = v4) | ~ (hAPP(v5, v1) = v6) | ~ (hAPP(v0, v4) = v5) |
% 255.50/37.11 | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~
% 255.50/37.11 | class_RealVector_Oreal__normed__algebra__1(v3) | ? [v7: $i] : ?
% 255.50/37.11 | [v8: $i] : ? [v9: $i] : ? [v10: $i] :
% 255.50/37.11 | (c_RealVector_Onorm__class_Onorm(v3, v9) = v10 &
% 255.50/37.11 | c_Power_Opower__class_Opower(v3) = v7 & hAPP(v8, v1) = v9 &
% 255.50/37.11 | hAPP(v7, v2) = v8 & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 255.50/37.11 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v10, v6))))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact_complex__of__real__power) implies:
% 255.50/37.11 | (21) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.11 | (c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v0 &
% 255.50/37.11 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 & $i(v1) &
% 255.50/37.11 | $i(v0) & ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : !
% 255.50/37.11 | [v6: $i] : ( ~ (c_RealVector_Oof__real(tc_Complex_Ocomplex, v3) =
% 255.50/37.11 | v4) | ~ (hAPP(v5, v2) = v6) | ~ (hAPP(v0, v4) = v5) | ~
% 255.50/37.11 | $i(v3) | ~ $i(v2) | ? [v7: $i] : ? [v8: $i] :
% 255.50/37.11 | (c_RealVector_Oof__real(tc_Complex_Ocomplex, v8) = v6 & hAPP(v7,
% 255.50/37.11 | v2) = v8 & hAPP(v1, v3) = v7 & $i(v8) & $i(v7) & $i(v6))))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact_norm__power) implies:
% 255.50/37.11 | (22) ? [v0: $i] : (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 &
% 255.50/37.11 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : !
% 255.50/37.11 | [v5: $i] : ! [v6: $i] : ( ~ (c_RealVector_Onorm__class_Onorm(v3,
% 255.50/37.11 | v2) = v4) | ~ (hAPP(v5, v1) = v6) | ~ (hAPP(v0, v4) = v5) |
% 255.50/37.11 | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~
% 255.50/37.11 | class_RealVector_Oreal__normed__div__algebra(v3) | ? [v7: $i] :
% 255.50/37.11 | ? [v8: $i] : ? [v9: $i] : (c_RealVector_Onorm__class_Onorm(v3,
% 255.50/37.11 | v9) = v6 & c_Power_Opower__class_Opower(v3) = v7 & hAPP(v8,
% 255.50/37.11 | v1) = v9 & hAPP(v7, v2) = v8 & $i(v9) & $i(v8) & $i(v7) &
% 255.50/37.11 | $i(v6))))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact_of__real__power) implies:
% 255.50/37.11 | (23) ? [v0: $i] : (c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 &
% 255.50/37.11 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : !
% 255.50/37.11 | [v5: $i] : ! [v6: $i] : ( ~ (c_RealVector_Oof__real(v3, v5) = v6) |
% 255.50/37.11 | ~ (hAPP(v4, v1) = v5) | ~ (hAPP(v0, v2) = v4) | ~ $i(v3) | ~
% 255.50/37.11 | $i(v2) | ~ $i(v1) | ~ class_RealVector_Oreal__algebra__1(v3) |
% 255.50/37.11 | ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.11 | (c_Power_Opower__class_Opower(v3) = v7 &
% 255.50/37.11 | c_RealVector_Oof__real(v3, v2) = v8 & hAPP(v9, v1) = v6 &
% 255.50/37.11 | hAPP(v7, v8) = v9 & $i(v9) & $i(v8) & $i(v7) & $i(v6))))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact__096cmod_A_I_Icomplex__of__real_At_A_K_Aw_J_A_094_Ak_A_K_A_Icomplex__of__real_At_A_K_Aw_J_A_K_Apoly_As_A_Icomplex__of__real_At_A_K_Aw_J_J_060_061_At_A_094_Ak_A_K_A_It_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_J_096)
% 255.50/37.11 | implies:
% 255.50/37.11 | (24) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.11 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.11 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.11 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : ?
% 255.50/37.11 | [v19: $i] : ? [v20: $i] : ? [v21: $i] : ? [v22: $i] : ? [v23: $i]
% 255.50/37.11 | : ? [v24: $i] : ? [v25: $i] : ? [v26: $i] : ? [v27: $i] : ? [v28:
% 255.50/37.11 | $i] : (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v12) =
% 255.50/37.11 | v13 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____)
% 255.50/37.11 | = v20 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.11 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v14 &
% 255.50/37.11 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v1 &
% 255.50/37.11 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v15 &
% 255.50/37.11 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v2 &
% 255.50/37.11 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v22) = v23 &
% 255.50/37.11 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.11 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v22 & hAPP(v25, v_m____) =
% 255.50/37.11 | v26 & hAPP(v21, v23) = v24 & hAPP(v19, v26) = v27 & hAPP(v18, v27) =
% 255.50/37.11 | v28 & hAPP(v16, v_k____) = v17 & hAPP(v15, v20) = v21 & hAPP(v15,
% 255.50/37.11 | v_t____) = v16 & hAPP(v14, v24) = v25 & hAPP(v14, v17) = v18 &
% 255.50/37.11 | hAPP(v14, v_t____) = v19 & hAPP(v10, v4) = v11 & hAPP(v9, v11) = v12
% 255.50/37.11 | & hAPP(v7, v4) = v8 & hAPP(v5, v_k____) = v6 & hAPP(v3, v_w____) =
% 255.50/37.11 | v4 & hAPP(v1, v4) = v5 & hAPP(v0, v8) = v9 & hAPP(v0, v6) = v7 &
% 255.50/37.11 | hAPP(v0, v2) = v3 & $i(v28) & $i(v27) & $i(v26) & $i(v25) & $i(v24)
% 255.50/37.11 | & $i(v23) & $i(v22) & $i(v21) & $i(v20) & $i(v19) & $i(v18) &
% 255.50/37.11 | $i(v17) & $i(v16) & $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11)
% 255.50/37.11 | & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.11 | $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.11 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v13, v28))
% 255.50/37.11 |
% 255.50/37.11 | ALPHA: (fact_th30) implies:
% 255.50/37.12 | (25) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.12 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.12 | $i] : ? [v15: $i] : ? [v16: $i] :
% 255.50/37.12 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v6 &
% 255.50/37.12 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v8) = v9 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v8 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v15 & hAPP(v11,
% 255.50/37.12 | v_m____) = v12 & hAPP(v7, v9) = v10 & hAPP(v5, v12) = v13 &
% 255.50/37.12 | hAPP(v4, v15) = v16 & hAPP(v4, v13) = v14 & hAPP(v2, v_k____) = v3 &
% 255.50/37.12 | hAPP(v1, v6) = v7 & hAPP(v1, v_t____) = v2 & hAPP(v0, v10) = v11 &
% 255.50/37.12 | hAPP(v0, v3) = v4 & hAPP(v0, v_t____) = v5 & $i(v16) & $i(v15) &
% 255.50/37.12 | $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) &
% 255.50/37.12 | $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 255.50/37.12 | $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v14, v16))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact__096t_A_K_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_A_060_A1_096)
% 255.50/37.12 | implies:
% 255.50/37.12 | (26) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.12 | ? [v10: $i] : ? [v11: $i] :
% 255.50/37.12 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v3 &
% 255.50/37.12 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v2 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v5) = v6 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v5 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v11 & hAPP(v8,
% 255.50/37.12 | v_m____) = v9 & hAPP(v4, v6) = v7 & hAPP(v2, v3) = v4 & hAPP(v1,
% 255.50/37.12 | v9) = v10 & hAPP(v0, v7) = v8 & hAPP(v0, v_t____) = v1 & $i(v11) &
% 255.50/37.12 | $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.12 | $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v10, v11))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact__096_B_Bthesis_O_A_I_B_Bw_O_A1_A_L_Aw_A_094_Ak_A_K_Aa_A_061_A0_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 255.50/37.12 | implies:
% 255.50/37.12 | (27) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 255.50/37.12 | (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.12 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v8) = v3 &
% 255.50/37.12 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v3 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v7,
% 255.50/37.12 | v_a____) = v8 & hAPP(v5, v_k____) = v6 & hAPP(v2, v4) = v5 &
% 255.50/37.12 | hAPP(v1, v6) = v7 & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.12 | $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact__0961_A_L_Aw_A_094_Ak_A_K_Aa_A_N_A1_A_061_A0_A_N_A1_096) implies:
% 255.50/37.12 | (28) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.12 | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v9, v0) = v8 &
% 255.50/37.12 | c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v7, v0) = v8 &
% 255.50/37.12 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.12 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v6) = v7 &
% 255.50/37.12 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v9 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5,
% 255.50/37.12 | v_a____) = v6 & hAPP(v3, v_k____) = v4 & hAPP(v2, v_w____) = v3 &
% 255.50/37.12 | hAPP(v1, v4) = v5 & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) &
% 255.50/37.12 | $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact__096_B_Bd2_O_A0_A_060_Ad2_A_061_061_062_AEX_Ae_0620_O_Ae_A_060_A1_A_G_Ae_A_060_Ad2_096)
% 255.50/37.12 | implies:
% 255.50/37.12 | (29) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.12 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) &
% 255.50/37.12 | ! [v2: $i] : ( ~ $i(v2) | ~
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v2) | ? [v3:
% 255.50/37.12 | $i] : ($i(v3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.12 | v3, v2) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3,
% 255.50/37.12 | v1) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0,
% 255.50/37.12 | v3))))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_ath) implies:
% 255.50/37.12 | (30) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.12 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) &
% 255.50/37.12 | ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i]
% 255.50/37.12 | : ( ~ (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v4) = v5) | ~
% 255.50/37.12 | (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v1, v2) = v4) |
% 255.50/37.12 | ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v3) = v6) |
% 255.50/37.12 | ~ $i(v3) | ~ $i(v2) | ~
% 255.50/37.12 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v1) | ~
% 255.50/37.12 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, v3) | ~
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v2) |
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6, v1)))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_t_I3_J) implies:
% 255.50/37.12 | (31) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.12 | (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v8) = v9 &
% 255.50/37.12 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v2 &
% 255.50/37.12 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v4) = v5 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v4 & hAPP(v7, v_m____) = v8
% 255.50/37.12 | & hAPP(v3, v5) = v6 & hAPP(v1, v2) = v3 & hAPP(v0, v6) = v7 & $i(v9)
% 255.50/37.12 | & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.50/37.12 | $i(v1) & $i(v0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.12 | v_t____, v9))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_complex__of__real__minus__one) implies:
% 255.50/37.12 | (32) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.12 | (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v3) = v2 &
% 255.50/37.12 | c_Groups_Ouminus__class_Ouminus(tc_RealDef_Oreal, v0) = v1 &
% 255.50/37.12 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v1) = v2 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v3 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v3) & $i(v2) &
% 255.50/37.12 | $i(v1) & $i(v0))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_inv0) implies:
% 255.50/37.12 | (33) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.12 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.12 | ? [v10: $i] : (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v9)
% 255.50/37.12 | = v10 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.12 | v_w____) = v3 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) =
% 255.50/37.12 | v1 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v2 &
% 255.50/37.12 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v5) = v6 &
% 255.50/37.12 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v5 & hAPP(v8, v_m____) = v9
% 255.50/37.12 | & hAPP(v4, v6) = v7 & hAPP(v2, v3) = v4 & hAPP(v1, v7) = v8 &
% 255.50/37.12 | $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) &
% 255.50/37.12 | $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v10))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_abs__add__one__gt__zero) implies:
% 255.50/37.12 | (34) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.12 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) &
% 255.50/37.12 | ! [v2: $i] : ! [v3: $i] : ( ~
% 255.50/37.12 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v2) = v3) | ~ $i(v2)
% 255.50/37.12 | | ? [v4: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v1,
% 255.50/37.12 | v3) = v4 & $i(v4) &
% 255.50/37.12 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v4))))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_real__mult__inverse__left) implies:
% 255.50/37.12 | (35) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.50/37.12 | (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v1 &
% 255.50/37.12 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.12 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v2 & $i(v2) & $i(v1) &
% 255.50/37.12 | $i(v0) & ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : (v6
% 255.50/37.12 | = v2 | v3 = v0 | ~
% 255.50/37.12 | (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v3) = v4) | ~
% 255.50/37.12 | (hAPP(v5, v3) = v6) | ~ (hAPP(v1, v4) = v5) | ~ $i(v3)))
% 255.50/37.12 |
% 255.50/37.12 | ALPHA: (fact_real__zero__not__eq__one) implies:
% 255.50/37.13 | (36) ? [v0: $i] : ? [v1: $i] : ( ~ (v1 = v0) &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_real__mult__1) implies:
% 255.50/37.13 | (37) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.50/37.13 | (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v0 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & hAPP(v0, v1) = v2
% 255.50/37.13 | & $i(v2) & $i(v1) & $i(v0) & ! [v3: $i] : ! [v4: $i] : (v4 = v3 |
% 255.50/37.13 | ~ (hAPP(v2, v3) = v4) | ~ $i(v3)))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_abs__add__one__not__less__self) implies:
% 255.50/37.13 | (38) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.13 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ( ~
% 255.50/37.13 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v1) = v2) | ~ $i(v1)
% 255.50/37.13 | | ? [v3: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2,
% 255.50/37.13 | v0) = v3 & $i(v3) & ~
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3, v1))))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact__096_B_Bthesis_O_A_I_B_Bt_O_A_091_124_A0_A_060_At_059_At_A_060_A1_059_At_A_060_Ainverse_A_Icmod_Aw_A_094_A_Ik_A_L_A1_J_A_K_Am_J_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 255.50/37.13 | implies:
% 255.50/37.13 | (39) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.13 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] :
% 255.50/37.13 | (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, v10) = v11 &
% 255.50/37.13 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v4 &
% 255.50/37.13 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v2 &
% 255.50/37.13 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v3 &
% 255.50/37.13 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v6) = v7 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v6 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & hAPP(v9, v_m____)
% 255.50/37.13 | = v10 & hAPP(v5, v7) = v8 & hAPP(v3, v4) = v5 & hAPP(v2, v8) = v9 &
% 255.50/37.13 | $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) & $i(v6) &
% 255.50/37.13 | $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v11) &
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v1) &
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v12))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact__096poly_Aq_A0_A_061_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A0_A_K_Apoly_Aq_A0_096)
% 255.50/37.13 | implies:
% 255.50/37.13 | (40) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 255.50/37.13 | (c_Polynomial_Osmult(tc_Complex_Ocomplex, v4, v_q____) = v5 &
% 255.50/37.13 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v4 &
% 255.50/37.13 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v3 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v5) = v6 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v8, v2)
% 255.50/37.13 | = v2 & hAPP(v6, v1) = v7 & hAPP(v3, v7) = v8 & hAPP(v0, v1) = v2 &
% 255.50/37.13 | $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.50/37.13 | $i(v1) & $i(v0))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_qr) implies:
% 255.50/37.13 | (41) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : (c_Polynomial_Osmult(tc_Complex_Ocomplex,
% 255.50/37.13 | v4, v_q____) = v5 &
% 255.50/37.13 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v3) = v4 &
% 255.50/37.13 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v2 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v5) = v6 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v0, v2)
% 255.50/37.13 | = v3 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0)
% 255.50/37.13 | & ! [v7: $i] : ! [v8: $i] : ( ~ (hAPP(v6, v7) = v8) | ~ $i(v7) |
% 255.50/37.13 | ? [v9: $i] : ? [v10: $i] : (hAPP(v10, v3) = v9 & hAPP(v1, v8) =
% 255.50/37.13 | v10 & hAPP(v0, v7) = v9 & $i(v10) & $i(v9))))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_r01) implies:
% 255.50/37.13 | (42) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : (c_Polynomial_Osmult(tc_Complex_Ocomplex,
% 255.50/37.13 | v3, v_q____) = v4 &
% 255.50/37.13 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v6 & hAPP(v5, v1) =
% 255.50/37.13 | v6 & hAPP(v0, v1) = v2 & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2)
% 255.50/37.13 | & $i(v1) & $i(v0))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_mrmq__eq) implies:
% 255.50/37.13 | (43) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] :
% 255.50/37.13 | (c_Polynomial_Osmult(tc_Complex_Ocomplex, v3, v_q____) = v4 &
% 255.50/37.13 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 255.50/37.13 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v7 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 &
% 255.50/37.13 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v6 & hAPP(v0, v1) = v2
% 255.50/37.13 | & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 255.50/37.13 | $i(v0) & ! [v8: $i] : ! [v9: $i] : ( ~ (hAPP(v5, v8) = v9) | ~
% 255.50/37.13 | $i(v8) | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] :
% 255.50/37.13 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v11) = v12
% 255.50/37.13 | & hAPP(v0, v8) = v11 & $i(v12) & $i(v11) &
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v12, v7)) |
% 255.50/37.13 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v9) = v10
% 255.50/37.13 | & $i(v10) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.13 | v10, v6)))) & ! [v8: $i] : ! [v9: $i] : ( ~ (hAPP(v5, v8)
% 255.50/37.13 | = v9) | ~ $i(v8) | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] :
% 255.50/37.13 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v10) = v11
% 255.50/37.13 | & hAPP(v0, v8) = v10 & $i(v11) & $i(v10) & ~
% 255.50/37.13 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v11, v7)) |
% 255.50/37.13 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v9) = v12
% 255.50/37.13 | & $i(v12) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.13 | v12, v6)))))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_kas_I4_J) implies:
% 255.50/37.13 | (44) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.13 | ? [v10: $i] : (c_Polynomial_OpCons(tc_Complex_Ocomplex, v_a____,
% 255.50/37.13 | v_s____) = v9 & c_Polynomial_Osmult(tc_Complex_Ocomplex, v3,
% 255.50/37.13 | v_q____) = v4 &
% 255.50/37.13 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v2) = v3 &
% 255.50/37.13 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v7 &
% 255.50/37.13 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v8 &
% 255.50/37.13 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v1 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v9) = v10 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.13 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v0 & hAPP(v5, v1)
% 255.50/37.13 | = v6 & hAPP(v0, v1) = v2 & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 255.50/37.13 | $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & !
% 255.50/37.13 | [v11: $i] : ! [v12: $i] : ! [v13: $i] : ! [v14: $i] : ! [v15:
% 255.50/37.13 | $i] : ! [v16: $i] : ( ~ (hAPP(v14, v15) = v16) | ~ (hAPP(v12,
% 255.50/37.13 | v_k____) = v13) | ~ (hAPP(v10, v11) = v15) | ~ (hAPP(v8,
% 255.50/37.13 | v11) = v12) | ~ (hAPP(v7, v13) = v14) | ~ $i(v11) | ? [v17:
% 255.50/37.13 | $i] : (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v6, v16)
% 255.50/37.13 | = v17 & hAPP(v5, v11) = v17 & $i(v17))))
% 255.50/37.13 |
% 255.50/37.13 | ALPHA: (fact_th01) implies:
% 255.50/37.13 | (45) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.13 | ? [v5: $i] : (c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, v2) =
% 255.50/37.13 | v3 & c_Polynomial_OpCons(tc_Complex_Ocomplex, v0, v3) = v4 &
% 255.50/37.14 | c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v1) = v2 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & $i(v5) &
% 255.50/37.14 | $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & ~
% 255.50/37.14 | c_Fundamental__Theorem__Algebra__Mirabelle_Oconstant(tc_Complex_Ocomplex,
% 255.50/37.14 | tc_Complex_Ocomplex, v5))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_th02) implies:
% 255.50/37.14 | (46) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.14 | ? [v5: $i] : (c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, v3) =
% 255.50/37.14 | v4 & c_Polynomial_OpCons(tc_Complex_Ocomplex, v2, v4) = v5 &
% 255.50/37.14 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.14 | v5) = v1 & c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v0)
% 255.50/37.14 | = v3 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, v0) = v1 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v2 & $i(v5) &
% 255.50/37.14 | $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_reduce__poly__simple) implies:
% 255.50/37.14 | (47) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.14 | ? [v5: $i] : (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v3
% 255.50/37.14 | & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v4 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_Nat_Onat) = v1 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v0 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v2 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v5 & $i(v5) & $i(v4) &
% 255.50/37.14 | $i(v3) & $i(v2) & $i(v1) & $i(v0) & ? [v6: $i] : ! [v7: $i] : !
% 255.50/37.14 | [v8: $i] : (v7 = v0 | v6 = v1 | ~ (hAPP(v3, v7) = v8) | ~ $i(v7) |
% 255.50/37.14 | ~ $i(v6) | ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12:
% 255.50/37.14 | $i] : ? [v13: $i] : ? [v14: $i] :
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v13) = v14 &
% 255.50/37.14 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2, v12) = v13
% 255.50/37.14 | & hAPP(v10, v6) = v11 & hAPP(v8, v11) = v12 & hAPP(v4, v9) = v10
% 255.50/37.14 | & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) &
% 255.50/37.14 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v14, v5))))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact__096EX_Az_O_Apoly_A_IpCons_A1_A_Imonom_Aa_A_Ik_A_N_A1_J_J_J_Az_A_061_A0_096)
% 255.50/37.14 | implies:
% 255.50/37.14 | (48) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.14 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] :
% 255.50/37.14 | (c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, v2) = v3 &
% 255.50/37.14 | c_Polynomial_OpCons(tc_Complex_Ocomplex, v0, v3) = v4 &
% 255.50/37.14 | c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, v1) = v2 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v6 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & hAPP(v5, v7) =
% 255.50/37.14 | v6 & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) &
% 255.50/37.14 | $i(v0))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_unimodular__reduce__norm) implies:
% 255.50/37.14 | (49) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.14 | (c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v1 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0) &
% 255.50/37.14 | ! [v2: $i] : ! [v3: $i] : ( ~
% 255.50/37.14 | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v2, v1) = v3)
% 255.50/37.14 | | ~ $i(v2) | ? [v4: $i] : ? [v5: $i] : ? [v6: $i] : ? [v7:
% 255.50/37.14 | $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] :
% 255.50/37.14 | (( ~ (v4 = v0) &
% 255.50/37.14 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v4
% 255.50/37.14 | & $i(v4)) |
% 255.50/37.14 | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v2,
% 255.50/37.14 | c_Complex_Oii) = v10 &
% 255.50/37.14 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v10) =
% 255.50/37.14 | v11 & $i(v11) & $i(v10) &
% 255.50/37.14 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v11, v0)) |
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v8) = v9 &
% 255.50/37.14 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2,
% 255.50/37.14 | c_Complex_Oii) = v8 & $i(v9) & $i(v8) &
% 255.50/37.14 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v9, v0)) |
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5) = v6 &
% 255.50/37.14 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v2, v1) = v5
% 255.50/37.14 | & $i(v6) & $i(v5) &
% 255.50/37.14 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6, v0)) |
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v7 &
% 255.50/37.14 | $i(v7) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v7,
% 255.50/37.14 | v0)))))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_complex__i__not__one) implies:
% 255.50/37.14 | (50) ? [v0: $i] : ( ~ (v0 = c_Complex_Oii) &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 & $i(v0))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_complex__i__mult__minus) implies:
% 255.50/37.14 | (51) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.14 | (c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 & hAPP(v0,
% 255.50/37.14 | c_Complex_Oii) = v1 & $i(v1) & $i(v0) & ! [v2: $i] : ! [v3: $i]
% 255.50/37.14 | : ( ~ (hAPP(v1, v2) = v3) | ~ $i(v2) | ? [v4: $i] :
% 255.50/37.14 | (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v2) = v4 &
% 255.50/37.14 | hAPP(v1, v3) = v4 & $i(v4))))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_i__mult__eq2) implies:
% 255.50/37.14 | (52) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.14 | (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v3) = v2 &
% 255.50/37.14 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v0 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v3 & hAPP(v1,
% 255.50/37.14 | c_Complex_Oii) = v2 & hAPP(v0, c_Complex_Oii) = v1 & $i(v3) &
% 255.50/37.14 | $i(v2) & $i(v1) & $i(v0))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact__096_B_Bthesis_O_A_I_B_Bm_O_A_091_124_A0_A_060_Am_059_AALL_Az_O_Acmod_Az_A_060_061_Acmod_Aw_A_N_N_062_Acmod_A_Ipoly_As_Az_J_A_060_061_Am_A_124_093_A_061_061_062_Athesis_J_A_061_061_062_Athesis_096)
% 255.50/37.14 | implies:
% 255.50/37.14 | (53) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) = v1 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v2 & $i(v3) &
% 255.50/37.14 | $i(v2) & $i(v1) & $i(v0) &
% 255.50/37.14 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3) & ! [v4:
% 255.50/37.14 | $i] : ! [v5: $i] : ( ~ (hAPP(v2, v4) = v5) | ~ $i(v4) | ? [v6:
% 255.50/37.14 | $i] : ? [v7: $i] :
% 255.50/37.14 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v5) = v7 &
% 255.50/37.14 | $i(v7) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.14 | v7, v3)) |
% 255.50/37.14 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v4) = v6 &
% 255.50/37.14 | $i(v6) & ~
% 255.50/37.14 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v6,
% 255.50/37.14 | v1)))))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact__096EX_Ak_Aa_Aqa_O_Aa_A_126_061_A0_A_G_Ak_A_126_061_A0_A_G_Apsize_Aqa_A_L_Ak_A_L_A1_A_061_Apsize_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A_G_A_IALL_Az_O_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_Az_A_061_Apoly_A_Ismult_A_Iinverse_A_Ipoly_Aq_A0_J_J_Aq_J_A0_A_L_Az_A_094_Ak_A_K_Apoly_A_IpCons_Aa_Aqa_J_Az_J_096)
% 255.50/37.14 | implies:
% 255.50/37.14 | (54) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.14 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.14 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.14 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] : ? [v18: $i] : (
% 255.50/37.14 | ~ (v13 = v0) & ~ (v12 = v1) &
% 255.50/37.14 | c_Polynomial_OpCons(tc_Complex_Ocomplex, v13, v14) = v17 &
% 255.50/37.14 | c_Polynomial_Osmult(tc_Complex_Ocomplex, v5, v_q____) = v6 &
% 255.50/37.14 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, v4) = v5 &
% 255.50/37.14 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.14 | v14) = v15 &
% 255.50/37.14 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.14 | v6) = v7 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.14 | v10 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v11 &
% 255.50/37.14 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v16, v2) = v7 &
% 255.50/37.14 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v15, v12) = v16 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_Nat_Onat) = v1 &
% 255.50/37.14 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = v0 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v17) = v18 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v6) = v8 &
% 255.50/37.14 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = v3 &
% 255.50/37.14 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 & hAPP(v8, v0) = v9 &
% 255.50/37.14 | hAPP(v3, v0) = v4 & $i(v18) & $i(v17) & $i(v16) & $i(v15) & $i(v14)
% 255.50/37.14 | & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) & $i(v8) & $i(v7) &
% 255.50/37.14 | $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) & $i(v1) & $i(v0) & !
% 255.50/37.14 | [v19: $i] : ! [v20: $i] : ( ~ (hAPP(v8, v19) = v20) | ~ $i(v19) |
% 255.50/37.14 | ? [v21: $i] : ? [v22: $i] : ? [v23: $i] : ? [v24: $i] : ?
% 255.50/37.14 | [v25: $i] : (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v9,
% 255.50/37.14 | v25) = v20 & hAPP(v23, v24) = v25 & hAPP(v21, v12) = v22 &
% 255.50/37.14 | hAPP(v18, v19) = v24 & hAPP(v11, v19) = v21 & hAPP(v10, v22) =
% 255.50/37.14 | v23 & $i(v25) & $i(v24) & $i(v23) & $i(v22) & $i(v21) &
% 255.50/37.14 | $i(v20))))
% 255.50/37.14 |
% 255.50/37.14 | ALPHA: (fact_natceiling__add__one) implies:
% 255.50/37.15 | (55) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.50/37.15 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v2) & $i(v1) &
% 255.50/37.15 | $i(v0) & ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.15 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v1) = v4) | ~
% 255.50/37.15 | $i(v3) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.15 | v0, v3) | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.15 | (c_RComplete_Onatceiling(v4) = v5 & c_RComplete_Onatceiling(v3) =
% 255.50/37.15 | v6 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v6, v2) = v5 &
% 255.50/37.15 | $i(v6) & $i(v5))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natceiling__one) implies:
% 255.50/37.15 | (56) ? [v0: $i] : ? [v1: $i] : (c_RComplete_Onatceiling(v0) = v1 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natceiling__le__eq__one) implies:
% 255.50/37.15 | (57) ? [v0: $i] : ? [v1: $i] : (c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.15 | v0 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) &
% 255.50/37.15 | $i(v0) & ! [v2: $i] : ! [v3: $i] : ( ~
% 255.50/37.15 | (c_RComplete_Onatceiling(v2) = v3) | ~ $i(v2) | ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v3, v0) |
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v1)) & !
% 255.50/37.15 | [v2: $i] : ! [v3: $i] : ( ~ (c_RComplete_Onatceiling(v2) = v3) | ~
% 255.50/37.15 | $i(v2) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.15 | v2, v1) | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v3,
% 255.50/37.15 | v0)))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_lemmaCauchy) implies:
% 255.50/37.15 | (58) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.15 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : !
% 255.50/37.15 | [v5: $i] : ! [v6: $i] : ( ~ (c_RealVector_Onorm__class_Onorm(v4,
% 255.50/37.15 | v5) = v6) | ~ (hAPP(v1, v2) = v5) | ~ $i(v4) | ~ $i(v3) |
% 255.50/37.15 | ~ $i(v2) | ~ $i(v1) | ~ class_Orderings_Oord(v3) | ~
% 255.50/37.15 | class_RealVector_Oreal__normed__vector(v4) | ? [v7: $i] : ? [v8:
% 255.50/37.15 | $i] : ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ($i(v8) &
% 255.50/37.15 | ((c_Groups_Ominus__class_Ominus(v4, v5, v9) = v10 &
% 255.50/37.15 | c_RealVector_Onorm__class_Onorm(v4, v10) = v11 & hAPP(v1,
% 255.50/37.15 | v8) = v9 & $i(v11) & $i(v10) & $i(v9) &
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(v3, v2, v8) & ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v11, v0)) |
% 255.50/37.15 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v0, v6) = v7 &
% 255.50/37.15 | $i(v7) & ! [v12: $i] : ! [v13: $i] : ! [v14: $i] : ( ~
% 255.50/37.15 | (c_RealVector_Onorm__class_Onorm(v4, v13) = v14) | ~
% 255.50/37.15 | (hAPP(v1, v12) = v13) | ~ $i(v12) | ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(v3, v2, v12) |
% 255.50/37.15 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v14,
% 255.50/37.15 | v7)))))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natfloor__add__one) implies:
% 255.50/37.15 | (59) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] :
% 255.50/37.15 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v2 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v2) & $i(v1) &
% 255.50/37.15 | $i(v0) & ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.15 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v1) = v4) | ~
% 255.50/37.15 | $i(v3) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.15 | v0, v3) | ? [v5: $i] : ? [v6: $i] : (c_RComplete_Onatfloor(v4)
% 255.50/37.15 | = v5 & c_RComplete_Onatfloor(v3) = v6 &
% 255.50/37.15 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v6, v2) = v5 & $i(v6) &
% 255.50/37.15 | $i(v5))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natfloor__one) implies:
% 255.50/37.15 | (60) ? [v0: $i] : ? [v1: $i] : (c_RComplete_Onatfloor(v0) = v1 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v1 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) & $i(v0))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_le__natfloor__eq__one) implies:
% 255.50/37.15 | (61) ? [v0: $i] : ? [v1: $i] : (c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.15 | v0 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) &
% 255.50/37.15 | $i(v0) & ! [v2: $i] : ! [v3: $i] : ( ~ (c_RComplete_Onatfloor(v2)
% 255.50/37.15 | = v3) | ~ $i(v2) | ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v0, v3) |
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v1, v2)) & !
% 255.50/37.15 | [v2: $i] : ! [v3: $i] : ( ~ (c_RComplete_Onatfloor(v2) = v3) | ~
% 255.50/37.15 | $i(v2) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.15 | v1, v2) | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v0,
% 255.50/37.15 | v3)))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natceiling__eq) implies:
% 255.50/37.15 | (62) ? [v0: $i] : ? [v1: $i] : (c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.15 | v1 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 & $i(v1) &
% 255.50/37.15 | $i(v0) & ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : (v5
% 255.50/37.15 | = v4 | ~ (c_RComplete_Onatceiling(v2) = v4) | ~
% 255.50/37.15 | (c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v3, v1) = v5) | ~
% 255.50/37.15 | $i(v3) | ~ $i(v2) | ? [v6: $i] : ? [v7: $i] :
% 255.50/37.15 | (c_RealDef_Oreal(tc_Nat_Onat, v3) = v6 & $i(v6) & ( ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v6, v2) |
% 255.50/37.15 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v6, v0) = v7 &
% 255.50/37.15 | $i(v7) & ~
% 255.50/37.15 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2,
% 255.50/37.15 | v7))))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_power__real__of__nat) implies:
% 255.50/37.15 | (63) ? [v0: $i] : ? [v1: $i] : (c_Power_Opower__class_Opower(tc_Nat_Onat)
% 255.50/37.15 | = v1 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v1)
% 255.50/37.15 | & $i(v0) & ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] :
% 255.50/37.15 | ! [v6: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4) | ~
% 255.50/37.15 | (hAPP(v5, v2) = v6) | ~ (hAPP(v0, v4) = v5) | ~ $i(v3) | ~
% 255.50/37.15 | $i(v2) | ? [v7: $i] : ? [v8: $i] : (c_RealDef_Oreal(tc_Nat_Onat,
% 255.50/37.15 | v8) = v6 & hAPP(v7, v2) = v8 & hAPP(v1, v3) = v7 & $i(v8) &
% 255.50/37.15 | $i(v7) & $i(v6))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_real__of__nat__power) implies:
% 255.50/37.15 | (64) ? [v0: $i] : ? [v1: $i] : (c_Power_Opower__class_Opower(tc_Nat_Onat)
% 255.50/37.15 | = v0 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v1 & $i(v1)
% 255.50/37.15 | & $i(v0) & ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] :
% 255.50/37.15 | ! [v6: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4) | ~
% 255.50/37.15 | (hAPP(v5, v2) = v6) | ~ (hAPP(v1, v4) = v5) | ~ $i(v3) | ~
% 255.50/37.15 | $i(v2) | ? [v7: $i] : ? [v8: $i] : (c_RealDef_Oreal(tc_Nat_Onat,
% 255.50/37.15 | v8) = v6 & hAPP(v7, v2) = v8 & hAPP(v0, v3) = v7 & $i(v8) &
% 255.50/37.15 | $i(v7) & $i(v6))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_real__of__nat__1) implies:
% 255.50/37.15 | (65) ? [v0: $i] : ? [v1: $i] : (c_RealDef_Oreal(tc_Nat_Onat, v0) = v1 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = v0 &
% 255.50/37.15 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_natfloor__power) implies:
% 255.50/37.15 | (66) ? [v0: $i] : ? [v1: $i] : (c_Power_Opower__class_Opower(tc_Nat_Onat)
% 255.50/37.15 | = v1 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v0 & $i(v1)
% 255.50/37.15 | & $i(v0) & ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] :
% 255.50/37.15 | ! [v6: $i] : ( ~ (c_RComplete_Onatfloor(v3) = v4) | ~ (hAPP(v5, v2)
% 255.50/37.15 | = v6) | ~ (hAPP(v1, v4) = v5) | ~ $i(v3) | ~ $i(v2) | ? [v7:
% 255.50/37.15 | $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ((v10 = v6 &
% 255.50/37.15 | c_RComplete_Onatfloor(v9) = v6 & hAPP(v8, v2) = v9 & hAPP(v0,
% 255.50/37.15 | v3) = v8 & $i(v9) & $i(v8) & $i(v6)) | ( ~ (v7 = v3) &
% 255.50/37.15 | c_RealDef_Oreal(tc_Nat_Onat, v4) = v7 & $i(v7)))))
% 255.50/37.15 |
% 255.50/37.15 | ALPHA: (fact_nat__less__real__le) implies:
% 255.50/37.16 | (67) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 255.50/37.16 | ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat, v2, v1) | ? [v5: $i]
% 255.50/37.16 | : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v5 &
% 255.50/37.16 | $i(v5) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v5,
% 255.50/37.16 | v4))) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i]
% 255.50/37.16 | : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 255.50/37.16 | c_Orderings_Oord__class_Oless(tc_Nat_Onat, v2, v1) | ? [v5: $i] :
% 255.50/37.16 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v5 &
% 255.50/37.16 | $i(v5) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.16 | v5, v4))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_nat__le__real__less) implies:
% 255.50/37.16 | (68) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 255.50/37.16 | ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v2, v1) | ? [v5:
% 255.50/37.16 | $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v4, v0) =
% 255.50/37.16 | v5 & $i(v5) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.16 | v3, v5))) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4:
% 255.50/37.16 | $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4) | ~ $i(v2) | ~ $i(v1) |
% 255.50/37.16 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v2, v1) | ? [v5:
% 255.50/37.16 | $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v4, v0) =
% 255.50/37.16 | v5 & $i(v5) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.16 | v3, v5))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_real__natfloor__add__one__gt) implies:
% 255.50/37.16 | (69) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ( ~ (c_RComplete_Onatfloor(v1)
% 255.50/37.16 | = v2) | ~ $i(v1) | ? [v3: $i] : ? [v4: $i] :
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3 &
% 255.50/37.16 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0) = v4 &
% 255.50/37.16 | $i(v4) & $i(v3) &
% 255.50/37.16 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v4))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_real__natfloor__gt__diff__one) implies:
% 255.50/37.16 | (70) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ( ~
% 255.50/37.16 | (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v1, v0) = v2) |
% 255.50/37.16 | ~ $i(v1) | ? [v3: $i] : ? [v4: $i] :
% 255.50/37.16 | (c_RealDef_Oreal(tc_Nat_Onat, v3) = v4 & c_RComplete_Onatfloor(v1)
% 255.50/37.16 | = v3 & $i(v4) & $i(v3) &
% 255.50/37.16 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2, v4))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_natfloor__eq) implies:
% 255.50/37.16 | (71) ? [v0: $i] : (c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | $i(v0) & ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : (v4
% 255.50/37.16 | = v2 | ~ (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3) | ~
% 255.50/37.16 | (c_RComplete_Onatfloor(v1) = v4) | ~ $i(v2) | ~ $i(v1) | ~
% 255.50/37.16 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v3, v1) | ?
% 255.50/37.16 | [v5: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v0)
% 255.50/37.16 | = v5 & $i(v5) & ~
% 255.50/37.16 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v5))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_LIMSEQ__inverse__realpow__zero__lemma) implies:
% 255.50/37.16 | (72) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] :
% 255.50/37.16 | (c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = v1 &
% 255.50/37.16 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = v3 &
% 255.50/37.16 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v2 & $i(v3) & $i(v2) &
% 255.50/37.16 | $i(v1) & $i(v0) & ! [v4: $i] : ! [v5: $i] : ! [v6: $i] : ! [v7:
% 255.50/37.16 | $i] : ! [v8: $i] : ( ~
% 255.50/37.16 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v5, v2) = v6) | ~
% 255.50/37.16 | (hAPP(v7, v4) = v8) | ~ (hAPP(v3, v6) = v7) | ~ $i(v5) | ~
% 255.50/37.16 | $i(v4) | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.16 | v0, v5) | ? [v9: $i] : ? [v10: $i] : ? [v11: $i] : ? [v12:
% 255.50/37.16 | $i] : (c_RealDef_Oreal(tc_Nat_Onat, v4) = v9 &
% 255.50/37.16 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v11, v2) = v12 &
% 255.50/37.16 | hAPP(v10, v5) = v11 & hAPP(v1, v9) = v10 & $i(v12) & $i(v11) &
% 255.50/37.16 | $i(v10) & $i(v9) &
% 255.50/37.16 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v12, v8))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (fact_norm__sgn) implies:
% 255.50/37.16 | (73) ? [v0: $i] : ? [v1: $i] :
% 255.50/37.16 | (c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = v0 &
% 255.50/37.16 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v1 & $i(v1) & $i(v0) &
% 255.50/37.16 | ! [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ( ~
% 255.50/37.16 | (c_Groups_Osgn__class_Osgn(v3, v2) = v4) | ~
% 255.50/37.16 | (c_RealVector_Onorm__class_Onorm(v3, v4) = v5) | ~ $i(v3) | ~
% 255.50/37.16 | $i(v2) | ~ class_RealVector_Oreal__normed__vector(v3) | ? [v6:
% 255.50/37.16 | $i] : ((v5 = v1 | (v6 = v2 & c_Groups_Ozero__class_Ozero(v3) =
% 255.50/37.16 | v2)) & (v5 = v0 | ( ~ (v6 = v2) &
% 255.50/37.16 | c_Groups_Ozero__class_Ozero(v3) = v6 & $i(v6))))))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (arity_RealDef__Oreal__Orderings_Oorder) implies:
% 255.50/37.16 | (74) class_Orderings_Oorder(tc_RealDef_Oreal)
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (conj_0) implies:
% 255.50/37.16 | (75) $i(tc_RealDef_Oreal)
% 255.50/37.16 | (76) ? [v0: $i] : ? [v1: $i] : ? [v2: $i] : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.16 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.16 | ? [v10: $i] : ? [v11: $i] : ? [v12: $i] : ? [v13: $i] : ? [v14:
% 255.50/37.16 | $i] : ? [v15: $i] : ? [v16: $i] : ? [v17: $i] :
% 255.50/37.16 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v15) = v16 &
% 255.50/37.16 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = v1 &
% 255.50/37.16 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = v2 &
% 255.50/37.16 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = v3 &
% 255.50/37.16 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0, v14) = v15 &
% 255.50/37.16 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, v12) = v13
% 255.50/37.16 | & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = v10 &
% 255.50/37.16 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = v0 &
% 255.50/37.16 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = v17 & hAPP(v10, v5) =
% 255.50/37.16 | v11 & hAPP(v9, v11) = v12 & hAPP(v8, v13) = v14 & hAPP(v6, v_k____)
% 255.50/37.16 | = v7 & hAPP(v4, v_w____) = v5 & hAPP(v2, v5) = v6 & hAPP(v1, v7) =
% 255.50/37.16 | v8 & hAPP(v1, v5) = v9 & hAPP(v1, v3) = v4 & $i(v17) & $i(v16) &
% 255.50/37.16 | $i(v15) & $i(v14) & $i(v13) & $i(v12) & $i(v11) & $i(v10) & $i(v9) &
% 255.50/37.16 | $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3) & $i(v2) &
% 255.50/37.16 | $i(v1) & $i(v0) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.16 | v16, v17))
% 255.50/37.16 |
% 255.50/37.16 | ALPHA: (function-axioms) implies:
% 255.50/37.16 | (77) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.50/37.16 | (c_Groups_Oone__class_Oone(v2) = v1) | ~
% 255.50/37.16 | (c_Groups_Oone__class_Oone(v2) = v0))
% 255.50/37.17 | (78) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_Power_Opower__class_Opower(v2) = v1) | ~
% 255.50/37.17 | (c_Power_Opower__class_Opower(v2) = v0))
% 255.50/37.17 | (79) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_Groups_Otimes__class_Otimes(v2) = v1) | ~
% 255.50/37.17 | (c_Groups_Otimes__class_Otimes(v2) = v0))
% 255.50/37.17 | (80) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (hAPP(v3, v2) = v1) | ~ (hAPP(v3, v2) = v0))
% 255.50/37.17 | (81) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_Polynomial_Opoly(v3, v2) = v1) | ~ (c_Polynomial_Opoly(v3, v2) =
% 255.50/37.17 | v0))
% 255.50/37.17 | (82) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_RealVector_Oof__real(v3, v2) = v1) | ~
% 255.50/37.17 | (c_RealVector_Oof__real(v3, v2) = v0))
% 255.50/37.17 | (83) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_RealVector_Onorm__class_Onorm(v3, v2) = v1) | ~
% 255.50/37.17 | (c_RealVector_Onorm__class_Onorm(v3, v2) = v0))
% 255.50/37.17 | (84) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_Groups_Ouminus__class_Ouminus(v3, v2) = v1) | ~
% 255.50/37.17 | (c_Groups_Ouminus__class_Ouminus(v3, v2) = v0))
% 255.50/37.17 | (85) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : (v1 = v0 | ~
% 255.50/37.17 | (c_Groups_Oabs__class_Oabs(v3, v2) = v1) | ~
% 255.50/37.17 | (c_Groups_Oabs__class_Oabs(v3, v2) = v0))
% 255.50/37.17 | (86) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] :
% 255.50/37.17 | (v1 = v0 | ~ (c_Groups_Oplus__class_Oplus(v4, v3, v2) = v1) | ~
% 255.50/37.17 | (c_Groups_Oplus__class_Oplus(v4, v3, v2) = v0))
% 255.50/37.17 | (87) ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] :
% 255.50/37.17 | (v1 = v0 | ~ (c_Groups_Ominus__class_Ominus(v4, v3, v2) = v1) | ~
% 255.50/37.17 | (c_Groups_Ominus__class_Ominus(v4, v3, v2) = v0))
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (1) with fresh symbol all_722_0 gives:
% 255.50/37.17 | (88) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_722_0 &
% 255.50/37.17 | $i(all_722_0) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.17 | v_t____, all_722_0)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (88) implies:
% 255.50/37.17 | (89) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_722_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (50) with fresh symbol all_748_0 gives:
% 255.50/37.17 | (90) ~ (all_748_0 = c_Complex_Oii) &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_748_0 &
% 255.50/37.17 | $i(all_748_0)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (90) implies:
% 255.50/37.17 | (91) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_748_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (56) with fresh symbols all_793_0, all_793_1 gives:
% 255.50/37.17 | (92) c_RComplete_Onatceiling(all_793_1) = all_793_0 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_793_0 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_793_1 &
% 255.50/37.17 | $i(all_793_0) & $i(all_793_1)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (92) implies:
% 255.50/37.17 | (93) $i(all_793_1)
% 255.50/37.17 | (94) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_793_1
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (65) with fresh symbols all_823_0, all_823_1 gives:
% 255.50/37.17 | (95) c_RealDef_Oreal(tc_Nat_Onat, all_823_1) = all_823_0 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_823_1 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_823_0 &
% 255.50/37.17 | $i(all_823_0) & $i(all_823_1)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (95) implies:
% 255.50/37.17 | (96) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_823_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (60) with fresh symbols all_836_0, all_836_1 gives:
% 255.50/37.17 | (97) c_RComplete_Onatfloor(all_836_1) = all_836_0 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_836_0 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_836_1 &
% 255.50/37.17 | $i(all_836_0) & $i(all_836_1)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (97) implies:
% 255.50/37.17 | (98) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_836_1
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (36) with fresh symbols all_842_0, all_842_1 gives:
% 255.50/37.17 | (99) ~ (all_842_0 = all_842_1) &
% 255.50/37.17 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_842_1 &
% 255.50/37.17 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_842_0 &
% 255.50/37.17 | $i(all_842_0) & $i(all_842_1)
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (99) implies:
% 255.50/37.17 | (100) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_842_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (38) with fresh symbol all_882_0 gives:
% 255.50/37.17 | (101) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_882_0 &
% 255.50/37.17 | $i(all_882_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.17 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v0) = v1) | ~ $i(v0)
% 255.50/37.17 | | ? [v2: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v1,
% 255.50/37.17 | all_882_0) = v2 & $i(v2) & ~
% 255.50/37.17 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2, v0)))
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (101) implies:
% 255.50/37.17 | (102) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_882_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (10) with fresh symbol all_885_0 gives:
% 255.50/37.17 | (103) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_885_0 &
% 255.50/37.17 | $i(all_885_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.17 | (c_RealVector_Oof__real(v0, all_885_0) = v1) | ~ $i(v0) | ~
% 255.50/37.17 | class_RealVector_Oreal__algebra__1(v0) |
% 255.50/37.17 | (c_Groups_Oone__class_Oone(v0) = v1 & $i(v1)))
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (103) implies:
% 255.50/37.17 | (104) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_885_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (11) with fresh symbol all_890_0 gives:
% 255.50/37.17 | (105) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_890_0 &
% 255.50/37.17 | $i(all_890_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: int] : (v2 =
% 255.50/37.17 | all_890_0 | ~ (c_RealVector_Onorm__class_Onorm(v0, v1) = v2) | ~
% 255.50/37.17 | (c_Groups_Oone__class_Oone(v0) = v1) | ~ $i(v0) | ~
% 255.50/37.17 | class_RealVector_Oreal__normed__algebra__1(v0))
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (105) implies:
% 255.50/37.17 | (106) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_890_0
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (51) with fresh symbols all_974_0, all_974_1 gives:
% 255.50/37.17 | (107) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_974_1 &
% 255.50/37.17 | hAPP(all_974_1, c_Complex_Oii) = all_974_0 & $i(all_974_0) &
% 255.50/37.17 | $i(all_974_1) & ! [v0: $i] : ! [v1: $i] : ( ~ (hAPP(all_974_0, v0)
% 255.50/37.17 | = v1) | ~ $i(v0) | ? [v2: $i] :
% 255.50/37.17 | (c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, v0) = v2 &
% 255.50/37.17 | hAPP(all_974_0, v1) = v2 & $i(v2)))
% 255.50/37.17 |
% 255.50/37.17 | ALPHA: (107) implies:
% 255.50/37.17 | (108) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_974_1
% 255.50/37.17 |
% 255.50/37.17 | DELTA: instantiating (52) with fresh symbols all_977_0, all_977_1, all_977_2,
% 255.50/37.17 | all_977_3 gives:
% 255.50/37.18 | (109) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_977_0) =
% 255.50/37.18 | all_977_1 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.18 | all_977_3 & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) =
% 255.50/37.18 | all_977_0 & hAPP(all_977_2, c_Complex_Oii) = all_977_1 &
% 255.50/37.18 | hAPP(all_977_3, c_Complex_Oii) = all_977_2 & $i(all_977_0) &
% 255.50/37.18 | $i(all_977_1) & $i(all_977_2) & $i(all_977_3)
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (109) implies:
% 255.50/37.18 | (110) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_977_0
% 255.50/37.18 | (111) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_977_3
% 255.50/37.18 | (112) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_977_0) =
% 255.50/37.18 | all_977_1
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (70) with fresh symbol all_979_0 gives:
% 255.50/37.18 | (113) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_979_0 &
% 255.50/37.18 | $i(all_979_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, v0, all_979_0) =
% 255.50/37.18 | v1) | ~ $i(v0) | ? [v2: $i] : ? [v3: $i] :
% 255.50/37.18 | (c_RealDef_Oreal(tc_Nat_Onat, v2) = v3 & c_RComplete_Onatfloor(v0)
% 255.50/37.18 | = v2 & $i(v3) & $i(v2) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v3)))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (113) implies:
% 255.50/37.18 | (114) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_979_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (32) with fresh symbols all_982_0, all_982_1, all_982_2,
% 255.50/37.18 | all_982_3 gives:
% 255.50/37.18 | (115) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_982_0) =
% 255.50/37.18 | all_982_1 & c_Groups_Ouminus__class_Ouminus(tc_RealDef_Oreal,
% 255.50/37.18 | all_982_3) = all_982_2 &
% 255.50/37.18 | c_RealVector_Oof__real(tc_Complex_Ocomplex, all_982_2) = all_982_1 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_982_0 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_982_3 &
% 255.50/37.18 | $i(all_982_0) & $i(all_982_1) & $i(all_982_2) & $i(all_982_3)
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (115) implies:
% 255.50/37.18 | (116) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_982_3
% 255.50/37.18 | (117) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_982_0
% 255.50/37.18 | (118) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_982_0) =
% 255.50/37.18 | all_982_1
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (34) with fresh symbols all_984_0, all_984_1 gives:
% 255.50/37.18 | (119) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_984_1 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_984_0 &
% 255.50/37.18 | $i(all_984_0) & $i(all_984_1) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v0) = v1) | ~ $i(v0)
% 255.50/37.18 | | ? [v2: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,
% 255.50/37.18 | all_984_0, v1) = v2 & $i(v2) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_984_1, v2)))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (119) implies:
% 255.50/37.18 | (120) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_984_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (37) with fresh symbols all_990_0, all_990_1, all_990_2
% 255.50/37.18 | gives:
% 255.50/37.18 | (121) c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_990_2 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_990_1 &
% 255.50/37.18 | hAPP(all_990_2, all_990_1) = all_990_0 & $i(all_990_0) &
% 255.50/37.18 | $i(all_990_1) & $i(all_990_2) & ! [v0: $i] : ! [v1: $i] : (v1 = v0
% 255.50/37.18 | | ~ (hAPP(all_990_0, v0) = v1) | ~ $i(v0))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (121) implies:
% 255.50/37.18 | (122) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_990_1
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (12) with fresh symbols all_996_0, all_996_1, all_996_2,
% 255.50/37.18 | all_996_3 gives:
% 255.50/37.18 | (123) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_996_2 &
% 255.50/37.18 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_996_3 &
% 255.50/37.18 | hAPP(all_996_1, v_k____) = all_996_0 & hAPP(all_996_2, v_t____) =
% 255.50/37.18 | all_996_1 & $i(all_996_0) & $i(all_996_1) & $i(all_996_2) &
% 255.50/37.18 | $i(all_996_3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.18 | all_996_3, all_996_0)
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (123) implies:
% 255.50/37.18 | (124) hAPP(all_996_2, v_t____) = all_996_1
% 255.50/37.18 | (125) hAPP(all_996_1, v_k____) = all_996_0
% 255.50/37.18 | (126) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_996_2
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (13) with fresh symbols all_998_0, all_998_1, all_998_2,
% 255.50/37.18 | all_998_3 gives:
% 255.50/37.18 | (127) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_998_3 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_998_0 &
% 255.50/37.18 | hAPP(all_998_2, v_k____) = all_998_1 & hAPP(all_998_3, v_t____) =
% 255.50/37.18 | all_998_2 & $i(all_998_0) & $i(all_998_1) & $i(all_998_2) &
% 255.50/37.18 | $i(all_998_3) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.18 | all_998_1, all_998_0)
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (127) implies:
% 255.50/37.18 | (128) hAPP(all_998_3, v_t____) = all_998_2
% 255.50/37.18 | (129) hAPP(all_998_2, v_k____) = all_998_1
% 255.50/37.18 | (130) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_998_0
% 255.50/37.18 | (131) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_998_3
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (69) with fresh symbol all_1015_0 gives:
% 255.50/37.18 | (132) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1015_0 &
% 255.50/37.18 | $i(all_1015_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_RComplete_Onatfloor(v0) = v1) | ~ $i(v0) | ? [v2: $i] : ?
% 255.50/37.18 | [v3: $i] : (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2 &
% 255.50/37.18 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2, all_1015_0) =
% 255.50/37.18 | v3 & $i(v3) & $i(v2) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v3)))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (132) implies:
% 255.50/37.18 | (133) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1015_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (29) with fresh symbols all_1048_0, all_1048_1 gives:
% 255.50/37.18 | (134) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1048_1 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1048_0 &
% 255.50/37.18 | $i(all_1048_0) & $i(all_1048_1) & ! [v0: $i] : ( ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1048_1, v0) |
% 255.50/37.18 | ? [v1: $i] : ($i(v1) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v0) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, all_1048_0) &
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1048_1, v1)))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (134) implies:
% 255.50/37.18 | (135) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1048_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (71) with fresh symbol all_1085_0 gives:
% 255.50/37.18 | (136) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1085_0 &
% 255.50/37.18 | $i(all_1085_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.18 | $i] : (v3 = v1 | ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2) | ~
% 255.50/37.18 | (c_RComplete_Onatfloor(v0) = v3) | ~ $i(v1) | ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v2, v0) | ?
% 255.50/37.18 | [v4: $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2,
% 255.50/37.18 | all_1085_0) = v4 & $i(v4) & ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v0, v4)))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (136) implies:
% 255.50/37.18 | (137) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1085_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (57) with fresh symbols all_1118_0, all_1118_1 gives:
% 255.50/37.18 | (138) c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1118_1 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1118_0 &
% 255.50/37.18 | $i(all_1118_0) & $i(all_1118_1) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_RComplete_Onatceiling(v0) = v1) | ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v1, all_1118_1) |
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0,
% 255.50/37.18 | all_1118_0)) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_RComplete_Onatceiling(v0) = v1) | ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, all_1118_0)
% 255.50/37.18 | | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v1, all_1118_1))
% 255.50/37.18 |
% 255.50/37.18 | ALPHA: (138) implies:
% 255.50/37.18 | (139) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1118_0
% 255.50/37.18 |
% 255.50/37.18 | DELTA: instantiating (61) with fresh symbols all_1144_0, all_1144_1 gives:
% 255.50/37.18 | (140) c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1144_1 &
% 255.50/37.18 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1144_0 &
% 255.50/37.18 | $i(all_1144_0) & $i(all_1144_1) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.18 | (c_RComplete_Onatfloor(v0) = v1) | ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, all_1144_1, v1) |
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1144_0,
% 255.50/37.18 | v0)) & ! [v0: $i] : ! [v1: $i] : ( ~ (c_RComplete_Onatfloor(v0)
% 255.50/37.18 | = v1) | ~ $i(v0) | ~
% 255.50/37.18 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1144_0, v0)
% 255.50/37.19 | | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, all_1144_1, v1))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (140) implies:
% 255.50/37.19 | (141) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1144_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (35) with fresh symbols all_1156_0, all_1156_1,
% 255.50/37.19 | all_1156_2 gives:
% 255.50/37.19 | (142) c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1156_1 &
% 255.50/37.19 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1156_2 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1156_0 &
% 255.50/37.19 | $i(all_1156_0) & $i(all_1156_1) & $i(all_1156_2) & ! [v0: any] : !
% 255.50/37.19 | [v1: $i] : ! [v2: $i] : ! [v3: int] : (v3 = all_1156_0 | v0 =
% 255.50/37.19 | all_1156_2 | ~ (c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal,
% 255.50/37.19 | v0) = v1) | ~ (hAPP(v2, v0) = v3) | ~ (hAPP(all_1156_1, v1) =
% 255.50/37.19 | v2) | ~ $i(v0))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (142) implies:
% 255.50/37.19 | (143) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1156_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (15) with fresh symbols all_1162_0, all_1162_1 gives:
% 255.50/37.19 | (144) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.19 | all_1162_1 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.19 | all_1162_0 & $i(all_1162_0) & $i(all_1162_1) & ! [v0: $i] : ! [v1:
% 255.50/37.19 | $i] : ( ~ (hAPP(all_1162_0, v0) = v1) | ~ $i(v0) | ? [v2: $i] :
% 255.50/37.19 | ? [v3: $i] : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.19 | v1) = v3 & $i(v3) &
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v3,
% 255.50/37.19 | v_m____)) |
% 255.50/37.19 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v0) = v2 &
% 255.50/37.19 | $i(v2) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.19 | v2, all_1162_1))))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (144) implies:
% 255.50/37.19 | (145) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1162_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (46) with fresh symbols all_1165_0, all_1165_1,
% 255.50/37.19 | all_1165_2, all_1165_3, all_1165_4, all_1165_5 gives:
% 255.50/37.19 | (146) c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, all_1165_2) =
% 255.50/37.19 | all_1165_1 & c_Polynomial_OpCons(tc_Complex_Ocomplex, all_1165_3,
% 255.50/37.19 | all_1165_1) = all_1165_0 &
% 255.50/37.19 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.19 | all_1165_0) = all_1165_4 &
% 255.50/37.19 | c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, all_1165_5) =
% 255.50/37.19 | all_1165_2 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____,
% 255.50/37.19 | all_1165_5) = all_1165_4 & c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.19 | all_1165_5 & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) =
% 255.50/37.19 | all_1165_3 & $i(all_1165_0) & $i(all_1165_1) & $i(all_1165_2) &
% 255.50/37.19 | $i(all_1165_3) & $i(all_1165_4) & $i(all_1165_5)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (146) implies:
% 255.50/37.19 | (147) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1165_3
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (30) with fresh symbols all_1173_0, all_1173_1 gives:
% 255.50/37.19 | (148) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1173_1 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1173_0 &
% 255.50/37.19 | $i(all_1173_0) & $i(all_1173_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.19 | $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.19 | (c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, v2) = v3) | ~
% 255.50/37.19 | (c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1173_0, v0) =
% 255.50/37.19 | v2) | ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3, v1) =
% 255.50/37.19 | v4) | ~ $i(v1) | ~ $i(v0) | ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0, all_1173_0)
% 255.50/37.19 | | ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.19 | all_1173_1, v1) | ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v1, v0) |
% 255.50/37.19 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v4, all_1173_0))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (148) implies:
% 255.50/37.19 | (149) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1173_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (45) with fresh symbols all_1228_0, all_1228_1,
% 255.50/37.19 | all_1228_2, all_1228_3, all_1228_4, all_1228_5 gives:
% 255.50/37.19 | (150) c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, all_1228_3) =
% 255.50/37.19 | all_1228_2 & c_Polynomial_OpCons(tc_Complex_Ocomplex, all_1228_5,
% 255.50/37.19 | all_1228_2) = all_1228_1 &
% 255.50/37.19 | c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, all_1228_4) =
% 255.50/37.19 | all_1228_3 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1228_1) =
% 255.50/37.19 | all_1228_0 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1228_4 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1228_5 &
% 255.50/37.19 | $i(all_1228_0) & $i(all_1228_1) & $i(all_1228_2) & $i(all_1228_3) &
% 255.50/37.19 | $i(all_1228_4) & $i(all_1228_5) & ~
% 255.50/37.19 | c_Fundamental__Theorem__Algebra__Mirabelle_Oconstant(tc_Complex_Ocomplex,
% 255.50/37.19 | tc_Complex_Ocomplex, all_1228_0)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (150) implies:
% 255.50/37.19 | (151) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1228_5
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (6) with fresh symbols all_1238_0, all_1238_1,
% 255.50/37.19 | all_1238_2, all_1238_3, all_1238_4, all_1238_5 gives:
% 255.50/37.19 | (152) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1238_2) =
% 255.50/37.19 | all_1238_1 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.19 | v_w____) = all_1238_0 &
% 255.50/37.19 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1238_5 &
% 255.50/37.19 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1238_4 &
% 255.50/37.19 | hAPP(all_1238_3, v_w____) = all_1238_2 & hAPP(all_1238_5, all_1238_4)
% 255.50/37.19 | = all_1238_3 & $i(all_1238_0) & $i(all_1238_1) & $i(all_1238_2) &
% 255.50/37.19 | $i(all_1238_3) & $i(all_1238_4) & $i(all_1238_5) &
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1238_1,
% 255.50/37.19 | all_1238_0)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (152) implies:
% 255.50/37.19 | (153) hAPP(all_1238_5, all_1238_4) = all_1238_3
% 255.50/37.19 | (154) hAPP(all_1238_3, v_w____) = all_1238_2
% 255.50/37.19 | (155) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1238_4
% 255.50/37.19 | (156) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1238_5
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (59) with fresh symbols all_1240_0, all_1240_1,
% 255.50/37.19 | all_1240_2 gives:
% 255.50/37.19 | (157) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1240_2 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1240_0 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1240_1 &
% 255.50/37.19 | $i(all_1240_0) & $i(all_1240_1) & $i(all_1240_2) & ! [v0: $i] : !
% 255.50/37.19 | [v1: $i] : ( ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v0,
% 255.50/37.19 | all_1240_1) = v1) | ~ $i(v0) | ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1240_2, v0)
% 255.50/37.19 | | ? [v2: $i] : ? [v3: $i] : (c_RComplete_Onatfloor(v1) = v2 &
% 255.50/37.19 | c_RComplete_Onatfloor(v0) = v3 &
% 255.50/37.19 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v3, all_1240_0) = v2 &
% 255.50/37.19 | $i(v3) & $i(v2)))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (157) implies:
% 255.50/37.19 | (158) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1240_1
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (55) with fresh symbols all_1252_0, all_1252_1,
% 255.50/37.19 | all_1252_2 gives:
% 255.50/37.19 | (159) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1252_2 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1252_0 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1252_1 &
% 255.50/37.19 | $i(all_1252_0) & $i(all_1252_1) & $i(all_1252_2) & ! [v0: $i] : !
% 255.50/37.19 | [v1: $i] : ( ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v0,
% 255.50/37.19 | all_1252_1) = v1) | ~ $i(v0) | ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1252_2, v0)
% 255.50/37.19 | | ? [v2: $i] : ? [v3: $i] : (c_RComplete_Onatceiling(v1) = v2 &
% 255.50/37.19 | c_RComplete_Onatceiling(v0) = v3 &
% 255.50/37.19 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v3, all_1252_0) = v2 &
% 255.50/37.19 | $i(v3) & $i(v2)))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (159) implies:
% 255.50/37.19 | (160) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1252_1
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (64) with fresh symbols all_1270_0, all_1270_1 gives:
% 255.50/37.19 | (161) c_Power_Opower__class_Opower(tc_Nat_Onat) = all_1270_1 &
% 255.50/37.19 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1270_0 &
% 255.50/37.19 | $i(all_1270_0) & $i(all_1270_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.19 | $i] : ! [v3: $i] : ! [v4: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat,
% 255.50/37.19 | v1) = v2) | ~ (hAPP(v3, v0) = v4) | ~ (hAPP(all_1270_0, v2) =
% 255.50/37.19 | v3) | ~ $i(v1) | ~ $i(v0) | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.19 | (c_RealDef_Oreal(tc_Nat_Onat, v6) = v4 & hAPP(v5, v0) = v6 &
% 255.50/37.19 | hAPP(all_1270_1, v1) = v5 & $i(v6) & $i(v5) & $i(v4)))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (161) implies:
% 255.50/37.19 | (162) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1270_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (5) with fresh symbols all_1284_0, all_1284_1,
% 255.50/37.19 | all_1284_2, all_1284_3, all_1284_4, all_1284_5, all_1284_6 gives:
% 255.50/37.19 | (163) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_1284_0) =
% 255.50/37.19 | all_1284_1 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.19 | all_1284_6 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.19 | all_1284_5 & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) =
% 255.50/37.19 | all_1284_0 & hAPP(all_1284_2, v_a____) = all_1284_1 &
% 255.50/37.19 | hAPP(all_1284_4, v_k____) = all_1284_3 & hAPP(all_1284_5, v_w____) =
% 255.50/37.19 | all_1284_4 & hAPP(all_1284_6, all_1284_3) = all_1284_2 &
% 255.50/37.19 | $i(all_1284_0) & $i(all_1284_1) & $i(all_1284_2) & $i(all_1284_3) &
% 255.50/37.19 | $i(all_1284_4) & $i(all_1284_5) & $i(all_1284_6)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (163) implies:
% 255.50/37.19 | (164) hAPP(all_1284_6, all_1284_3) = all_1284_2
% 255.50/37.19 | (165) hAPP(all_1284_5, v_w____) = all_1284_4
% 255.50/37.19 | (166) hAPP(all_1284_4, v_k____) = all_1284_3
% 255.50/37.19 | (167) hAPP(all_1284_2, v_a____) = all_1284_1
% 255.50/37.19 | (168) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1284_0
% 255.50/37.19 | (169) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1284_5
% 255.50/37.19 | (170) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1284_6
% 255.50/37.19 | (171) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_1284_0) =
% 255.50/37.19 | all_1284_1
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (62) with fresh symbols all_1294_0, all_1294_1 gives:
% 255.50/37.19 | (172) c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1294_0 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1294_1 &
% 255.50/37.19 | $i(all_1294_0) & $i(all_1294_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.19 | $i] : ! [v3: $i] : (v3 = v2 | ~ (c_RComplete_Onatceiling(v0) =
% 255.50/37.19 | v2) | ~ (c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v1,
% 255.50/37.19 | all_1294_0) = v3) | ~ $i(v1) | ~ $i(v0) | ? [v4: $i] : ?
% 255.50/37.19 | [v5: $i] : (c_RealDef_Oreal(tc_Nat_Onat, v1) = v4 & $i(v4) & ( ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v4, v0) |
% 255.50/37.19 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v4, all_1294_1)
% 255.50/37.19 | = v5 & $i(v5) & ~
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v0,
% 255.50/37.19 | v5)))))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (172) implies:
% 255.50/37.19 | (173) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1294_1
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (42) with fresh symbols all_1300_0, all_1300_1,
% 255.50/37.19 | all_1300_2, all_1300_3, all_1300_4, all_1300_5, all_1300_6 gives:
% 255.50/37.19 | (174) c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1300_3, v_q____) =
% 255.50/37.19 | all_1300_2 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex,
% 255.50/37.19 | all_1300_4) = all_1300_3 &
% 255.50/37.19 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1300_5 &
% 255.50/37.19 | c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1300_2) = all_1300_1 &
% 255.50/37.19 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = all_1300_6 &
% 255.50/37.19 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1300_0 &
% 255.50/37.19 | hAPP(all_1300_1, all_1300_5) = all_1300_0 & hAPP(all_1300_6,
% 255.50/37.19 | all_1300_5) = all_1300_4 & $i(all_1300_0) & $i(all_1300_1) &
% 255.50/37.19 | $i(all_1300_2) & $i(all_1300_3) & $i(all_1300_4) & $i(all_1300_5) &
% 255.50/37.19 | $i(all_1300_6)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (174) implies:
% 255.50/37.19 | (175) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1300_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (14) with fresh symbols all_1302_0, all_1302_1,
% 255.50/37.19 | all_1302_2, all_1302_3, all_1302_4, all_1302_5, all_1302_6 gives:
% 255.50/37.19 | (176) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.19 | all_1302_4 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) =
% 255.50/37.19 | all_1302_6 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1302_2
% 255.50/37.19 | & hAPP(all_1302_1, all_1302_4) = all_1302_0 & hAPP(all_1302_5,
% 255.50/37.19 | all_1302_4) = all_1302_3 & hAPP(all_1302_6, all_1302_2) =
% 255.50/37.19 | all_1302_1 & hAPP(all_1302_6, v_t____) = all_1302_5 & $i(all_1302_0)
% 255.50/37.19 | & $i(all_1302_1) & $i(all_1302_2) & $i(all_1302_3) & $i(all_1302_4) &
% 255.50/37.19 | $i(all_1302_5) & $i(all_1302_6) &
% 255.50/37.19 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1302_3,
% 255.50/37.19 | all_1302_0)
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (176) implies:
% 255.50/37.19 | (177) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1302_2
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (21) with fresh symbols all_1307_0, all_1307_1 gives:
% 255.50/37.19 | (178) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1307_1 &
% 255.50/37.19 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1307_0 &
% 255.50/37.19 | $i(all_1307_0) & $i(all_1307_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.19 | $i] : ! [v3: $i] : ! [v4: $i] : ( ~
% 255.50/37.19 | (c_RealVector_Oof__real(tc_Complex_Ocomplex, v1) = v2) | ~
% 255.50/37.19 | (hAPP(v3, v0) = v4) | ~ (hAPP(all_1307_1, v2) = v3) | ~ $i(v1) |
% 255.50/37.19 | ~ $i(v0) | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.19 | (c_RealVector_Oof__real(tc_Complex_Ocomplex, v6) = v4 & hAPP(v5,
% 255.50/37.19 | v0) = v6 & hAPP(all_1307_0, v1) = v5 & $i(v6) & $i(v5) &
% 255.50/37.19 | $i(v4)))
% 255.50/37.19 |
% 255.50/37.19 | ALPHA: (178) implies:
% 255.50/37.19 | (179) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1307_0
% 255.50/37.19 |
% 255.50/37.19 | DELTA: instantiating (63) with fresh symbols all_1310_0, all_1310_1 gives:
% 255.50/37.20 | (180) c_Power_Opower__class_Opower(tc_Nat_Onat) = all_1310_0 &
% 255.50/37.20 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1310_1 &
% 255.50/37.20 | $i(all_1310_0) & $i(all_1310_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.20 | $i] : ! [v3: $i] : ! [v4: $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat,
% 255.50/37.20 | v1) = v2) | ~ (hAPP(v3, v0) = v4) | ~ (hAPP(all_1310_1, v2) =
% 255.50/37.20 | v3) | ~ $i(v1) | ~ $i(v0) | ? [v5: $i] : ? [v6: $i] :
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v6) = v4 & hAPP(v5, v0) = v6 &
% 255.50/37.20 | hAPP(all_1310_0, v1) = v5 & $i(v6) & $i(v5) & $i(v4)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (180) implies:
% 255.50/37.20 | (181) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1310_1
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (53) with fresh symbols all_1325_0, all_1325_1,
% 255.50/37.20 | all_1325_2, all_1325_3 gives:
% 255.50/37.20 | (182) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.20 | all_1325_2 & c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) =
% 255.50/37.20 | all_1325_3 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.20 | all_1325_1 & $i(all_1325_0) & $i(all_1325_1) & $i(all_1325_2) &
% 255.50/37.20 | $i(all_1325_3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.20 | all_1325_3, all_1325_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.20 | (hAPP(all_1325_1, v0) = v1) | ~ $i(v0) | ? [v2: $i] : ? [v3: $i]
% 255.50/37.20 | : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v1) = v3 &
% 255.50/37.20 | $i(v3) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v3, all_1325_0)) |
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v0) = v2 &
% 255.50/37.20 | $i(v2) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v2, all_1325_2))))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (182) implies:
% 255.50/37.20 | (183) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1325_1
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (53) with fresh symbols all_1328_0, all_1328_1,
% 255.50/37.20 | all_1328_2, all_1328_3 gives:
% 255.50/37.20 | (184) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.20 | all_1328_2 & c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) =
% 255.50/37.20 | all_1328_3 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.20 | all_1328_1 & $i(all_1328_0) & $i(all_1328_1) & $i(all_1328_2) &
% 255.50/37.20 | $i(all_1328_3) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.20 | all_1328_3, all_1328_0) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.20 | (hAPP(all_1328_1, v0) = v1) | ~ $i(v0) | ? [v2: $i] : ? [v3: $i]
% 255.50/37.20 | : ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v1) = v3 &
% 255.50/37.20 | $i(v3) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v3, all_1328_0)) |
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v0) = v2 &
% 255.50/37.20 | $i(v2) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v2, all_1328_2))))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (184) implies:
% 255.50/37.20 | (185) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1328_1
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (73) with fresh symbols all_1334_0, all_1334_1 gives:
% 255.50/37.20 | (186) c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1334_1 &
% 255.50/37.20 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1334_0 &
% 255.50/37.20 | $i(all_1334_0) & $i(all_1334_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.20 | $i] : ! [v3: $i] : ( ~ (c_Groups_Osgn__class_Osgn(v1, v0) = v2) |
% 255.50/37.20 | ~ (c_RealVector_Onorm__class_Onorm(v1, v2) = v3) | ~ $i(v1) | ~
% 255.50/37.20 | $i(v0) | ~ class_RealVector_Oreal__normed__vector(v1) | ? [v4:
% 255.50/37.20 | $i] : ((v3 = all_1334_0 | (v4 = v0 &
% 255.50/37.20 | c_Groups_Ozero__class_Ozero(v1) = v0)) & (v3 = all_1334_1 | (
% 255.50/37.20 | ~ (v4 = v0) & c_Groups_Ozero__class_Ozero(v1) = v4 &
% 255.50/37.20 | $i(v4)))))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (186) implies:
% 255.50/37.20 | (187) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1334_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (48) with fresh symbols all_1343_0, all_1343_1,
% 255.50/37.20 | all_1343_2, all_1343_3, all_1343_4, all_1343_5, all_1343_6, all_1343_7
% 255.50/37.20 | gives:
% 255.50/37.20 | (188) c_Polynomial_Omonom(tc_Complex_Ocomplex, v_a____, all_1343_5) =
% 255.50/37.20 | all_1343_4 & c_Polynomial_OpCons(tc_Complex_Ocomplex, all_1343_7,
% 255.50/37.20 | all_1343_4) = all_1343_3 &
% 255.50/37.20 | c_Groups_Ominus__class_Ominus(tc_Nat_Onat, v_k____, all_1343_6) =
% 255.50/37.20 | all_1343_5 & c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) =
% 255.50/37.20 | all_1343_1 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1343_3) =
% 255.50/37.20 | all_1343_2 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1343_6 &
% 255.50/37.20 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1343_7 &
% 255.50/37.20 | hAPP(all_1343_2, all_1343_0) = all_1343_1 & $i(all_1343_0) &
% 255.50/37.20 | $i(all_1343_1) & $i(all_1343_2) & $i(all_1343_3) & $i(all_1343_4) &
% 255.50/37.20 | $i(all_1343_5) & $i(all_1343_6) & $i(all_1343_7)
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (188) implies:
% 255.50/37.20 | (189) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1343_7
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (22) with fresh symbol all_1372_0 gives:
% 255.50/37.20 | (190) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1372_0 &
% 255.50/37.20 | $i(all_1372_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ! [v4: $i] : ! [v5: $i] : ( ~
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(v2, v1) = v3) | ~ (hAPP(v4, v0) =
% 255.50/37.20 | v5) | ~ (hAPP(all_1372_0, v3) = v4) | ~ $i(v2) | ~ $i(v1) | ~
% 255.50/37.20 | $i(v0) | ~ class_RealVector_Oreal__normed__div__algebra(v2) | ?
% 255.50/37.20 | [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(v2, v8) = v5 &
% 255.50/37.20 | c_Power_Opower__class_Opower(v2) = v6 & hAPP(v7, v0) = v8 &
% 255.50/37.20 | hAPP(v6, v1) = v7 & $i(v8) & $i(v7) & $i(v6) & $i(v5)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (190) implies:
% 255.50/37.20 | (191) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1372_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (23) with fresh symbol all_1384_0 gives:
% 255.50/37.20 | (192) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1384_0 &
% 255.50/37.20 | $i(all_1384_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ! [v4: $i] : ! [v5: $i] : ( ~ (c_RealVector_Oof__real(v2,
% 255.50/37.20 | v4) = v5) | ~ (hAPP(v3, v0) = v4) | ~ (hAPP(all_1384_0, v1) =
% 255.50/37.20 | v3) | ~ $i(v2) | ~ $i(v1) | ~ $i(v0) | ~
% 255.50/37.20 | class_RealVector_Oreal__algebra__1(v2) | ? [v6: $i] : ? [v7: $i]
% 255.50/37.20 | : ? [v8: $i] : (c_Power_Opower__class_Opower(v2) = v6 &
% 255.50/37.20 | c_RealVector_Oof__real(v2, v1) = v7 & hAPP(v8, v0) = v5 &
% 255.50/37.20 | hAPP(v6, v7) = v8 & $i(v8) & $i(v7) & $i(v6) & $i(v5)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (192) implies:
% 255.50/37.20 | (193) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1384_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (3) with fresh symbols all_1396_0, all_1396_1,
% 255.50/37.20 | all_1396_2, all_1396_3, all_1396_4, all_1396_5, all_1396_6, all_1396_7
% 255.50/37.20 | gives:
% 255.50/37.20 | (194) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1396_6 &
% 255.50/37.20 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1396_5 &
% 255.50/37.20 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1396_7,
% 255.50/37.20 | all_1396_1) = all_1396_0 &
% 255.50/37.20 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1396_0 &
% 255.50/37.20 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1396_7 &
% 255.50/37.20 | hAPP(all_1396_2, v_a____) = all_1396_1 & hAPP(all_1396_4, v_k____) =
% 255.50/37.20 | all_1396_3 & hAPP(all_1396_5, v_w____) = all_1396_4 &
% 255.50/37.20 | hAPP(all_1396_6, all_1396_3) = all_1396_2 & $i(all_1396_0) &
% 255.50/37.20 | $i(all_1396_1) & $i(all_1396_2) & $i(all_1396_3) & $i(all_1396_4) &
% 255.50/37.20 | $i(all_1396_5) & $i(all_1396_6) & $i(all_1396_7)
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (194) implies:
% 255.50/37.20 | (195) hAPP(all_1396_6, all_1396_3) = all_1396_2
% 255.50/37.20 | (196) hAPP(all_1396_5, v_w____) = all_1396_4
% 255.50/37.20 | (197) hAPP(all_1396_4, v_k____) = all_1396_3
% 255.50/37.20 | (198) hAPP(all_1396_2, v_a____) = all_1396_1
% 255.50/37.20 | (199) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1396_7
% 255.50/37.20 | (200) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1396_5
% 255.50/37.20 | (201) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1396_6
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (27) with fresh symbols all_1428_0, all_1428_1,
% 255.50/37.20 | all_1428_2, all_1428_3, all_1428_4, all_1428_5, all_1428_6, all_1428_7,
% 255.50/37.20 | all_1428_8 gives:
% 255.50/37.20 | (202) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1428_7 &
% 255.50/37.20 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1428_6 &
% 255.50/37.20 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1428_8,
% 255.50/37.20 | all_1428_0) = all_1428_5 &
% 255.50/37.20 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1428_5 &
% 255.50/37.20 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1428_8 &
% 255.50/37.20 | hAPP(all_1428_1, v_a____) = all_1428_0 & hAPP(all_1428_3, v_k____) =
% 255.50/37.20 | all_1428_2 & hAPP(all_1428_6, all_1428_4) = all_1428_3 &
% 255.50/37.20 | hAPP(all_1428_7, all_1428_2) = all_1428_1 & $i(all_1428_0) &
% 255.50/37.20 | $i(all_1428_1) & $i(all_1428_2) & $i(all_1428_3) & $i(all_1428_4) &
% 255.50/37.20 | $i(all_1428_5) & $i(all_1428_6) & $i(all_1428_7) & $i(all_1428_8)
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (202) implies:
% 255.50/37.20 | (203) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1428_8
% 255.50/37.20 | (204) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1428_6
% 255.50/37.20 | (205) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1428_7
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (20) with fresh symbol all_1436_0 gives:
% 255.50/37.20 | (206) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1436_0 &
% 255.50/37.20 | $i(all_1436_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ! [v4: $i] : ! [v5: $i] : ( ~
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(v2, v1) = v3) | ~ (hAPP(v4, v0) =
% 255.50/37.20 | v5) | ~ (hAPP(all_1436_0, v3) = v4) | ~ $i(v2) | ~ $i(v1) | ~
% 255.50/37.20 | $i(v0) | ~ class_RealVector_Oreal__normed__algebra__1(v2) | ?
% 255.50/37.20 | [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.20 | (c_RealVector_Onorm__class_Onorm(v2, v8) = v9 &
% 255.50/37.20 | c_Power_Opower__class_Opower(v2) = v6 & hAPP(v7, v0) = v8 &
% 255.50/37.20 | hAPP(v6, v1) = v7 & $i(v9) & $i(v8) & $i(v7) & $i(v6) &
% 255.50/37.20 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v9, v5)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (206) implies:
% 255.50/37.20 | (207) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1436_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (68) with fresh symbol all_1439_0 gives:
% 255.50/37.20 | (208) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1439_0 &
% 255.50/37.20 | $i(all_1439_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2) | ~
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v0) = v3) | ~ $i(v1) | ~ $i(v0) |
% 255.50/37.20 | ~ c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v1, v0) | ? [v4:
% 255.50/37.20 | $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3,
% 255.50/37.20 | all_1439_0) = v4 & $i(v4) &
% 255.50/37.20 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2, v4))) & !
% 255.50/37.20 | [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ( ~
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2) | ~
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v0) = v3) | ~ $i(v1) | ~ $i(v0) |
% 255.50/37.20 | c_Orderings_Oord__class_Oless__eq(tc_Nat_Onat, v1, v0) | ? [v4:
% 255.50/37.20 | $i] : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v3,
% 255.50/37.20 | all_1439_0) = v4 & $i(v4) & ~
% 255.50/37.20 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2, v4)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (208) implies:
% 255.50/37.20 | (209) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1439_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (67) with fresh symbol all_1445_0 gives:
% 255.50/37.20 | (210) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1445_0 &
% 255.50/37.20 | $i(all_1445_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2) | ~
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v0) = v3) | ~ $i(v1) | ~ $i(v0) |
% 255.50/37.20 | ~ c_Orderings_Oord__class_Oless(tc_Nat_Onat, v1, v0) | ? [v4: $i]
% 255.50/37.20 | : (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2, all_1445_0) =
% 255.50/37.20 | v4 & $i(v4) & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v4, v3))) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.20 | $i] : ( ~ (c_RealDef_Oreal(tc_Nat_Onat, v1) = v2) | ~
% 255.50/37.20 | (c_RealDef_Oreal(tc_Nat_Onat, v0) = v3) | ~ $i(v1) | ~ $i(v0) |
% 255.50/37.20 | c_Orderings_Oord__class_Oless(tc_Nat_Onat, v1, v0) | ? [v4: $i] :
% 255.50/37.20 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v2, all_1445_0) = v4
% 255.50/37.20 | & $i(v4) & ~ c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal,
% 255.50/37.20 | v4, v3)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (210) implies:
% 255.50/37.20 | (211) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1445_0
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (40) with fresh symbols all_1457_0, all_1457_1,
% 255.50/37.20 | all_1457_2, all_1457_3, all_1457_4, all_1457_5, all_1457_6, all_1457_7,
% 255.50/37.20 | all_1457_8 gives:
% 255.50/37.20 | (212) c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1457_4, v_q____) =
% 255.50/37.20 | all_1457_3 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex,
% 255.50/37.20 | all_1457_6) = all_1457_4 &
% 255.50/37.20 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1457_5 &
% 255.50/37.20 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1457_7 &
% 255.50/37.20 | c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1457_3) = all_1457_2 &
% 255.50/37.20 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = all_1457_8 &
% 255.50/37.20 | hAPP(all_1457_0, all_1457_6) = all_1457_6 & hAPP(all_1457_2,
% 255.50/37.20 | all_1457_7) = all_1457_1 & hAPP(all_1457_5, all_1457_1) =
% 255.50/37.20 | all_1457_0 & hAPP(all_1457_8, all_1457_7) = all_1457_6 &
% 255.50/37.20 | $i(all_1457_0) & $i(all_1457_1) & $i(all_1457_2) & $i(all_1457_3) &
% 255.50/37.20 | $i(all_1457_4) & $i(all_1457_5) & $i(all_1457_6) & $i(all_1457_7) &
% 255.50/37.20 | $i(all_1457_8)
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (212) implies:
% 255.50/37.20 | (213) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1457_5
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (66) with fresh symbols all_1459_0, all_1459_1 gives:
% 255.50/37.20 | (214) c_Power_Opower__class_Opower(tc_Nat_Onat) = all_1459_0 &
% 255.50/37.20 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1459_1 &
% 255.50/37.20 | $i(all_1459_0) & $i(all_1459_1) & ! [v0: $i] : ! [v1: $i] : ! [v2:
% 255.50/37.20 | $i] : ! [v3: $i] : ! [v4: $i] : ( ~ (c_RComplete_Onatfloor(v1) =
% 255.50/37.20 | v2) | ~ (hAPP(v3, v0) = v4) | ~ (hAPP(all_1459_0, v2) = v3) |
% 255.50/37.20 | ~ $i(v1) | ~ $i(v0) | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ?
% 255.50/37.20 | [v8: $i] : ((v8 = v4 & c_RComplete_Onatfloor(v7) = v4 & hAPP(v6,
% 255.50/37.20 | v0) = v7 & hAPP(all_1459_1, v1) = v6 & $i(v7) & $i(v6) &
% 255.50/37.20 | $i(v4)) | ( ~ (v5 = v1) & c_RealDef_Oreal(tc_Nat_Onat, v2) = v5
% 255.50/37.20 | & $i(v5))))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (214) implies:
% 255.50/37.20 | (215) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1459_1
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (41) with fresh symbols all_1479_0, all_1479_1,
% 255.50/37.20 | all_1479_2, all_1479_3, all_1479_4, all_1479_5, all_1479_6 gives:
% 255.50/37.20 | (216) c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1479_2, v_q____) =
% 255.50/37.20 | all_1479_1 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex,
% 255.50/37.20 | all_1479_3) = all_1479_2 &
% 255.50/37.20 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1479_5 &
% 255.50/37.20 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1479_4 &
% 255.50/37.20 | c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1479_1) = all_1479_0 &
% 255.50/37.20 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) = all_1479_6 &
% 255.50/37.20 | hAPP(all_1479_6, all_1479_4) = all_1479_3 & $i(all_1479_0) &
% 255.50/37.20 | $i(all_1479_1) & $i(all_1479_2) & $i(all_1479_3) & $i(all_1479_4) &
% 255.50/37.20 | $i(all_1479_5) & $i(all_1479_6) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.20 | (hAPP(all_1479_0, v0) = v1) | ~ $i(v0) | ? [v2: $i] : ? [v3: $i]
% 255.50/37.20 | : (hAPP(v3, all_1479_3) = v2 & hAPP(all_1479_5, v1) = v3 &
% 255.50/37.20 | hAPP(all_1479_6, v0) = v2 & $i(v3) & $i(v2)))
% 255.50/37.20 |
% 255.50/37.20 | ALPHA: (216) implies:
% 255.50/37.20 | (217) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1479_5
% 255.50/37.20 |
% 255.50/37.20 | DELTA: instantiating (31) with fresh symbols all_1487_0, all_1487_1,
% 255.50/37.20 | all_1487_2, all_1487_3, all_1487_4, all_1487_5, all_1487_6, all_1487_7,
% 255.50/37.20 | all_1487_8, all_1487_9 gives:
% 255.50/37.20 | (218) c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, all_1487_1) =
% 255.50/37.20 | all_1487_0 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.20 | v_w____) = all_1487_7 &
% 255.50/37.20 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1487_9 &
% 255.50/37.20 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1487_8 &
% 255.50/37.20 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, all_1487_5) =
% 255.50/37.20 | all_1487_4 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1487_5 &
% 255.50/37.20 | hAPP(all_1487_2, v_m____) = all_1487_1 & hAPP(all_1487_6, all_1487_4)
% 255.50/37.20 | = all_1487_3 & hAPP(all_1487_8, all_1487_7) = all_1487_6 &
% 255.50/37.21 | hAPP(all_1487_9, all_1487_3) = all_1487_2 & $i(all_1487_0) &
% 255.50/37.21 | $i(all_1487_1) & $i(all_1487_2) & $i(all_1487_3) & $i(all_1487_4) &
% 255.50/37.21 | $i(all_1487_5) & $i(all_1487_6) & $i(all_1487_7) & $i(all_1487_8) &
% 255.50/37.21 | $i(all_1487_9) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.21 | v_t____, all_1487_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (218) implies:
% 255.50/37.21 | (219) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1487_8
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (28) with fresh symbols all_1501_0, all_1501_1,
% 255.50/37.21 | all_1501_2, all_1501_3, all_1501_4, all_1501_5, all_1501_6, all_1501_7,
% 255.50/37.21 | all_1501_8, all_1501_9 gives:
% 255.50/37.21 | (220) c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, all_1501_0,
% 255.50/37.21 | all_1501_9) = all_1501_1 &
% 255.50/37.21 | c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, all_1501_2,
% 255.50/37.21 | all_1501_9) = all_1501_1 &
% 255.50/37.21 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1501_8 &
% 255.50/37.21 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1501_7 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1501_9,
% 255.50/37.21 | all_1501_3) = all_1501_2 &
% 255.50/37.21 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1501_0 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1501_9 &
% 255.50/37.21 | hAPP(all_1501_4, v_a____) = all_1501_3 & hAPP(all_1501_6, v_k____) =
% 255.50/37.21 | all_1501_5 & hAPP(all_1501_7, v_w____) = all_1501_6 &
% 255.50/37.21 | hAPP(all_1501_8, all_1501_5) = all_1501_4 & $i(all_1501_0) &
% 255.50/37.21 | $i(all_1501_1) & $i(all_1501_2) & $i(all_1501_3) & $i(all_1501_4) &
% 255.50/37.21 | $i(all_1501_5) & $i(all_1501_6) & $i(all_1501_7) & $i(all_1501_8) &
% 255.50/37.21 | $i(all_1501_9)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (220) implies:
% 255.50/37.21 | (221) hAPP(all_1501_8, all_1501_5) = all_1501_4
% 255.50/37.21 | (222) hAPP(all_1501_7, v_w____) = all_1501_6
% 255.50/37.21 | (223) hAPP(all_1501_6, v_k____) = all_1501_5
% 255.50/37.21 | (224) hAPP(all_1501_4, v_a____) = all_1501_3
% 255.50/37.21 | (225) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1501_9
% 255.50/37.21 | (226) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1501_7
% 255.50/37.21 | (227) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1501_8
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (33) with fresh symbols all_1530_0, all_1530_1,
% 255.50/37.21 | all_1530_2, all_1530_3, all_1530_4, all_1530_5, all_1530_6, all_1530_7,
% 255.50/37.21 | all_1530_8, all_1530_9, all_1530_10 gives:
% 255.50/37.21 | (228) c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, all_1530_1) =
% 255.50/37.21 | all_1530_0 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.21 | v_w____) = all_1530_7 &
% 255.50/37.21 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1530_9 &
% 255.50/37.21 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1530_8 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, all_1530_5) =
% 255.50/37.21 | all_1530_4 & c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1530_10 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1530_5 &
% 255.50/37.21 | hAPP(all_1530_2, v_m____) = all_1530_1 & hAPP(all_1530_6, all_1530_4)
% 255.50/37.21 | = all_1530_3 & hAPP(all_1530_8, all_1530_7) = all_1530_6 &
% 255.50/37.21 | hAPP(all_1530_9, all_1530_3) = all_1530_2 & $i(all_1530_0) &
% 255.50/37.21 | $i(all_1530_1) & $i(all_1530_2) & $i(all_1530_3) & $i(all_1530_4) &
% 255.50/37.21 | $i(all_1530_5) & $i(all_1530_6) & $i(all_1530_7) & $i(all_1530_8) &
% 255.50/37.21 | $i(all_1530_9) & $i(all_1530_10) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1530_10,
% 255.50/37.21 | all_1530_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (228) implies:
% 255.50/37.21 | (229) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1530_8
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (72) with fresh symbols all_1532_0, all_1532_1,
% 255.50/37.21 | all_1532_2, all_1532_3 gives:
% 255.50/37.21 | (230) c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1532_2 &
% 255.50/37.21 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1532_0 &
% 255.50/37.21 | c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) = all_1532_3 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1532_1 &
% 255.50/37.21 | $i(all_1532_0) & $i(all_1532_1) & $i(all_1532_2) & $i(all_1532_3) &
% 255.50/37.21 | ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3: $i] : ! [v4: $i] :
% 255.50/37.21 | ( ~ (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v1, all_1532_1) =
% 255.50/37.21 | v2) | ~ (hAPP(v3, v0) = v4) | ~ (hAPP(all_1532_0, v2) = v3) |
% 255.50/37.21 | ~ $i(v1) | ~ $i(v0) | ~
% 255.50/37.21 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1532_3, v1)
% 255.50/37.21 | | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 255.50/37.21 | (c_RealDef_Oreal(tc_Nat_Onat, v0) = v5 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, v7, all_1532_1) =
% 255.50/37.21 | v8 & hAPP(v6, v1) = v7 & hAPP(all_1532_2, v5) = v6 & $i(v8) &
% 255.50/37.21 | $i(v7) & $i(v6) & $i(v5) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, v8, v4)))
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (230) implies:
% 255.50/37.21 | (231) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1532_1
% 255.50/37.21 | (232) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1532_0
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (26) with fresh symbols all_1559_0, all_1559_1,
% 255.50/37.21 | all_1559_2, all_1559_3, all_1559_4, all_1559_5, all_1559_6, all_1559_7,
% 255.50/37.21 | all_1559_8, all_1559_9, all_1559_10, all_1559_11 gives:
% 255.50/37.21 | (233) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.21 | all_1559_8 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1559_11 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1559_9 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____,
% 255.50/37.21 | all_1559_6) = all_1559_5 & c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.21 | all_1559_6 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1559_0
% 255.50/37.21 | & hAPP(all_1559_3, v_m____) = all_1559_2 & hAPP(all_1559_7,
% 255.50/37.21 | all_1559_5) = all_1559_4 & hAPP(all_1559_9, all_1559_8) =
% 255.50/37.21 | all_1559_7 & hAPP(all_1559_10, all_1559_2) = all_1559_1 &
% 255.50/37.21 | hAPP(all_1559_11, all_1559_4) = all_1559_3 & hAPP(all_1559_11,
% 255.50/37.21 | v_t____) = all_1559_10 & $i(all_1559_0) & $i(all_1559_1) &
% 255.50/37.21 | $i(all_1559_2) & $i(all_1559_3) & $i(all_1559_4) & $i(all_1559_5) &
% 255.50/37.21 | $i(all_1559_6) & $i(all_1559_7) & $i(all_1559_8) & $i(all_1559_9) &
% 255.50/37.21 | $i(all_1559_10) & $i(all_1559_11) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1559_1,
% 255.50/37.21 | all_1559_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (233) implies:
% 255.50/37.21 | (234) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1559_0
% 255.50/37.21 | (235) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1559_9
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (58) with fresh symbol all_1570_0 gives:
% 255.50/37.21 | (236) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1570_0 &
% 255.50/37.21 | $i(all_1570_0) & ! [v0: $i] : ! [v1: $i] : ! [v2: $i] : ! [v3:
% 255.50/37.21 | $i] : ! [v4: $i] : ! [v5: $i] : ( ~
% 255.50/37.21 | (c_RealVector_Onorm__class_Onorm(v3, v4) = v5) | ~ (hAPP(v0, v1) =
% 255.50/37.21 | v4) | ~ $i(v3) | ~ $i(v2) | ~ $i(v1) | ~ $i(v0) | ~
% 255.50/37.21 | class_Orderings_Oord(v2) | ~
% 255.50/37.21 | class_RealVector_Oreal__normed__vector(v3) | ? [v6: $i] : ? [v7:
% 255.50/37.21 | $i] : ? [v8: $i] : ? [v9: $i] : ? [v10: $i] : ($i(v7) &
% 255.50/37.21 | ((c_Groups_Ominus__class_Ominus(v3, v4, v8) = v9 &
% 255.50/37.21 | c_RealVector_Onorm__class_Onorm(v3, v9) = v10 & hAPP(v0, v7)
% 255.50/37.21 | = v8 & $i(v10) & $i(v9) & $i(v8) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless__eq(v2, v1, v7) & ~
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v10,
% 255.50/37.21 | all_1570_0)) |
% 255.50/37.21 | (c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1570_0, v5)
% 255.50/37.21 | = v6 & $i(v6) & ! [v11: $i] : ! [v12: $i] : ! [v13: $i] :
% 255.50/37.21 | ( ~ (c_RealVector_Onorm__class_Onorm(v3, v12) = v13) | ~
% 255.50/37.21 | (hAPP(v0, v11) = v12) | ~ $i(v11) | ~
% 255.50/37.21 | c_Orderings_Oord__class_Oless__eq(v2, v1, v11) |
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v13,
% 255.50/37.21 | v6))))))
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (236) implies:
% 255.50/37.21 | (237) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1570_0
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (49) with fresh symbols all_1573_0, all_1573_1 gives:
% 255.50/37.21 | (238) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1573_0 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1573_1 &
% 255.50/37.21 | $i(all_1573_0) & $i(all_1573_1) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.21 | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex, v0, all_1573_0)
% 255.50/37.21 | = v1) | ~ $i(v0) | ? [v2: any] : ? [v3: $i] : ? [v4: $i] : ?
% 255.50/37.21 | [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] : ? [v9: $i] :
% 255.50/37.21 | (( ~ (v2 = all_1573_1) &
% 255.50/37.21 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v0) = v2 &
% 255.50/37.21 | $i(v2)) | (c_Groups_Ominus__class_Ominus(tc_Complex_Ocomplex,
% 255.50/37.21 | v0, c_Complex_Oii) = v8 &
% 255.50/37.21 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v8) = v9 &
% 255.50/37.21 | $i(v9) & $i(v8) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v9,
% 255.50/37.21 | all_1573_1)) |
% 255.50/37.21 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v6) = v7 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0,
% 255.50/37.21 | c_Complex_Oii) = v6 & $i(v7) & $i(v6) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v7,
% 255.50/37.21 | all_1573_1)) |
% 255.50/37.21 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v4 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v0,
% 255.50/37.21 | all_1573_0) = v3 & $i(v4) & $i(v3) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v4,
% 255.50/37.21 | all_1573_1)) |
% 255.50/37.21 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v1) = v5 &
% 255.50/37.21 | $i(v5) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v5,
% 255.50/37.21 | all_1573_1))))
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (238) implies:
% 255.50/37.21 | (239) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1573_1
% 255.50/37.21 | (240) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1573_0
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (39) with fresh symbols all_1581_0, all_1581_1,
% 255.50/37.21 | all_1581_2, all_1581_3, all_1581_4, all_1581_5, all_1581_6, all_1581_7,
% 255.50/37.21 | all_1581_8, all_1581_9, all_1581_10, all_1581_11, all_1581_12 gives:
% 255.50/37.21 | (241) c_Rings_Oinverse__class_Oinverse(tc_RealDef_Oreal, all_1581_2) =
% 255.50/37.21 | all_1581_1 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.21 | v_w____) = all_1581_8 &
% 255.50/37.21 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1581_10 &
% 255.50/37.21 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1581_9 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, all_1581_6) =
% 255.50/37.21 | all_1581_5 & c_Groups_Ozero__class_Ozero(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1581_12 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1581_6 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1581_11 &
% 255.50/37.21 | hAPP(all_1581_3, v_m____) = all_1581_2 & hAPP(all_1581_7, all_1581_5)
% 255.50/37.21 | = all_1581_4 & hAPP(all_1581_9, all_1581_8) = all_1581_7 &
% 255.50/37.21 | hAPP(all_1581_10, all_1581_4) = all_1581_3 & $i(all_1581_0) &
% 255.50/37.21 | $i(all_1581_1) & $i(all_1581_2) & $i(all_1581_3) & $i(all_1581_4) &
% 255.50/37.21 | $i(all_1581_5) & $i(all_1581_6) & $i(all_1581_7) & $i(all_1581_8) &
% 255.50/37.21 | $i(all_1581_9) & $i(all_1581_10) & $i(all_1581_11) & $i(all_1581_12)
% 255.50/37.21 | & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1581_0,
% 255.50/37.21 | all_1581_1) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal,
% 255.50/37.21 | all_1581_0, all_1581_11) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1581_12,
% 255.50/37.21 | all_1581_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (241) implies:
% 255.50/37.21 | (242) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1581_11
% 255.50/37.21 | (243) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1581_9
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (47) with fresh symbols all_1589_0, all_1589_1,
% 255.50/37.21 | all_1589_2, all_1589_3, all_1589_4, all_1589_5 gives:
% 255.50/37.21 | (244) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1589_2 &
% 255.50/37.21 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1589_1 &
% 255.50/37.21 | c_Groups_Ozero__class_Ozero(tc_Nat_Onat) = all_1589_4 &
% 255.50/37.21 | c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) = all_1589_5 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1589_3 &
% 255.50/37.21 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1589_0 &
% 255.50/37.21 | $i(all_1589_0) & $i(all_1589_1) & $i(all_1589_2) & $i(all_1589_3) &
% 255.50/37.21 | $i(all_1589_4) & $i(all_1589_5) & ? [v0: any] : ! [v1: any] : !
% 255.50/37.21 | [v2: $i] : (v1 = all_1589_5 | v0 = all_1589_4 | ~ (hAPP(all_1589_2,
% 255.50/37.21 | v1) = v2) | ~ $i(v1) | ~ $i(v0) | ? [v3: $i] : ? [v4: $i] :
% 255.50/37.21 | ? [v5: $i] : ? [v6: $i] : ? [v7: $i] : ? [v8: $i] :
% 255.50/37.21 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v7) = v8 &
% 255.50/37.21 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1589_3, v6)
% 255.50/37.21 | = v7 & hAPP(v4, v0) = v5 & hAPP(v2, v5) = v6 & hAPP(all_1589_1,
% 255.50/37.21 | v3) = v4 & $i(v8) & $i(v7) & $i(v6) & $i(v5) & $i(v4) & $i(v3)
% 255.50/37.21 | & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v8,
% 255.50/37.21 | all_1589_0)))
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (244) implies:
% 255.50/37.21 | (245) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1589_0
% 255.50/37.21 | (246) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1589_3
% 255.50/37.21 | (247) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1589_1
% 255.50/37.21 | (248) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1589_2
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (44) with fresh symbols all_1591_0, all_1591_1,
% 255.50/37.21 | all_1591_2, all_1591_3, all_1591_4, all_1591_5, all_1591_6, all_1591_7,
% 255.50/37.21 | all_1591_8, all_1591_9, all_1591_10 gives:
% 255.50/37.21 | (249) c_Polynomial_OpCons(tc_Complex_Ocomplex, v_a____, v_s____) =
% 255.50/37.21 | all_1591_1 & c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1591_7,
% 255.50/37.21 | v_q____) = all_1591_6 &
% 255.50/37.21 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, all_1591_8) =
% 255.50/37.21 | all_1591_7 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.21 | all_1591_3 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.21 | all_1591_2 & c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) =
% 255.50/37.21 | all_1591_9 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1591_1) =
% 255.50/37.21 | all_1591_0 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1591_6) =
% 255.50/37.21 | all_1591_5 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) =
% 255.50/37.21 | all_1591_10 & hAPP(all_1591_5, all_1591_9) = all_1591_4 &
% 255.50/37.21 | hAPP(all_1591_10, all_1591_9) = all_1591_8 & $i(all_1591_0) &
% 255.50/37.21 | $i(all_1591_1) & $i(all_1591_2) & $i(all_1591_3) & $i(all_1591_4) &
% 255.50/37.21 | $i(all_1591_5) & $i(all_1591_6) & $i(all_1591_7) & $i(all_1591_8) &
% 255.50/37.21 | $i(all_1591_9) & $i(all_1591_10) & ! [v0: $i] : ! [v1: $i] : !
% 255.50/37.21 | [v2: $i] : ! [v3: $i] : ! [v4: $i] : ! [v5: $i] : ( ~ (hAPP(v3,
% 255.50/37.21 | v4) = v5) | ~ (hAPP(v1, v_k____) = v2) | ~ (hAPP(all_1591_0,
% 255.50/37.21 | v0) = v4) | ~ (hAPP(all_1591_2, v0) = v1) | ~
% 255.50/37.21 | (hAPP(all_1591_3, v2) = v3) | ~ $i(v0) | ? [v6: $i] :
% 255.50/37.21 | (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1591_4, v5) =
% 255.50/37.21 | v6 & hAPP(all_1591_5, v0) = v6 & $i(v6)))
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (249) implies:
% 255.50/37.21 | (250) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1591_2
% 255.50/37.21 | (251) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1591_3
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (25) with fresh symbols all_1620_0, all_1620_1,
% 255.50/37.21 | all_1620_2, all_1620_3, all_1620_4, all_1620_5, all_1620_6, all_1620_7,
% 255.50/37.21 | all_1620_8, all_1620_9, all_1620_10, all_1620_11, all_1620_12,
% 255.50/37.21 | all_1620_13, all_1620_14, all_1620_15, all_1620_16 gives:
% 255.50/37.21 | (252) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.21 | all_1620_10 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1620_16 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1620_15 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____,
% 255.50/37.21 | all_1620_8) = all_1620_7 & c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.21 | all_1620_8 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1620_1
% 255.50/37.21 | & hAPP(all_1620_5, v_m____) = all_1620_4 & hAPP(all_1620_9,
% 255.50/37.21 | all_1620_7) = all_1620_6 & hAPP(all_1620_11, all_1620_4) =
% 255.50/37.21 | all_1620_3 & hAPP(all_1620_12, all_1620_1) = all_1620_0 &
% 255.50/37.21 | hAPP(all_1620_12, all_1620_3) = all_1620_2 & hAPP(all_1620_14,
% 255.50/37.21 | v_k____) = all_1620_13 & hAPP(all_1620_15, all_1620_10) =
% 255.50/37.21 | all_1620_9 & hAPP(all_1620_15, v_t____) = all_1620_14 &
% 255.50/37.21 | hAPP(all_1620_16, all_1620_6) = all_1620_5 & hAPP(all_1620_16,
% 255.50/37.21 | all_1620_13) = all_1620_12 & hAPP(all_1620_16, v_t____) =
% 255.50/37.21 | all_1620_11 & $i(all_1620_0) & $i(all_1620_1) & $i(all_1620_2) &
% 255.50/37.21 | $i(all_1620_3) & $i(all_1620_4) & $i(all_1620_5) & $i(all_1620_6) &
% 255.50/37.21 | $i(all_1620_7) & $i(all_1620_8) & $i(all_1620_9) & $i(all_1620_10) &
% 255.50/37.21 | $i(all_1620_11) & $i(all_1620_12) & $i(all_1620_13) & $i(all_1620_14)
% 255.50/37.21 | & $i(all_1620_15) & $i(all_1620_16) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1620_2,
% 255.50/37.21 | all_1620_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (252) implies:
% 255.50/37.21 | (253) hAPP(all_1620_15, v_t____) = all_1620_14
% 255.50/37.21 | (254) hAPP(all_1620_14, v_k____) = all_1620_13
% 255.50/37.21 | (255) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1620_1
% 255.50/37.21 | (256) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1620_15
% 255.50/37.21 |
% 255.50/37.21 | DELTA: instantiating (4) with fresh symbols all_1622_0, all_1622_1,
% 255.50/37.21 | all_1622_2, all_1622_3, all_1622_4, all_1622_5, all_1622_6, all_1622_7,
% 255.50/37.21 | all_1622_8, all_1622_9, all_1622_10, all_1622_11, all_1622_12,
% 255.50/37.21 | all_1622_13, all_1622_14, all_1622_15, all_1622_16 gives:
% 255.50/37.21 | (257) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 255.50/37.21 | all_1622_3 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.21 | all_1622_16 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.21 | all_1622_15 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.21 | all_1622_2 & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) =
% 255.50/37.21 | all_1622_14 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.21 | all_1622_6 & hAPP(all_1622_1, v_k____) = all_1622_0 &
% 255.50/37.21 | hAPP(all_1622_2, v_t____) = all_1622_1 & hAPP(all_1622_6,
% 255.50/37.21 | all_1622_12) = all_1622_5 & hAPP(all_1622_7, all_1622_5) =
% 255.50/37.21 | all_1622_4 & hAPP(all_1622_9, all_1622_12) = all_1622_8 &
% 255.50/37.21 | hAPP(all_1622_11, v_k____) = all_1622_10 & hAPP(all_1622_13, v_w____)
% 255.50/37.21 | = all_1622_12 & hAPP(all_1622_15, all_1622_12) = all_1622_11 &
% 255.50/37.21 | hAPP(all_1622_16, all_1622_8) = all_1622_7 & hAPP(all_1622_16,
% 255.50/37.21 | all_1622_10) = all_1622_9 & hAPP(all_1622_16, all_1622_14) =
% 255.50/37.21 | all_1622_13 & $i(all_1622_0) & $i(all_1622_1) & $i(all_1622_2) &
% 255.50/37.21 | $i(all_1622_3) & $i(all_1622_4) & $i(all_1622_5) & $i(all_1622_6) &
% 255.50/37.21 | $i(all_1622_7) & $i(all_1622_8) & $i(all_1622_9) & $i(all_1622_10) &
% 255.50/37.21 | $i(all_1622_11) & $i(all_1622_12) & $i(all_1622_13) & $i(all_1622_14)
% 255.50/37.21 | & $i(all_1622_15) & $i(all_1622_16) &
% 255.50/37.21 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1622_3,
% 255.50/37.21 | all_1622_0)
% 255.50/37.21 |
% 255.50/37.21 | ALPHA: (257) implies:
% 255.50/37.22 | (258) hAPP(all_1622_16, all_1622_14) = all_1622_13
% 255.50/37.22 | (259) hAPP(all_1622_16, all_1622_10) = all_1622_9
% 255.50/37.22 | (260) hAPP(all_1622_16, all_1622_8) = all_1622_7
% 255.50/37.22 | (261) hAPP(all_1622_15, all_1622_12) = all_1622_11
% 255.50/37.22 | (262) hAPP(all_1622_13, v_w____) = all_1622_12
% 255.50/37.22 | (263) hAPP(all_1622_11, v_k____) = all_1622_10
% 255.50/37.22 | (264) hAPP(all_1622_9, all_1622_12) = all_1622_8
% 255.50/37.22 | (265) hAPP(all_1622_7, all_1622_5) = all_1622_4
% 255.50/37.22 | (266) hAPP(all_1622_6, all_1622_12) = all_1622_5
% 255.50/37.22 | (267) hAPP(all_1622_2, v_t____) = all_1622_1
% 255.50/37.22 | (268) hAPP(all_1622_1, v_k____) = all_1622_0
% 255.50/37.22 | (269) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1622_6
% 255.50/37.22 | (270) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1622_14
% 255.50/37.22 | (271) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1622_2
% 255.50/37.22 | (272) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1622_15
% 255.50/37.22 | (273) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1622_16
% 255.50/37.22 | (274) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 255.50/37.22 | all_1622_3
% 255.50/37.22 |
% 255.50/37.22 | DELTA: instantiating (43) with fresh symbols all_1624_0, all_1624_1,
% 255.50/37.22 | all_1624_2, all_1624_3, all_1624_4, all_1624_5, all_1624_6, all_1624_7
% 255.50/37.22 | gives:
% 255.50/37.22 | (275) c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1624_4, v_q____) =
% 255.50/37.22 | all_1624_3 & c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex,
% 255.50/37.22 | all_1624_5) = all_1624_4 &
% 255.50/37.22 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1624_5) =
% 255.50/37.22 | all_1624_0 & c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1624_6 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1624_3) =
% 255.50/37.22 | all_1624_2 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) =
% 255.50/37.22 | all_1624_7 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1624_1
% 255.50/37.22 | & hAPP(all_1624_7, all_1624_6) = all_1624_5 & $i(all_1624_0) &
% 255.50/37.22 | $i(all_1624_1) & $i(all_1624_2) & $i(all_1624_3) & $i(all_1624_4) &
% 255.50/37.22 | $i(all_1624_5) & $i(all_1624_6) & $i(all_1624_7) & ! [v0: $i] : !
% 255.50/37.22 | [v1: $i] : ( ~ (hAPP(all_1624_2, v0) = v1) | ~ $i(v0) | ? [v2: $i]
% 255.50/37.22 | : ? [v3: $i] : ? [v4: $i] :
% 255.50/37.22 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v3) = v4 &
% 255.50/37.22 | hAPP(all_1624_7, v0) = v3 & $i(v4) & $i(v3) &
% 255.50/37.22 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v4,
% 255.50/37.22 | all_1624_0)) |
% 255.50/37.22 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v1) = v2 &
% 255.50/37.22 | $i(v2) & ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v2,
% 255.50/37.22 | all_1624_1)))) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.22 | (hAPP(all_1624_2, v0) = v1) | ~ $i(v0) | ? [v2: $i] : ? [v3: $i]
% 255.50/37.22 | : ? [v4: $i] :
% 255.50/37.22 | ((c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v2) = v3 &
% 255.50/37.22 | hAPP(all_1624_7, v0) = v2 & $i(v3) & $i(v2) & ~
% 255.50/37.22 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v3,
% 255.50/37.22 | all_1624_0)) |
% 255.50/37.22 | (c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v1) = v4 &
% 255.50/37.22 | $i(v4) & c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, v4,
% 255.50/37.22 | all_1624_1))))
% 255.50/37.22 |
% 255.50/37.22 | ALPHA: (275) implies:
% 255.50/37.22 | (276) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1624_1
% 255.50/37.22 |
% 255.50/37.22 | DELTA: instantiating (76) with fresh symbols all_1627_0, all_1627_1,
% 255.50/37.22 | all_1627_2, all_1627_3, all_1627_4, all_1627_5, all_1627_6, all_1627_7,
% 255.50/37.22 | all_1627_8, all_1627_9, all_1627_10, all_1627_11, all_1627_12,
% 255.50/37.22 | all_1627_13, all_1627_14, all_1627_15, all_1627_16, all_1627_17 gives:
% 255.50/37.22 | (277) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1627_2) =
% 255.50/37.22 | all_1627_1 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1627_16 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1627_15 & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) =
% 255.50/37.22 | all_1627_14 & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex,
% 255.50/37.22 | all_1627_17, all_1627_3) = all_1627_2 &
% 255.50/37.22 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, all_1627_5)
% 255.50/37.22 | = all_1627_4 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.22 | all_1627_7 & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1627_17 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) =
% 255.50/37.22 | all_1627_0 & hAPP(all_1627_7, all_1627_12) = all_1627_6 &
% 255.50/37.22 | hAPP(all_1627_8, all_1627_6) = all_1627_5 & hAPP(all_1627_9,
% 255.50/37.22 | all_1627_4) = all_1627_3 & hAPP(all_1627_11, v_k____) = all_1627_10
% 255.50/37.22 | & hAPP(all_1627_13, v_w____) = all_1627_12 & hAPP(all_1627_15,
% 255.50/37.22 | all_1627_12) = all_1627_11 & hAPP(all_1627_16, all_1627_10) =
% 255.50/37.22 | all_1627_9 & hAPP(all_1627_16, all_1627_12) = all_1627_8 &
% 255.50/37.22 | hAPP(all_1627_16, all_1627_14) = all_1627_13 & $i(all_1627_0) &
% 255.50/37.22 | $i(all_1627_1) & $i(all_1627_2) & $i(all_1627_3) & $i(all_1627_4) &
% 255.50/37.22 | $i(all_1627_5) & $i(all_1627_6) & $i(all_1627_7) & $i(all_1627_8) &
% 255.50/37.22 | $i(all_1627_9) & $i(all_1627_10) & $i(all_1627_11) & $i(all_1627_12)
% 255.50/37.22 | & $i(all_1627_13) & $i(all_1627_14) & $i(all_1627_15) &
% 255.50/37.22 | $i(all_1627_16) & $i(all_1627_17) & ~
% 255.50/37.22 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1627_1,
% 255.50/37.22 | all_1627_0)
% 255.50/37.22 |
% 255.50/37.22 | ALPHA: (277) implies:
% 255.50/37.22 | (278) ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1627_1,
% 255.50/37.22 | all_1627_0)
% 255.50/37.22 | (279) hAPP(all_1627_16, all_1627_14) = all_1627_13
% 255.50/37.22 | (280) hAPP(all_1627_16, all_1627_12) = all_1627_8
% 255.50/37.22 | (281) hAPP(all_1627_16, all_1627_10) = all_1627_9
% 255.50/37.22 | (282) hAPP(all_1627_15, all_1627_12) = all_1627_11
% 255.50/37.22 | (283) hAPP(all_1627_13, v_w____) = all_1627_12
% 255.50/37.22 | (284) hAPP(all_1627_11, v_k____) = all_1627_10
% 255.50/37.22 | (285) hAPP(all_1627_9, all_1627_4) = all_1627_3
% 255.50/37.22 | (286) hAPP(all_1627_8, all_1627_6) = all_1627_5
% 255.50/37.22 | (287) hAPP(all_1627_7, all_1627_12) = all_1627_6
% 255.50/37.22 | (288) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1627_0
% 255.50/37.22 | (289) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1627_17
% 255.50/37.22 | (290) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1627_7
% 255.50/37.22 | (291) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____, all_1627_5)
% 255.50/37.22 | = all_1627_4
% 255.50/37.22 | (292) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1627_17,
% 255.50/37.22 | all_1627_3) = all_1627_2
% 255.50/37.22 | (293) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1627_14
% 255.50/37.22 | (294) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1627_15
% 255.50/37.22 | (295) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1627_16
% 255.50/37.22 | (296) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1627_2) =
% 255.50/37.22 | all_1627_1
% 255.50/37.22 |
% 255.50/37.22 | DELTA: instantiating (17) with fresh symbols all_1629_0, all_1629_1,
% 255.50/37.22 | all_1629_2, all_1629_3, all_1629_4, all_1629_5, all_1629_6, all_1629_7,
% 255.50/37.22 | all_1629_8, all_1629_9, all_1629_10, all_1629_11, all_1629_12,
% 255.50/37.22 | all_1629_13, all_1629_14, all_1629_15, all_1629_16, all_1629_17,
% 255.50/37.22 | all_1629_18, all_1629_19, all_1629_20 gives:
% 255.50/37.22 | (297) c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, all_1629_16) =
% 255.50/37.22 | all_1629_15 & c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal,
% 255.50/37.22 | all_1629_20, all_1629_17) = all_1629_16 &
% 255.50/37.22 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1629_2) =
% 255.50/37.22 | all_1629_1 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1629_14 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1629_13 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.22 | all_1629_19 & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) =
% 255.50/37.22 | all_1629_12 & c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal,
% 255.50/37.22 | all_1629_15, all_1629_1) = all_1629_0 &
% 255.50/37.22 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1629_4 &
% 255.50/37.22 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1629_20 &
% 255.50/37.22 | hAPP(all_1629_4, all_1629_10) = all_1629_3 & hAPP(all_1629_5,
% 255.50/37.22 | all_1629_3) = all_1629_2 & hAPP(all_1629_7, all_1629_10) =
% 255.50/37.22 | all_1629_6 & hAPP(all_1629_9, v_k____) = all_1629_8 &
% 255.50/37.22 | hAPP(all_1629_11, v_w____) = all_1629_10 & hAPP(all_1629_13,
% 255.50/37.22 | all_1629_10) = all_1629_9 & hAPP(all_1629_14, all_1629_6) =
% 255.50/37.22 | all_1629_5 & hAPP(all_1629_14, all_1629_8) = all_1629_7 &
% 255.50/37.22 | hAPP(all_1629_14, all_1629_12) = all_1629_11 & hAPP(all_1629_18,
% 255.50/37.22 | v_k____) = all_1629_17 & hAPP(all_1629_19, v_t____) = all_1629_18 &
% 255.50/37.22 | $i(all_1629_0) & $i(all_1629_1) & $i(all_1629_2) & $i(all_1629_3) &
% 255.50/37.22 | $i(all_1629_4) & $i(all_1629_5) & $i(all_1629_6) & $i(all_1629_7) &
% 255.50/37.22 | $i(all_1629_8) & $i(all_1629_9) & $i(all_1629_10) & $i(all_1629_11) &
% 255.50/37.22 | $i(all_1629_12) & $i(all_1629_13) & $i(all_1629_14) & $i(all_1629_15)
% 255.50/37.22 | & $i(all_1629_16) & $i(all_1629_17) & $i(all_1629_18) &
% 255.50/37.22 | $i(all_1629_19) & $i(all_1629_20) &
% 255.50/37.22 | c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1629_0,
% 255.50/37.22 | all_1629_20)
% 255.50/37.22 |
% 255.50/37.22 | ALPHA: (297) implies:
% 255.50/37.22 | (298) c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1629_0,
% 255.50/37.22 | all_1629_20)
% 255.50/37.22 | (299) hAPP(all_1629_19, v_t____) = all_1629_18
% 255.50/37.22 | (300) hAPP(all_1629_18, v_k____) = all_1629_17
% 255.50/37.22 | (301) hAPP(all_1629_14, all_1629_12) = all_1629_11
% 255.50/37.22 | (302) hAPP(all_1629_14, all_1629_8) = all_1629_7
% 255.50/37.22 | (303) hAPP(all_1629_14, all_1629_6) = all_1629_5
% 255.50/37.22 | (304) hAPP(all_1629_13, all_1629_10) = all_1629_9
% 255.50/37.22 | (305) hAPP(all_1629_11, v_w____) = all_1629_10
% 255.50/37.22 | (306) hAPP(all_1629_9, v_k____) = all_1629_8
% 255.50/37.22 | (307) hAPP(all_1629_7, all_1629_10) = all_1629_6
% 255.50/37.22 | (308) hAPP(all_1629_5, all_1629_3) = all_1629_2
% 255.50/37.22 | (309) hAPP(all_1629_4, all_1629_10) = all_1629_3
% 255.50/37.22 | (310) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1629_20
% 255.50/37.22 | (311) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1629_4
% 255.50/37.22 | (312) c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1629_15,
% 255.50/37.22 | all_1629_1) = all_1629_0
% 255.50/37.22 | (313) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1629_12
% 255.50/37.22 | (314) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1629_19
% 255.50/37.22 | (315) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1629_13
% 255.50/37.22 | (316) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1629_14
% 255.50/37.22 | (317) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1629_2) =
% 255.50/37.22 | all_1629_1
% 255.50/37.22 | (318) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1629_20,
% 255.50/37.22 | all_1629_17) = all_1629_16
% 255.50/37.22 | (319) c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, all_1629_16) =
% 255.50/37.22 | all_1629_15
% 255.50/37.22 |
% 255.50/37.22 | DELTA: instantiating (18) with fresh symbols all_1631_0, all_1631_1,
% 255.50/37.22 | all_1631_2, all_1631_3, all_1631_4, all_1631_5, all_1631_6, all_1631_7,
% 255.50/37.22 | all_1631_8, all_1631_9, all_1631_10, all_1631_11, all_1631_12,
% 255.50/37.22 | all_1631_13, all_1631_14, all_1631_15, all_1631_16, all_1631_17,
% 255.50/37.22 | all_1631_18, all_1631_19, all_1631_20, all_1631_21, all_1631_22,
% 255.50/37.22 | all_1631_23 gives:
% 255.50/37.22 | (320) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1631_23,
% 255.50/37.22 | all_1631_20) = all_1631_19 &
% 255.50/37.22 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1631_4) =
% 255.50/37.22 | all_1631_3 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.22 | all_1631_5) = all_1631_1 &
% 255.50/37.22 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1631_18) =
% 255.50/37.22 | all_1631_2 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1631_17 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.22 | all_1631_16 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.22 | all_1631_22 & c_RealVector_Oof__real(tc_Complex_Ocomplex,
% 255.50/37.22 | all_1631_19) = all_1631_18 &
% 255.50/37.22 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1631_15 &
% 255.50/37.22 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 255.50/37.22 | all_1631_5) = all_1631_4 &
% 255.50/37.22 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1631_2, all_1631_1)
% 255.50/37.22 | = all_1631_0 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.22 | all_1631_7 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) =
% 255.50/37.22 | all_1631_23 & hAPP(all_1631_7, all_1631_13) = all_1631_6 &
% 255.50/37.22 | hAPP(all_1631_8, all_1631_6) = all_1631_5 & hAPP(all_1631_10,
% 255.50/37.22 | all_1631_13) = all_1631_9 & hAPP(all_1631_12, v_k____) =
% 255.50/37.22 | all_1631_11 & hAPP(all_1631_14, v_w____) = all_1631_13 &
% 255.50/37.22 | hAPP(all_1631_16, all_1631_13) = all_1631_12 & hAPP(all_1631_17,
% 255.50/37.22 | all_1631_9) = all_1631_8 & hAPP(all_1631_17, all_1631_11) =
% 255.50/37.22 | all_1631_10 & hAPP(all_1631_17, all_1631_15) = all_1631_14 &
% 255.50/37.22 | hAPP(all_1631_21, v_k____) = all_1631_20 & hAPP(all_1631_22, v_t____)
% 255.50/37.22 | = all_1631_21 & $i(all_1631_0) & $i(all_1631_1) & $i(all_1631_2) &
% 255.50/37.22 | $i(all_1631_3) & $i(all_1631_4) & $i(all_1631_5) & $i(all_1631_6) &
% 255.50/37.22 | $i(all_1631_7) & $i(all_1631_8) & $i(all_1631_9) & $i(all_1631_10) &
% 255.50/37.22 | $i(all_1631_11) & $i(all_1631_12) & $i(all_1631_13) & $i(all_1631_14)
% 255.50/37.22 | & $i(all_1631_15) & $i(all_1631_16) & $i(all_1631_17) &
% 255.50/37.22 | $i(all_1631_18) & $i(all_1631_19) & $i(all_1631_20) & $i(all_1631_21)
% 255.50/37.22 | & $i(all_1631_22) & $i(all_1631_23) &
% 255.50/37.22 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1631_3,
% 255.50/37.22 | all_1631_0)
% 255.50/37.22 |
% 255.50/37.22 | ALPHA: (320) implies:
% 255.50/37.22 | (321) $i(all_1631_3)
% 255.50/37.22 | (322) hAPP(all_1631_22, v_t____) = all_1631_21
% 255.50/37.22 | (323) hAPP(all_1631_21, v_k____) = all_1631_20
% 255.50/37.22 | (324) hAPP(all_1631_17, all_1631_15) = all_1631_14
% 255.50/37.22 | (325) hAPP(all_1631_17, all_1631_11) = all_1631_10
% 255.50/37.22 | (326) hAPP(all_1631_17, all_1631_9) = all_1631_8
% 255.50/37.22 | (327) hAPP(all_1631_16, all_1631_13) = all_1631_12
% 255.50/37.22 | (328) hAPP(all_1631_14, v_w____) = all_1631_13
% 255.50/37.22 | (329) hAPP(all_1631_12, v_k____) = all_1631_11
% 255.50/37.22 | (330) hAPP(all_1631_10, all_1631_13) = all_1631_9
% 255.50/37.22 | (331) hAPP(all_1631_8, all_1631_6) = all_1631_5
% 255.50/37.22 | (332) hAPP(all_1631_7, all_1631_13) = all_1631_6
% 255.50/37.22 | (333) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1631_23
% 255.50/37.22 | (334) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1631_7
% 255.50/37.22 | (335) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 255.50/37.22 | all_1631_5) = all_1631_4
% 255.50/37.22 | (336) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1631_15
% 255.50/37.22 | (337) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1631_19) =
% 255.50/37.22 | all_1631_18
% 255.50/37.22 | (338) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1631_22
% 255.50/37.22 | (339) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1631_16
% 255.50/37.22 | (340) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1631_17
% 255.50/37.22 | (341) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1631_5) =
% 255.50/37.22 | all_1631_1
% 255.50/37.22 | (342) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1631_4) =
% 255.50/37.22 | all_1631_3
% 255.50/37.22 | (343) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1631_23,
% 255.50/37.22 | all_1631_20) = all_1631_19
% 255.50/37.22 |
% 255.50/37.22 | DELTA: instantiating (8) with fresh symbols all_1639_0, all_1639_1,
% 255.50/37.22 | all_1639_2, all_1639_3, all_1639_4, all_1639_5, all_1639_6, all_1639_7,
% 255.50/37.22 | all_1639_8, all_1639_9, all_1639_10, all_1639_11, all_1639_12,
% 255.50/37.22 | all_1639_13, all_1639_14, all_1639_15, all_1639_16, all_1639_17,
% 255.50/37.22 | all_1639_18, all_1639_19, all_1639_20, all_1639_21, all_1639_22,
% 255.50/37.22 | all_1639_23, all_1639_24 gives:
% 255.50/37.22 | (344) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1639_8,
% 255.50/37.22 | all_1639_5) = all_1639_4 &
% 255.50/37.22 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1639_23 &
% 255.50/37.22 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1639_22 &
% 255.50/37.22 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1639_7 &
% 255.50/37.22 | c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1639_4) = all_1639_3
% 255.50/37.22 | & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1639_21
% 255.50/37.22 | & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1639_3,
% 255.50/37.22 | all_1639_0) = all_1639_9 &
% 255.50/37.22 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1639_24,
% 255.50/37.22 | all_1639_10) = all_1639_9 &
% 255.50/37.22 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.22 | all_1639_12) = all_1639_11 &
% 255.50/37.22 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1639_14 &
% 255.50/37.22 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1639_24 &
% 255.50/37.22 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1639_8 &
% 255.50/37.22 | hAPP(all_1639_1, all_1639_13) = all_1639_0 & hAPP(all_1639_6,
% 255.50/37.22 | v_k____) = all_1639_5 & hAPP(all_1639_7, v_t____) = all_1639_6 &
% 255.50/37.22 | hAPP(all_1639_14, all_1639_19) = all_1639_13 & hAPP(all_1639_15,
% 255.50/37.22 | all_1639_13) = all_1639_12 & hAPP(all_1639_16, all_1639_11) =
% 255.50/37.22 | all_1639_10 & hAPP(all_1639_16, all_1639_19) = all_1639_2 &
% 255.50/37.22 | hAPP(all_1639_18, v_k____) = all_1639_17 & hAPP(all_1639_20, v_w____)
% 255.50/37.22 | = all_1639_19 & hAPP(all_1639_22, all_1639_19) = all_1639_18 &
% 255.50/37.22 | hAPP(all_1639_23, all_1639_2) = all_1639_1 & hAPP(all_1639_23,
% 255.50/37.22 | all_1639_17) = all_1639_16 & hAPP(all_1639_23, all_1639_19) =
% 255.50/37.22 | all_1639_15 & hAPP(all_1639_23, all_1639_21) = all_1639_20 &
% 255.50/37.22 | $i(all_1639_0) & $i(all_1639_1) & $i(all_1639_2) & $i(all_1639_3) &
% 255.50/37.22 | $i(all_1639_4) & $i(all_1639_5) & $i(all_1639_6) & $i(all_1639_7) &
% 255.50/37.22 | $i(all_1639_8) & $i(all_1639_9) & $i(all_1639_10) & $i(all_1639_11) &
% 255.50/37.22 | $i(all_1639_12) & $i(all_1639_13) & $i(all_1639_14) & $i(all_1639_15)
% 255.50/37.22 | & $i(all_1639_16) & $i(all_1639_17) & $i(all_1639_18) &
% 255.50/37.22 | $i(all_1639_19) & $i(all_1639_20) & $i(all_1639_21) & $i(all_1639_22)
% 255.50/37.22 | & $i(all_1639_23) & $i(all_1639_24)
% 255.50/37.22 |
% 255.50/37.22 | ALPHA: (344) implies:
% 255.50/37.23 | (345) hAPP(all_1639_23, all_1639_21) = all_1639_20
% 255.50/37.23 | (346) hAPP(all_1639_23, all_1639_19) = all_1639_15
% 255.50/37.23 | (347) hAPP(all_1639_23, all_1639_17) = all_1639_16
% 255.50/37.23 | (348) hAPP(all_1639_23, all_1639_2) = all_1639_1
% 255.50/37.23 | (349) hAPP(all_1639_22, all_1639_19) = all_1639_18
% 255.50/37.23 | (350) hAPP(all_1639_20, v_w____) = all_1639_19
% 255.50/37.23 | (351) hAPP(all_1639_18, v_k____) = all_1639_17
% 255.50/37.23 | (352) hAPP(all_1639_16, all_1639_19) = all_1639_2
% 255.50/37.23 | (353) hAPP(all_1639_16, all_1639_11) = all_1639_10
% 255.50/37.23 | (354) hAPP(all_1639_15, all_1639_13) = all_1639_12
% 255.50/37.23 | (355) hAPP(all_1639_14, all_1639_19) = all_1639_13
% 255.50/37.23 | (356) hAPP(all_1639_7, v_t____) = all_1639_6
% 255.50/37.23 | (357) hAPP(all_1639_6, v_k____) = all_1639_5
% 255.50/37.23 | (358) hAPP(all_1639_1, all_1639_13) = all_1639_0
% 255.50/37.23 | (359) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1639_8
% 255.50/37.23 | (360) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1639_24
% 255.50/37.23 | (361) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1639_14
% 255.50/37.23 | (362) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1639_12) = all_1639_11
% 255.50/37.23 | (363) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1639_21
% 255.50/37.23 | (364) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1639_4) = all_1639_3
% 255.50/37.23 | (365) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1639_7
% 255.50/37.23 | (366) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1639_22
% 255.50/37.23 | (367) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1639_23
% 255.50/37.23 | (368) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1639_8,
% 255.50/37.23 | all_1639_5) = all_1639_4
% 255.50/37.23 |
% 255.50/37.23 | DELTA: instantiating (54) with fresh symbols all_1641_0, all_1641_1,
% 255.50/37.23 | all_1641_2, all_1641_3, all_1641_4, all_1641_5, all_1641_6, all_1641_7,
% 255.50/37.23 | all_1641_8, all_1641_9, all_1641_10, all_1641_11, all_1641_12,
% 255.50/37.23 | all_1641_13, all_1641_14, all_1641_15, all_1641_16, all_1641_17,
% 255.50/37.23 | all_1641_18 gives:
% 255.50/37.23 | (369) ~ (all_1641_5 = all_1641_18) & ~ (all_1641_6 = all_1641_17) &
% 255.50/37.23 | c_Polynomial_OpCons(tc_Complex_Ocomplex, all_1641_5, all_1641_4) =
% 255.50/37.23 | all_1641_1 & c_Polynomial_Osmult(tc_Complex_Ocomplex, all_1641_13,
% 255.50/37.23 | v_q____) = all_1641_12 &
% 255.50/37.23 | c_Rings_Oinverse__class_Oinverse(tc_Complex_Ocomplex, all_1641_14) =
% 255.50/37.23 | all_1641_13 &
% 255.50/37.23 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.23 | all_1641_4) = all_1641_3 &
% 255.50/37.23 | c_Fundamental__Theorem__Algebra__Mirabelle_Opsize(tc_Complex_Ocomplex,
% 255.50/37.23 | all_1641_12) = all_1641_11 &
% 255.50/37.23 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1641_8 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1641_7 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, all_1641_2, all_1641_16) =
% 255.50/37.23 | all_1641_11 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, all_1641_3,
% 255.50/37.23 | all_1641_6) = all_1641_2 & c_Groups_Ozero__class_Ozero(tc_Nat_Onat)
% 255.50/37.23 | = all_1641_17 & c_Groups_Ozero__class_Ozero(tc_Complex_Ocomplex) =
% 255.50/37.23 | all_1641_18 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1641_1) =
% 255.50/37.23 | all_1641_0 & c_Polynomial_Opoly(tc_Complex_Ocomplex, all_1641_12) =
% 255.50/37.23 | all_1641_10 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_q____) =
% 255.50/37.23 | all_1641_15 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1641_16 &
% 255.50/37.23 | hAPP(all_1641_10, all_1641_18) = all_1641_9 & hAPP(all_1641_15,
% 255.50/37.23 | all_1641_18) = all_1641_14 & $i(all_1641_0) & $i(all_1641_1) &
% 255.50/37.23 | $i(all_1641_2) & $i(all_1641_3) & $i(all_1641_4) & $i(all_1641_5) &
% 255.50/37.23 | $i(all_1641_6) & $i(all_1641_7) & $i(all_1641_8) & $i(all_1641_9) &
% 255.50/37.23 | $i(all_1641_10) & $i(all_1641_11) & $i(all_1641_12) & $i(all_1641_13)
% 255.50/37.23 | & $i(all_1641_14) & $i(all_1641_15) & $i(all_1641_16) &
% 255.50/37.23 | $i(all_1641_17) & $i(all_1641_18) & ! [v0: $i] : ! [v1: $i] : ( ~
% 255.50/37.23 | (hAPP(all_1641_10, v0) = v1) | ~ $i(v0) | ? [v2: $i] : ? [v3:
% 255.50/37.23 | $i] : ? [v4: $i] : ? [v5: $i] : ? [v6: $i] :
% 255.50/37.23 | (c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1641_9, v6) =
% 255.50/37.23 | v1 & hAPP(v4, v5) = v6 & hAPP(v2, all_1641_6) = v3 &
% 255.50/37.23 | hAPP(all_1641_0, v0) = v5 & hAPP(all_1641_7, v0) = v2 &
% 255.50/37.23 | hAPP(all_1641_8, v3) = v4 & $i(v6) & $i(v5) & $i(v4) & $i(v3) &
% 255.50/37.23 | $i(v2) & $i(v1)))
% 255.50/37.23 |
% 255.50/37.23 | ALPHA: (369) implies:
% 255.50/37.23 | (370) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1641_7
% 255.50/37.23 | (371) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1641_8
% 255.50/37.23 |
% 255.50/37.23 | DELTA: instantiating (7) with fresh symbols all_1644_0, all_1644_1,
% 255.50/37.23 | all_1644_2, all_1644_3, all_1644_4, all_1644_5, all_1644_6, all_1644_7,
% 255.50/37.23 | all_1644_8, all_1644_9, all_1644_10, all_1644_11, all_1644_12,
% 255.50/37.23 | all_1644_13, all_1644_14, all_1644_15, all_1644_16, all_1644_17,
% 255.50/37.23 | all_1644_18, all_1644_19, all_1644_20, all_1644_21, all_1644_22,
% 255.50/37.23 | all_1644_23, all_1644_24, all_1644_25, all_1644_26 gives:
% 255.50/37.23 | (372) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1644_9,
% 255.50/37.23 | all_1644_6) = all_1644_5 &
% 255.50/37.23 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1644_0) =
% 255.50/37.23 | all_1644_10 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.23 | all_1644_11) = all_1644_10 &
% 255.50/37.23 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1644_25 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1644_24 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1644_8 &
% 255.50/37.23 | c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1644_5) = all_1644_4
% 255.50/37.23 | & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1644_23
% 255.50/37.23 | & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1644_4,
% 255.50/37.23 | all_1644_1) = all_1644_0 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1644_26,
% 255.50/37.23 | all_1644_12) = all_1644_11 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1644_14) = all_1644_13 &
% 255.50/37.23 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1644_16 &
% 255.50/37.23 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1644_26 &
% 255.50/37.23 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1644_9 &
% 255.50/37.23 | hAPP(all_1644_2, all_1644_15) = all_1644_1 & hAPP(all_1644_7,
% 255.50/37.23 | v_k____) = all_1644_6 & hAPP(all_1644_8, v_t____) = all_1644_7 &
% 255.50/37.23 | hAPP(all_1644_16, all_1644_21) = all_1644_15 & hAPP(all_1644_17,
% 255.50/37.23 | all_1644_15) = all_1644_14 & hAPP(all_1644_18, all_1644_13) =
% 255.50/37.23 | all_1644_12 & hAPP(all_1644_18, all_1644_21) = all_1644_3 &
% 255.50/37.23 | hAPP(all_1644_20, v_k____) = all_1644_19 & hAPP(all_1644_22, v_w____)
% 255.50/37.23 | = all_1644_21 & hAPP(all_1644_24, all_1644_21) = all_1644_20 &
% 255.50/37.23 | hAPP(all_1644_25, all_1644_3) = all_1644_2 & hAPP(all_1644_25,
% 255.50/37.23 | all_1644_19) = all_1644_18 & hAPP(all_1644_25, all_1644_21) =
% 255.50/37.23 | all_1644_17 & hAPP(all_1644_25, all_1644_23) = all_1644_22 &
% 255.50/37.23 | $i(all_1644_0) & $i(all_1644_1) & $i(all_1644_2) & $i(all_1644_3) &
% 255.50/37.23 | $i(all_1644_4) & $i(all_1644_5) & $i(all_1644_6) & $i(all_1644_7) &
% 255.50/37.23 | $i(all_1644_8) & $i(all_1644_9) & $i(all_1644_10) & $i(all_1644_11) &
% 255.50/37.23 | $i(all_1644_12) & $i(all_1644_13) & $i(all_1644_14) & $i(all_1644_15)
% 255.50/37.23 | & $i(all_1644_16) & $i(all_1644_17) & $i(all_1644_18) &
% 255.50/37.23 | $i(all_1644_19) & $i(all_1644_20) & $i(all_1644_21) & $i(all_1644_22)
% 255.50/37.23 | & $i(all_1644_23) & $i(all_1644_24) & $i(all_1644_25) &
% 255.50/37.23 | $i(all_1644_26)
% 255.50/37.23 |
% 255.50/37.23 | ALPHA: (372) implies:
% 255.50/37.23 | (373) hAPP(all_1644_25, all_1644_23) = all_1644_22
% 255.50/37.23 | (374) hAPP(all_1644_25, all_1644_21) = all_1644_17
% 255.50/37.23 | (375) hAPP(all_1644_25, all_1644_19) = all_1644_18
% 255.50/37.23 | (376) hAPP(all_1644_25, all_1644_3) = all_1644_2
% 255.50/37.23 | (377) hAPP(all_1644_24, all_1644_21) = all_1644_20
% 255.50/37.23 | (378) hAPP(all_1644_22, v_w____) = all_1644_21
% 255.50/37.23 | (379) hAPP(all_1644_20, v_k____) = all_1644_19
% 255.50/37.23 | (380) hAPP(all_1644_18, all_1644_21) = all_1644_3
% 255.50/37.23 | (381) hAPP(all_1644_18, all_1644_13) = all_1644_12
% 255.50/37.23 | (382) hAPP(all_1644_17, all_1644_15) = all_1644_14
% 255.50/37.23 | (383) hAPP(all_1644_16, all_1644_21) = all_1644_15
% 255.50/37.23 | (384) hAPP(all_1644_8, v_t____) = all_1644_7
% 255.50/37.23 | (385) hAPP(all_1644_7, v_k____) = all_1644_6
% 255.50/37.23 | (386) hAPP(all_1644_2, all_1644_15) = all_1644_1
% 255.50/37.23 | (387) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1644_9
% 255.50/37.23 | (388) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1644_26
% 255.50/37.23 | (389) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1644_16
% 255.50/37.23 | (390) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1644_14) = all_1644_13
% 255.50/37.23 | (391) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1644_26,
% 255.50/37.23 | all_1644_12) = all_1644_11
% 255.50/37.23 | (392) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1644_4,
% 255.50/37.23 | all_1644_1) = all_1644_0
% 255.50/37.23 | (393) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1644_23
% 255.50/37.23 | (394) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1644_5) = all_1644_4
% 255.50/37.23 | (395) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1644_8
% 255.50/37.23 | (396) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1644_24
% 255.50/37.23 | (397) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1644_25
% 255.50/37.23 | (398) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1644_11) =
% 255.50/37.23 | all_1644_10
% 255.50/37.23 | (399) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1644_0) =
% 255.50/37.23 | all_1644_10
% 255.50/37.23 | (400) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1644_9,
% 255.50/37.23 | all_1644_6) = all_1644_5
% 255.50/37.23 |
% 255.50/37.23 | DELTA: instantiating (2) with fresh symbols all_1646_0, all_1646_1,
% 255.50/37.23 | all_1646_2, all_1646_3, all_1646_4, all_1646_5, all_1646_6, all_1646_7,
% 255.50/37.23 | all_1646_8, all_1646_9, all_1646_10, all_1646_11, all_1646_12,
% 255.50/37.23 | all_1646_13, all_1646_14, all_1646_15, all_1646_16, all_1646_17,
% 255.50/37.23 | all_1646_18, all_1646_19, all_1646_20, all_1646_21, all_1646_22,
% 255.50/37.23 | all_1646_23, all_1646_24, all_1646_25, all_1646_26, all_1646_27 gives:
% 255.50/37.23 | (401) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1646_26 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1646_25 &
% 255.50/37.23 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1646_24 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 255.50/37.23 | all_1646_0) = all_1646_12 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_27,
% 255.50/37.23 | all_1646_4) = all_1646_3 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_27,
% 255.50/37.23 | all_1646_13) = all_1646_12 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1646_15) = all_1646_14 &
% 255.50/37.23 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1646_17 &
% 255.50/37.23 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1646_27 &
% 255.50/37.23 | hAPP(all_1646_1, all_1646_16) = all_1646_0 & hAPP(all_1646_6,
% 255.50/37.23 | v_a____) = all_1646_5 & hAPP(all_1646_8, v_k____) = all_1646_7 &
% 255.50/37.23 | hAPP(all_1646_9, all_1646_5) = all_1646_4 & hAPP(all_1646_11,
% 255.50/37.23 | v_k____) = all_1646_10 & hAPP(all_1646_17, all_1646_22) =
% 255.50/37.23 | all_1646_16 & hAPP(all_1646_18, all_1646_16) = all_1646_15 &
% 255.50/37.23 | hAPP(all_1646_19, all_1646_14) = all_1646_13 & hAPP(all_1646_19,
% 255.50/37.23 | all_1646_22) = all_1646_2 & hAPP(all_1646_21, v_k____) =
% 255.50/37.23 | all_1646_20 & hAPP(all_1646_23, v_w____) = all_1646_22 &
% 255.50/37.23 | hAPP(all_1646_25, all_1646_22) = all_1646_21 & hAPP(all_1646_25,
% 255.50/37.23 | all_1646_24) = all_1646_11 & hAPP(all_1646_25, v_w____) =
% 255.50/37.23 | all_1646_8 & hAPP(all_1646_26, all_1646_2) = all_1646_1 &
% 255.50/37.23 | hAPP(all_1646_26, all_1646_7) = all_1646_6 & hAPP(all_1646_26,
% 255.50/37.23 | all_1646_10) = all_1646_9 & hAPP(all_1646_26, all_1646_20) =
% 255.50/37.23 | all_1646_19 & hAPP(all_1646_26, all_1646_22) = all_1646_18 &
% 255.50/37.23 | hAPP(all_1646_26, all_1646_24) = all_1646_23 & $i(all_1646_0) &
% 255.50/37.23 | $i(all_1646_1) & $i(all_1646_2) & $i(all_1646_3) & $i(all_1646_4) &
% 255.50/37.23 | $i(all_1646_5) & $i(all_1646_6) & $i(all_1646_7) & $i(all_1646_8) &
% 255.50/37.23 | $i(all_1646_9) & $i(all_1646_10) & $i(all_1646_11) & $i(all_1646_12)
% 255.50/37.23 | & $i(all_1646_13) & $i(all_1646_14) & $i(all_1646_15) &
% 255.50/37.23 | $i(all_1646_16) & $i(all_1646_17) & $i(all_1646_18) & $i(all_1646_19)
% 255.50/37.23 | & $i(all_1646_20) & $i(all_1646_21) & $i(all_1646_22) &
% 255.50/37.23 | $i(all_1646_23) & $i(all_1646_24) & $i(all_1646_25) & $i(all_1646_26)
% 255.50/37.23 | & $i(all_1646_27)
% 255.50/37.23 |
% 255.50/37.23 | ALPHA: (401) implies:
% 255.50/37.23 | (402) hAPP(all_1646_26, all_1646_24) = all_1646_23
% 255.50/37.23 | (403) hAPP(all_1646_26, all_1646_22) = all_1646_18
% 255.50/37.23 | (404) hAPP(all_1646_26, all_1646_20) = all_1646_19
% 255.50/37.23 | (405) hAPP(all_1646_26, all_1646_10) = all_1646_9
% 255.50/37.23 | (406) hAPP(all_1646_26, all_1646_7) = all_1646_6
% 255.50/37.23 | (407) hAPP(all_1646_26, all_1646_2) = all_1646_1
% 255.50/37.23 | (408) hAPP(all_1646_25, v_w____) = all_1646_8
% 255.50/37.23 | (409) hAPP(all_1646_25, all_1646_24) = all_1646_11
% 255.50/37.23 | (410) hAPP(all_1646_25, all_1646_22) = all_1646_21
% 255.50/37.23 | (411) hAPP(all_1646_23, v_w____) = all_1646_22
% 255.50/37.23 | (412) hAPP(all_1646_21, v_k____) = all_1646_20
% 255.50/37.23 | (413) hAPP(all_1646_19, all_1646_22) = all_1646_2
% 255.50/37.23 | (414) hAPP(all_1646_19, all_1646_14) = all_1646_13
% 255.50/37.23 | (415) hAPP(all_1646_18, all_1646_16) = all_1646_15
% 255.50/37.23 | (416) hAPP(all_1646_17, all_1646_22) = all_1646_16
% 255.50/37.23 | (417) hAPP(all_1646_11, v_k____) = all_1646_10
% 255.50/37.23 | (418) hAPP(all_1646_9, all_1646_5) = all_1646_4
% 255.50/37.23 | (419) hAPP(all_1646_8, v_k____) = all_1646_7
% 255.50/37.23 | (420) hAPP(all_1646_6, v_a____) = all_1646_5
% 255.50/37.23 | (421) hAPP(all_1646_1, all_1646_16) = all_1646_0
% 255.50/37.23 | (422) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1646_27
% 255.50/37.23 | (423) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1646_17
% 255.50/37.23 | (424) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1646_15) = all_1646_14
% 255.50/37.23 | (425) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_27,
% 255.50/37.23 | all_1646_13) = all_1646_12
% 255.50/37.23 | (426) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_27,
% 255.50/37.23 | all_1646_4) = all_1646_3
% 255.50/37.23 | (427) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 255.50/37.23 | all_1646_0) = all_1646_12
% 255.50/37.23 | (428) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1646_24
% 255.50/37.23 | (429) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1646_25
% 255.50/37.23 | (430) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1646_26
% 255.50/37.23 |
% 255.50/37.23 | DELTA: instantiating (19) with fresh symbols all_1648_0, all_1648_1,
% 255.50/37.23 | all_1648_2, all_1648_3, all_1648_4, all_1648_5, all_1648_6, all_1648_7,
% 255.50/37.23 | all_1648_8, all_1648_9, all_1648_10, all_1648_11, all_1648_12,
% 255.50/37.23 | all_1648_13, all_1648_14, all_1648_15, all_1648_16, all_1648_17,
% 255.50/37.23 | all_1648_18, all_1648_19, all_1648_20, all_1648_21, all_1648_22,
% 255.50/37.23 | all_1648_23, all_1648_24, all_1648_25, all_1648_26, all_1648_27 gives:
% 255.50/37.23 | (431) c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, all_1648_6) = all_1648_5
% 255.50/37.23 | & c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1648_10,
% 255.50/37.23 | all_1648_7) = all_1648_6 &
% 255.50/37.23 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1648_2) =
% 255.50/37.23 | all_1648_1 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.23 | all_1648_12) = all_1648_11 &
% 255.50/37.23 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1648_26 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1648_25 &
% 255.50/37.23 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1648_9 &
% 255.50/37.23 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1648_24 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1648_27,
% 255.50/37.23 | all_1648_13) = all_1648_12 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.23 | all_1648_15) = all_1648_14 &
% 255.50/37.23 | c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1648_5, all_1648_1)
% 255.50/37.23 | = all_1648_0 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.23 | all_1648_17 & c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) =
% 255.50/37.23 | all_1648_27 & c_Groups_Oone__class_Oone(tc_RealDef_Oreal) =
% 255.50/37.23 | all_1648_10 & hAPP(all_1648_3, all_1648_16) = all_1648_2 &
% 255.50/37.23 | hAPP(all_1648_8, v_k____) = all_1648_7 & hAPP(all_1648_9, v_t____) =
% 255.50/37.23 | all_1648_8 & hAPP(all_1648_17, all_1648_22) = all_1648_16 &
% 255.50/37.23 | hAPP(all_1648_18, all_1648_16) = all_1648_15 & hAPP(all_1648_19,
% 255.50/37.23 | all_1648_14) = all_1648_13 & hAPP(all_1648_19, all_1648_22) =
% 255.50/37.23 | all_1648_4 & hAPP(all_1648_21, v_k____) = all_1648_20 &
% 255.50/37.23 | hAPP(all_1648_23, v_w____) = all_1648_22 & hAPP(all_1648_25,
% 255.50/37.23 | all_1648_22) = all_1648_21 & hAPP(all_1648_26, all_1648_4) =
% 255.50/37.23 | all_1648_3 & hAPP(all_1648_26, all_1648_20) = all_1648_19 &
% 255.50/37.23 | hAPP(all_1648_26, all_1648_22) = all_1648_18 & hAPP(all_1648_26,
% 255.50/37.23 | all_1648_24) = all_1648_23 & $i(all_1648_0) & $i(all_1648_1) &
% 255.50/37.23 | $i(all_1648_2) & $i(all_1648_3) & $i(all_1648_4) & $i(all_1648_5) &
% 255.50/37.23 | $i(all_1648_6) & $i(all_1648_7) & $i(all_1648_8) & $i(all_1648_9) &
% 255.50/37.23 | $i(all_1648_10) & $i(all_1648_11) & $i(all_1648_12) & $i(all_1648_13)
% 255.50/37.23 | & $i(all_1648_14) & $i(all_1648_15) & $i(all_1648_16) &
% 255.50/37.23 | $i(all_1648_17) & $i(all_1648_18) & $i(all_1648_19) & $i(all_1648_20)
% 255.50/37.23 | & $i(all_1648_21) & $i(all_1648_22) & $i(all_1648_23) &
% 255.50/37.23 | $i(all_1648_24) & $i(all_1648_25) & $i(all_1648_26) & $i(all_1648_27)
% 255.50/37.23 | & c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1648_11,
% 255.50/37.23 | all_1648_0)
% 255.50/37.23 |
% 255.50/37.23 | ALPHA: (431) implies:
% 255.50/37.23 | (432) c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1648_11,
% 255.50/37.23 | all_1648_0)
% 255.50/37.23 | (433) $i(all_1648_0)
% 255.50/37.23 | (434) hAPP(all_1648_26, all_1648_24) = all_1648_23
% 255.50/37.23 | (435) hAPP(all_1648_26, all_1648_22) = all_1648_18
% 255.50/37.23 | (436) hAPP(all_1648_26, all_1648_20) = all_1648_19
% 255.50/37.23 | (437) hAPP(all_1648_26, all_1648_4) = all_1648_3
% 255.50/37.23 | (438) hAPP(all_1648_25, all_1648_22) = all_1648_21
% 255.50/37.23 | (439) hAPP(all_1648_23, v_w____) = all_1648_22
% 255.50/37.23 | (440) hAPP(all_1648_21, v_k____) = all_1648_20
% 255.50/37.23 | (441) hAPP(all_1648_19, all_1648_22) = all_1648_4
% 255.50/37.24 | (442) hAPP(all_1648_19, all_1648_14) = all_1648_13
% 255.50/37.24 | (443) hAPP(all_1648_18, all_1648_16) = all_1648_15
% 255.50/37.24 | (444) hAPP(all_1648_17, all_1648_22) = all_1648_16
% 255.50/37.24 | (445) hAPP(all_1648_9, v_t____) = all_1648_8
% 255.50/37.24 | (446) hAPP(all_1648_8, v_k____) = all_1648_7
% 255.50/37.24 | (447) hAPP(all_1648_3, all_1648_16) = all_1648_2
% 255.50/37.24 | (448) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1648_10
% 255.50/37.24 | (449) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1648_27
% 255.50/37.24 | (450) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1648_17
% 255.50/37.24 | (451) c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1648_5, all_1648_1)
% 255.50/37.24 | = all_1648_0
% 255.50/37.24 | (452) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 255.50/37.24 | all_1648_15) = all_1648_14
% 255.50/37.24 | (453) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1648_27,
% 255.50/37.24 | all_1648_13) = all_1648_12
% 255.50/37.24 | (454) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1648_24
% 255.50/37.24 | (455) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1648_9
% 255.50/37.24 | (456) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1648_25
% 255.50/37.24 | (457) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1648_26
% 255.50/37.24 | (458) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1648_12) =
% 255.50/37.24 | all_1648_11
% 255.50/37.24 | (459) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1648_2) =
% 255.50/37.24 | all_1648_1
% 255.50/37.24 | (460) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1648_10,
% 255.50/37.24 | all_1648_7) = all_1648_6
% 255.50/37.24 | (461) c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, all_1648_6) = all_1648_5
% 255.50/37.24 |
% 255.50/37.24 | DELTA: instantiating (24) with fresh symbols all_1650_0, all_1650_1,
% 255.50/37.24 | all_1650_2, all_1650_3, all_1650_4, all_1650_5, all_1650_6, all_1650_7,
% 255.50/37.24 | all_1650_8, all_1650_9, all_1650_10, all_1650_11, all_1650_12,
% 255.50/37.24 | all_1650_13, all_1650_14, all_1650_15, all_1650_16, all_1650_17,
% 255.50/37.24 | all_1650_18, all_1650_19, all_1650_20, all_1650_21, all_1650_22,
% 255.50/37.24 | all_1650_23, all_1650_24, all_1650_25, all_1650_26, all_1650_27,
% 255.50/37.24 | all_1650_28 gives:
% 255.50/37.24 | (462) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1650_16) =
% 255.50/37.24 | all_1650_15 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.24 | v_w____) = all_1650_8 &
% 255.50/37.24 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1650_28 &
% 255.50/37.24 | c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) = all_1650_14 &
% 255.50/37.24 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1650_27 &
% 255.50/37.24 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1650_13 &
% 255.50/37.24 | c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1650_26 &
% 255.50/37.24 | c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____, all_1650_6) =
% 255.50/37.24 | all_1650_5 & c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) =
% 255.50/37.24 | all_1650_18 & c_Groups_Oone__class_Oone(tc_Nat_Onat) = all_1650_6 &
% 255.50/37.24 | hAPP(all_1650_3, v_m____) = all_1650_2 & hAPP(all_1650_7, all_1650_5)
% 255.50/37.24 | = all_1650_4 & hAPP(all_1650_9, all_1650_2) = all_1650_1 &
% 255.50/37.24 | hAPP(all_1650_10, all_1650_1) = all_1650_0 & hAPP(all_1650_12,
% 255.50/37.24 | v_k____) = all_1650_11 & hAPP(all_1650_13, all_1650_8) = all_1650_7
% 255.50/37.24 | & hAPP(all_1650_13, v_t____) = all_1650_12 & hAPP(all_1650_14,
% 255.50/37.24 | all_1650_4) = all_1650_3 & hAPP(all_1650_14, all_1650_11) =
% 255.50/37.24 | all_1650_10 & hAPP(all_1650_14, v_t____) = all_1650_9 &
% 255.50/37.24 | hAPP(all_1650_18, all_1650_24) = all_1650_17 & hAPP(all_1650_19,
% 255.50/37.24 | all_1650_17) = all_1650_16 & hAPP(all_1650_21, all_1650_24) =
% 255.50/37.24 | all_1650_20 & hAPP(all_1650_23, v_k____) = all_1650_22 &
% 255.50/37.24 | hAPP(all_1650_25, v_w____) = all_1650_24 & hAPP(all_1650_27,
% 255.50/37.24 | all_1650_24) = all_1650_23 & hAPP(all_1650_28, all_1650_20) =
% 255.50/37.24 | all_1650_19 & hAPP(all_1650_28, all_1650_22) = all_1650_21 &
% 255.50/37.24 | hAPP(all_1650_28, all_1650_26) = all_1650_25 & $i(all_1650_0) &
% 255.50/37.24 | $i(all_1650_1) & $i(all_1650_2) & $i(all_1650_3) & $i(all_1650_4) &
% 255.50/37.24 | $i(all_1650_5) & $i(all_1650_6) & $i(all_1650_7) & $i(all_1650_8) &
% 255.50/37.24 | $i(all_1650_9) & $i(all_1650_10) & $i(all_1650_11) & $i(all_1650_12)
% 255.50/37.24 | & $i(all_1650_13) & $i(all_1650_14) & $i(all_1650_15) &
% 255.50/37.24 | $i(all_1650_16) & $i(all_1650_17) & $i(all_1650_18) & $i(all_1650_19)
% 255.50/37.24 | & $i(all_1650_20) & $i(all_1650_21) & $i(all_1650_22) &
% 255.50/37.24 | $i(all_1650_23) & $i(all_1650_24) & $i(all_1650_25) & $i(all_1650_26)
% 255.50/37.24 | & $i(all_1650_27) & $i(all_1650_28) &
% 255.50/37.24 | c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1650_15,
% 255.50/37.24 | all_1650_0)
% 255.50/37.24 |
% 255.50/37.24 | ALPHA: (462) implies:
% 255.50/37.24 | (463) hAPP(all_1650_28, all_1650_26) = all_1650_25
% 255.50/37.24 | (464) hAPP(all_1650_28, all_1650_22) = all_1650_21
% 255.50/37.24 | (465) hAPP(all_1650_28, all_1650_20) = all_1650_19
% 255.50/37.24 | (466) hAPP(all_1650_27, all_1650_24) = all_1650_23
% 255.50/37.24 | (467) hAPP(all_1650_25, v_w____) = all_1650_24
% 255.50/37.24 | (468) hAPP(all_1650_23, v_k____) = all_1650_22
% 255.50/37.24 | (469) hAPP(all_1650_21, all_1650_24) = all_1650_20
% 255.50/37.24 | (470) hAPP(all_1650_19, all_1650_17) = all_1650_16
% 255.50/37.24 | (471) hAPP(all_1650_18, all_1650_24) = all_1650_17
% 255.50/37.24 | (472) hAPP(all_1650_13, v_t____) = all_1650_12
% 255.50/37.24 | (473) hAPP(all_1650_12, v_k____) = all_1650_11
% 255.50/37.24 | (474) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1650_18
% 255.50/37.24 | (475) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1650_26
% 255.50/37.24 | (476) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1650_13
% 255.50/37.24 | (477) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1650_27
% 255.50/37.24 | (478) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1650_28
% 255.50/37.24 | (479) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1650_16) =
% 255.50/37.24 | all_1650_15
% 255.50/37.24 |
% 255.50/37.24 | DELTA: instantiating (16) with fresh symbols all_1652_0, all_1652_1,
% 255.50/37.24 | all_1652_2, all_1652_3, all_1652_4, all_1652_5, all_1652_6, all_1652_7,
% 255.50/37.24 | all_1652_8, all_1652_9, all_1652_10, all_1652_11, all_1652_12,
% 255.50/37.24 | all_1652_13, all_1652_14, all_1652_15, all_1652_16, all_1652_17,
% 255.50/37.24 | all_1652_18, all_1652_19, all_1652_20, all_1652_21, all_1652_22,
% 255.50/37.24 | all_1652_23, all_1652_24, all_1652_25, all_1652_26, all_1652_27,
% 255.50/37.24 | all_1652_28 gives:
% 255.50/37.24 | (480) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1652_16) =
% 255.50/37.24 | all_1652_15 & c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex,
% 255.50/37.24 | all_1652_17) = all_1652_2 &
% 255.50/37.24 | c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, v_w____) =
% 255.50/37.24 | all_1652_8 & c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) =
% 255.50/37.24 | all_1652_28 & c_Groups_Otimes__class_Otimes(tc_RealDef_Oreal) =
% 255.50/37.24 | all_1652_14 & c_Power_Opower__class_Opower(tc_Complex_Ocomplex) =
% 255.50/37.24 | all_1652_27 & c_Power_Opower__class_Opower(tc_RealDef_Oreal) =
% 255.50/37.24 | all_1652_13 & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) =
% 255.50/37.24 | all_1652_26 & c_Groups_Oplus__class_Oplus(tc_Nat_Onat, v_k____,
% 255.50/37.24 | all_1652_6) = all_1652_5 & c_Polynomial_Opoly(tc_Complex_Ocomplex,
% 255.50/37.24 | v_s____) = all_1652_18 & c_Groups_Oone__class_Oone(tc_Nat_Onat) =
% 255.50/37.24 | all_1652_6 & hAPP(all_1652_3, all_1652_2) = all_1652_1 &
% 255.50/37.24 | hAPP(all_1652_7, all_1652_5) = all_1652_4 & hAPP(all_1652_9,
% 255.50/37.24 | all_1652_1) = all_1652_0 & hAPP(all_1652_10, all_1652_0) =
% 255.50/37.24 | all_1652_15 & hAPP(all_1652_12, v_k____) = all_1652_11 &
% 255.50/37.24 | hAPP(all_1652_13, all_1652_8) = all_1652_7 & hAPP(all_1652_13,
% 255.50/37.24 | v_t____) = all_1652_12 & hAPP(all_1652_14, all_1652_4) = all_1652_3
% 255.50/37.24 | & hAPP(all_1652_14, all_1652_11) = all_1652_10 & hAPP(all_1652_14,
% 255.50/37.24 | v_t____) = all_1652_9 & hAPP(all_1652_18, all_1652_24) =
% 255.50/37.24 | all_1652_17 & hAPP(all_1652_19, all_1652_17) = all_1652_16 &
% 255.50/37.24 | hAPP(all_1652_21, all_1652_24) = all_1652_20 & hAPP(all_1652_23,
% 255.50/37.24 | v_k____) = all_1652_22 & hAPP(all_1652_25, v_w____) = all_1652_24 &
% 255.50/37.24 | hAPP(all_1652_27, all_1652_24) = all_1652_23 & hAPP(all_1652_28,
% 255.50/37.24 | all_1652_20) = all_1652_19 & hAPP(all_1652_28, all_1652_22) =
% 255.50/37.24 | all_1652_21 & hAPP(all_1652_28, all_1652_26) = all_1652_25 &
% 255.50/37.24 | $i(all_1652_0) & $i(all_1652_1) & $i(all_1652_2) & $i(all_1652_3) &
% 255.50/37.24 | $i(all_1652_4) & $i(all_1652_5) & $i(all_1652_6) & $i(all_1652_7) &
% 255.50/37.24 | $i(all_1652_8) & $i(all_1652_9) & $i(all_1652_10) & $i(all_1652_11) &
% 255.50/37.24 | $i(all_1652_12) & $i(all_1652_13) & $i(all_1652_14) & $i(all_1652_15)
% 255.50/37.24 | & $i(all_1652_16) & $i(all_1652_17) & $i(all_1652_18) &
% 255.50/37.24 | $i(all_1652_19) & $i(all_1652_20) & $i(all_1652_21) & $i(all_1652_22)
% 255.50/37.24 | & $i(all_1652_23) & $i(all_1652_24) & $i(all_1652_25) &
% 255.50/37.24 | $i(all_1652_26) & $i(all_1652_27) & $i(all_1652_28)
% 255.50/37.24 |
% 255.50/37.24 | ALPHA: (480) implies:
% 255.50/37.24 | (481) hAPP(all_1652_28, all_1652_26) = all_1652_25
% 255.50/37.24 | (482) hAPP(all_1652_28, all_1652_22) = all_1652_21
% 255.50/37.24 | (483) hAPP(all_1652_28, all_1652_20) = all_1652_19
% 255.50/37.24 | (484) hAPP(all_1652_27, all_1652_24) = all_1652_23
% 255.50/37.24 | (485) hAPP(all_1652_25, v_w____) = all_1652_24
% 255.50/37.24 | (486) hAPP(all_1652_23, v_k____) = all_1652_22
% 255.50/37.24 | (487) hAPP(all_1652_21, all_1652_24) = all_1652_20
% 255.50/37.24 | (488) hAPP(all_1652_19, all_1652_17) = all_1652_16
% 255.50/37.24 | (489) hAPP(all_1652_18, all_1652_24) = all_1652_17
% 255.50/37.24 | (490) hAPP(all_1652_13, v_t____) = all_1652_12
% 255.50/37.24 | (491) hAPP(all_1652_12, v_k____) = all_1652_11
% 255.50/37.24 | (492) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1652_18
% 255.50/37.24 | (493) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1652_26
% 255.50/37.24 | (494) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1652_13
% 255.50/37.24 | (495) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1652_27
% 255.50/37.24 | (496) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1652_28
% 255.50/37.24 | (497) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1652_16) =
% 255.50/37.24 | all_1652_15
% 255.50/37.24 |
% 255.50/37.24 | DELTA: instantiating (9) with fresh symbols all_1654_0, all_1654_1,
% 255.50/37.24 | all_1654_2, all_1654_3, all_1654_4, all_1654_5, all_1654_6, all_1654_7,
% 255.50/37.24 | all_1654_8, all_1654_9, all_1654_10, all_1654_11, all_1654_12,
% 255.50/37.24 | all_1654_13, all_1654_14, all_1654_15, all_1654_16, all_1654_17,
% 255.50/37.24 | all_1654_18, all_1654_19, all_1654_20, all_1654_21, all_1654_22,
% 255.50/37.24 | all_1654_23, all_1654_24, all_1654_25, all_1654_26, all_1654_27,
% 255.50/37.24 | all_1654_28, all_1654_29 gives:
% 255.50/37.24 | (498) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1654_5,
% 255.50/37.24 | all_1654_2) = all_1654_1 &
% 255.50/37.24 | c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1654_28 &
% 255.50/37.24 | c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1654_27 &
% 255.50/37.24 | c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1654_4 &
% 255.50/37.24 | c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1654_1) = all_1654_0
% 255.50/37.24 | & c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1654_26
% 255.50/37.24 | & c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_0,
% 255.50/37.24 | all_1654_7) = all_1654_6 &
% 255.50/37.24 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_17,
% 255.50/37.24 | all_1654_7) = all_1654_6 &
% 255.50/37.24 | c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_29,
% 255.50/37.24 | all_1654_18) = all_1654_17 &
% 255.50/37.24 | c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1654_9 &
% 255.50/37.24 | c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1654_29 &
% 255.50/37.24 | c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1654_5 &
% 255.50/37.24 | hAPP(all_1654_3, v_k____) = all_1654_2 & hAPP(all_1654_4, v_t____) =
% 255.50/37.24 | all_1654_3 & hAPP(all_1654_9, all_1654_15) = all_1654_8 &
% 255.50/37.24 | hAPP(all_1654_10, all_1654_8) = all_1654_7 & hAPP(all_1654_12,
% 255.50/37.24 | all_1654_15) = all_1654_11 & hAPP(all_1654_14, v_k____) =
% 255.50/37.24 | all_1654_13 & hAPP(all_1654_16, v_w____) = all_1654_15 &
% 255.50/37.24 | hAPP(all_1654_20, v_a____) = all_1654_19 & hAPP(all_1654_22, v_k____)
% 255.50/37.24 | = all_1654_21 & hAPP(all_1654_23, all_1654_19) = all_1654_18 &
% 255.50/37.24 | hAPP(all_1654_25, v_k____) = all_1654_24 & hAPP(all_1654_27,
% 255.50/37.24 | all_1654_15) = all_1654_14 & hAPP(all_1654_27, all_1654_26) =
% 255.50/37.24 | all_1654_25 & hAPP(all_1654_27, v_w____) = all_1654_22 &
% 255.50/37.24 | hAPP(all_1654_28, all_1654_11) = all_1654_10 & hAPP(all_1654_28,
% 255.50/37.24 | all_1654_13) = all_1654_12 & hAPP(all_1654_28, all_1654_21) =
% 255.50/37.24 | all_1654_20 & hAPP(all_1654_28, all_1654_24) = all_1654_23 &
% 255.50/37.24 | hAPP(all_1654_28, all_1654_26) = all_1654_16 & $i(all_1654_0) &
% 255.50/37.24 | $i(all_1654_1) & $i(all_1654_2) & $i(all_1654_3) & $i(all_1654_4) &
% 255.50/37.24 | $i(all_1654_5) & $i(all_1654_6) & $i(all_1654_7) & $i(all_1654_8) &
% 255.50/37.24 | $i(all_1654_9) & $i(all_1654_10) & $i(all_1654_11) & $i(all_1654_12)
% 255.50/37.24 | & $i(all_1654_13) & $i(all_1654_14) & $i(all_1654_15) &
% 255.50/37.24 | $i(all_1654_16) & $i(all_1654_17) & $i(all_1654_18) & $i(all_1654_19)
% 255.50/37.24 | & $i(all_1654_20) & $i(all_1654_21) & $i(all_1654_22) &
% 255.50/37.24 | $i(all_1654_23) & $i(all_1654_24) & $i(all_1654_25) & $i(all_1654_26)
% 255.50/37.24 | & $i(all_1654_27) & $i(all_1654_28) & $i(all_1654_29)
% 255.50/37.24 |
% 255.50/37.24 | ALPHA: (498) implies:
% 255.50/37.24 | (499) hAPP(all_1654_28, all_1654_26) = all_1654_16
% 255.50/37.24 | (500) hAPP(all_1654_28, all_1654_24) = all_1654_23
% 255.50/37.24 | (501) hAPP(all_1654_28, all_1654_21) = all_1654_20
% 255.50/37.24 | (502) hAPP(all_1654_28, all_1654_13) = all_1654_12
% 255.50/37.24 | (503) hAPP(all_1654_28, all_1654_11) = all_1654_10
% 255.50/37.24 | (504) hAPP(all_1654_27, v_w____) = all_1654_22
% 255.50/37.24 | (505) hAPP(all_1654_27, all_1654_26) = all_1654_25
% 255.50/37.24 | (506) hAPP(all_1654_27, all_1654_15) = all_1654_14
% 255.50/37.24 | (507) hAPP(all_1654_25, v_k____) = all_1654_24
% 255.50/37.24 | (508) hAPP(all_1654_23, all_1654_19) = all_1654_18
% 255.50/37.24 | (509) hAPP(all_1654_22, v_k____) = all_1654_21
% 255.50/37.24 | (510) hAPP(all_1654_20, v_a____) = all_1654_19
% 255.50/37.24 | (511) hAPP(all_1654_16, v_w____) = all_1654_15
% 255.50/37.24 | (512) hAPP(all_1654_14, v_k____) = all_1654_13
% 255.50/37.24 | (513) hAPP(all_1654_12, all_1654_15) = all_1654_11
% 255.50/37.24 | (514) hAPP(all_1654_10, all_1654_8) = all_1654_7
% 255.50/37.24 | (515) hAPP(all_1654_9, all_1654_15) = all_1654_8
% 255.50/37.24 | (516) hAPP(all_1654_4, v_t____) = all_1654_3
% 255.50/37.24 | (517) hAPP(all_1654_3, v_k____) = all_1654_2
% 255.50/37.24 | (518) c_Groups_Oone__class_Oone(tc_RealDef_Oreal) = all_1654_5
% 255.50/37.24 | (519) c_Groups_Oone__class_Oone(tc_Complex_Ocomplex) = all_1654_29
% 255.50/37.24 | (520) c_Polynomial_Opoly(tc_Complex_Ocomplex, v_s____) = all_1654_9
% 255.50/37.24 | (521) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_29,
% 255.50/37.24 | all_1654_18) = all_1654_17
% 255.50/37.24 | (522) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_17,
% 255.50/37.24 | all_1654_7) = all_1654_6
% 255.50/37.24 | (523) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1654_0,
% 255.50/37.24 | all_1654_7) = all_1654_6
% 255.50/37.24 | (524) c_RealVector_Oof__real(tc_Complex_Ocomplex, v_t____) = all_1654_26
% 255.50/37.24 | (525) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1654_1) = all_1654_0
% 255.50/37.24 | (526) c_Power_Opower__class_Opower(tc_RealDef_Oreal) = all_1654_4
% 255.50/37.24 | (527) c_Power_Opower__class_Opower(tc_Complex_Ocomplex) = all_1654_27
% 255.50/37.24 | (528) c_Groups_Otimes__class_Otimes(tc_Complex_Ocomplex) = all_1654_28
% 255.50/37.24 | (529) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_1654_5,
% 255.50/37.24 | all_1654_2) = all_1654_1
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_836_1, all_842_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (98), (100) gives:
% 255.50/37.24 | (530) all_842_0 = all_836_1
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_885_0, all_890_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (104), (106) gives:
% 255.50/37.24 | (531) all_890_0 = all_885_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_890_0, all_979_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (106), (114) gives:
% 255.50/37.24 | (532) all_979_0 = all_890_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_979_0, all_982_3, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (114), (116) gives:
% 255.50/37.24 | (533) all_982_3 = all_979_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_982_3, all_984_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (116), (120) gives:
% 255.50/37.24 | (534) all_984_0 = all_982_3
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_984_0, all_990_1, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (120), (122) gives:
% 255.50/37.24 | (535) all_990_1 = all_984_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_1048_0, all_1118_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (135), (139) gives:
% 255.50/37.24 | (536) all_1118_0 = all_1048_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_836_1, all_1144_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (98), (141) gives:
% 255.50/37.24 | (537) all_1144_0 = all_836_1
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_722_0, all_1144_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (89), (141) gives:
% 255.50/37.24 | (538) all_1144_0 = all_722_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_1085_0, all_1156_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (137), (143) gives:
% 255.50/37.24 | (539) all_1156_0 = all_1085_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_1048_0, all_1156_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (135), (143) gives:
% 255.50/37.24 | (540) all_1156_0 = all_1048_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_1144_0, all_1173_0, tc_RealDef_Oreal,
% 255.50/37.24 | simplifying with (141), (149) gives:
% 255.50/37.24 | (541) all_1173_0 = all_1144_0
% 255.50/37.24 |
% 255.50/37.24 | GROUND_INST: instantiating (77) with all_885_0, all_1252_1, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (104), (160) gives:
% 255.50/37.25 | (542) all_1252_1 = all_885_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_842_0, all_1252_1, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (100), (160) gives:
% 255.50/37.25 | (543) all_1252_1 = all_842_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1252_1, all_1302_2, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (160), (177) gives:
% 255.50/37.25 | (544) all_1302_2 = all_1252_1
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1173_0, all_1334_0, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (149), (187) gives:
% 255.50/37.25 | (545) all_1334_0 = all_1173_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1334_0, all_1439_0, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (187), (209) gives:
% 255.50/37.25 | (546) all_1439_0 = all_1334_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1302_2, all_1445_0, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (177), (211) gives:
% 255.50/37.25 | (547) all_1445_0 = all_1302_2
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1445_0, all_1532_1, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (211), (231) gives:
% 255.50/37.25 | (548) all_1532_1 = all_1445_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1532_1, all_1559_0, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (231), (234) gives:
% 255.50/37.25 | (549) all_1559_0 = all_1532_1
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1439_0, all_1570_0, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (209), (237) gives:
% 255.50/37.25 | (550) all_1570_0 = all_1439_0
% 255.50/37.25 |
% 255.50/37.25 | GROUND_INST: instantiating (77) with all_1156_0, all_1573_1, tc_RealDef_Oreal,
% 255.50/37.25 | simplifying with (143), (239) gives:
% 256.06/37.25 | (551) all_1573_1 = all_1156_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1118_0, all_1581_11,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (139), (242) gives:
% 256.06/37.25 | (552) all_1581_11 = all_1118_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1581_11, all_1589_0,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (242), (245) gives:
% 256.06/37.25 | (553) all_1589_0 = all_1581_11
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1559_0, all_1620_1, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (234), (255) gives:
% 256.06/37.25 | (554) all_1620_1 = all_1559_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1252_1, all_1624_1, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (160), (276) gives:
% 256.06/37.25 | (555) all_1624_1 = all_1252_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1302_2, all_1627_0, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (177), (288) gives:
% 256.06/37.25 | (556) all_1627_0 = all_1302_2
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1294_1, all_1627_0, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (173), (288) gives:
% 256.06/37.25 | (557) all_1627_0 = all_1294_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1570_0, all_1629_20,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (237), (310) gives:
% 256.06/37.25 | (558) all_1629_20 = all_1570_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_823_0, all_1629_20, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (96), (310) gives:
% 256.06/37.25 | (559) all_1629_20 = all_823_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1589_0, all_1631_23,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (245), (333) gives:
% 256.06/37.25 | (560) all_1631_23 = all_1589_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_793_1, all_1631_23, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (94), (333) gives:
% 256.06/37.25 | (561) all_1631_23 = all_793_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1624_1, all_1639_8, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (276), (359) gives:
% 256.06/37.25 | (562) all_1639_8 = all_1624_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_882_0, all_1639_8, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (102), (359) gives:
% 256.06/37.25 | (563) all_1639_8 = all_882_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1156_0, all_1644_9, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (143), (387) gives:
% 256.06/37.25 | (564) all_1644_9 = all_1156_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_998_0, all_1644_9, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (130), (387) gives:
% 256.06/37.25 | (565) all_1644_9 = all_998_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_990_1, all_1644_9, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (122), (387) gives:
% 256.06/37.25 | (566) all_1644_9 = all_990_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1620_1, all_1648_10,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (255), (448) gives:
% 256.06/37.25 | (567) all_1648_10 = all_1620_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1240_1, all_1648_10,
% 256.06/37.25 | tc_RealDef_Oreal, simplifying with (158), (448) gives:
% 256.06/37.25 | (568) all_1648_10 = all_1240_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1573_1, all_1654_5, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (239), (518) gives:
% 256.06/37.25 | (569) all_1654_5 = all_1573_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1015_0, all_1654_5, tc_RealDef_Oreal,
% 256.06/37.25 | simplifying with (133), (518) gives:
% 256.06/37.25 | (570) all_1654_5 = all_1015_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_982_0, all_1228_5,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (117), (151) gives:
% 256.06/37.25 | (571) all_1228_5 = all_982_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_977_0, all_1228_5,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (110), (151) gives:
% 256.06/37.25 | (572) all_1228_5 = all_977_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1284_0, all_1343_7,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (168), (189) gives:
% 256.06/37.25 | (573) all_1343_7 = all_1284_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1228_5, all_1343_7,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (151), (189) gives:
% 256.06/37.25 | (574) all_1343_7 = all_1228_5
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1343_7, all_1428_8,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (189), (203) gives:
% 256.06/37.25 | (575) all_1428_8 = all_1343_7
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1428_8, all_1501_9,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (203), (225) gives:
% 256.06/37.25 | (576) all_1501_9 = all_1428_8
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1428_8, all_1573_0,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (203), (240) gives:
% 256.06/37.25 | (577) all_1573_0 = all_1428_8
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1165_3, all_1573_0,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (147), (240) gives:
% 256.06/37.25 | (578) all_1573_0 = all_1165_3
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1501_9, all_1589_3,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (225), (246) gives:
% 256.06/37.25 | (579) all_1589_3 = all_1501_9
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1589_3, all_1627_17,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (246), (289) gives:
% 256.06/37.25 | (580) all_1627_17 = all_1589_3
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1627_17, all_1639_24,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (289), (360) gives:
% 256.06/37.25 | (581) all_1639_24 = all_1627_17
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1228_5, all_1644_26,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (151), (388) gives:
% 256.06/37.25 | (582) all_1644_26 = all_1228_5
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_748_0, all_1644_26,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (91), (388) gives:
% 256.06/37.25 | (583) all_1644_26 = all_748_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1639_24, all_1646_27,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (360), (422) gives:
% 256.06/37.25 | (584) all_1646_27 = all_1639_24
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1646_27, all_1648_27,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (422), (449) gives:
% 256.06/37.25 | (585) all_1648_27 = all_1646_27
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1300_0, all_1648_27,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (175), (449) gives:
% 256.06/37.25 | (586) all_1648_27 = all_1300_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1573_0, all_1654_29,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (240), (519) gives:
% 256.06/37.25 | (587) all_1654_29 = all_1573_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (77) with all_1396_7, all_1654_29,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (199), (519) gives:
% 256.06/37.25 | (588) all_1654_29 = all_1396_7
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1622_6, all_1631_7, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (269), (334) gives:
% 256.06/37.25 | (589) all_1631_7 = all_1622_6
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1631_7, all_1646_17, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (334), (423) gives:
% 256.06/37.25 | (590) all_1646_17 = all_1631_7
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1328_1, all_1646_17, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (185), (423) gives:
% 256.06/37.25 | (591) all_1646_17 = all_1328_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1627_7, all_1648_17, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (290), (450) gives:
% 256.06/37.25 | (592) all_1648_17 = all_1627_7
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1639_14, all_1650_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (361), (474) gives:
% 256.06/37.25 | (593) all_1650_18 = all_1639_14
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1162_0, all_1650_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (145), (474) gives:
% 256.06/37.25 | (594) all_1650_18 = all_1162_0
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1648_17, all_1652_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (450), (492) gives:
% 256.06/37.25 | (595) all_1652_18 = all_1648_17
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1639_14, all_1652_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (361), (492) gives:
% 256.06/37.25 | (596) all_1652_18 = all_1639_14
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1629_4, all_1652_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (311), (492) gives:
% 256.06/37.25 | (597) all_1652_18 = all_1629_4
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1622_6, all_1652_18, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (269), (492) gives:
% 256.06/37.25 | (598) all_1652_18 = all_1622_6
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1644_16, all_1654_9, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (389), (520) gives:
% 256.06/37.25 | (599) all_1654_9 = all_1644_16
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1622_6, all_1654_9, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (269), (520) gives:
% 256.06/37.25 | (600) all_1654_9 = all_1622_6
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (81) with all_1325_1, all_1654_9, v_s____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (183), (520) gives:
% 256.06/37.25 | (601) all_1654_9 = all_1325_1
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1629_12, all_1631_15, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (313), (336) gives:
% 256.06/37.25 | (602) all_1631_15 = all_1629_12
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1631_15, all_1639_21, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (336), (363) gives:
% 256.06/37.25 | (603) all_1639_21 = all_1631_15
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1639_21, all_1644_23, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (363), (393) gives:
% 256.06/37.25 | (604) all_1644_23 = all_1639_21
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1644_23, all_1646_24, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (393), (428) gives:
% 256.06/37.25 | (605) all_1646_24 = all_1644_23
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1646_24, all_1648_24, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (428), (454) gives:
% 256.06/37.25 | (606) all_1648_24 = all_1646_24
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1648_24, all_1650_26, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (454), (475) gives:
% 256.06/37.25 | (607) all_1650_26 = all_1648_24
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1629_12, all_1652_26, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (313), (493) gives:
% 256.06/37.25 | (608) all_1652_26 = all_1629_12
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1627_14, all_1652_26, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (293), (493) gives:
% 256.06/37.25 | (609) all_1652_26 = all_1627_14
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1238_4, all_1652_26, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (155), (493) gives:
% 256.06/37.25 | (610) all_1652_26 = all_1238_4
% 256.06/37.25 |
% 256.06/37.25 | GROUND_INST: instantiating (82) with all_1650_26, all_1654_26, v_t____,
% 256.06/37.25 | tc_Complex_Ocomplex, simplifying with (475), (524) gives:
% 256.06/37.26 | (611) all_1654_26 = all_1650_26
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (82) with all_1622_14, all_1654_26, v_t____,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (270), (524) gives:
% 256.06/37.26 | (612) all_1654_26 = all_1622_14
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_996_2, all_1270_0, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (126), (162) gives:
% 256.06/37.26 | (613) all_1270_0 = all_996_2
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1270_0, all_1307_0, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (162), (179) gives:
% 256.06/37.26 | (614) all_1307_0 = all_1270_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1307_0, all_1372_0, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (179), (191) gives:
% 256.06/37.26 | (615) all_1372_0 = all_1307_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_998_3, all_1372_0, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (131), (191) gives:
% 256.06/37.26 | (616) all_1372_0 = all_998_3
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1372_0, all_1384_0, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (191), (193) gives:
% 256.06/37.26 | (617) all_1384_0 = all_1372_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1459_1, all_1530_8, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (215), (229) gives:
% 256.06/37.26 | (618) all_1530_8 = all_1459_1
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1384_0, all_1530_8, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (193), (229) gives:
% 256.06/37.26 | (619) all_1530_8 = all_1384_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1310_1, all_1530_8, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (181), (229) gives:
% 256.06/37.26 | (620) all_1530_8 = all_1310_1
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1530_8, all_1559_9, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (229), (235) gives:
% 256.06/37.26 | (621) all_1559_9 = all_1530_8
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1559_9, all_1581_9, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (235), (243) gives:
% 256.06/37.26 | (622) all_1581_9 = all_1559_9
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1581_9, all_1620_15,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (243), (256) gives:
% 256.06/37.26 | (623) all_1620_15 = all_1581_9
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1559_9, all_1631_22,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (235), (338) gives:
% 256.06/37.26 | (624) all_1631_22 = all_1559_9
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1436_0, all_1631_22,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (207), (338) gives:
% 256.06/37.26 | (625) all_1631_22 = all_1436_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1629_19, all_1639_7,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (314), (365) gives:
% 256.06/37.26 | (626) all_1639_7 = all_1629_19
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1639_7, all_1644_8, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (365), (395) gives:
% 256.06/37.26 | (627) all_1644_8 = all_1639_7
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1629_19, all_1648_9,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (314), (455) gives:
% 256.06/37.26 | (628) all_1648_9 = all_1629_19
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1622_2, all_1648_9, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (271), (455) gives:
% 256.06/37.26 | (629) all_1648_9 = all_1622_2
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1620_15, all_1648_9,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (256), (455) gives:
% 256.06/37.26 | (630) all_1648_9 = all_1620_15
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1650_13, all_1652_13,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (476), (494) gives:
% 256.06/37.26 | (631) all_1652_13 = all_1650_13
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1631_22, all_1652_13,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (338), (494) gives:
% 256.06/37.26 | (632) all_1652_13 = all_1631_22
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1532_0, all_1652_13,
% 256.06/37.26 | tc_RealDef_Oreal, simplifying with (232), (494) gives:
% 256.06/37.26 | (633) all_1652_13 = all_1532_0
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1644_8, all_1654_4, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (395), (526) gives:
% 256.06/37.26 | (634) all_1654_4 = all_1644_8
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1487_8, all_1654_4, tc_RealDef_Oreal,
% 256.06/37.26 | simplifying with (219), (526) gives:
% 256.06/37.26 | (635) all_1654_4 = all_1487_8
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1428_6, all_1589_1,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (204), (247) gives:
% 256.06/37.26 | (636) all_1589_1 = all_1428_6
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1589_1, all_1591_2,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (247), (250) gives:
% 256.06/37.26 | (637) all_1591_2 = all_1589_1
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1591_2, all_1622_15,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (250), (272) gives:
% 256.06/37.26 | (638) all_1622_15 = all_1591_2
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1589_1, all_1627_15,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (247), (294) gives:
% 256.06/37.26 | (639) all_1627_15 = all_1589_1
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1284_5, all_1627_15,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (169), (294) gives:
% 256.06/37.26 | (640) all_1627_15 = all_1284_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1622_15, all_1629_13,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (272), (315) gives:
% 256.06/37.26 | (641) all_1629_13 = all_1622_15
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1629_13, all_1641_7,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (315), (370) gives:
% 256.06/37.26 | (642) all_1641_7 = all_1629_13
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1641_7, all_1644_24,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (370), (396) gives:
% 256.06/37.26 | (643) all_1644_24 = all_1641_7
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1428_6, all_1646_25,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (204), (429) gives:
% 256.06/37.26 | (644) all_1646_25 = all_1428_6
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1646_25, all_1648_25,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (429), (456) gives:
% 256.06/37.26 | (645) all_1648_25 = all_1646_25
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1396_5, all_1648_25,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (200), (456) gives:
% 256.06/37.26 | (646) all_1648_25 = all_1396_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1501_7, all_1650_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (226), (477) gives:
% 256.06/37.26 | (647) all_1650_27 = all_1501_7
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1650_27, all_1652_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (477), (495) gives:
% 256.06/37.26 | (648) all_1652_27 = all_1650_27
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1641_7, all_1652_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (370), (495) gives:
% 256.06/37.26 | (649) all_1652_27 = all_1641_7
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1639_22, all_1652_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (366), (495) gives:
% 256.06/37.26 | (650) all_1652_27 = all_1639_22
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1644_24, all_1654_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (396), (527) gives:
% 256.06/37.26 | (651) all_1654_27 = all_1644_24
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (78) with all_1631_16, all_1654_27,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (339), (527) gives:
% 256.06/37.26 | (652) all_1654_27 = all_1631_16
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_974_1, all_1284_6,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (108), (170) gives:
% 256.06/37.26 | (653) all_1284_6 = all_974_1
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1457_5, all_1479_5,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (213), (217) gives:
% 256.06/37.26 | (654) all_1479_5 = all_1457_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1479_5, all_1501_8,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (217), (227) gives:
% 256.06/37.26 | (655) all_1501_8 = all_1479_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1501_8, all_1589_2,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (227), (248) gives:
% 256.06/37.26 | (656) all_1589_2 = all_1501_8
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1589_2, all_1591_3,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (248), (251) gives:
% 256.06/37.26 | (657) all_1591_3 = all_1589_2
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1457_5, all_1622_16,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (213), (273) gives:
% 256.06/37.26 | (658) all_1622_16 = all_1457_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1428_7, all_1622_16,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (205), (273) gives:
% 256.06/37.26 | (659) all_1622_16 = all_1428_7
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1284_6, all_1627_16,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (170), (295) gives:
% 256.06/37.26 | (660) all_1627_16 = all_1284_6
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1591_3, all_1629_14,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (251), (316) gives:
% 256.06/37.26 | (661) all_1629_14 = all_1591_3
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1639_23, all_1641_8,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (367), (371) gives:
% 256.06/37.26 | (662) all_1641_8 = all_1639_23
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1629_14, all_1641_8,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (316), (371) gives:
% 256.06/37.26 | (663) all_1641_8 = all_1629_14
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1641_8, all_1644_25,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (371), (397) gives:
% 256.06/37.26 | (664) all_1644_25 = all_1641_8
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1644_25, all_1646_26,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (397), (430) gives:
% 256.06/37.26 | (665) all_1646_26 = all_1644_25
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1646_26, all_1648_26,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (430), (457) gives:
% 256.06/37.26 | (666) all_1648_26 = all_1646_26
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1627_16, all_1650_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (295), (478) gives:
% 256.06/37.26 | (667) all_1650_28 = all_1627_16
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_977_3, all_1650_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (111), (478) gives:
% 256.06/37.26 | (668) all_1650_28 = all_977_3
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1648_26, all_1652_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (457), (496) gives:
% 256.06/37.26 | (669) all_1652_28 = all_1648_26
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1238_5, all_1652_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (156), (496) gives:
% 256.06/37.26 | (670) all_1652_28 = all_1238_5
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1631_17, all_1654_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (340), (528) gives:
% 256.06/37.26 | (671) all_1654_28 = all_1631_17
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1622_16, all_1654_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (273), (528) gives:
% 256.06/37.26 | (672) all_1654_28 = all_1622_16
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1396_6, all_1654_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (201), (528) gives:
% 256.06/37.26 | (673) all_1654_28 = all_1396_6
% 256.06/37.26 |
% 256.06/37.26 | GROUND_INST: instantiating (79) with all_1284_6, all_1654_28,
% 256.06/37.26 | tc_Complex_Ocomplex, simplifying with (170), (528) gives:
% 256.06/37.26 | (674) all_1654_28 = all_1284_6
% 256.06/37.26 |
% 256.06/37.26 | COMBINE_EQS: (634), (635) imply:
% 256.06/37.26 | (675) all_1644_8 = all_1487_8
% 256.06/37.26 |
% 256.06/37.26 | SIMP: (675) implies:
% 256.06/37.26 | (676) all_1644_8 = all_1487_8
% 256.06/37.26 |
% 256.28/37.26 | COMBINE_EQS: (569), (570) imply:
% 256.28/37.26 | (677) all_1573_1 = all_1015_0
% 256.28/37.26 |
% 256.28/37.26 | SIMP: (677) implies:
% 256.28/37.26 | (678) all_1573_1 = all_1015_0
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (599), (601) imply:
% 256.28/37.26 | (679) all_1644_16 = all_1325_1
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (599), (600) imply:
% 256.28/37.26 | (680) all_1644_16 = all_1622_6
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (611), (612) imply:
% 256.28/37.26 | (681) all_1650_26 = all_1622_14
% 256.28/37.26 |
% 256.28/37.26 | SIMP: (681) implies:
% 256.28/37.26 | (682) all_1650_26 = all_1622_14
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (651), (652) imply:
% 256.28/37.26 | (683) all_1644_24 = all_1631_16
% 256.28/37.26 |
% 256.28/37.26 | SIMP: (683) implies:
% 256.28/37.26 | (684) all_1644_24 = all_1631_16
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (671), (673) imply:
% 256.28/37.26 | (685) all_1631_17 = all_1396_6
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (671), (674) imply:
% 256.28/37.26 | (686) all_1631_17 = all_1284_6
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (671), (672) imply:
% 256.28/37.26 | (687) all_1631_17 = all_1622_16
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (587), (588) imply:
% 256.28/37.26 | (688) all_1573_0 = all_1396_7
% 256.28/37.26 |
% 256.28/37.26 | SIMP: (688) implies:
% 256.28/37.26 | (689) all_1573_0 = all_1396_7
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (631), (632) imply:
% 256.28/37.26 | (690) all_1650_13 = all_1631_22
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (631), (633) imply:
% 256.28/37.26 | (691) all_1650_13 = all_1532_0
% 256.28/37.26 |
% 256.28/37.26 | COMBINE_EQS: (597), (598) imply:
% 256.28/37.27 | (692) all_1629_4 = all_1622_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (596), (597) imply:
% 256.28/37.27 | (693) all_1639_14 = all_1629_4
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (693) implies:
% 256.28/37.27 | (694) all_1639_14 = all_1629_4
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (595), (597) imply:
% 256.28/37.27 | (695) all_1648_17 = all_1629_4
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (695) implies:
% 256.28/37.27 | (696) all_1648_17 = all_1629_4
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (608), (609) imply:
% 256.28/37.27 | (697) all_1629_12 = all_1627_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (697) implies:
% 256.28/37.27 | (698) all_1629_12 = all_1627_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (609), (610) imply:
% 256.28/37.27 | (699) all_1627_14 = all_1238_4
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (648), (650) imply:
% 256.28/37.27 | (700) all_1650_27 = all_1639_22
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (700) implies:
% 256.28/37.27 | (701) all_1650_27 = all_1639_22
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (649), (650) imply:
% 256.28/37.27 | (702) all_1641_7 = all_1639_22
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (702) implies:
% 256.28/37.27 | (703) all_1641_7 = all_1639_22
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (669), (670) imply:
% 256.28/37.27 | (704) all_1648_26 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (704) implies:
% 256.28/37.27 | (705) all_1648_26 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (690), (691) imply:
% 256.28/37.27 | (706) all_1631_22 = all_1532_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (706) implies:
% 256.28/37.27 | (707) all_1631_22 = all_1532_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (593), (594) imply:
% 256.28/37.27 | (708) all_1639_14 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (708) implies:
% 256.28/37.27 | (709) all_1639_14 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (607), (682) imply:
% 256.28/37.27 | (710) all_1648_24 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (710) implies:
% 256.28/37.27 | (711) all_1648_24 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (647), (701) imply:
% 256.28/37.27 | (712) all_1639_22 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (712) implies:
% 256.28/37.27 | (713) all_1639_22 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (667), (668) imply:
% 256.28/37.27 | (714) all_1627_16 = all_977_3
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (714) implies:
% 256.28/37.27 | (715) all_1627_16 = all_977_3
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (628), (629) imply:
% 256.28/37.27 | (716) all_1629_19 = all_1622_2
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (716) implies:
% 256.28/37.27 | (717) all_1629_19 = all_1622_2
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (629), (630) imply:
% 256.28/37.27 | (718) all_1622_2 = all_1620_15
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (567), (568) imply:
% 256.28/37.27 | (719) all_1620_1 = all_1240_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (719) implies:
% 256.28/37.27 | (720) all_1620_1 = all_1240_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (592), (696) imply:
% 256.28/37.27 | (721) all_1629_4 = all_1627_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (721) implies:
% 256.28/37.27 | (722) all_1629_4 = all_1627_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (606), (711) imply:
% 256.28/37.27 | (723) all_1646_24 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (723) implies:
% 256.28/37.27 | (724) all_1646_24 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (645), (646) imply:
% 256.28/37.27 | (725) all_1646_25 = all_1396_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (725) implies:
% 256.28/37.27 | (726) all_1646_25 = all_1396_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (666), (705) imply:
% 256.28/37.27 | (727) all_1646_26 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (727) implies:
% 256.28/37.27 | (728) all_1646_26 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (585), (586) imply:
% 256.28/37.27 | (729) all_1646_27 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (729) implies:
% 256.28/37.27 | (730) all_1646_27 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (590), (591) imply:
% 256.28/37.27 | (731) all_1631_7 = all_1328_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (731) implies:
% 256.28/37.27 | (732) all_1631_7 = all_1328_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (605), (724) imply:
% 256.28/37.27 | (733) all_1644_23 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (733) implies:
% 256.28/37.27 | (734) all_1644_23 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (644), (726) imply:
% 256.28/37.27 | (735) all_1428_6 = all_1396_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (735) implies:
% 256.28/37.27 | (736) all_1428_6 = all_1396_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (665), (728) imply:
% 256.28/37.27 | (737) all_1644_25 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (737) implies:
% 256.28/37.27 | (738) all_1644_25 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (584), (730) imply:
% 256.28/37.27 | (739) all_1639_24 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (739) implies:
% 256.28/37.27 | (740) all_1639_24 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (627), (676) imply:
% 256.28/37.27 | (741) all_1639_7 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (741) implies:
% 256.28/37.27 | (742) all_1639_7 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (564), (565) imply:
% 256.28/37.27 | (743) all_1156_0 = all_998_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (743) implies:
% 256.28/37.27 | (744) all_1156_0 = all_998_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (565), (566) imply:
% 256.28/37.27 | (745) all_998_0 = all_990_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (679), (680) imply:
% 256.28/37.27 | (746) all_1622_6 = all_1325_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (746) implies:
% 256.28/37.27 | (747) all_1622_6 = all_1325_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (604), (734) imply:
% 256.28/37.27 | (748) all_1639_21 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (748) implies:
% 256.28/37.27 | (749) all_1639_21 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (643), (684) imply:
% 256.28/37.27 | (750) all_1641_7 = all_1631_16
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (750) implies:
% 256.28/37.27 | (751) all_1641_7 = all_1631_16
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (664), (738) imply:
% 256.28/37.27 | (752) all_1641_8 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (752) implies:
% 256.28/37.27 | (753) all_1641_8 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (582), (583) imply:
% 256.28/37.27 | (754) all_1228_5 = all_748_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (754) implies:
% 256.28/37.27 | (755) all_1228_5 = all_748_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (642), (751) imply:
% 256.28/37.27 | (756) all_1631_16 = all_1629_13
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (703), (751) imply:
% 256.28/37.27 | (757) all_1639_22 = all_1631_16
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (757) implies:
% 256.28/37.27 | (758) all_1639_22 = all_1631_16
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (662), (753) imply:
% 256.28/37.27 | (759) all_1639_23 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (662), (663) imply:
% 256.28/37.27 | (760) all_1639_23 = all_1629_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (626), (742) imply:
% 256.28/37.27 | (761) all_1629_19 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (761) implies:
% 256.28/37.27 | (762) all_1629_19 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (562), (563) imply:
% 256.28/37.27 | (763) all_1624_1 = all_882_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (763) implies:
% 256.28/37.27 | (764) all_1624_1 = all_882_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (694), (709) imply:
% 256.28/37.27 | (765) all_1629_4 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (765) implies:
% 256.28/37.27 | (766) all_1629_4 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (603), (749) imply:
% 256.28/37.27 | (767) all_1631_15 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (767) implies:
% 256.28/37.27 | (768) all_1631_15 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (713), (758) imply:
% 256.28/37.27 | (769) all_1631_16 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (769) implies:
% 256.28/37.27 | (770) all_1631_16 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (759), (760) imply:
% 256.28/37.27 | (771) all_1629_14 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (771) implies:
% 256.28/37.27 | (772) all_1629_14 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (581), (740) imply:
% 256.28/37.27 | (773) all_1627_17 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (773) implies:
% 256.28/37.27 | (774) all_1627_17 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (589), (732) imply:
% 256.28/37.27 | (775) all_1622_6 = all_1328_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (775) implies:
% 256.28/37.27 | (776) all_1622_6 = all_1328_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (602), (768) imply:
% 256.28/37.27 | (777) all_1629_12 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (777) implies:
% 256.28/37.27 | (778) all_1629_12 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (756), (770) imply:
% 256.28/37.27 | (779) all_1629_13 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (779) implies:
% 256.28/37.27 | (780) all_1629_13 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (685), (686) imply:
% 256.28/37.27 | (781) all_1396_6 = all_1284_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (685), (687) imply:
% 256.28/37.27 | (782) all_1622_16 = all_1396_6
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (782) implies:
% 256.28/37.27 | (783) all_1622_16 = all_1396_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (625), (707) imply:
% 256.28/37.27 | (784) all_1532_0 = all_1436_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (624), (707) imply:
% 256.28/37.27 | (785) all_1559_9 = all_1532_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (785) implies:
% 256.28/37.27 | (786) all_1559_9 = all_1532_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (560), (561) imply:
% 256.28/37.27 | (787) all_1589_0 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (787) implies:
% 256.28/37.27 | (788) all_1589_0 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (692), (722) imply:
% 256.28/37.27 | (789) all_1627_7 = all_1622_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (722), (766) imply:
% 256.28/37.27 | (790) all_1627_7 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (698), (778) imply:
% 256.28/37.27 | (791) all_1627_14 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (791) implies:
% 256.28/37.27 | (792) all_1627_14 = all_1622_14
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (641), (780) imply:
% 256.28/37.27 | (793) all_1622_15 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (793) implies:
% 256.28/37.27 | (794) all_1622_15 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (661), (772) imply:
% 256.28/37.27 | (795) all_1591_3 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (795) implies:
% 256.28/37.27 | (796) all_1591_3 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (717), (762) imply:
% 256.28/37.27 | (797) all_1622_2 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (797) implies:
% 256.28/37.27 | (798) all_1622_2 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (558), (559) imply:
% 256.28/37.27 | (799) all_1570_0 = all_823_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (799) implies:
% 256.28/37.27 | (800) all_1570_0 = all_823_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (556), (557) imply:
% 256.28/37.27 | (801) all_1302_2 = all_1294_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (801) implies:
% 256.28/37.27 | (802) all_1302_2 = all_1294_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (789), (790) imply:
% 256.28/37.27 | (803) all_1622_6 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (803) implies:
% 256.28/37.27 | (804) all_1622_6 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (699), (792) imply:
% 256.28/37.27 | (805) all_1622_14 = all_1238_4
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (639), (640) imply:
% 256.28/37.27 | (806) all_1589_1 = all_1284_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (806) implies:
% 256.28/37.27 | (807) all_1589_1 = all_1284_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (660), (715) imply:
% 256.28/37.27 | (808) all_1284_6 = all_977_3
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (808) implies:
% 256.28/37.27 | (809) all_1284_6 = all_977_3
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (580), (774) imply:
% 256.28/37.27 | (810) all_1589_3 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (810) implies:
% 256.28/37.27 | (811) all_1589_3 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (555), (764) imply:
% 256.28/37.27 | (812) all_1252_1 = all_882_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (812) implies:
% 256.28/37.27 | (813) all_1252_1 = all_882_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (718), (798) imply:
% 256.28/37.27 | (814) all_1620_15 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (814) implies:
% 256.28/37.27 | (815) all_1620_15 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (776), (804) imply:
% 256.28/37.27 | (816) all_1328_1 = all_1162_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (747), (776) imply:
% 256.28/37.27 | (817) all_1328_1 = all_1325_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (638), (794) imply:
% 256.28/37.27 | (818) all_1591_2 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (818) implies:
% 256.28/37.27 | (819) all_1591_2 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (658), (659) imply:
% 256.28/37.27 | (820) all_1457_5 = all_1428_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (820) implies:
% 256.28/37.27 | (821) all_1457_5 = all_1428_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (659), (783) imply:
% 256.28/37.27 | (822) all_1428_7 = all_1396_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (554), (720) imply:
% 256.28/37.27 | (823) all_1559_0 = all_1240_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (823) implies:
% 256.28/37.27 | (824) all_1559_0 = all_1240_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (623), (815) imply:
% 256.28/37.27 | (825) all_1581_9 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (825) implies:
% 256.28/37.27 | (826) all_1581_9 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (637), (819) imply:
% 256.28/37.27 | (827) all_1589_1 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (827) implies:
% 256.28/37.27 | (828) all_1589_1 = all_1501_7
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (657), (796) imply:
% 256.28/37.27 | (829) all_1589_2 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (829) implies:
% 256.28/37.27 | (830) all_1589_2 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (553), (788) imply:
% 256.28/37.27 | (831) all_1581_11 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (831) implies:
% 256.28/37.27 | (832) all_1581_11 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (807), (828) imply:
% 256.28/37.27 | (833) all_1501_7 = all_1284_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (636), (828) imply:
% 256.28/37.27 | (834) all_1501_7 = all_1428_6
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (656), (830) imply:
% 256.28/37.27 | (835) all_1501_8 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (835) implies:
% 256.28/37.27 | (836) all_1501_8 = all_1238_5
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (579), (811) imply:
% 256.28/37.27 | (837) all_1501_9 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (837) implies:
% 256.28/37.27 | (838) all_1501_9 = all_1300_0
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (622), (826) imply:
% 256.28/37.27 | (839) all_1559_9 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (839) implies:
% 256.28/37.27 | (840) all_1559_9 = all_1487_8
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (552), (832) imply:
% 256.28/37.27 | (841) all_1118_0 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | SIMP: (841) implies:
% 256.28/37.27 | (842) all_1118_0 = all_793_1
% 256.28/37.27 |
% 256.28/37.27 | COMBINE_EQS: (577), (689) imply:
% 256.28/37.28 | (843) all_1428_8 = all_1396_7
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (843) implies:
% 256.28/37.28 | (844) all_1428_8 = all_1396_7
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (578), (689) imply:
% 256.28/37.28 | (845) all_1396_7 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (551), (678) imply:
% 256.28/37.28 | (846) all_1156_0 = all_1015_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (846) implies:
% 256.28/37.28 | (847) all_1156_0 = all_1015_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (550), (800) imply:
% 256.28/37.28 | (848) all_1439_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (848) implies:
% 256.28/37.28 | (849) all_1439_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (549), (824) imply:
% 256.28/37.28 | (850) all_1532_1 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (850) implies:
% 256.28/37.28 | (851) all_1532_1 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (621), (840) imply:
% 256.28/37.28 | (852) all_1530_8 = all_1487_8
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (852) implies:
% 256.28/37.28 | (853) all_1530_8 = all_1487_8
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (786), (840) imply:
% 256.28/37.28 | (854) all_1532_0 = all_1487_8
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (854) implies:
% 256.28/37.28 | (855) all_1532_0 = all_1487_8
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (784), (855) imply:
% 256.28/37.28 | (856) all_1487_8 = all_1436_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (856) implies:
% 256.28/37.28 | (857) all_1487_8 = all_1436_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (548), (851) imply:
% 256.28/37.28 | (858) all_1445_0 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (858) implies:
% 256.28/37.28 | (859) all_1445_0 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (618), (853) imply:
% 256.28/37.28 | (860) all_1487_8 = all_1459_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (860) implies:
% 256.28/37.28 | (861) all_1487_8 = all_1459_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (618), (620) imply:
% 256.28/37.28 | (862) all_1459_1 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (618), (619) imply:
% 256.28/37.28 | (863) all_1459_1 = all_1384_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (833), (834) imply:
% 256.28/37.28 | (864) all_1428_6 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (864) implies:
% 256.28/37.28 | (865) all_1428_6 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (655), (836) imply:
% 256.28/37.28 | (866) all_1479_5 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (866) implies:
% 256.28/37.28 | (867) all_1479_5 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (576), (838) imply:
% 256.28/37.28 | (868) all_1428_8 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (868) implies:
% 256.28/37.28 | (869) all_1428_8 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (857), (861) imply:
% 256.28/37.28 | (870) all_1459_1 = all_1436_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (870) implies:
% 256.28/37.28 | (871) all_1459_1 = all_1436_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (654), (867) imply:
% 256.28/37.28 | (872) all_1457_5 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (872) implies:
% 256.28/37.28 | (873) all_1457_5 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (862), (871) imply:
% 256.28/37.28 | (874) all_1436_0 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (863), (871) imply:
% 256.28/37.28 | (875) all_1436_0 = all_1384_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (821), (873) imply:
% 256.28/37.28 | (876) all_1428_7 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (876) implies:
% 256.28/37.28 | (877) all_1428_7 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (547), (859) imply:
% 256.28/37.28 | (878) all_1302_2 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (878) implies:
% 256.28/37.28 | (879) all_1302_2 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (546), (849) imply:
% 256.28/37.28 | (880) all_1334_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (880) implies:
% 256.28/37.28 | (881) all_1334_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (874), (875) imply:
% 256.28/37.28 | (882) all_1384_0 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (882) implies:
% 256.28/37.28 | (883) all_1384_0 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (736), (865) imply:
% 256.28/37.28 | (884) all_1396_5 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (884) implies:
% 256.28/37.28 | (885) all_1396_5 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (822), (877) imply:
% 256.28/37.28 | (886) all_1396_6 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (886) implies:
% 256.28/37.28 | (887) all_1396_6 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (844), (869) imply:
% 256.28/37.28 | (888) all_1396_7 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (888) implies:
% 256.28/37.28 | (889) all_1396_7 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (575), (869) imply:
% 256.28/37.28 | (890) all_1343_7 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (890) implies:
% 256.28/37.28 | (891) all_1343_7 = all_1300_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (781), (887) imply:
% 256.28/37.28 | (892) all_1284_6 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (892) implies:
% 256.28/37.28 | (893) all_1284_6 = all_1238_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (845), (889) imply:
% 256.28/37.28 | (894) all_1300_0 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (894) implies:
% 256.28/37.28 | (895) all_1300_0 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (617), (883) imply:
% 256.28/37.28 | (896) all_1372_0 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (896) implies:
% 256.28/37.28 | (897) all_1372_0 = all_1310_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (615), (897) imply:
% 256.28/37.28 | (898) all_1310_1 = all_1307_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (616), (897) imply:
% 256.28/37.28 | (899) all_1310_1 = all_998_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (573), (891) imply:
% 256.28/37.28 | (900) all_1300_0 = all_1284_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (900) implies:
% 256.28/37.28 | (901) all_1300_0 = all_1284_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (573), (574) imply:
% 256.28/37.28 | (902) all_1284_0 = all_1228_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (545), (881) imply:
% 256.28/37.28 | (903) all_1173_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (903) implies:
% 256.28/37.28 | (904) all_1173_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (816), (817) imply:
% 256.28/37.28 | (905) all_1325_1 = all_1162_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (905) implies:
% 256.28/37.28 | (906) all_1325_1 = all_1162_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (898), (899) imply:
% 256.28/37.28 | (907) all_1307_0 = all_998_3
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (907) implies:
% 256.28/37.28 | (908) all_1307_0 = all_998_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (614), (908) imply:
% 256.28/37.28 | (909) all_1270_0 = all_998_3
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (909) implies:
% 256.28/37.28 | (910) all_1270_0 = all_998_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (544), (802) imply:
% 256.28/37.28 | (911) all_1294_1 = all_1252_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (802), (879) imply:
% 256.28/37.28 | (912) all_1294_1 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (895), (901) imply:
% 256.28/37.28 | (913) all_1284_0 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (913) implies:
% 256.28/37.28 | (914) all_1284_0 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (911), (912) imply:
% 256.28/37.28 | (915) all_1252_1 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (915) implies:
% 256.28/37.28 | (916) all_1252_1 = all_1240_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (902), (914) imply:
% 256.28/37.28 | (917) all_1228_5 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (917) implies:
% 256.28/37.28 | (918) all_1228_5 = all_1165_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (653), (893) imply:
% 256.28/37.28 | (919) all_1238_5 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (809), (893) imply:
% 256.28/37.28 | (920) all_1238_5 = all_977_3
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (613), (910) imply:
% 256.28/37.28 | (921) all_998_3 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (542), (916) imply:
% 256.28/37.28 | (922) all_1240_1 = all_885_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (543), (916) imply:
% 256.28/37.28 | (923) all_1240_1 = all_842_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (813), (916) imply:
% 256.28/37.28 | (924) all_1240_1 = all_882_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (922), (924) imply:
% 256.28/37.28 | (925) all_885_0 = all_882_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (925) implies:
% 256.28/37.28 | (926) all_885_0 = all_882_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (923), (924) imply:
% 256.28/37.28 | (927) all_882_0 = all_842_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (919), (920) imply:
% 256.28/37.28 | (928) all_977_3 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (571), (918) imply:
% 256.28/37.28 | (929) all_1165_3 = all_982_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (572), (918) imply:
% 256.28/37.28 | (930) all_1165_3 = all_977_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (755), (918) imply:
% 256.28/37.28 | (931) all_1165_3 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (541), (904) imply:
% 256.28/37.28 | (932) all_1144_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (932) implies:
% 256.28/37.28 | (933) all_1144_0 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (929), (930) imply:
% 256.28/37.28 | (934) all_982_0 = all_977_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (929), (931) imply:
% 256.28/37.28 | (935) all_982_0 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (539), (540) imply:
% 256.28/37.28 | (936) all_1085_0 = all_1048_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (539), (744) imply:
% 256.28/37.28 | (937) all_1085_0 = all_998_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (539), (847) imply:
% 256.28/37.28 | (938) all_1085_0 = all_1015_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (537), (933) imply:
% 256.28/37.28 | (939) all_836_1 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (939) implies:
% 256.28/37.28 | (940) all_836_1 = all_823_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (538), (933) imply:
% 256.28/37.28 | (941) all_823_0 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (536), (842) imply:
% 256.28/37.28 | (942) all_1048_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (942) implies:
% 256.28/37.28 | (943) all_1048_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (937), (938) imply:
% 256.28/37.28 | (944) all_1015_0 = all_998_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (936), (938) imply:
% 256.28/37.28 | (945) all_1048_0 = all_1015_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (945) implies:
% 256.28/37.28 | (946) all_1048_0 = all_1015_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (943), (946) imply:
% 256.28/37.28 | (947) all_1015_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (947) implies:
% 256.28/37.28 | (948) all_1015_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (944), (948) imply:
% 256.28/37.28 | (949) all_998_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (949) implies:
% 256.28/37.28 | (950) all_998_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (745), (950) imply:
% 256.28/37.28 | (951) all_990_1 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (951) implies:
% 256.28/37.28 | (952) all_990_1 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (535), (952) imply:
% 256.28/37.28 | (953) all_984_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (953) implies:
% 256.28/37.28 | (954) all_984_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (534), (954) imply:
% 256.28/37.28 | (955) all_982_3 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (955) implies:
% 256.28/37.28 | (956) all_982_3 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (934), (935) imply:
% 256.28/37.28 | (957) all_977_0 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (957) implies:
% 256.28/37.28 | (958) all_977_0 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (533), (956) imply:
% 256.28/37.28 | (959) all_979_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (959) implies:
% 256.28/37.28 | (960) all_979_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (532), (960) imply:
% 256.28/37.28 | (961) all_890_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (961) implies:
% 256.28/37.28 | (962) all_890_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (531), (962) imply:
% 256.28/37.28 | (963) all_885_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (963) implies:
% 256.28/37.28 | (964) all_885_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (926), (964) imply:
% 256.28/37.28 | (965) all_882_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (965) implies:
% 256.28/37.28 | (966) all_882_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (927), (966) imply:
% 256.28/37.28 | (967) all_842_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (967) implies:
% 256.28/37.28 | (968) all_842_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (530), (968) imply:
% 256.28/37.28 | (969) all_836_1 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (969) implies:
% 256.28/37.28 | (970) all_836_1 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (940), (970) imply:
% 256.28/37.28 | (971) all_823_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | SIMP: (971) implies:
% 256.28/37.28 | (972) all_823_0 = all_793_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (941), (972) imply:
% 256.28/37.28 | (973) all_793_1 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (966), (973) imply:
% 256.28/37.28 | (974) all_882_0 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (950), (973) imply:
% 256.28/37.28 | (975) all_998_0 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (948), (973) imply:
% 256.28/37.28 | (976) all_1015_0 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (924), (974) imply:
% 256.28/37.28 | (977) all_1240_1 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (914), (931) imply:
% 256.28/37.28 | (978) all_1284_0 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (912), (977) imply:
% 256.28/37.28 | (979) all_1294_1 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (895), (931) imply:
% 256.28/37.28 | (980) all_1300_0 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (899), (921) imply:
% 256.28/37.28 | (981) all_1310_1 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (845), (931) imply:
% 256.28/37.28 | (982) all_1396_7 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (887), (919) imply:
% 256.28/37.28 | (983) all_1396_6 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (877), (919) imply:
% 256.28/37.28 | (984) all_1428_7 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (874), (981) imply:
% 256.28/37.28 | (985) all_1436_0 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (857), (985) imply:
% 256.28/37.28 | (986) all_1487_8 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (836), (919) imply:
% 256.28/37.28 | (987) all_1501_8 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (784), (985) imply:
% 256.28/37.28 | (988) all_1532_0 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (815), (986) imply:
% 256.28/37.28 | (989) all_1620_15 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (659), (984) imply:
% 256.28/37.28 | (990) all_1622_16 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (794), (833) imply:
% 256.28/37.28 | (991) all_1622_15 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (798), (986) imply:
% 256.28/37.28 | (992) all_1622_2 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (774), (980) imply:
% 256.28/37.28 | (993) all_1627_17 = all_748_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (715), (928) imply:
% 256.28/37.28 | (994) all_1627_16 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (557), (979) imply:
% 256.28/37.28 | (995) all_1627_0 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (559), (941) imply:
% 256.28/37.28 | (996) all_1629_20 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (762), (986) imply:
% 256.28/37.28 | (997) all_1629_19 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (772), (919) imply:
% 256.28/37.28 | (998) all_1629_14 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (780), (833) imply:
% 256.28/37.28 | (999) all_1629_13 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (778), (805) imply:
% 256.28/37.28 | (1000) all_1629_12 = all_1238_4
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (561), (973) imply:
% 256.28/37.28 | (1001) all_1631_23 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (707), (988) imply:
% 256.28/37.28 | (1002) all_1631_22 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (685), (983) imply:
% 256.28/37.28 | (1003) all_1631_17 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (770), (833) imply:
% 256.28/37.28 | (1004) all_1631_16 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (768), (805) imply:
% 256.28/37.28 | (1005) all_1631_15 = all_1238_4
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (732), (816) imply:
% 256.28/37.28 | (1006) all_1631_7 = all_1162_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (759), (919) imply:
% 256.28/37.28 | (1007) all_1639_23 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (713), (833) imply:
% 256.28/37.28 | (1008) all_1639_22 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (749), (805) imply:
% 256.28/37.28 | (1009) all_1639_21 = all_1238_4
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (563), (974) imply:
% 256.28/37.28 | (1010) all_1639_8 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (742), (986) imply:
% 256.28/37.28 | (1011) all_1639_7 = all_996_2
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (738), (919) imply:
% 256.28/37.28 | (1012) all_1644_25 = all_974_1
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (684), (1004) imply:
% 256.28/37.28 | (1013) all_1644_24 = all_1284_5
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (734), (805) imply:
% 256.28/37.28 | (1014) all_1644_23 = all_1238_4
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (679), (906) imply:
% 256.28/37.28 | (1015) all_1644_16 = all_1162_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (565), (975) imply:
% 256.28/37.28 | (1016) all_1644_9 = all_722_0
% 256.28/37.28 |
% 256.28/37.28 | COMBINE_EQS: (676), (986) imply:
% 256.28/37.29 | (1017) all_1644_8 = all_996_2
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (730), (980) imply:
% 256.28/37.29 | (1018) all_1646_27 = all_748_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (728), (919) imply:
% 256.28/37.29 | (1019) all_1646_26 = all_974_1
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (726), (885) imply:
% 256.28/37.29 | (1020) all_1646_25 = all_1284_5
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (724), (805) imply:
% 256.28/37.29 | (1021) all_1646_24 = all_1238_4
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (591), (816) imply:
% 256.28/37.29 | (1022) all_1646_17 = all_1162_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (586), (980) imply:
% 256.28/37.29 | (1023) all_1648_27 = all_748_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (705), (919) imply:
% 256.28/37.29 | (1024) all_1648_26 = all_974_1
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (646), (885) imply:
% 256.28/37.29 | (1025) all_1648_25 = all_1284_5
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (711), (805) imply:
% 256.28/37.29 | (1026) all_1648_24 = all_1238_4
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (592), (790) imply:
% 256.28/37.29 | (1027) all_1648_17 = all_1162_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (568), (977) imply:
% 256.28/37.29 | (1028) all_1648_10 = all_722_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (629), (992) imply:
% 256.28/37.29 | (1029) all_1648_9 = all_996_2
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (668), (928) imply:
% 256.28/37.29 | (1030) all_1650_28 = all_974_1
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (647), (833) imply:
% 256.28/37.29 | (1031) all_1650_27 = all_1284_5
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (682), (805) imply:
% 256.28/37.29 | (1032) all_1650_26 = all_1238_4
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (691), (988) imply:
% 256.28/37.29 | (1033) all_1650_13 = all_996_2
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (670), (919) imply:
% 256.28/37.29 | (1034) all_1652_28 = all_974_1
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (650), (1008) imply:
% 256.28/37.29 | (1035) all_1652_27 = all_1284_5
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (597), (766) imply:
% 256.28/37.29 | (1036) all_1652_18 = all_1162_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (631), (1033) imply:
% 256.28/37.29 | (1037) all_1652_13 = all_996_2
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (588), (982) imply:
% 256.28/37.29 | (1038) all_1654_29 = all_748_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (671), (1003) imply:
% 256.28/37.29 | (1039) all_1654_28 = all_974_1
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (652), (1004) imply:
% 256.28/37.29 | (1040) all_1654_27 = all_1284_5
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (612), (805) imply:
% 256.28/37.29 | (1041) all_1654_26 = all_1238_4
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (599), (1015) imply:
% 256.28/37.29 | (1042) all_1654_9 = all_1162_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (570), (976) imply:
% 256.28/37.29 | (1043) all_1654_5 = all_722_0
% 256.28/37.29 |
% 256.28/37.29 | COMBINE_EQS: (635), (986) imply:
% 256.28/37.29 | (1044) all_1654_4 = all_996_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (529), (1043) imply:
% 256.28/37.29 | (1045) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1654_2) = all_1654_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (460), (1028) imply:
% 256.28/37.29 | (1046) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1648_7) = all_1648_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (400), (1016) imply:
% 256.28/37.29 | (1047) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1644_6) = all_1644_5
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (368), (1010) imply:
% 256.28/37.29 | (1048) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1639_5) = all_1639_4
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (343), (1001) imply:
% 256.28/37.29 | (1049) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1631_20) = all_1631_19
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (318), (996) imply:
% 256.28/37.29 | (1050) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.29 | all_1629_17) = all_1629_16
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (171), (978) imply:
% 256.28/37.29 | (1051) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_748_0) =
% 256.28/37.29 | all_1284_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (118), (935) imply:
% 256.28/37.29 | (1052) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_748_0) =
% 256.28/37.29 | all_982_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (112), (958) imply:
% 256.28/37.29 | (1053) c_Groups_Ouminus__class_Ouminus(tc_Complex_Ocomplex, all_748_0) =
% 256.28/37.29 | all_977_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (521), (1038) imply:
% 256.28/37.29 | (1054) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1654_18) = all_1654_17
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (453), (1023) imply:
% 256.28/37.29 | (1055) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1648_13) = all_1648_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (426), (1018) imply:
% 256.28/37.29 | (1056) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1646_4) = all_1646_3
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (425), (1018) imply:
% 256.28/37.29 | (1057) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1646_13) = all_1646_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (391), (583) imply:
% 256.28/37.29 | (1058) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1644_12) = all_1644_11
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (292), (993) imply:
% 256.28/37.29 | (1059) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.28/37.29 | all_1627_3) = all_1627_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (516), (1044) imply:
% 256.28/37.29 | (1060) hAPP(all_996_2, v_t____) = all_1654_3
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (515), (1042) imply:
% 256.28/37.29 | (1061) hAPP(all_1162_0, all_1654_15) = all_1654_8
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (506), (1040) imply:
% 256.28/37.29 | (1062) hAPP(all_1284_5, all_1654_15) = all_1654_14
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (505), (1040), (1041) imply:
% 256.28/37.29 | (1063) hAPP(all_1284_5, all_1238_4) = all_1654_25
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (504), (1040) imply:
% 256.28/37.29 | (1064) hAPP(all_1284_5, v_w____) = all_1654_22
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (503), (1039) imply:
% 256.28/37.29 | (1065) hAPP(all_974_1, all_1654_11) = all_1654_10
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (502), (1039) imply:
% 256.28/37.29 | (1066) hAPP(all_974_1, all_1654_13) = all_1654_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (501), (1039) imply:
% 256.28/37.29 | (1067) hAPP(all_974_1, all_1654_21) = all_1654_20
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (500), (1039) imply:
% 256.28/37.29 | (1068) hAPP(all_974_1, all_1654_24) = all_1654_23
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (499), (1039), (1041) imply:
% 256.28/37.29 | (1069) hAPP(all_974_1, all_1238_4) = all_1654_16
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (490), (1037) imply:
% 256.28/37.29 | (1070) hAPP(all_996_2, v_t____) = all_1652_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (489), (1036) imply:
% 256.28/37.29 | (1071) hAPP(all_1162_0, all_1652_24) = all_1652_17
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (484), (1035) imply:
% 256.28/37.29 | (1072) hAPP(all_1284_5, all_1652_24) = all_1652_23
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (483), (1034) imply:
% 256.28/37.29 | (1073) hAPP(all_974_1, all_1652_20) = all_1652_19
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (482), (1034) imply:
% 256.28/37.29 | (1074) hAPP(all_974_1, all_1652_22) = all_1652_21
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (481), (610), (1034) imply:
% 256.28/37.29 | (1075) hAPP(all_974_1, all_1238_4) = all_1652_25
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (472), (1033) imply:
% 256.28/37.29 | (1076) hAPP(all_996_2, v_t____) = all_1650_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (471), (594) imply:
% 256.28/37.29 | (1077) hAPP(all_1162_0, all_1650_24) = all_1650_17
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (466), (1031) imply:
% 256.28/37.29 | (1078) hAPP(all_1284_5, all_1650_24) = all_1650_23
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (465), (1030) imply:
% 256.28/37.29 | (1079) hAPP(all_974_1, all_1650_20) = all_1650_19
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (464), (1030) imply:
% 256.28/37.29 | (1080) hAPP(all_974_1, all_1650_22) = all_1650_21
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (463), (1030), (1032) imply:
% 256.28/37.29 | (1081) hAPP(all_974_1, all_1238_4) = all_1650_25
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (445), (1029) imply:
% 256.28/37.29 | (1082) hAPP(all_996_2, v_t____) = all_1648_8
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (444), (1027) imply:
% 256.28/37.29 | (1083) hAPP(all_1162_0, all_1648_22) = all_1648_16
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (438), (1025) imply:
% 256.28/37.29 | (1084) hAPP(all_1284_5, all_1648_22) = all_1648_21
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (437), (1024) imply:
% 256.28/37.29 | (1085) hAPP(all_974_1, all_1648_4) = all_1648_3
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (436), (1024) imply:
% 256.28/37.29 | (1086) hAPP(all_974_1, all_1648_20) = all_1648_19
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (435), (1024) imply:
% 256.28/37.29 | (1087) hAPP(all_974_1, all_1648_22) = all_1648_18
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (434), (1024), (1026) imply:
% 256.28/37.29 | (1088) hAPP(all_974_1, all_1238_4) = all_1648_23
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (416), (1022) imply:
% 256.28/37.29 | (1089) hAPP(all_1162_0, all_1646_22) = all_1646_16
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (410), (1020) imply:
% 256.28/37.29 | (1090) hAPP(all_1284_5, all_1646_22) = all_1646_21
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (409), (1020), (1021) imply:
% 256.28/37.29 | (1091) hAPP(all_1284_5, all_1238_4) = all_1646_11
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (408), (1020) imply:
% 256.28/37.29 | (1092) hAPP(all_1284_5, v_w____) = all_1646_8
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (407), (1019) imply:
% 256.28/37.29 | (1093) hAPP(all_974_1, all_1646_2) = all_1646_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (406), (1019) imply:
% 256.28/37.29 | (1094) hAPP(all_974_1, all_1646_7) = all_1646_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (405), (1019) imply:
% 256.28/37.29 | (1095) hAPP(all_974_1, all_1646_10) = all_1646_9
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (404), (1019) imply:
% 256.28/37.29 | (1096) hAPP(all_974_1, all_1646_20) = all_1646_19
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (403), (1019) imply:
% 256.28/37.29 | (1097) hAPP(all_974_1, all_1646_22) = all_1646_18
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (402), (1019), (1021) imply:
% 256.28/37.29 | (1098) hAPP(all_974_1, all_1238_4) = all_1646_23
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (384), (1017) imply:
% 256.28/37.29 | (1099) hAPP(all_996_2, v_t____) = all_1644_7
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (383), (1015) imply:
% 256.28/37.29 | (1100) hAPP(all_1162_0, all_1644_21) = all_1644_15
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (377), (1013) imply:
% 256.28/37.29 | (1101) hAPP(all_1284_5, all_1644_21) = all_1644_20
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (376), (1012) imply:
% 256.28/37.29 | (1102) hAPP(all_974_1, all_1644_3) = all_1644_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (375), (1012) imply:
% 256.28/37.29 | (1103) hAPP(all_974_1, all_1644_19) = all_1644_18
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (374), (1012) imply:
% 256.28/37.29 | (1104) hAPP(all_974_1, all_1644_21) = all_1644_17
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (373), (1012), (1014) imply:
% 256.28/37.29 | (1105) hAPP(all_974_1, all_1238_4) = all_1644_22
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (356), (1011) imply:
% 256.28/37.29 | (1106) hAPP(all_996_2, v_t____) = all_1639_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (355), (709) imply:
% 256.28/37.29 | (1107) hAPP(all_1162_0, all_1639_19) = all_1639_13
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (349), (1008) imply:
% 256.28/37.29 | (1108) hAPP(all_1284_5, all_1639_19) = all_1639_18
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (348), (1007) imply:
% 256.28/37.29 | (1109) hAPP(all_974_1, all_1639_2) = all_1639_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (347), (1007) imply:
% 256.28/37.29 | (1110) hAPP(all_974_1, all_1639_17) = all_1639_16
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (346), (1007) imply:
% 256.28/37.29 | (1111) hAPP(all_974_1, all_1639_19) = all_1639_15
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (345), (1007), (1009) imply:
% 256.28/37.29 | (1112) hAPP(all_974_1, all_1238_4) = all_1639_20
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (332), (1006) imply:
% 256.28/37.29 | (1113) hAPP(all_1162_0, all_1631_13) = all_1631_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (327), (1004) imply:
% 256.28/37.29 | (1114) hAPP(all_1284_5, all_1631_13) = all_1631_12
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (326), (1003) imply:
% 256.28/37.29 | (1115) hAPP(all_974_1, all_1631_9) = all_1631_8
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (325), (1003) imply:
% 256.28/37.29 | (1116) hAPP(all_974_1, all_1631_11) = all_1631_10
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (324), (1003), (1005) imply:
% 256.28/37.29 | (1117) hAPP(all_974_1, all_1238_4) = all_1631_14
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (322), (1002) imply:
% 256.28/37.29 | (1118) hAPP(all_996_2, v_t____) = all_1631_21
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (309), (766) imply:
% 256.28/37.29 | (1119) hAPP(all_1162_0, all_1629_10) = all_1629_3
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (304), (999) imply:
% 256.28/37.29 | (1120) hAPP(all_1284_5, all_1629_10) = all_1629_9
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (303), (998) imply:
% 256.28/37.29 | (1121) hAPP(all_974_1, all_1629_6) = all_1629_5
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (302), (998) imply:
% 256.28/37.29 | (1122) hAPP(all_974_1, all_1629_8) = all_1629_7
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (301), (998), (1000) imply:
% 256.28/37.29 | (1123) hAPP(all_974_1, all_1238_4) = all_1629_11
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (299), (997) imply:
% 256.28/37.29 | (1124) hAPP(all_996_2, v_t____) = all_1629_18
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (287), (790) imply:
% 256.28/37.29 | (1125) hAPP(all_1162_0, all_1627_12) = all_1627_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (282), (640) imply:
% 256.28/37.29 | (1126) hAPP(all_1284_5, all_1627_12) = all_1627_11
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (281), (994) imply:
% 256.28/37.29 | (1127) hAPP(all_974_1, all_1627_10) = all_1627_9
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (280), (994) imply:
% 256.28/37.29 | (1128) hAPP(all_974_1, all_1627_12) = all_1627_8
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (279), (699), (994) imply:
% 256.28/37.29 | (1129) hAPP(all_974_1, all_1238_4) = all_1627_13
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (267), (992) imply:
% 256.28/37.29 | (1130) hAPP(all_996_2, v_t____) = all_1622_1
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (266), (804) imply:
% 256.28/37.29 | (1131) hAPP(all_1162_0, all_1622_12) = all_1622_5
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (261), (991) imply:
% 256.28/37.29 | (1132) hAPP(all_1284_5, all_1622_12) = all_1622_11
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (260), (990) imply:
% 256.28/37.29 | (1133) hAPP(all_974_1, all_1622_8) = all_1622_7
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (259), (990) imply:
% 256.28/37.29 | (1134) hAPP(all_974_1, all_1622_10) = all_1622_9
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (258), (805), (990) imply:
% 256.28/37.29 | (1135) hAPP(all_974_1, all_1238_4) = all_1622_13
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (253), (989) imply:
% 256.28/37.29 | (1136) hAPP(all_996_2, v_t____) = all_1620_14
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (222), (833) imply:
% 256.28/37.29 | (1137) hAPP(all_1284_5, v_w____) = all_1501_6
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (221), (987) imply:
% 256.28/37.29 | (1138) hAPP(all_974_1, all_1501_5) = all_1501_4
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (196), (885) imply:
% 256.28/37.29 | (1139) hAPP(all_1284_5, v_w____) = all_1396_4
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (195), (983) imply:
% 256.28/37.29 | (1140) hAPP(all_974_1, all_1396_3) = all_1396_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (164), (653) imply:
% 256.28/37.29 | (1141) hAPP(all_974_1, all_1284_3) = all_1284_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (153), (919) imply:
% 256.28/37.29 | (1142) hAPP(all_974_1, all_1238_4) = all_1238_3
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (128), (921) imply:
% 256.28/37.29 | (1143) hAPP(all_996_2, v_t____) = all_998_2
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (93), (973) imply:
% 256.28/37.29 | (1144) $i(all_722_0)
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (298), (996) imply:
% 256.28/37.29 | (1145) c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1629_0,
% 256.28/37.29 | all_722_0)
% 256.28/37.29 |
% 256.28/37.29 | REDUCE: (278), (995) imply:
% 256.28/37.29 | (1146) ~ c_Orderings_Oord__class_Oless(tc_RealDef_Oreal, all_1627_1,
% 256.28/37.29 | all_722_0)
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1627_13, all_1629_11, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1123), (1129) gives:
% 256.28/37.29 | (1147) all_1629_11 = all_1627_13
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1629_11, all_1639_20, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1112), (1123) gives:
% 256.28/37.29 | (1148) all_1639_20 = all_1629_11
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1627_13, all_1644_22, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1105), (1129) gives:
% 256.28/37.29 | (1149) all_1644_22 = all_1627_13
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1644_22, all_1646_23, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1098), (1105) gives:
% 256.28/37.29 | (1150) all_1646_23 = all_1644_22
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1644_22, all_1648_23, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1088), (1105) gives:
% 256.28/37.29 | (1151) all_1648_23 = all_1644_22
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1238_3, all_1648_23, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1088), (1142) gives:
% 256.28/37.29 | (1152) all_1648_23 = all_1238_3
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1650_25, all_1652_25, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1075), (1081) gives:
% 256.28/37.29 | (1153) all_1652_25 = all_1650_25
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1639_20, all_1652_25, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1075), (1112) gives:
% 256.28/37.29 | (1154) all_1652_25 = all_1639_20
% 256.28/37.29 |
% 256.28/37.29 | GROUND_INST: instantiating (80) with all_1622_13, all_1652_25, all_1238_4,
% 256.28/37.29 | all_974_1, simplifying with (1075), (1135) gives:
% 256.28/37.30 | (1155) all_1652_25 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_23, all_1654_16, all_1238_4,
% 256.28/37.30 | all_974_1, simplifying with (1069), (1098) gives:
% 256.28/37.30 | (1156) all_1654_16 = all_1646_23
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1631_14, all_1654_16, all_1238_4,
% 256.28/37.30 | all_974_1, simplifying with (1069), (1117) gives:
% 256.28/37.30 | (1157) all_1654_16 = all_1631_14
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_996_1, all_1622_1, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (124), (1130) gives:
% 256.28/37.30 | (1158) all_1622_1 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1622_1, all_1631_21, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1118), (1130) gives:
% 256.28/37.30 | (1159) all_1631_21 = all_1622_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1622_1, all_1639_6, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1106), (1130) gives:
% 256.28/37.30 | (1160) all_1639_6 = all_1622_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1631_21, all_1644_7, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1099), (1118) gives:
% 256.28/37.30 | (1161) all_1644_7 = all_1631_21
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1644_7, all_1648_8, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1082), (1099) gives:
% 256.28/37.30 | (1162) all_1648_8 = all_1644_7
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1629_18, all_1648_8, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1082), (1124) gives:
% 256.28/37.30 | (1163) all_1648_8 = all_1629_18
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1639_6, all_1650_12, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1076), (1106) gives:
% 256.28/37.30 | (1164) all_1650_12 = all_1639_6
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1650_12, all_1652_12, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1070), (1076) gives:
% 256.28/37.30 | (1165) all_1652_12 = all_1650_12
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_998_2, all_1652_12, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1070), (1143) gives:
% 256.28/37.30 | (1166) all_1652_12 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1631_21, all_1654_3, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1060), (1118) gives:
% 256.28/37.30 | (1167) all_1654_3 = all_1631_21
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1620_14, all_1654_3, v_t____,
% 256.28/37.30 | all_996_2, simplifying with (1060), (1136) gives:
% 256.28/37.30 | (1168) all_1654_3 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1284_4, all_1501_6, v_w____,
% 256.28/37.30 | all_1284_5, simplifying with (165), (1137) gives:
% 256.28/37.30 | (1169) all_1501_6 = all_1284_4
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1501_6, all_1646_8, v_w____,
% 256.28/37.30 | all_1284_5, simplifying with (1092), (1137) gives:
% 256.28/37.30 | (1170) all_1646_8 = all_1501_6
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_8, all_1654_22, v_w____,
% 256.28/37.30 | all_1284_5, simplifying with (1064), (1092) gives:
% 256.28/37.30 | (1171) all_1654_22 = all_1646_8
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1396_4, all_1654_22, v_w____,
% 256.28/37.30 | all_1284_5, simplifying with (1064), (1139) gives:
% 256.28/37.30 | (1172) all_1654_22 = all_1396_4
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_11, all_1654_25, all_1238_4,
% 256.28/37.30 | all_1284_5, simplifying with (1063), (1091) gives:
% 256.28/37.30 | (1173) all_1654_25 = all_1646_11
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (84) with all_982_1, all_1284_1, all_748_0,
% 256.28/37.30 | tc_Complex_Ocomplex, simplifying with (1051), (1052) gives:
% 256.28/37.30 | (1174) all_1284_1 = all_982_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (84) with all_977_1, all_1284_1, all_748_0,
% 256.28/37.30 | tc_Complex_Ocomplex, simplifying with (1051), (1053) gives:
% 256.28/37.30 | (1175) all_1284_1 = all_977_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1167), (1168) imply:
% 256.28/37.30 | (1176) all_1631_21 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1176) implies:
% 256.28/37.30 | (1177) all_1631_21 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1156), (1157) imply:
% 256.28/37.30 | (1178) all_1646_23 = all_1631_14
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1178) implies:
% 256.28/37.30 | (1179) all_1646_23 = all_1631_14
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1171), (1172) imply:
% 256.28/37.30 | (1180) all_1646_8 = all_1396_4
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1180) implies:
% 256.28/37.30 | (1181) all_1646_8 = all_1396_4
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1165), (1166) imply:
% 256.28/37.30 | (1182) all_1650_12 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1182) implies:
% 256.28/37.30 | (1183) all_1650_12 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1153), (1155) imply:
% 256.28/37.30 | (1184) all_1650_25 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1153), (1154) imply:
% 256.28/37.30 | (1185) all_1650_25 = all_1639_20
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1164), (1183) imply:
% 256.28/37.30 | (1186) all_1639_6 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1186) implies:
% 256.28/37.30 | (1187) all_1639_6 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1184), (1185) imply:
% 256.28/37.30 | (1188) all_1639_20 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1188) implies:
% 256.28/37.30 | (1189) all_1639_20 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1162), (1163) imply:
% 256.28/37.30 | (1190) all_1644_7 = all_1629_18
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1190) implies:
% 256.28/37.30 | (1191) all_1644_7 = all_1629_18
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1151), (1152) imply:
% 256.28/37.30 | (1192) all_1644_22 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1192) implies:
% 256.28/37.30 | (1193) all_1644_22 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1170), (1181) imply:
% 256.28/37.30 | (1194) all_1501_6 = all_1396_4
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1194) implies:
% 256.28/37.30 | (1195) all_1501_6 = all_1396_4
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1150), (1179) imply:
% 256.28/37.30 | (1196) all_1644_22 = all_1631_14
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1196) implies:
% 256.28/37.30 | (1197) all_1644_22 = all_1631_14
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1161), (1191) imply:
% 256.28/37.30 | (1198) all_1631_21 = all_1629_18
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1198) implies:
% 256.28/37.30 | (1199) all_1631_21 = all_1629_18
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1193), (1197) imply:
% 256.28/37.30 | (1200) all_1631_14 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1149), (1197) imply:
% 256.28/37.30 | (1201) all_1631_14 = all_1627_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1160), (1187) imply:
% 256.28/37.30 | (1202) all_1622_1 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1202) implies:
% 256.28/37.30 | (1203) all_1622_1 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1148), (1189) imply:
% 256.28/37.30 | (1204) all_1629_11 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1204) implies:
% 256.28/37.30 | (1205) all_1629_11 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1200), (1201) imply:
% 256.28/37.30 | (1206) all_1627_13 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1206) implies:
% 256.28/37.30 | (1207) all_1627_13 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1177), (1199) imply:
% 256.28/37.30 | (1208) all_1629_18 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1159), (1199) imply:
% 256.28/37.30 | (1209) all_1629_18 = all_1622_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1147), (1205) imply:
% 256.28/37.30 | (1210) all_1627_13 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1210) implies:
% 256.28/37.30 | (1211) all_1627_13 = all_1622_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1208), (1209) imply:
% 256.28/37.30 | (1212) all_1622_1 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1212) implies:
% 256.28/37.30 | (1213) all_1622_1 = all_1620_14
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1207), (1211) imply:
% 256.28/37.30 | (1214) all_1622_13 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1158), (1213) imply:
% 256.28/37.30 | (1215) all_1620_14 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1203), (1213) imply:
% 256.28/37.30 | (1216) all_1620_14 = all_998_2
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1215), (1216) imply:
% 256.28/37.30 | (1217) all_998_2 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1217) implies:
% 256.28/37.30 | (1218) all_998_2 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1169), (1195) imply:
% 256.28/37.30 | (1219) all_1396_4 = all_1284_4
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1174), (1175) imply:
% 256.28/37.30 | (1220) all_982_1 = all_977_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1208), (1215) imply:
% 256.28/37.30 | (1221) all_1629_18 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1205), (1214) imply:
% 256.28/37.30 | (1222) all_1629_11 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1199), (1221) imply:
% 256.28/37.30 | (1223) all_1631_21 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1189), (1214) imply:
% 256.28/37.30 | (1224) all_1639_20 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1187), (1218) imply:
% 256.28/37.30 | (1225) all_1639_6 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1191), (1221) imply:
% 256.28/37.30 | (1226) all_1644_7 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1179), (1200) imply:
% 256.28/37.30 | (1227) all_1646_23 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1181), (1219) imply:
% 256.28/37.30 | (1228) all_1646_8 = all_1284_4
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1163), (1221) imply:
% 256.28/37.30 | (1229) all_1648_8 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1184), (1214) imply:
% 256.28/37.30 | (1230) all_1650_25 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1183), (1218) imply:
% 256.28/37.30 | (1231) all_1650_12 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1153), (1230) imply:
% 256.28/37.30 | (1232) all_1652_25 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1166), (1218) imply:
% 256.28/37.30 | (1233) all_1652_12 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1172), (1219) imply:
% 256.28/37.30 | (1234) all_1654_22 = all_1284_4
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1157), (1200) imply:
% 256.28/37.30 | (1235) all_1654_16 = all_1238_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1168), (1215) imply:
% 256.28/37.30 | (1236) all_1654_3 = all_996_1
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (517), (1236) imply:
% 256.28/37.30 | (1237) hAPP(all_996_1, v_k____) = all_1654_2
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (511), (1235) imply:
% 256.28/37.30 | (1238) hAPP(all_1238_3, v_w____) = all_1654_15
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (509), (1234) imply:
% 256.28/37.30 | (1239) hAPP(all_1284_4, v_k____) = all_1654_21
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (507), (1173) imply:
% 256.28/37.30 | (1240) hAPP(all_1646_11, v_k____) = all_1654_24
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (491), (1233) imply:
% 256.28/37.30 | (1241) hAPP(all_996_1, v_k____) = all_1652_11
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (485), (1232) imply:
% 256.28/37.30 | (1242) hAPP(all_1238_3, v_w____) = all_1652_24
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (473), (1231) imply:
% 256.28/37.30 | (1243) hAPP(all_996_1, v_k____) = all_1650_11
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (467), (1230) imply:
% 256.28/37.30 | (1244) hAPP(all_1238_3, v_w____) = all_1650_24
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (446), (1229) imply:
% 256.28/37.30 | (1245) hAPP(all_996_1, v_k____) = all_1648_7
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (439), (1152) imply:
% 256.28/37.30 | (1246) hAPP(all_1238_3, v_w____) = all_1648_22
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (419), (1228) imply:
% 256.28/37.30 | (1247) hAPP(all_1284_4, v_k____) = all_1646_7
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (411), (1227) imply:
% 256.28/37.30 | (1248) hAPP(all_1238_3, v_w____) = all_1646_22
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (385), (1226) imply:
% 256.28/37.30 | (1249) hAPP(all_996_1, v_k____) = all_1644_6
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (378), (1193) imply:
% 256.28/37.30 | (1250) hAPP(all_1238_3, v_w____) = all_1644_21
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (357), (1225) imply:
% 256.28/37.30 | (1251) hAPP(all_996_1, v_k____) = all_1639_5
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (350), (1224) imply:
% 256.28/37.30 | (1252) hAPP(all_1238_3, v_w____) = all_1639_19
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (328), (1200) imply:
% 256.28/37.30 | (1253) hAPP(all_1238_3, v_w____) = all_1631_13
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (323), (1223) imply:
% 256.28/37.30 | (1254) hAPP(all_996_1, v_k____) = all_1631_20
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (305), (1222) imply:
% 256.28/37.30 | (1255) hAPP(all_1238_3, v_w____) = all_1629_10
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (300), (1221) imply:
% 256.28/37.30 | (1256) hAPP(all_996_1, v_k____) = all_1629_17
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (283), (1207) imply:
% 256.28/37.30 | (1257) hAPP(all_1238_3, v_w____) = all_1627_12
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (268), (1158) imply:
% 256.28/37.30 | (1258) hAPP(all_996_1, v_k____) = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (262), (1214) imply:
% 256.28/37.30 | (1259) hAPP(all_1238_3, v_w____) = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (254), (1215) imply:
% 256.28/37.30 | (1260) hAPP(all_996_1, v_k____) = all_1620_13
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (223), (1169) imply:
% 256.28/37.30 | (1261) hAPP(all_1284_4, v_k____) = all_1501_5
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (197), (1219) imply:
% 256.28/37.30 | (1262) hAPP(all_1284_4, v_k____) = all_1396_3
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (167), (1175) imply:
% 256.28/37.30 | (1263) hAPP(all_1284_2, v_a____) = all_977_1
% 256.28/37.30 |
% 256.28/37.30 | REDUCE: (129), (1218) imply:
% 256.28/37.30 | (1264) hAPP(all_996_1, v_k____) = all_998_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1629_17, all_1639_5, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1251), (1256) gives:
% 256.28/37.30 | (1265) all_1639_5 = all_1629_17
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_996_0, all_1644_6, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (125), (1249) gives:
% 256.28/37.30 | (1266) all_1644_6 = all_996_0
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1631_20, all_1644_6, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1249), (1254) gives:
% 256.28/37.30 | (1267) all_1644_6 = all_1631_20
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1620_13, all_1644_6, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1249), (1260) gives:
% 256.28/37.30 | (1268) all_1644_6 = all_1620_13
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1644_6, all_1648_7, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1245), (1249) gives:
% 256.28/37.30 | (1269) all_1648_7 = all_1644_6
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1639_5, all_1648_7, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1245), (1251) gives:
% 256.28/37.30 | (1270) all_1648_7 = all_1639_5
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1648_7, all_1650_11, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1243), (1245) gives:
% 256.28/37.30 | (1271) all_1650_11 = all_1648_7
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1639_5, all_1652_11, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1241), (1251) gives:
% 256.28/37.30 | (1272) all_1652_11 = all_1639_5
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_998_1, all_1652_11, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1241), (1264) gives:
% 256.28/37.30 | (1273) all_1652_11 = all_998_1
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1650_11, all_1654_2, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1237), (1243) gives:
% 256.28/37.30 | (1274) all_1654_2 = all_1650_11
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1622_0, all_1654_2, v_k____,
% 256.28/37.30 | all_996_1, simplifying with (1237), (1258) gives:
% 256.28/37.30 | (1275) all_1654_2 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1238_2, all_1627_12, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (154), (1257) gives:
% 256.28/37.30 | (1276) all_1627_12 = all_1238_2
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1627_12, all_1629_10, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1255), (1257) gives:
% 256.28/37.30 | (1277) all_1629_10 = all_1627_12
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1629_10, all_1631_13, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1253), (1255) gives:
% 256.28/37.30 | (1278) all_1631_13 = all_1629_10
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_22, all_1648_22, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1246), (1248) gives:
% 256.28/37.30 | (1279) all_1648_22 = all_1646_22
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1648_22, all_1650_24, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1244), (1246) gives:
% 256.28/37.30 | (1280) all_1650_24 = all_1648_22
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1644_21, all_1650_24, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1244), (1250) gives:
% 256.28/37.30 | (1281) all_1650_24 = all_1644_21
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1648_22, all_1652_24, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1242), (1246) gives:
% 256.28/37.30 | (1282) all_1652_24 = all_1648_22
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1622_12, all_1652_24, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1242), (1259) gives:
% 256.28/37.30 | (1283) all_1652_24 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1650_24, all_1654_15, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1238), (1244) gives:
% 256.28/37.30 | (1284) all_1654_15 = all_1650_24
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1639_19, all_1654_15, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1238), (1252) gives:
% 256.28/37.30 | (1285) all_1654_15 = all_1639_19
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1631_13, all_1654_15, v_w____,
% 256.28/37.30 | all_1238_3, simplifying with (1238), (1253) gives:
% 256.28/37.30 | (1286) all_1654_15 = all_1631_13
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1396_3, all_1501_5, v_k____,
% 256.28/37.30 | all_1284_4, simplifying with (1261), (1262) gives:
% 256.28/37.30 | (1287) all_1501_5 = all_1396_3
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1284_3, all_1654_21, v_k____,
% 256.28/37.30 | all_1284_4, simplifying with (166), (1239) gives:
% 256.28/37.30 | (1288) all_1654_21 = all_1284_3
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_7, all_1654_21, v_k____,
% 256.28/37.30 | all_1284_4, simplifying with (1239), (1247) gives:
% 256.28/37.30 | (1289) all_1654_21 = all_1646_7
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1501_5, all_1654_21, v_k____,
% 256.28/37.30 | all_1284_4, simplifying with (1239), (1261) gives:
% 256.28/37.30 | (1290) all_1654_21 = all_1501_5
% 256.28/37.30 |
% 256.28/37.30 | GROUND_INST: instantiating (80) with all_1646_10, all_1654_24, v_k____,
% 256.28/37.30 | all_1646_11, simplifying with (417), (1240) gives:
% 256.28/37.30 | (1291) all_1654_24 = all_1646_10
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1274), (1275) imply:
% 256.28/37.30 | (1292) all_1650_11 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1292) implies:
% 256.28/37.30 | (1293) all_1650_11 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1284), (1285) imply:
% 256.28/37.30 | (1294) all_1650_24 = all_1639_19
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1294) implies:
% 256.28/37.30 | (1295) all_1650_24 = all_1639_19
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1285), (1286) imply:
% 256.28/37.30 | (1296) all_1639_19 = all_1631_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1288), (1289) imply:
% 256.28/37.30 | (1297) all_1646_7 = all_1284_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1289), (1290) imply:
% 256.28/37.30 | (1298) all_1646_7 = all_1501_5
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1272), (1273) imply:
% 256.28/37.30 | (1299) all_1639_5 = all_998_1
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1299) implies:
% 256.28/37.30 | (1300) all_1639_5 = all_998_1
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1282), (1283) imply:
% 256.28/37.30 | (1301) all_1648_22 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1301) implies:
% 256.28/37.30 | (1302) all_1648_22 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1271), (1293) imply:
% 256.28/37.30 | (1303) all_1648_7 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1303) implies:
% 256.28/37.30 | (1304) all_1648_7 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1280), (1281) imply:
% 256.28/37.30 | (1305) all_1648_22 = all_1644_21
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1305) implies:
% 256.28/37.30 | (1306) all_1648_22 = all_1644_21
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1281), (1295) imply:
% 256.28/37.30 | (1307) all_1644_21 = all_1639_19
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1269), (1304) imply:
% 256.28/37.30 | (1308) all_1644_6 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1308) implies:
% 256.28/37.30 | (1309) all_1644_6 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1270), (1304) imply:
% 256.28/37.30 | (1310) all_1639_5 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1310) implies:
% 256.28/37.30 | (1311) all_1639_5 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1279), (1306) imply:
% 256.28/37.30 | (1312) all_1646_22 = all_1644_21
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1279), (1302) imply:
% 256.28/37.30 | (1313) all_1646_22 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1297), (1298) imply:
% 256.28/37.30 | (1314) all_1501_5 = all_1284_3
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1314) implies:
% 256.28/37.30 | (1315) all_1501_5 = all_1284_3
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1312), (1313) imply:
% 256.28/37.30 | (1316) all_1644_21 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1316) implies:
% 256.28/37.30 | (1317) all_1644_21 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1266), (1267) imply:
% 256.28/37.30 | (1318) all_1631_20 = all_996_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1267), (1268) imply:
% 256.28/37.30 | (1319) all_1631_20 = all_1620_13
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1267), (1309) imply:
% 256.28/37.30 | (1320) all_1631_20 = all_1622_0
% 256.28/37.30 |
% 256.28/37.30 | COMBINE_EQS: (1307), (1317) imply:
% 256.28/37.30 | (1321) all_1639_19 = all_1622_12
% 256.28/37.30 |
% 256.28/37.30 | SIMP: (1321) implies:
% 256.28/37.31 | (1322) all_1639_19 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1265), (1300) imply:
% 256.28/37.31 | (1323) all_1629_17 = all_998_1
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1265), (1311) imply:
% 256.28/37.31 | (1324) all_1629_17 = all_1622_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1296), (1322) imply:
% 256.28/37.31 | (1325) all_1631_13 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1325) implies:
% 256.28/37.31 | (1326) all_1631_13 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1278), (1326) imply:
% 256.28/37.31 | (1327) all_1629_10 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1327) implies:
% 256.28/37.31 | (1328) all_1629_10 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1318), (1319) imply:
% 256.28/37.31 | (1329) all_1620_13 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1319), (1320) imply:
% 256.28/37.31 | (1330) all_1622_0 = all_1620_13
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1330) implies:
% 256.28/37.31 | (1331) all_1622_0 = all_1620_13
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1277), (1328) imply:
% 256.28/37.31 | (1332) all_1627_12 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1332) implies:
% 256.28/37.31 | (1333) all_1627_12 = all_1622_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1323), (1324) imply:
% 256.28/37.31 | (1334) all_1622_0 = all_998_1
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1334) implies:
% 256.28/37.31 | (1335) all_1622_0 = all_998_1
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1276), (1333) imply:
% 256.28/37.31 | (1336) all_1622_12 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1331), (1335) imply:
% 256.28/37.31 | (1337) all_1620_13 = all_998_1
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1337) implies:
% 256.28/37.31 | (1338) all_1620_13 = all_998_1
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1329), (1338) imply:
% 256.28/37.31 | (1339) all_998_1 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1287), (1315) imply:
% 256.28/37.31 | (1340) all_1396_3 = all_1284_3
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1335), (1339) imply:
% 256.28/37.31 | (1341) all_1622_0 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1323), (1339) imply:
% 256.28/37.31 | (1342) all_1629_17 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1328), (1336) imply:
% 256.28/37.31 | (1343) all_1629_10 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1326), (1336) imply:
% 256.28/37.31 | (1344) all_1631_13 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1322), (1336) imply:
% 256.28/37.31 | (1345) all_1639_19 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1265), (1342) imply:
% 256.28/37.31 | (1346) all_1639_5 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1317), (1336) imply:
% 256.28/37.31 | (1347) all_1644_21 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1313), (1336) imply:
% 256.28/37.31 | (1348) all_1646_22 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1279), (1348) imply:
% 256.28/37.31 | (1349) all_1648_22 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1304), (1341) imply:
% 256.28/37.31 | (1350) all_1648_7 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1281), (1347) imply:
% 256.28/37.31 | (1351) all_1650_24 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1283), (1336) imply:
% 256.28/37.31 | (1352) all_1652_24 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1285), (1345) imply:
% 256.28/37.31 | (1353) all_1654_15 = all_1238_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1275), (1341) imply:
% 256.28/37.31 | (1354) all_1654_2 = all_996_0
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1045), (1354) imply:
% 256.28/37.31 | (1355) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1654_1
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1046), (1350) imply:
% 256.28/37.31 | (1356) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1648_6
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1047), (1266) imply:
% 256.28/37.31 | (1357) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1644_5
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1048), (1346) imply:
% 256.28/37.31 | (1358) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1639_4
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1049), (1318) imply:
% 256.28/37.31 | (1359) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1631_19
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1050), (1342) imply:
% 256.28/37.31 | (1360) c_Groups_Ominus__class_Ominus(tc_RealDef_Oreal, all_722_0,
% 256.28/37.31 | all_996_0) = all_1629_16
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (513), (1353) imply:
% 256.28/37.31 | (1361) hAPP(all_1654_12, all_1238_2) = all_1654_11
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (487), (1352) imply:
% 256.28/37.31 | (1362) hAPP(all_1652_21, all_1238_2) = all_1652_20
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (469), (1351) imply:
% 256.28/37.31 | (1363) hAPP(all_1650_21, all_1238_2) = all_1650_20
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (441), (1349) imply:
% 256.28/37.31 | (1364) hAPP(all_1648_19, all_1238_2) = all_1648_4
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (413), (1348) imply:
% 256.28/37.31 | (1365) hAPP(all_1646_19, all_1238_2) = all_1646_2
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (380), (1347) imply:
% 256.28/37.31 | (1366) hAPP(all_1644_18, all_1238_2) = all_1644_3
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (352), (1345) imply:
% 256.28/37.31 | (1367) hAPP(all_1639_16, all_1238_2) = all_1639_2
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (330), (1344) imply:
% 256.28/37.31 | (1368) hAPP(all_1631_10, all_1238_2) = all_1631_9
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (307), (1343) imply:
% 256.28/37.31 | (1369) hAPP(all_1629_7, all_1238_2) = all_1629_6
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (264), (1336) imply:
% 256.28/37.31 | (1370) hAPP(all_1622_9, all_1238_2) = all_1622_8
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1062), (1353) imply:
% 256.28/37.31 | (1371) hAPP(all_1284_5, all_1238_2) = all_1654_14
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1072), (1352) imply:
% 256.28/37.31 | (1372) hAPP(all_1284_5, all_1238_2) = all_1652_23
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1078), (1351) imply:
% 256.28/37.31 | (1373) hAPP(all_1284_5, all_1238_2) = all_1650_23
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1084), (1349) imply:
% 256.28/37.31 | (1374) hAPP(all_1284_5, all_1238_2) = all_1648_21
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1090), (1348) imply:
% 256.28/37.31 | (1375) hAPP(all_1284_5, all_1238_2) = all_1646_21
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1101), (1347) imply:
% 256.28/37.31 | (1376) hAPP(all_1284_5, all_1238_2) = all_1644_20
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1108), (1345) imply:
% 256.28/37.31 | (1377) hAPP(all_1284_5, all_1238_2) = all_1639_18
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1114), (1344) imply:
% 256.28/37.31 | (1378) hAPP(all_1284_5, all_1238_2) = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1120), (1343) imply:
% 256.28/37.31 | (1379) hAPP(all_1284_5, all_1238_2) = all_1629_9
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1126), (1276) imply:
% 256.28/37.31 | (1380) hAPP(all_1284_5, all_1238_2) = all_1627_11
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1132), (1336) imply:
% 256.28/37.31 | (1381) hAPP(all_1284_5, all_1238_2) = all_1622_11
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1061), (1353) imply:
% 256.28/37.31 | (1382) hAPP(all_1162_0, all_1238_2) = all_1654_8
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1071), (1352) imply:
% 256.28/37.31 | (1383) hAPP(all_1162_0, all_1238_2) = all_1652_17
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1077), (1351) imply:
% 256.28/37.31 | (1384) hAPP(all_1162_0, all_1238_2) = all_1650_17
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1083), (1349) imply:
% 256.28/37.31 | (1385) hAPP(all_1162_0, all_1238_2) = all_1648_16
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1089), (1348) imply:
% 256.28/37.31 | (1386) hAPP(all_1162_0, all_1238_2) = all_1646_16
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1100), (1347) imply:
% 256.28/37.31 | (1387) hAPP(all_1162_0, all_1238_2) = all_1644_15
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1107), (1345) imply:
% 256.28/37.31 | (1388) hAPP(all_1162_0, all_1238_2) = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1113), (1344) imply:
% 256.28/37.31 | (1389) hAPP(all_1162_0, all_1238_2) = all_1631_6
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1119), (1343) imply:
% 256.28/37.31 | (1390) hAPP(all_1162_0, all_1238_2) = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1125), (1276) imply:
% 256.28/37.31 | (1391) hAPP(all_1162_0, all_1238_2) = all_1627_6
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1131), (1336) imply:
% 256.28/37.31 | (1392) hAPP(all_1162_0, all_1238_2) = all_1622_5
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1067), (1288) imply:
% 256.28/37.31 | (1393) hAPP(all_974_1, all_1284_3) = all_1654_20
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1068), (1291) imply:
% 256.28/37.31 | (1394) hAPP(all_974_1, all_1646_10) = all_1654_23
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1087), (1349) imply:
% 256.28/37.31 | (1395) hAPP(all_974_1, all_1238_2) = all_1648_18
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1094), (1297) imply:
% 256.28/37.31 | (1396) hAPP(all_974_1, all_1284_3) = all_1646_6
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1097), (1348) imply:
% 256.28/37.31 | (1397) hAPP(all_974_1, all_1238_2) = all_1646_18
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1104), (1347) imply:
% 256.28/37.31 | (1398) hAPP(all_974_1, all_1238_2) = all_1644_17
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1111), (1345) imply:
% 256.28/37.31 | (1399) hAPP(all_974_1, all_1238_2) = all_1639_15
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1128), (1276) imply:
% 256.28/37.31 | (1400) hAPP(all_974_1, all_1238_2) = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1138), (1315) imply:
% 256.28/37.31 | (1401) hAPP(all_974_1, all_1284_3) = all_1501_4
% 256.28/37.31 |
% 256.28/37.31 | REDUCE: (1140), (1340) imply:
% 256.28/37.31 | (1402) hAPP(all_974_1, all_1284_3) = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1639_15, all_1644_17, all_1238_2,
% 256.28/37.31 | all_974_1, simplifying with (1398), (1399) gives:
% 256.28/37.31 | (1403) all_1644_17 = all_1639_15
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1644_17, all_1646_18, all_1238_2,
% 256.28/37.31 | all_974_1, simplifying with (1397), (1398) gives:
% 256.28/37.31 | (1404) all_1646_18 = all_1644_17
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1646_18, all_1648_18, all_1238_2,
% 256.28/37.31 | all_974_1, simplifying with (1395), (1397) gives:
% 256.28/37.31 | (1405) all_1648_18 = all_1646_18
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1627_8, all_1648_18, all_1238_2,
% 256.28/37.31 | all_974_1, simplifying with (1395), (1400) gives:
% 256.28/37.31 | (1406) all_1648_18 = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1284_2, all_1501_4, all_1284_3,
% 256.28/37.31 | all_974_1, simplifying with (1141), (1401) gives:
% 256.28/37.31 | (1407) all_1501_4 = all_1284_2
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1501_4, all_1646_6, all_1284_3,
% 256.28/37.31 | all_974_1, simplifying with (1396), (1401) gives:
% 256.28/37.31 | (1408) all_1646_6 = all_1501_4
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1646_6, all_1654_20, all_1284_3,
% 256.28/37.31 | all_974_1, simplifying with (1393), (1396) gives:
% 256.28/37.31 | (1409) all_1654_20 = all_1646_6
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1396_2, all_1654_20, all_1284_3,
% 256.28/37.31 | all_974_1, simplifying with (1393), (1402) gives:
% 256.28/37.31 | (1410) all_1654_20 = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1646_9, all_1654_23, all_1646_10,
% 256.28/37.31 | all_974_1, simplifying with (1095), (1394) gives:
% 256.28/37.31 | (1411) all_1654_23 = all_1646_9
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1622_5, all_1644_15, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1387), (1392) gives:
% 256.28/37.31 | (1412) all_1644_15 = all_1622_5
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1644_15, all_1646_16, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1386), (1387) gives:
% 256.28/37.31 | (1413) all_1646_16 = all_1644_15
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1631_6, all_1646_16, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1386), (1389) gives:
% 256.28/37.31 | (1414) all_1646_16 = all_1631_6
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1644_15, all_1648_16, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1385), (1387) gives:
% 256.28/37.31 | (1415) all_1648_16 = all_1644_15
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1631_6, all_1650_17, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1384), (1389) gives:
% 256.28/37.31 | (1416) all_1650_17 = all_1631_6
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1627_6, all_1650_17, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1384), (1391) gives:
% 256.28/37.31 | (1417) all_1650_17 = all_1627_6
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1646_16, all_1652_17, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1383), (1386) gives:
% 256.28/37.31 | (1418) all_1652_17 = all_1646_16
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1629_3, all_1652_17, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1383), (1390) gives:
% 256.28/37.31 | (1419) all_1652_17 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1648_16, all_1654_8, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1382), (1385) gives:
% 256.28/37.31 | (1420) all_1654_8 = all_1648_16
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1639_13, all_1654_8, all_1238_2,
% 256.28/37.31 | all_1162_0, simplifying with (1382), (1388) gives:
% 256.28/37.31 | (1421) all_1654_8 = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1629_9, all_1639_18, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1377), (1379) gives:
% 256.28/37.31 | (1422) all_1639_18 = all_1629_9
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1639_18, all_1644_20, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1376), (1377) gives:
% 256.28/37.31 | (1423) all_1644_20 = all_1639_18
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1644_20, all_1646_21, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1375), (1376) gives:
% 256.28/37.31 | (1424) all_1646_21 = all_1644_20
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1646_21, all_1648_21, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1374), (1375) gives:
% 256.28/37.31 | (1425) all_1648_21 = all_1646_21
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1639_18, all_1650_23, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1373), (1377) gives:
% 256.28/37.31 | (1426) all_1650_23 = all_1639_18
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1622_11, all_1650_23, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1373), (1381) gives:
% 256.28/37.31 | (1427) all_1650_23 = all_1622_11
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1629_9, all_1652_23, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1372), (1379) gives:
% 256.28/37.31 | (1428) all_1652_23 = all_1629_9
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1627_11, all_1652_23, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1372), (1380) gives:
% 256.28/37.31 | (1429) all_1652_23 = all_1627_11
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1648_21, all_1654_14, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1371), (1374) gives:
% 256.28/37.31 | (1430) all_1654_14 = all_1648_21
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (80) with all_1631_12, all_1654_14, all_1238_2,
% 256.28/37.31 | all_1284_5, simplifying with (1371), (1378) gives:
% 256.28/37.31 | (1431) all_1654_14 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (87) with all_1631_19, all_1644_5, all_996_0,
% 256.28/37.31 | all_722_0, tc_RealDef_Oreal, simplifying with (1357), (1359)
% 256.28/37.31 | gives:
% 256.28/37.31 | (1432) all_1644_5 = all_1631_19
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (87) with all_1644_5, all_1648_6, all_996_0,
% 256.28/37.31 | all_722_0, tc_RealDef_Oreal, simplifying with (1356), (1357)
% 256.28/37.31 | gives:
% 256.28/37.31 | (1433) all_1648_6 = all_1644_5
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (87) with all_1639_4, all_1648_6, all_996_0,
% 256.28/37.31 | all_722_0, tc_RealDef_Oreal, simplifying with (1356), (1358)
% 256.28/37.31 | gives:
% 256.28/37.31 | (1434) all_1648_6 = all_1639_4
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (87) with all_1648_6, all_1654_1, all_996_0,
% 256.28/37.31 | all_722_0, tc_RealDef_Oreal, simplifying with (1355), (1356)
% 256.28/37.31 | gives:
% 256.28/37.31 | (1435) all_1654_1 = all_1648_6
% 256.28/37.31 |
% 256.28/37.31 | GROUND_INST: instantiating (87) with all_1629_16, all_1654_1, all_996_0,
% 256.28/37.31 | all_722_0, tc_RealDef_Oreal, simplifying with (1355), (1360)
% 256.28/37.31 | gives:
% 256.28/37.31 | (1436) all_1654_1 = all_1629_16
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1435), (1436) imply:
% 256.28/37.31 | (1437) all_1648_6 = all_1629_16
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1437) implies:
% 256.28/37.31 | (1438) all_1648_6 = all_1629_16
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1420), (1421) imply:
% 256.28/37.31 | (1439) all_1648_16 = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1439) implies:
% 256.28/37.31 | (1440) all_1648_16 = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1430), (1431) imply:
% 256.28/37.31 | (1441) all_1648_21 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1441) implies:
% 256.28/37.31 | (1442) all_1648_21 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1409), (1410) imply:
% 256.28/37.31 | (1443) all_1646_6 = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1443) implies:
% 256.28/37.31 | (1444) all_1646_6 = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1418), (1419) imply:
% 256.28/37.31 | (1445) all_1646_16 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1445) implies:
% 256.28/37.31 | (1446) all_1646_16 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1428), (1429) imply:
% 256.28/37.31 | (1447) all_1629_9 = all_1627_11
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1447) implies:
% 256.28/37.31 | (1448) all_1629_9 = all_1627_11
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1416), (1417) imply:
% 256.28/37.31 | (1449) all_1631_6 = all_1627_6
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1449) implies:
% 256.28/37.31 | (1450) all_1631_6 = all_1627_6
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1426), (1427) imply:
% 256.28/37.31 | (1451) all_1639_18 = all_1622_11
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1451) implies:
% 256.28/37.31 | (1452) all_1639_18 = all_1622_11
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1433), (1434) imply:
% 256.28/37.31 | (1453) all_1644_5 = all_1639_4
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1453) implies:
% 256.28/37.31 | (1454) all_1644_5 = all_1639_4
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1434), (1438) imply:
% 256.28/37.31 | (1455) all_1639_4 = all_1629_16
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1415), (1440) imply:
% 256.28/37.31 | (1456) all_1644_15 = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1456) implies:
% 256.28/37.31 | (1457) all_1644_15 = all_1639_13
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1405), (1406) imply:
% 256.28/37.31 | (1458) all_1646_18 = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1458) implies:
% 256.28/37.31 | (1459) all_1646_18 = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1425), (1442) imply:
% 256.28/37.31 | (1460) all_1646_21 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1460) implies:
% 256.28/37.31 | (1461) all_1646_21 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1408), (1444) imply:
% 256.28/37.31 | (1462) all_1501_4 = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1462) implies:
% 256.28/37.31 | (1463) all_1501_4 = all_1396_2
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1413), (1446) imply:
% 256.28/37.31 | (1464) all_1644_15 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1464) implies:
% 256.28/37.31 | (1465) all_1644_15 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1414), (1446) imply:
% 256.28/37.31 | (1466) all_1631_6 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1466) implies:
% 256.28/37.31 | (1467) all_1631_6 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1404), (1459) imply:
% 256.28/37.31 | (1468) all_1644_17 = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1468) implies:
% 256.28/37.31 | (1469) all_1644_17 = all_1627_8
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1424), (1461) imply:
% 256.28/37.31 | (1470) all_1644_20 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1470) implies:
% 256.28/37.31 | (1471) all_1644_20 = all_1631_12
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1432), (1454) imply:
% 256.28/37.31 | (1472) all_1639_4 = all_1631_19
% 256.28/37.31 |
% 256.28/37.31 | SIMP: (1472) implies:
% 256.28/37.31 | (1473) all_1639_4 = all_1631_19
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1412), (1457) imply:
% 256.28/37.31 | (1474) all_1639_13 = all_1622_5
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1457), (1465) imply:
% 256.28/37.31 | (1475) all_1639_13 = all_1629_3
% 256.28/37.31 |
% 256.28/37.31 | COMBINE_EQS: (1403), (1469) imply:
% 256.28/37.31 | (1476) all_1639_15 = all_1627_8
% 256.28/37.31 |
% 256.53/37.31 | COMBINE_EQS: (1423), (1471) imply:
% 256.53/37.31 | (1477) all_1639_18 = all_1631_12
% 256.53/37.31 |
% 256.53/37.31 | SIMP: (1477) implies:
% 256.53/37.32 | (1478) all_1639_18 = all_1631_12
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1455), (1473) imply:
% 256.53/37.32 | (1479) all_1631_19 = all_1629_16
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1474), (1475) imply:
% 256.53/37.32 | (1480) all_1629_3 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1480) implies:
% 256.53/37.32 | (1481) all_1629_3 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1422), (1478) imply:
% 256.53/37.32 | (1482) all_1631_12 = all_1629_9
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1452), (1478) imply:
% 256.53/37.32 | (1483) all_1631_12 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1450), (1467) imply:
% 256.53/37.32 | (1484) all_1629_3 = all_1627_6
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1484) implies:
% 256.53/37.32 | (1485) all_1629_3 = all_1627_6
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1482), (1483) imply:
% 256.53/37.32 | (1486) all_1629_9 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1486) implies:
% 256.53/37.32 | (1487) all_1629_9 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1481), (1485) imply:
% 256.53/37.32 | (1488) all_1627_6 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1488) implies:
% 256.53/37.32 | (1489) all_1627_6 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1448), (1487) imply:
% 256.53/37.32 | (1490) all_1627_11 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1490) implies:
% 256.53/37.32 | (1491) all_1627_11 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1407), (1463) imply:
% 256.53/37.32 | (1492) all_1396_2 = all_1284_2
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1450), (1489) imply:
% 256.53/37.32 | (1493) all_1631_6 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1471), (1483) imply:
% 256.53/37.32 | (1494) all_1644_20 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1432), (1479) imply:
% 256.53/37.32 | (1495) all_1644_5 = all_1629_16
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1461), (1483) imply:
% 256.53/37.32 | (1496) all_1646_21 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1446), (1481) imply:
% 256.53/37.32 | (1497) all_1646_16 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1444), (1492) imply:
% 256.53/37.32 | (1498) all_1646_6 = all_1284_2
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1442), (1483) imply:
% 256.53/37.32 | (1499) all_1648_21 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1440), (1474) imply:
% 256.53/37.32 | (1500) all_1648_16 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1417), (1489) imply:
% 256.53/37.32 | (1501) all_1650_17 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1429), (1491) imply:
% 256.53/37.32 | (1502) all_1652_23 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1419), (1481) imply:
% 256.53/37.32 | (1503) all_1652_17 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1410), (1492) imply:
% 256.53/37.32 | (1504) all_1654_20 = all_1284_2
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1431), (1483) imply:
% 256.53/37.32 | (1505) all_1654_14 = all_1622_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1421), (1474) imply:
% 256.53/37.32 | (1506) all_1654_8 = all_1622_5
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (461), (1438) imply:
% 256.53/37.32 | (1507) c_Groups_Oabs__class_Oabs(tc_RealDef_Oreal, all_1629_16) =
% 256.53/37.32 | all_1648_5
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (525), (1436) imply:
% 256.53/37.32 | (1508) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1629_16) =
% 256.53/37.32 | all_1654_0
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (394), (1495) imply:
% 256.53/37.32 | (1509) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1629_16) =
% 256.53/37.32 | all_1644_4
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (364), (1455) imply:
% 256.53/37.32 | (1510) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1629_16) =
% 256.53/37.32 | all_1639_3
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (337), (1479) imply:
% 256.53/37.32 | (1511) c_RealVector_Oof__real(tc_Complex_Ocomplex, all_1629_16) =
% 256.53/37.32 | all_1631_18
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (514), (1506) imply:
% 256.53/37.32 | (1512) hAPP(all_1654_10, all_1622_5) = all_1654_7
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (512), (1505) imply:
% 256.53/37.32 | (1513) hAPP(all_1622_11, v_k____) = all_1654_13
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (510), (1504) imply:
% 256.53/37.32 | (1514) hAPP(all_1284_2, v_a____) = all_1654_19
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (508), (1411) imply:
% 256.53/37.32 | (1515) hAPP(all_1646_9, all_1654_19) = all_1654_18
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (488), (1503) imply:
% 256.53/37.32 | (1516) hAPP(all_1652_19, all_1622_5) = all_1652_16
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (486), (1502) imply:
% 256.53/37.32 | (1517) hAPP(all_1622_11, v_k____) = all_1652_22
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (470), (1501) imply:
% 256.53/37.32 | (1518) hAPP(all_1650_19, all_1622_5) = all_1650_16
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (468), (1427) imply:
% 256.53/37.32 | (1519) hAPP(all_1622_11, v_k____) = all_1650_22
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (447), (1500) imply:
% 256.53/37.32 | (1520) hAPP(all_1648_3, all_1622_5) = all_1648_2
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (443), (1406), (1500) imply:
% 256.53/37.32 | (1521) hAPP(all_1627_8, all_1622_5) = all_1648_15
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (440), (1499) imply:
% 256.53/37.32 | (1522) hAPP(all_1622_11, v_k____) = all_1648_20
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (421), (1497) imply:
% 256.53/37.32 | (1523) hAPP(all_1646_1, all_1622_5) = all_1646_0
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (420), (1498) imply:
% 256.53/37.32 | (1524) hAPP(all_1284_2, v_a____) = all_1646_5
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (415), (1459), (1497) imply:
% 256.53/37.32 | (1525) hAPP(all_1627_8, all_1622_5) = all_1646_15
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (412), (1496) imply:
% 256.53/37.32 | (1526) hAPP(all_1622_11, v_k____) = all_1646_20
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (386), (1412) imply:
% 256.53/37.32 | (1527) hAPP(all_1644_2, all_1622_5) = all_1644_1
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (382), (1412), (1469) imply:
% 256.53/37.32 | (1528) hAPP(all_1627_8, all_1622_5) = all_1644_14
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (379), (1494) imply:
% 256.53/37.32 | (1529) hAPP(all_1622_11, v_k____) = all_1644_19
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (358), (1474) imply:
% 256.53/37.32 | (1530) hAPP(all_1639_1, all_1622_5) = all_1639_0
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (354), (1474), (1476) imply:
% 256.53/37.32 | (1531) hAPP(all_1627_8, all_1622_5) = all_1639_12
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (351), (1452) imply:
% 256.53/37.32 | (1532) hAPP(all_1622_11, v_k____) = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (331), (1493) imply:
% 256.53/37.32 | (1533) hAPP(all_1631_8, all_1622_5) = all_1631_5
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (329), (1483) imply:
% 256.53/37.32 | (1534) hAPP(all_1622_11, v_k____) = all_1631_11
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (308), (1481) imply:
% 256.53/37.32 | (1535) hAPP(all_1629_5, all_1622_5) = all_1629_2
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (306), (1487) imply:
% 256.53/37.32 | (1536) hAPP(all_1622_11, v_k____) = all_1629_8
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (286), (1489) imply:
% 256.53/37.32 | (1537) hAPP(all_1627_8, all_1622_5) = all_1627_5
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (284), (1491) imply:
% 256.53/37.32 | (1538) hAPP(all_1622_11, v_k____) = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (224), (1407) imply:
% 256.53/37.32 | (1539) hAPP(all_1284_2, v_a____) = all_1501_3
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (198), (1492) imply:
% 256.53/37.32 | (1540) hAPP(all_1284_2, v_a____) = all_1396_1
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_977_1, all_1646_5, v_a____,
% 256.53/37.32 | all_1284_2, simplifying with (1263), (1524) gives:
% 256.53/37.32 | (1541) all_1646_5 = all_977_1
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1501_3, all_1646_5, v_a____,
% 256.53/37.32 | all_1284_2, simplifying with (1524), (1539) gives:
% 256.53/37.32 | (1542) all_1646_5 = all_1501_3
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1646_5, all_1654_19, v_a____,
% 256.53/37.32 | all_1284_2, simplifying with (1514), (1524) gives:
% 256.53/37.32 | (1543) all_1654_19 = all_1646_5
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1396_1, all_1654_19, v_a____,
% 256.53/37.32 | all_1284_2, simplifying with (1514), (1540) gives:
% 256.53/37.32 | (1544) all_1654_19 = all_1396_1
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1622_10, all_1629_8, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (263), (1536) gives:
% 256.53/37.32 | (1545) all_1629_8 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1631_11, all_1644_19, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1529), (1534) gives:
% 256.53/37.32 | (1546) all_1644_19 = all_1631_11
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1629_8, all_1644_19, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1529), (1536) gives:
% 256.53/37.32 | (1547) all_1644_19 = all_1629_8
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1644_19, all_1646_20, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1526), (1529) gives:
% 256.53/37.32 | (1548) all_1646_20 = all_1644_19
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1644_19, all_1650_22, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1519), (1529) gives:
% 256.53/37.32 | (1549) all_1650_22 = all_1644_19
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1648_20, all_1652_22, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1517), (1522) gives:
% 256.53/37.32 | (1550) all_1652_22 = all_1648_20
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1646_20, all_1652_22, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1517), (1526) gives:
% 256.53/37.32 | (1551) all_1652_22 = all_1646_20
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1639_17, all_1652_22, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1517), (1532) gives:
% 256.53/37.32 | (1552) all_1652_22 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1650_22, all_1654_13, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1513), (1519) gives:
% 256.53/37.32 | (1553) all_1654_13 = all_1650_22
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1627_10, all_1654_13, v_k____,
% 256.53/37.32 | all_1622_11, simplifying with (1513), (1538) gives:
% 256.53/37.32 | (1554) all_1654_13 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1639_12, all_1646_15, all_1622_5,
% 256.53/37.32 | all_1627_8, simplifying with (1525), (1531) gives:
% 256.53/37.32 | (1555) all_1646_15 = all_1639_12
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1627_5, all_1646_15, all_1622_5,
% 256.53/37.32 | all_1627_8, simplifying with (1525), (1537) gives:
% 256.53/37.32 | (1556) all_1646_15 = all_1627_5
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1646_15, all_1648_15, all_1622_5,
% 256.53/37.32 | all_1627_8, simplifying with (1521), (1525) gives:
% 256.53/37.32 | (1557) all_1648_15 = all_1646_15
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1644_14, all_1648_15, all_1622_5,
% 256.53/37.32 | all_1627_8, simplifying with (1521), (1528) gives:
% 256.53/37.32 | (1558) all_1648_15 = all_1644_14
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (82) with all_1631_18, all_1644_4, all_1629_16,
% 256.53/37.32 | tc_Complex_Ocomplex, simplifying with (1509), (1511) gives:
% 256.53/37.32 | (1559) all_1644_4 = all_1631_18
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (82) with all_1644_4, all_1654_0, all_1629_16,
% 256.53/37.32 | tc_Complex_Ocomplex, simplifying with (1508), (1509) gives:
% 256.53/37.32 | (1560) all_1654_0 = all_1644_4
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (82) with all_1639_3, all_1654_0, all_1629_16,
% 256.53/37.32 | tc_Complex_Ocomplex, simplifying with (1508), (1510) gives:
% 256.53/37.32 | (1561) all_1654_0 = all_1639_3
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (85) with all_1629_15, all_1648_5, all_1629_16,
% 256.53/37.32 | tc_RealDef_Oreal, simplifying with (319), (1507) gives:
% 256.53/37.32 | (1562) all_1648_5 = all_1629_15
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1560), (1561) imply:
% 256.53/37.32 | (1563) all_1644_4 = all_1639_3
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1563) implies:
% 256.53/37.32 | (1564) all_1644_4 = all_1639_3
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1553), (1554) imply:
% 256.53/37.32 | (1565) all_1650_22 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1565) implies:
% 256.53/37.32 | (1566) all_1650_22 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1543), (1544) imply:
% 256.53/37.32 | (1567) all_1646_5 = all_1396_1
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1567) implies:
% 256.53/37.32 | (1568) all_1646_5 = all_1396_1
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1550), (1552) imply:
% 256.53/37.32 | (1569) all_1648_20 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1550), (1551) imply:
% 256.53/37.32 | (1570) all_1648_20 = all_1646_20
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1549), (1566) imply:
% 256.53/37.32 | (1571) all_1644_19 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1571) implies:
% 256.53/37.32 | (1572) all_1644_19 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1557), (1558) imply:
% 256.53/37.32 | (1573) all_1646_15 = all_1644_14
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1573) implies:
% 256.53/37.32 | (1574) all_1646_15 = all_1644_14
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1569), (1570) imply:
% 256.53/37.32 | (1575) all_1646_20 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1575) implies:
% 256.53/37.32 | (1576) all_1646_20 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1541), (1542) imply:
% 256.53/37.32 | (1577) all_1501_3 = all_977_1
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1542), (1568) imply:
% 256.53/37.32 | (1578) all_1501_3 = all_1396_1
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1555), (1574) imply:
% 256.53/37.32 | (1579) all_1644_14 = all_1639_12
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1556), (1574) imply:
% 256.53/37.32 | (1580) all_1644_14 = all_1627_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1548), (1576) imply:
% 256.53/37.32 | (1581) all_1644_19 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1581) implies:
% 256.53/37.32 | (1582) all_1644_19 = all_1639_17
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1559), (1564) imply:
% 256.53/37.32 | (1583) all_1639_3 = all_1631_18
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1583) implies:
% 256.53/37.32 | (1584) all_1639_3 = all_1631_18
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1579), (1580) imply:
% 256.53/37.32 | (1585) all_1639_12 = all_1627_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1546), (1582) imply:
% 256.53/37.32 | (1586) all_1639_17 = all_1631_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1572), (1582) imply:
% 256.53/37.32 | (1587) all_1639_17 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1547), (1582) imply:
% 256.53/37.32 | (1588) all_1639_17 = all_1629_8
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1586), (1588) imply:
% 256.53/37.32 | (1589) all_1631_11 = all_1629_8
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1586), (1587) imply:
% 256.53/37.32 | (1590) all_1631_11 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1589), (1590) imply:
% 256.53/37.32 | (1591) all_1629_8 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1591) implies:
% 256.53/37.32 | (1592) all_1629_8 = all_1627_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1545), (1592) imply:
% 256.53/37.32 | (1593) all_1627_10 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1577), (1578) imply:
% 256.53/37.32 | (1594) all_1396_1 = all_977_1
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1590), (1593) imply:
% 256.53/37.32 | (1595) all_1631_11 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1586), (1595) imply:
% 256.53/37.32 | (1596) all_1639_17 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1582), (1596) imply:
% 256.53/37.32 | (1597) all_1644_19 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1576), (1596) imply:
% 256.53/37.32 | (1598) all_1646_20 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1569), (1596) imply:
% 256.53/37.32 | (1599) all_1648_20 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1558), (1580) imply:
% 256.53/37.32 | (1600) all_1648_15 = all_1627_5
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1566), (1593) imply:
% 256.53/37.32 | (1601) all_1650_22 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1550), (1599) imply:
% 256.53/37.32 | (1602) all_1652_22 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1544), (1594) imply:
% 256.53/37.32 | (1603) all_1654_19 = all_977_1
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1554), (1593) imply:
% 256.53/37.32 | (1604) all_1654_13 = all_1622_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1561), (1584) imply:
% 256.53/37.32 | (1605) all_1654_0 = all_1631_18
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (523), (1605) imply:
% 256.53/37.32 | (1606) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 256.53/37.32 | all_1654_7) = all_1654_6
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (392), (1559) imply:
% 256.53/37.32 | (1607) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 256.53/37.32 | all_1644_1) = all_1644_0
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (452), (1600) imply:
% 256.53/37.32 | (1608) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 256.53/37.32 | all_1627_5) = all_1648_14
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (424), (1556) imply:
% 256.53/37.32 | (1609) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 256.53/37.32 | all_1627_5) = all_1646_14
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (390), (1580) imply:
% 256.53/37.32 | (1610) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 256.53/37.32 | all_1627_5) = all_1644_13
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (362), (1585) imply:
% 256.53/37.32 | (1611) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, v_a____,
% 256.53/37.32 | all_1627_5) = all_1639_11
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (451), (1562) imply:
% 256.53/37.32 | (1612) c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1629_15,
% 256.53/37.32 | all_1648_1) = all_1648_0
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1515), (1603) imply:
% 256.53/37.32 | (1613) hAPP(all_1646_9, all_977_1) = all_1654_18
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (418), (1541) imply:
% 256.53/37.32 | (1614) hAPP(all_1646_9, all_977_1) = all_1646_4
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1066), (1604) imply:
% 256.53/37.32 | (1615) hAPP(all_974_1, all_1622_10) = all_1654_12
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1074), (1602) imply:
% 256.53/37.32 | (1616) hAPP(all_974_1, all_1622_10) = all_1652_21
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1080), (1601) imply:
% 256.53/37.32 | (1617) hAPP(all_974_1, all_1622_10) = all_1650_21
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1086), (1599) imply:
% 256.53/37.32 | (1618) hAPP(all_974_1, all_1622_10) = all_1648_19
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1096), (1598) imply:
% 256.53/37.32 | (1619) hAPP(all_974_1, all_1622_10) = all_1646_19
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1103), (1597) imply:
% 256.53/37.32 | (1620) hAPP(all_974_1, all_1622_10) = all_1644_18
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1110), (1596) imply:
% 256.53/37.32 | (1621) hAPP(all_974_1, all_1622_10) = all_1639_16
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1116), (1595) imply:
% 256.53/37.32 | (1622) hAPP(all_974_1, all_1622_10) = all_1631_10
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1122), (1545) imply:
% 256.53/37.32 | (1623) hAPP(all_974_1, all_1622_10) = all_1629_7
% 256.53/37.32 |
% 256.53/37.32 | REDUCE: (1127), (1593) imply:
% 256.53/37.32 | (1624) hAPP(all_974_1, all_1622_10) = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1622_9, all_1631_10, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1134), (1622) gives:
% 256.53/37.32 | (1625) all_1631_10 = all_1622_9
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1644_18, all_1646_19, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1619), (1620) gives:
% 256.53/37.32 | (1626) all_1646_19 = all_1644_18
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1639_16, all_1646_19, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1619), (1621) gives:
% 256.53/37.32 | (1627) all_1646_19 = all_1639_16
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1631_10, all_1646_19, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1619), (1622) gives:
% 256.53/37.32 | (1628) all_1646_19 = all_1631_10
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1646_19, all_1652_21, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1616), (1619) gives:
% 256.53/37.32 | (1629) all_1652_21 = all_1646_19
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1629_7, all_1652_21, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1616), (1623) gives:
% 256.53/37.32 | (1630) all_1652_21 = all_1629_7
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1650_21, all_1654_12, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1615), (1617) gives:
% 256.53/37.32 | (1631) all_1654_12 = all_1650_21
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1648_19, all_1654_12, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1615), (1618) gives:
% 256.53/37.32 | (1632) all_1654_12 = all_1648_19
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1631_10, all_1654_12, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1615), (1622) gives:
% 256.53/37.32 | (1633) all_1654_12 = all_1631_10
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1627_9, all_1654_12, all_1622_10,
% 256.53/37.32 | all_974_1, simplifying with (1615), (1624) gives:
% 256.53/37.32 | (1634) all_1654_12 = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (80) with all_1646_4, all_1654_18, all_977_1,
% 256.53/37.32 | all_1646_9, simplifying with (1613), (1614) gives:
% 256.53/37.32 | (1635) all_1654_18 = all_1646_4
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (86) with all_1627_4, all_1646_14, all_1627_5,
% 256.53/37.32 | v_a____, tc_Complex_Ocomplex, simplifying with (291), (1609)
% 256.53/37.32 | gives:
% 256.53/37.32 | (1636) all_1646_14 = all_1627_4
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (86) with all_1644_13, all_1646_14, all_1627_5,
% 256.53/37.32 | v_a____, tc_Complex_Ocomplex, simplifying with (1609), (1610)
% 256.53/37.32 | gives:
% 256.53/37.32 | (1637) all_1646_14 = all_1644_13
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (86) with all_1646_14, all_1648_14, all_1627_5,
% 256.53/37.32 | v_a____, tc_Complex_Ocomplex, simplifying with (1608), (1609)
% 256.53/37.32 | gives:
% 256.53/37.32 | (1638) all_1648_14 = all_1646_14
% 256.53/37.32 |
% 256.53/37.32 | GROUND_INST: instantiating (86) with all_1639_11, all_1648_14, all_1627_5,
% 256.53/37.32 | v_a____, tc_Complex_Ocomplex, simplifying with (1608), (1611)
% 256.53/37.32 | gives:
% 256.53/37.32 | (1639) all_1648_14 = all_1639_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1631), (1633) imply:
% 256.53/37.32 | (1640) all_1650_21 = all_1631_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1631), (1634) imply:
% 256.53/37.32 | (1641) all_1650_21 = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1631), (1632) imply:
% 256.53/37.32 | (1642) all_1650_21 = all_1648_19
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1629), (1630) imply:
% 256.53/37.32 | (1643) all_1646_19 = all_1629_7
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1643) implies:
% 256.53/37.32 | (1644) all_1646_19 = all_1629_7
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1640), (1642) imply:
% 256.53/37.32 | (1645) all_1648_19 = all_1631_10
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1641), (1642) imply:
% 256.53/37.32 | (1646) all_1648_19 = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1638), (1639) imply:
% 256.53/37.32 | (1647) all_1646_14 = all_1639_11
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1647) implies:
% 256.53/37.32 | (1648) all_1646_14 = all_1639_11
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1645), (1646) imply:
% 256.53/37.32 | (1649) all_1631_10 = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | SIMP: (1649) implies:
% 256.53/37.32 | (1650) all_1631_10 = all_1627_9
% 256.53/37.32 |
% 256.53/37.32 | COMBINE_EQS: (1637), (1648) imply:
% 256.53/37.33 | (1651) all_1644_13 = all_1639_11
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1636), (1637) imply:
% 256.53/37.33 | (1652) all_1644_13 = all_1627_4
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1626), (1627) imply:
% 256.53/37.33 | (1653) all_1644_18 = all_1639_16
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1626), (1644) imply:
% 256.53/37.33 | (1654) all_1644_18 = all_1629_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1626), (1628) imply:
% 256.53/37.33 | (1655) all_1644_18 = all_1631_10
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1651), (1652) imply:
% 256.53/37.33 | (1656) all_1639_11 = all_1627_4
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1656) implies:
% 256.53/37.33 | (1657) all_1639_11 = all_1627_4
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1653), (1655) imply:
% 256.53/37.33 | (1658) all_1639_16 = all_1631_10
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1653), (1654) imply:
% 256.53/37.33 | (1659) all_1639_16 = all_1629_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1658), (1659) imply:
% 256.53/37.33 | (1660) all_1631_10 = all_1629_7
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1660) implies:
% 256.53/37.33 | (1661) all_1631_10 = all_1629_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1625), (1661) imply:
% 256.53/37.33 | (1662) all_1629_7 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1650), (1661) imply:
% 256.53/37.33 | (1663) all_1629_7 = all_1627_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1662), (1663) imply:
% 256.53/37.33 | (1664) all_1627_9 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1659), (1662) imply:
% 256.53/37.33 | (1665) all_1639_16 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1653), (1665) imply:
% 256.53/37.33 | (1666) all_1644_18 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1626), (1666) imply:
% 256.53/37.33 | (1667) all_1646_19 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1646), (1664) imply:
% 256.53/37.33 | (1668) all_1648_19 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1639), (1657) imply:
% 256.53/37.33 | (1669) all_1648_14 = all_1627_4
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1642), (1668) imply:
% 256.53/37.33 | (1670) all_1650_21 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1630), (1662) imply:
% 256.53/37.33 | (1671) all_1652_21 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1631), (1670) imply:
% 256.53/37.33 | (1672) all_1654_12 = all_1622_9
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1054), (1635) imply:
% 256.53/37.33 | (1673) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.53/37.33 | all_1646_4) = all_1654_17
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1361), (1672) imply:
% 256.53/37.33 | (1674) hAPP(all_1622_9, all_1238_2) = all_1654_11
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1362), (1671) imply:
% 256.53/37.33 | (1675) hAPP(all_1622_9, all_1238_2) = all_1652_20
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1363), (1670) imply:
% 256.53/37.33 | (1676) hAPP(all_1622_9, all_1238_2) = all_1650_20
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (442), (1668), (1669) imply:
% 256.53/37.33 | (1677) hAPP(all_1622_9, all_1627_4) = all_1648_13
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1364), (1668) imply:
% 256.53/37.33 | (1678) hAPP(all_1622_9, all_1238_2) = all_1648_4
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (414), (1636), (1667) imply:
% 256.53/37.33 | (1679) hAPP(all_1622_9, all_1627_4) = all_1646_13
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1365), (1667) imply:
% 256.53/37.33 | (1680) hAPP(all_1622_9, all_1238_2) = all_1646_2
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (381), (1652), (1666) imply:
% 256.53/37.33 | (1681) hAPP(all_1622_9, all_1627_4) = all_1644_12
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1366), (1666) imply:
% 256.53/37.33 | (1682) hAPP(all_1622_9, all_1238_2) = all_1644_3
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (353), (1657), (1665) imply:
% 256.53/37.33 | (1683) hAPP(all_1622_9, all_1627_4) = all_1639_10
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1367), (1665) imply:
% 256.53/37.33 | (1684) hAPP(all_1622_9, all_1238_2) = all_1639_2
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1368), (1625) imply:
% 256.53/37.33 | (1685) hAPP(all_1622_9, all_1238_2) = all_1631_9
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1369), (1662) imply:
% 256.53/37.33 | (1686) hAPP(all_1622_9, all_1238_2) = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (285), (1664) imply:
% 256.53/37.33 | (1687) hAPP(all_1622_9, all_1627_4) = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1631_9, all_1639_2, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1684), (1685) gives:
% 256.53/37.33 | (1688) all_1639_2 = all_1631_9
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1639_2, all_1644_3, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1682), (1684) gives:
% 256.53/37.33 | (1689) all_1644_3 = all_1639_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1639_2, all_1646_2, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1680), (1684) gives:
% 256.53/37.33 | (1690) all_1646_2 = all_1639_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1622_8, all_1648_4, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1370), (1678) gives:
% 256.53/37.33 | (1691) all_1648_4 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1646_2, all_1648_4, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1678), (1680) gives:
% 256.53/37.33 | (1692) all_1648_4 = all_1646_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_3, all_1650_20, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1676), (1682) gives:
% 256.53/37.33 | (1693) all_1650_20 = all_1644_3
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1650_20, all_1652_20, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1675), (1676) gives:
% 256.53/37.33 | (1694) all_1652_20 = all_1650_20
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1652_20, all_1654_11, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1674), (1675) gives:
% 256.53/37.33 | (1695) all_1654_11 = all_1652_20
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1629_6, all_1654_11, all_1238_2,
% 256.53/37.33 | all_1622_9, simplifying with (1674), (1686) gives:
% 256.53/37.33 | (1696) all_1654_11 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_12, all_1646_13, all_1627_4,
% 256.53/37.33 | all_1622_9, simplifying with (1679), (1681) gives:
% 256.53/37.33 | (1697) all_1646_13 = all_1644_12
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1639_10, all_1646_13, all_1627_4,
% 256.53/37.33 | all_1622_9, simplifying with (1679), (1683) gives:
% 256.53/37.33 | (1698) all_1646_13 = all_1639_10
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_12, all_1648_13, all_1627_4,
% 256.53/37.33 | all_1622_9, simplifying with (1677), (1681) gives:
% 256.53/37.33 | (1699) all_1648_13 = all_1644_12
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1627_3, all_1648_13, all_1627_4,
% 256.53/37.33 | all_1622_9, simplifying with (1677), (1687) gives:
% 256.53/37.33 | (1700) all_1648_13 = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (86) with all_1646_3, all_1654_17, all_1646_4,
% 256.53/37.33 | all_748_0, tc_Complex_Ocomplex, simplifying with (1056), (1673)
% 256.53/37.33 | gives:
% 256.53/37.33 | (1701) all_1654_17 = all_1646_3
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1695), (1696) imply:
% 256.53/37.33 | (1702) all_1652_20 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1702) implies:
% 256.53/37.33 | (1703) all_1652_20 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1694), (1703) imply:
% 256.53/37.33 | (1704) all_1650_20 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1704) implies:
% 256.53/37.33 | (1705) all_1650_20 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1693), (1705) imply:
% 256.53/37.33 | (1706) all_1644_3 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1706) implies:
% 256.53/37.33 | (1707) all_1644_3 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1691), (1692) imply:
% 256.53/37.33 | (1708) all_1646_2 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1708) implies:
% 256.53/37.33 | (1709) all_1646_2 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1699), (1700) imply:
% 256.53/37.33 | (1710) all_1644_12 = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1710) implies:
% 256.53/37.33 | (1711) all_1644_12 = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1690), (1709) imply:
% 256.53/37.33 | (1712) all_1639_2 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1712) implies:
% 256.53/37.33 | (1713) all_1639_2 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1697), (1698) imply:
% 256.53/37.33 | (1714) all_1644_12 = all_1639_10
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1714) implies:
% 256.53/37.33 | (1715) all_1644_12 = all_1639_10
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1689), (1707) imply:
% 256.53/37.33 | (1716) all_1639_2 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1716) implies:
% 256.53/37.33 | (1717) all_1639_2 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1711), (1715) imply:
% 256.53/37.33 | (1718) all_1639_10 = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1688), (1717) imply:
% 256.53/37.33 | (1719) all_1631_9 = all_1629_6
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1688), (1713) imply:
% 256.53/37.33 | (1720) all_1631_9 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1719), (1720) imply:
% 256.53/37.33 | (1721) all_1629_6 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1721) implies:
% 256.53/37.33 | (1722) all_1629_6 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1707), (1722) imply:
% 256.53/37.33 | (1723) all_1644_3 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1698), (1718) imply:
% 256.53/37.33 | (1724) all_1646_13 = all_1627_3
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1705), (1722) imply:
% 256.53/37.33 | (1725) all_1650_20 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1703), (1722) imply:
% 256.53/37.33 | (1726) all_1652_20 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1696), (1722) imply:
% 256.53/37.33 | (1727) all_1654_11 = all_1622_8
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (522), (1701) imply:
% 256.53/37.33 | (1728) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 256.53/37.33 | all_1654_7) = all_1654_6
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1055), (1700) imply:
% 256.53/37.33 | (1729) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.53/37.33 | all_1627_3) = all_1648_12
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1057), (1724) imply:
% 256.53/37.33 | (1730) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.53/37.33 | all_1627_3) = all_1646_12
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1058), (1711) imply:
% 256.53/37.33 | (1731) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_748_0,
% 256.53/37.33 | all_1627_3) = all_1644_11
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1065), (1727) imply:
% 256.53/37.33 | (1732) hAPP(all_974_1, all_1622_8) = all_1654_10
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1073), (1726) imply:
% 256.53/37.33 | (1733) hAPP(all_974_1, all_1622_8) = all_1652_19
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1079), (1725) imply:
% 256.53/37.33 | (1734) hAPP(all_974_1, all_1622_8) = all_1650_19
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1085), (1691) imply:
% 256.53/37.33 | (1735) hAPP(all_974_1, all_1622_8) = all_1648_3
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1093), (1709) imply:
% 256.53/37.33 | (1736) hAPP(all_974_1, all_1622_8) = all_1646_1
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1102), (1723) imply:
% 256.53/37.33 | (1737) hAPP(all_974_1, all_1622_8) = all_1644_2
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1109), (1713) imply:
% 256.53/37.33 | (1738) hAPP(all_974_1, all_1622_8) = all_1639_1
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1115), (1720) imply:
% 256.53/37.33 | (1739) hAPP(all_974_1, all_1622_8) = all_1631_8
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1121), (1722) imply:
% 256.53/37.33 | (1740) hAPP(all_974_1, all_1622_8) = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1622_7, all_1631_8, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1133), (1739) gives:
% 256.53/37.33 | (1741) all_1631_8 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_2, all_1648_3, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1735), (1737) gives:
% 256.53/37.33 | (1742) all_1648_3 = all_1644_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1639_1, all_1648_3, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1735), (1738) gives:
% 256.53/37.33 | (1743) all_1648_3 = all_1639_1
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1631_8, all_1648_3, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1735), (1739) gives:
% 256.53/37.33 | (1744) all_1648_3 = all_1631_8
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_2, all_1650_19, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1734), (1737) gives:
% 256.53/37.33 | (1745) all_1650_19 = all_1644_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1650_19, all_1652_19, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1733), (1734) gives:
% 256.53/37.33 | (1746) all_1652_19 = all_1650_19
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1646_1, all_1652_19, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1733), (1736) gives:
% 256.53/37.33 | (1747) all_1652_19 = all_1646_1
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1650_19, all_1654_10, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1732), (1734) gives:
% 256.53/37.33 | (1748) all_1654_10 = all_1650_19
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1629_5, all_1654_10, all_1622_8,
% 256.53/37.33 | all_974_1, simplifying with (1732), (1740) gives:
% 256.53/37.33 | (1749) all_1654_10 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (86) with all_1644_11, all_1646_12, all_1627_3,
% 256.53/37.33 | all_748_0, tc_Complex_Ocomplex, simplifying with (1730), (1731)
% 256.53/37.33 | gives:
% 256.53/37.33 | (1750) all_1646_12 = all_1644_11
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (86) with all_1627_2, all_1648_12, all_1627_3,
% 256.53/37.33 | all_748_0, tc_Complex_Ocomplex, simplifying with (1059), (1729)
% 256.53/37.33 | gives:
% 256.53/37.33 | (1751) all_1648_12 = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (86) with all_1646_12, all_1648_12, all_1627_3,
% 256.53/37.33 | all_748_0, tc_Complex_Ocomplex, simplifying with (1729), (1730)
% 256.53/37.33 | gives:
% 256.53/37.33 | (1752) all_1648_12 = all_1646_12
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1748), (1749) imply:
% 256.53/37.33 | (1753) all_1650_19 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1753) implies:
% 256.53/37.33 | (1754) all_1650_19 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1746), (1747) imply:
% 256.53/37.33 | (1755) all_1650_19 = all_1646_1
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1755) implies:
% 256.53/37.33 | (1756) all_1650_19 = all_1646_1
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1745), (1756) imply:
% 256.53/37.33 | (1757) all_1646_1 = all_1644_2
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1754), (1756) imply:
% 256.53/37.33 | (1758) all_1646_1 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1743), (1744) imply:
% 256.53/37.33 | (1759) all_1639_1 = all_1631_8
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1742), (1743) imply:
% 256.53/37.33 | (1760) all_1644_2 = all_1639_1
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1760) implies:
% 256.53/37.33 | (1761) all_1644_2 = all_1639_1
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1751), (1752) imply:
% 256.53/37.33 | (1762) all_1646_12 = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1762) implies:
% 256.53/37.33 | (1763) all_1646_12 = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1757), (1758) imply:
% 256.53/37.33 | (1764) all_1644_2 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1764) implies:
% 256.53/37.33 | (1765) all_1644_2 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1750), (1763) imply:
% 256.53/37.33 | (1766) all_1644_11 = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1766) implies:
% 256.53/37.33 | (1767) all_1644_11 = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1761), (1765) imply:
% 256.53/37.33 | (1768) all_1639_1 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1768) implies:
% 256.53/37.33 | (1769) all_1639_1 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1759), (1769) imply:
% 256.53/37.33 | (1770) all_1631_8 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1770) implies:
% 256.53/37.33 | (1771) all_1631_8 = all_1629_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1741), (1771) imply:
% 256.53/37.33 | (1772) all_1629_5 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1769), (1772) imply:
% 256.53/37.33 | (1773) all_1639_1 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1765), (1772) imply:
% 256.53/37.33 | (1774) all_1644_2 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1758), (1772) imply:
% 256.53/37.33 | (1775) all_1646_1 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1743), (1773) imply:
% 256.53/37.33 | (1776) all_1648_3 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1756), (1775) imply:
% 256.53/37.33 | (1777) all_1650_19 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1747), (1775) imply:
% 256.53/37.33 | (1778) all_1652_19 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1749), (1772) imply:
% 256.53/37.33 | (1779) all_1654_10 = all_1622_7
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (458), (1751) imply:
% 256.53/37.33 | (1780) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1627_2) =
% 256.53/37.33 | all_1648_11
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (398), (1767) imply:
% 256.53/37.33 | (1781) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1627_2) =
% 256.53/37.33 | all_1644_10
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (427), (1763) imply:
% 256.53/37.33 | (1782) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 256.53/37.33 | all_1646_0) = all_1627_2
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1512), (1779) imply:
% 256.53/37.33 | (1783) hAPP(all_1622_7, all_1622_5) = all_1654_7
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1516), (1778) imply:
% 256.53/37.33 | (1784) hAPP(all_1622_7, all_1622_5) = all_1652_16
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1518), (1777) imply:
% 256.53/37.33 | (1785) hAPP(all_1622_7, all_1622_5) = all_1650_16
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1520), (1776) imply:
% 256.53/37.33 | (1786) hAPP(all_1622_7, all_1622_5) = all_1648_2
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1523), (1775) imply:
% 256.53/37.33 | (1787) hAPP(all_1622_7, all_1622_5) = all_1646_0
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1527), (1774) imply:
% 256.53/37.33 | (1788) hAPP(all_1622_7, all_1622_5) = all_1644_1
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1530), (1773) imply:
% 256.53/37.33 | (1789) hAPP(all_1622_7, all_1622_5) = all_1639_0
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1533), (1741) imply:
% 256.53/37.33 | (1790) hAPP(all_1622_7, all_1622_5) = all_1631_5
% 256.53/37.33 |
% 256.53/37.33 | REDUCE: (1535), (1772) imply:
% 256.53/37.33 | (1791) hAPP(all_1622_7, all_1622_5) = all_1629_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1622_4, all_1639_0, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (265), (1789) gives:
% 256.53/37.33 | (1792) all_1639_0 = all_1622_4
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1629_2, all_1639_0, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1789), (1791) gives:
% 256.53/37.33 | (1793) all_1639_0 = all_1629_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1639_0, all_1644_1, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1788), (1789) gives:
% 256.53/37.33 | (1794) all_1644_1 = all_1639_0
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1644_1, all_1648_2, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1786), (1788) gives:
% 256.53/37.33 | (1795) all_1648_2 = all_1644_1
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1648_2, all_1650_16, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1785), (1786) gives:
% 256.53/37.33 | (1796) all_1650_16 = all_1648_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1650_16, all_1652_16, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1784), (1785) gives:
% 256.53/37.33 | (1797) all_1652_16 = all_1650_16
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1646_0, all_1652_16, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1784), (1787) gives:
% 256.53/37.33 | (1798) all_1652_16 = all_1646_0
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1648_2, all_1654_7, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1783), (1786) gives:
% 256.53/37.33 | (1799) all_1654_7 = all_1648_2
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (80) with all_1631_5, all_1654_7, all_1622_5,
% 256.53/37.33 | all_1622_7, simplifying with (1783), (1790) gives:
% 256.53/37.33 | (1800) all_1654_7 = all_1631_5
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (83) with all_1627_1, all_1648_11, all_1627_2,
% 256.53/37.33 | tc_Complex_Ocomplex, simplifying with (296), (1780) gives:
% 256.53/37.33 | (1801) all_1648_11 = all_1627_1
% 256.53/37.33 |
% 256.53/37.33 | GROUND_INST: instantiating (83) with all_1644_10, all_1648_11, all_1627_2,
% 256.53/37.33 | tc_Complex_Ocomplex, simplifying with (1780), (1781) gives:
% 256.53/37.33 | (1802) all_1648_11 = all_1644_10
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1799), (1800) imply:
% 256.53/37.33 | (1803) all_1648_2 = all_1631_5
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1803) implies:
% 256.53/37.33 | (1804) all_1648_2 = all_1631_5
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1797), (1798) imply:
% 256.53/37.33 | (1805) all_1650_16 = all_1646_0
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1805) implies:
% 256.53/37.33 | (1806) all_1650_16 = all_1646_0
% 256.53/37.33 |
% 256.53/37.33 | COMBINE_EQS: (1796), (1806) imply:
% 256.53/37.33 | (1807) all_1648_2 = all_1646_0
% 256.53/37.33 |
% 256.53/37.33 | SIMP: (1807) implies:
% 256.53/37.34 | (1808) all_1648_2 = all_1646_0
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1795), (1808) imply:
% 256.53/37.34 | (1809) all_1646_0 = all_1644_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1804), (1808) imply:
% 256.53/37.34 | (1810) all_1646_0 = all_1631_5
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1801), (1802) imply:
% 256.53/37.34 | (1811) all_1644_10 = all_1627_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1809), (1810) imply:
% 256.53/37.34 | (1812) all_1644_1 = all_1631_5
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1812) implies:
% 256.53/37.34 | (1813) all_1644_1 = all_1631_5
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1794), (1813) imply:
% 256.53/37.34 | (1814) all_1639_0 = all_1631_5
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1814) implies:
% 256.53/37.34 | (1815) all_1639_0 = all_1631_5
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1793), (1815) imply:
% 256.53/37.34 | (1816) all_1631_5 = all_1629_2
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1792), (1815) imply:
% 256.53/37.34 | (1817) all_1631_5 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1816), (1817) imply:
% 256.53/37.34 | (1818) all_1629_2 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1818) implies:
% 256.53/37.34 | (1819) all_1629_2 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1813), (1817) imply:
% 256.53/37.34 | (1820) all_1644_1 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1810), (1817) imply:
% 256.53/37.34 | (1821) all_1646_0 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1808), (1821) imply:
% 256.53/37.34 | (1822) all_1648_2 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1806), (1821) imply:
% 256.53/37.34 | (1823) all_1650_16 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1798), (1821) imply:
% 256.53/37.34 | (1824) all_1652_16 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1800), (1817) imply:
% 256.53/37.34 | (1825) all_1654_7 = all_1622_4
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (497), (1824) imply:
% 256.53/37.34 | (1826) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 256.53/37.34 | all_1652_15
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (479), (1823) imply:
% 256.53/37.34 | (1827) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 256.53/37.34 | all_1650_15
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (459), (1822) imply:
% 256.53/37.34 | (1828) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 256.53/37.34 | all_1648_1
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (399), (1811) imply:
% 256.53/37.34 | (1829) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1644_0) =
% 256.53/37.34 | all_1627_1
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (341), (1817) imply:
% 256.53/37.34 | (1830) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 256.53/37.34 | all_1631_1
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (317), (1819) imply:
% 256.53/37.34 | (1831) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1622_4) =
% 256.53/37.34 | all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1728), (1825) imply:
% 256.53/37.34 | (1832) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 256.53/37.34 | all_1622_4) = all_1654_6
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1782), (1821) imply:
% 256.53/37.34 | (1833) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1646_3,
% 256.53/37.34 | all_1622_4) = all_1627_2
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1606), (1825) imply:
% 256.53/37.34 | (1834) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 256.53/37.34 | all_1622_4) = all_1654_6
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1607), (1820) imply:
% 256.53/37.34 | (1835) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 256.53/37.34 | all_1622_4) = all_1644_0
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (335), (1817) imply:
% 256.53/37.34 | (1836) c_Groups_Oplus__class_Oplus(tc_Complex_Ocomplex, all_1631_18,
% 256.53/37.34 | all_1622_4) = all_1631_4
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (432), (1801) imply:
% 256.53/37.34 | (1837) c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1627_1,
% 256.53/37.34 | all_1648_0)
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (86) with all_1644_0, all_1654_6, all_1622_4,
% 256.53/37.34 | all_1631_18, tc_Complex_Ocomplex, simplifying with (1834), (1835)
% 256.53/37.34 | gives:
% 256.53/37.34 | (1838) all_1654_6 = all_1644_0
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (86) with all_1631_4, all_1654_6, all_1622_4,
% 256.53/37.34 | all_1631_18, tc_Complex_Ocomplex, simplifying with (1834), (1836)
% 256.53/37.34 | gives:
% 256.53/37.34 | (1839) all_1654_6 = all_1631_4
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (86) with all_1627_2, all_1654_6, all_1622_4,
% 256.53/37.34 | all_1646_3, tc_Complex_Ocomplex, simplifying with (1832), (1833)
% 256.53/37.34 | gives:
% 256.53/37.34 | (1840) all_1654_6 = all_1627_2
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1622_3, all_1631_1, all_1622_4,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (274), (1830) gives:
% 256.53/37.34 | (1841) all_1631_1 = all_1622_3
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1631_1, all_1648_1, all_1622_4,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (1828), (1830) gives:
% 256.53/37.34 | (1842) all_1648_1 = all_1631_1
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1648_1, all_1650_15, all_1622_4,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (1827), (1828) gives:
% 256.53/37.34 | (1843) all_1650_15 = all_1648_1
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1650_15, all_1652_15, all_1622_4,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (1826), (1827) gives:
% 256.53/37.34 | (1844) all_1652_15 = all_1650_15
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1629_1, all_1652_15, all_1622_4,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (1826), (1831) gives:
% 256.53/37.34 | (1845) all_1652_15 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1838), (1840) imply:
% 256.53/37.34 | (1846) all_1644_0 = all_1627_2
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1838), (1839) imply:
% 256.53/37.34 | (1847) all_1644_0 = all_1631_4
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1844), (1845) imply:
% 256.53/37.34 | (1848) all_1650_15 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1848) implies:
% 256.53/37.34 | (1849) all_1650_15 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1843), (1849) imply:
% 256.53/37.34 | (1850) all_1648_1 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1850) implies:
% 256.53/37.34 | (1851) all_1648_1 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1842), (1851) imply:
% 256.53/37.34 | (1852) all_1631_1 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | SIMP: (1852) implies:
% 256.53/37.34 | (1853) all_1631_1 = all_1629_1
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1846), (1847) imply:
% 256.53/37.34 | (1854) all_1631_4 = all_1627_2
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1841), (1853) imply:
% 256.53/37.34 | (1855) all_1629_1 = all_1622_3
% 256.53/37.34 |
% 256.53/37.34 | COMBINE_EQS: (1851), (1855) imply:
% 256.53/37.34 | (1856) all_1648_1 = all_1622_3
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (342), (1854) imply:
% 256.53/37.34 | (1857) c_RealVector_Onorm__class_Onorm(tc_Complex_Ocomplex, all_1627_2) =
% 256.53/37.34 | all_1631_3
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1612), (1856) imply:
% 256.53/37.34 | (1858) c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1629_15,
% 256.53/37.34 | all_1622_3) = all_1648_0
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (312), (1855) imply:
% 256.53/37.34 | (1859) c_Groups_Oplus__class_Oplus(tc_RealDef_Oreal, all_1629_15,
% 256.53/37.34 | all_1622_3) = all_1629_0
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (86) with all_1629_0, all_1648_0, all_1622_3,
% 256.53/37.34 | all_1629_15, tc_RealDef_Oreal, simplifying with (1858), (1859)
% 256.53/37.34 | gives:
% 256.53/37.34 | (1860) all_1648_0 = all_1629_0
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (83) with all_1627_1, all_1631_3, all_1627_2,
% 256.53/37.34 | tc_Complex_Ocomplex, simplifying with (296), (1857) gives:
% 256.53/37.34 | (1861) all_1631_3 = all_1627_1
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (433), (1860) imply:
% 256.53/37.34 | (1862) $i(all_1629_0)
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (321), (1861) imply:
% 256.53/37.34 | (1863) $i(all_1627_1)
% 256.53/37.34 |
% 256.53/37.34 | REDUCE: (1837), (1860) imply:
% 256.53/37.34 | (1864) c_Orderings_Oord__class_Oless__eq(tc_RealDef_Oreal, all_1627_1,
% 256.53/37.34 | all_1629_0)
% 256.53/37.34 |
% 256.53/37.34 | GROUND_INST: instantiating (fact_xt1_I7_J) with all_1627_1, all_722_0,
% 256.53/37.34 | all_1629_0, tc_RealDef_Oreal, simplifying with (74), (75),
% 256.53/37.34 | (1144), (1145), (1146), (1862), (1863), (1864) gives:
% 256.53/37.34 | (1865) $false
% 256.53/37.34 |
% 256.53/37.34 | CLOSE: (1865) is inconsistent.
% 256.53/37.34 |
% 256.53/37.34 End of proof
% 256.53/37.34 % SZS output end Proof for theBenchmark
% 256.53/37.34
% 256.53/37.34 36676ms
%------------------------------------------------------------------------------