TSTP Solution File: SWW470+6 by Bliksem---1.12
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- Process Solution
%------------------------------------------------------------------------------
% File : Bliksem---1.12
% Problem : SWW470+6 : TPTP v8.1.0. Released v5.3.0.
% Transfm : none
% Format : tptp:raw
% Command : bliksem %s
% Computer : n025.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 : 0s
% DateTime : Wed Jul 20 23:22:11 EDT 2022
% Result : Unknown 110.83s 111.26s
% Output : None
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.06/0.12 % Problem : SWW470+6 : TPTP v8.1.0. Released v5.3.0.
% 0.06/0.13 % Command : bliksem %s
% 0.13/0.34 % Computer : n025.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % DateTime : Sun Jun 5 02:57:17 EDT 2022
% 0.13/0.34 % CPUTime :
% 1.68/2.05 *** allocated 10000 integers for termspace/termends
% 1.68/2.05 *** allocated 10000 integers for clauses
% 1.68/2.05 *** allocated 10000 integers for justifications
% 1.68/2.05 *** allocated 15000 integers for termspace/termends
% 1.68/2.05 *** allocated 22500 integers for termspace/termends
% 1.68/2.05 *** allocated 33750 integers for termspace/termends
% 1.68/2.05 *** allocated 50625 integers for termspace/termends
% 1.68/2.05 Bliksem 1.12
% 1.68/2.05
% 1.68/2.05
% 1.68/2.05 Automatic Strategy Selection
% 1.68/2.05
% 1.68/2.05 *** allocated 75937 integers for termspace/termends
% 1.68/2.05 *** allocated 113905 integers for termspace/termends
% 1.68/2.05 *** allocated 170857 integers for termspace/termends
% 1.68/2.05
% 1.68/2.05 Clauses:
% 1.68/2.05
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( X, fun( fun( fun( Y, X ), fun( fun(
% 1.68/2.05 Y, bool ), X ) ), bool ) ) ), big_comm_monoid_big( X, Y ) ) =
% 1.68/2.05 big_comm_monoid_big( X, Y ) }.
% 1.68/2.05 { ! lattice( X ), ti( fun( fun( X, bool ), X ), big_lattice_Sup_fin( X ) )
% 1.68/2.05 = big_lattice_Sup_fin( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( fun( X, bool ), X ), bool ) ),
% 1.68/2.05 big_semilattice_big( X ) ) = big_semilattice_big( X ) }.
% 1.68/2.05 { ti( fun( fun( X, Y ), fun( fun( Z, X ), fun( Z, Y ) ) ), combb( X, Y, Z )
% 1.68/2.05 ) = combb( X, Y, Z ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Z ) ), fun( Y, fun( X, Z ) ) ), combc( X, Y, Z )
% 1.68/2.05 ) = combc( X, Y, Z ) }.
% 1.68/2.05 { ti( fun( X, X ), combi( X ) ) = combi( X ) }.
% 1.68/2.05 { ti( fun( X, fun( Y, X ) ), combk( X, Y ) ) = combk( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Z ) ), fun( fun( X, Y ), fun( X, Z ) ) ), combs
% 1.68/2.05 ( X, Y, Z ) ) = combs( X, Y, Z ) }.
% 1.68/2.05 { ti( fun( vname, fun( fun( state, nat ), com ) ), ass ) = ass }.
% 1.68/2.05 { ti( fun( loc_1, fun( fun( state, nat ), fun( com, com ) ) ), local ) =
% 1.68/2.05 local }.
% 1.68/2.05 { ti( com, skip ) = skip }.
% 1.68/2.05 { ti( fun( com, fun( com, com ) ), semi ) = semi }.
% 1.68/2.05 { ti( fun( glb_1, vname ), glb ) = glb }.
% 1.68/2.05 { ti( fun( loc_1, vname ), loc ) = loc }.
% 1.68/2.05 { ti( fun( fun( glb_1, X ), fun( fun( loc_1, X ), fun( vname, X ) ) ),
% 1.68/2.05 vname_case( X ) ) = vname_case( X ) }.
% 1.68/2.05 { ti( fun( fun( glb_1, X ), fun( fun( loc_1, X ), fun( vname, X ) ) ),
% 1.68/2.05 vname_rec( X ) ) = vname_rec( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Y ) ), bool ), finite100568337ommute( X, Y ) ) =
% 1.68/2.05 finite100568337ommute( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Y ) ), bool ), finite_comp_fun_idem( X, Y ) ) =
% 1.68/2.05 finite_comp_fun_idem( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, bool ), bool ), finite_finite_1( X ) ) = finite_finite_1
% 1.68/2.05 ( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ) ),
% 1.68/2.05 finite_fold( X, Y ) ) = finite_fold( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( X, bool ), X ) ), finite_fold1
% 1.68/2.05 ( X ) ) = finite_fold1( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.05 finite_fold1Set( X ) ) = finite_fold1Set( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), fun( Y, bool
% 1.68/2.05 ) ) ) ), finite_fold_graph( X, Y ) ) = finite_fold_graph( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( Y, X ), fun( X, fun( fun( Y,
% 1.68/2.05 bool ), X ) ) ) ), finite_fold_image( X, Y ) ) = finite_fold_image( X, Y
% 1.68/2.05 ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( X, fun( fun( Y, X ), fun( fun( fun(
% 1.68/2.05 Y, bool ), X ), bool ) ) ) ), finite1357897459simple( X, Y ) ) =
% 1.68/2.05 finite1357897459simple( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( X, fun( fun( Y, X ), fun( fun( fun(
% 1.68/2.05 Y, bool ), X ), bool ) ) ) ), finite908156982e_idem( X, Y ) ) =
% 1.68/2.05 finite908156982e_idem( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( fun( X, bool ), X ), bool ) ),
% 1.68/2.05 finite_folding_one( X ) ) = finite_folding_one( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( X, X ) ), fun( fun( fun( X, bool ), X ), bool ) ),
% 1.68/2.05 finite2073411215e_idem( X ) ) = finite2073411215e_idem( X ) }.
% 1.68/2.05 { ! minus( X ), ti( fun( X, fun( X, X ) ), minus_minus( X ) ) = minus_minus
% 1.68/2.05 ( X ) }.
% 1.68/2.05 { ! ab_semigroup_mult( X ), ti( fun( X, fun( X, X ) ), times_times( X ) ) =
% 1.68/2.05 times_times( X ) }.
% 1.68/2.05 { ti( fun( fun( X, bool ), X ), the( X ) ) = the( X ) }.
% 1.68/2.05 { ti( X, undefined( X ) ) = undefined( X ) }.
% 1.68/2.05 { ti( fun( com, hoare_1656922687triple( state ) ), hoare_Mirabelle_MGT ) =
% 1.68/2.05 hoare_Mirabelle_MGT }.
% 1.68/2.05 { ti( fun( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ) ), hoare_279057269derivs( X )
% 1.68/2.05 ) = hoare_279057269derivs( X ) }.
% 1.68/2.05 { ti( fun( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ) ), hoare_246368825triple( X )
% 1.68/2.05 ) = hoare_246368825triple( X ) }.
% 1.68/2.05 { ti( fun( fun( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), Y ) ) ), fun( hoare_1656922687triple( X ), Y ) ),
% 1.68/2.05 hoare_1312322281e_case( X, Y ) ) = hoare_1312322281e_case( X, Y ) }.
% 1.68/2.05 { ti( fun( fun( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), Y ) ) ), fun( hoare_1656922687triple( X ), Y ) ),
% 1.68/2.05 hoare_1632998903le_rec( X, Y ) ) = hoare_1632998903le_rec( X, Y ) }.
% 1.68/2.05 { ti( fun( nat, fun( hoare_1656922687triple( X ), bool ) ),
% 1.68/2.05 hoare_920331057_valid( X ) ) = hoare_920331057_valid( X ) }.
% 1.68/2.05 { ! semilattice_inf( X ), ti( fun( X, fun( X, X ) ), semilattice_inf_inf( X
% 1.68/2.05 ) ) = semilattice_inf_inf( X ) }.
% 1.68/2.05 { ! semilattice_sup( X ), ti( fun( X, fun( X, X ) ), semilattice_sup_sup( X
% 1.68/2.05 ) ) = semilattice_sup_sup( X ) }.
% 1.68/2.05 { ti( fun( com, fun( state, fun( state, bool ) ) ), evalc ) = evalc }.
% 1.68/2.05 { ti( fun( com, fun( state, fun( nat, fun( state, bool ) ) ) ), evaln ) =
% 1.68/2.05 evaln }.
% 1.68/2.05 { ti( fun( state, fun( loc_1, nat ) ), getlocs ) = getlocs }.
% 1.68/2.05 { ti( fun( state, fun( vname, fun( nat, state ) ) ), update ) = update }.
% 1.68/2.05 { ti( fun( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), fun( Y, bool
% 1.68/2.05 ) ) ) ), fold_graph( X, Y ) ) = fold_graph( X, Y ) }.
% 1.68/2.05 { ! bot( X ), ti( X, bot_bot( X ) ) = bot_bot( X ) }.
% 1.68/2.05 { ! ord( X ), ti( fun( X, fun( X, bool ) ), ord_less_eq( X ) ) =
% 1.68/2.05 ord_less_eq( X ) }.
% 1.68/2.05 { ti( fun( X, fun( fun( X, bool ), X ) ), partial_flat_lub( X ) ) =
% 1.68/2.05 partial_flat_lub( X ) }.
% 1.68/2.05 { ti( fun( fun( X, bool ), fun( X, bool ) ), collect( X ) ) = collect( X )
% 1.68/2.05 }.
% 1.68/2.05 { ti( fun( fun( X, Y ), fun( fun( X, bool ), fun( Y, bool ) ) ), image( X,
% 1.68/2.05 Y ) ) = image( X, Y ) }.
% 1.68/2.05 { ti( fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), insert( X ) ) =
% 1.68/2.05 insert( X ) }.
% 1.68/2.05 { ti( fun( fun( X, bool ), X ), the_elem( X ) ) = the_elem( X ) }.
% 1.68/2.05 { ti( bool, fFalse ) = fFalse }.
% 1.68/2.05 { ti( fun( bool, bool ), fNot ) = fNot }.
% 1.68/2.05 { ti( bool, fTrue ) = fTrue }.
% 1.68/2.05 { ti( fun( bool, fun( bool, bool ) ), fconj ) = fconj }.
% 1.68/2.05 { ti( fun( bool, fun( bool, bool ) ), fdisj ) = fdisj }.
% 1.68/2.05 { ti( fun( X, fun( X, bool ) ), fequal( X ) ) = fequal( X ) }.
% 1.68/2.05 { ti( fun( bool, fun( bool, bool ) ), fimplies ) = fimplies }.
% 1.68/2.05 { hAPP( X, Y, ti( fun( X, Y ), Z ), T ) = hAPP( X, Y, Z, T ) }.
% 1.68/2.05 { hAPP( X, Y, Z, ti( X, T ) ) = hAPP( X, Y, Z, T ) }.
% 1.68/2.05 { ti( X, hAPP( Y, X, Z, T ) ) = hAPP( Y, X, Z, T ) }.
% 1.68/2.05 { ! hBOOL( ti( bool, X ) ), hBOOL( X ) }.
% 1.68/2.05 { ! hBOOL( X ), hBOOL( ti( bool, X ) ) }.
% 1.68/2.05 { ti( fun( X, fun( fun( X, bool ), bool ) ), member( X ) ) = member( X ) }
% 1.68/2.05 .
% 1.68/2.05 { ti( fun( hoare_1656922687triple( x_a ), bool ), g ) = g }.
% 1.68/2.05 { ti( fun( x_a, fun( state, bool ) ), p ) = p }.
% 1.68/2.05 { ti( fun( state, bool ), b ) = b }.
% 1.68/2.05 { ti( com, c ) = c }.
% 1.68/2.05 { hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), bot_bot( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ) ) ) }.
% 1.68/2.05 { ! hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Y
% 1.68/2.05 ), Z ), T ) = hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple
% 1.68/2.05 ( X ), hAPP( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state, bool ) ), fun(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ) ),
% 1.68/2.05 hoare_246368825triple( X ), U ), W ), V0 ), Y = U }.
% 1.68/2.05 { ! hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Y
% 1.68/2.05 ), Z ), T ) = hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple
% 1.68/2.05 ( X ), hAPP( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state, bool ) ), fun(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ) ),
% 1.68/2.05 hoare_246368825triple( X ), U ), W ), V0 ), alpha1( Z, T, W, V0 ) }.
% 1.68/2.05 { ! Y = U, ! alpha1( Z, T, W, V0 ), hAPP( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun( state, bool ) )
% 1.68/2.05 , hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state, bool ) ), fun
% 1.68/2.05 ( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ) )
% 1.68/2.05 , hoare_246368825triple( X ), Y ), Z ), T ) = hAPP( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state, bool
% 1.68/2.05 ) ), fun( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple
% 1.68/2.05 ( X ) ) ), hoare_246368825triple( X ), U ), W ), V0 ) }.
% 1.68/2.05 { ! alpha1( X, Y, Z, T ), X = Z }.
% 1.68/2.05 { ! alpha1( X, Y, Z, T ), Y = T }.
% 1.68/2.05 { ! X = Z, ! Y = T, alpha1( X, Y, Z, T ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), Z ) ), ! hBOOL(
% 1.68/2.05 hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), T ), Y ) ), hBOOL( hAPP(
% 1.68/2.05 fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), T ), Z ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), Z ), bot_bot( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), T ) ), hBOOL( hAPP(
% 1.68/2.05 fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), Z ), T ) ) ) }.
% 1.68/2.05 { hBOOL( W ), hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool,
% 1.68/2.05 hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.05 Y ), hAPP( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), hAPP( hoare_1656922687triple( X ),
% 1.68/2.05 fun( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ), insert( hoare_1656922687triple( X
% 1.68/2.05 ) ), hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ),
% 1.68/2.05 hAPP( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X )
% 1.68/2.05 ), hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 hAPP( bool, fun( X, fun( state, bool ) ), hAPP( fun( X, fun( bool, fun(
% 1.68/2.05 state, bool ) ) ), fun( bool, fun( X, fun( state, bool ) ) ), combc( X,
% 1.68/2.05 bool, fun( state, bool ) ), hAPP( fun( X, fun( state, fun( bool, bool ) )
% 1.68/2.05 ), fun( X, fun( bool, fun( state, bool ) ) ), hAPP( fun( fun( state, fun
% 1.68/2.05 ( bool, bool ) ), fun( bool, fun( state, bool ) ) ), fun( fun( X, fun(
% 1.68/2.05 state, fun( bool, bool ) ) ), fun( X, fun( bool, fun( state, bool ) ) ) )
% 1.68/2.05 , combb( fun( state, fun( bool, bool ) ), fun( bool, fun( state, bool ) )
% 1.68/2.05 , X ), combc( state, bool, bool ) ), hAPP( fun( X, fun( state, bool ) ),
% 1.68/2.05 fun( X, fun( state, fun( bool, bool ) ) ), hAPP( fun( fun( state, bool )
% 1.68/2.05 , fun( state, fun( bool, bool ) ) ), fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 fun( X, fun( state, fun( bool, bool ) ) ) ), combb( fun( state, bool ),
% 1.68/2.05 fun( state, fun( bool, bool ) ), X ), hAPP( fun( bool, fun( bool, bool )
% 1.68/2.05 ), fun( fun( state, bool ), fun( state, fun( bool, bool ) ) ), combb(
% 1.68/2.05 bool, fun( bool, bool ), state ), fconj ) ), Z ) ) ), W ) ), T ), U ) ),
% 1.68/2.05 bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL(
% 1.68/2.05 hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), hAPP( bool,
% 1.68/2.05 fun( X, fun( state, bool ) ), hAPP( fun( X, fun( bool, fun( state, bool )
% 1.68/2.05 ) ), fun( bool, fun( X, fun( state, bool ) ) ), combc( X, bool, fun(
% 1.68/2.05 state, bool ) ), hAPP( fun( X, fun( state, fun( bool, bool ) ) ), fun( X
% 1.68/2.05 , fun( bool, fun( state, bool ) ) ), hAPP( fun( fun( state, fun( bool,
% 1.68/2.05 bool ) ), fun( bool, fun( state, bool ) ) ), fun( fun( X, fun( state, fun
% 1.68/2.05 ( bool, bool ) ) ), fun( X, fun( bool, fun( state, bool ) ) ) ), combb(
% 1.68/2.05 fun( state, fun( bool, bool ) ), fun( bool, fun( state, bool ) ), X ),
% 1.68/2.05 combc( state, bool, bool ) ), hAPP( fun( X, fun( state, bool ) ), fun( X
% 1.68/2.05 , fun( state, fun( bool, bool ) ) ), hAPP( fun( fun( state, bool ), fun(
% 1.68/2.05 state, fun( bool, bool ) ) ), fun( fun( X, fun( state, bool ) ), fun( X,
% 1.68/2.05 fun( state, fun( bool, bool ) ) ) ), combb( fun( state, bool ), fun(
% 1.68/2.05 state, fun( bool, bool ) ), X ), hAPP( fun( bool, fun( bool, bool ) ),
% 1.68/2.05 fun( fun( state, bool ), fun( state, fun( bool, bool ) ) ), combb( bool,
% 1.68/2.05 fun( bool, bool ), state ), fconj ) ), Z ) ) ), W ) ), T ), U ) ),
% 1.68/2.05 bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), U, skol1( X, Y, Z
% 1.68/2.05 , T, U ) ), skol82( X, Y, Z, T, U ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), Z ), T
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), hAPP( fun(
% 1.68/2.05 state, bool ), fun( X, fun( state, bool ) ), combk( fun( state, bool ), X
% 1.68/2.05 ), hAPP( state, fun( state, bool ), hAPP( fun( state, fun( state, bool )
% 1.68/2.05 ), fun( state, fun( state, bool ) ), combc( state, state, bool ), fequal
% 1.68/2.05 ( state ) ), skol82( X, Y, Z, T, U ) ) ) ), Z ), hAPP( fun( state, bool )
% 1.68/2.05 , fun( X, fun( state, bool ) ), combk( fun( state, bool ), X ), hAPP( X,
% 1.68/2.05 fun( state, bool ), T, skol1( X, Y, Z, T, U ) ) ) ) ), bot_bot( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), Z ), T
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL(
% 1.68/2.05 hAPP( state, bool, hAPP( X, fun( state, bool ), U, skol2( X, U, W ) ),
% 1.68/2.05 skol83( X, U, W ) ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.05 Y ), hAPP( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), hAPP( hoare_1656922687triple( X ),
% 1.68/2.05 fun( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ), insert( hoare_1656922687triple( X
% 1.68/2.05 ) ), hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ),
% 1.68/2.05 hAPP( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X )
% 1.68/2.05 ), hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 Z ), T ), W ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) )
% 1.68/2.05 ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), W, skol2( X, U, W ) ),
% 1.68/2.05 skol83( X, U, W ) ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.05 Y ), hAPP( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), hAPP( hoare_1656922687triple( X ),
% 1.68/2.05 fun( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ), insert( hoare_1656922687triple( X
% 1.68/2.05 ) ), hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ),
% 1.68/2.05 hAPP( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X )
% 1.68/2.05 ), hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 Z ), T ), W ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) )
% 1.68/2.05 ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL(
% 1.68/2.05 hAPP( state, bool, hAPP( X, fun( state, bool ), W, skol3( X, Z, W ) ),
% 1.68/2.05 skol84( X, Z, W ) ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.05 Y ), hAPP( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), hAPP( hoare_1656922687triple( X ),
% 1.68/2.05 fun( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ), insert( hoare_1656922687triple( X
% 1.68/2.05 ) ), hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ),
% 1.68/2.05 hAPP( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X )
% 1.68/2.05 ), hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 W ), T ), U ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) )
% 1.68/2.05 ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), Z, skol3( X, Z, W ) ),
% 1.68/2.05 skol84( X, Z, W ) ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.05 Y ), hAPP( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), hAPP( hoare_1656922687triple( X ),
% 1.68/2.05 fun( fun( hoare_1656922687triple( X ), bool ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ) ), insert( hoare_1656922687triple( X
% 1.68/2.05 ) ), hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ),
% 1.68/2.05 hAPP( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X )
% 1.68/2.05 ), hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 W ), T ), U ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) )
% 1.68/2.05 ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL(
% 1.68/2.05 hAPP( state, bool, hAPP( X, fun( state, bool ), V0, skol4( X, Z, U, W, V0
% 1.68/2.05 ) ), skol85( X, Z, U, W, V0 ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), V0 ), T ), W
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), Z, V1 ), skol85( X, Z,
% 1.68/2.05 U, W, V0 ) ) ), hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), U
% 1.68/2.05 , V1 ), skol104( X, Z, U, W, V0 ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), V0 ), T ), W
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), W, skol4( X, Z, U, W,
% 1.68/2.05 V0 ) ), skol104( X, Z, U, W, V0 ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), V0 ), T ), W
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.05 fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ) ) ), ti( X, Y ) =
% 1.68/2.05 ti( X, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X,
% 1.68/2.05 bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Z ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Z ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , Y ), T ) ) ) }.
% 1.68/2.05 { ! ti( X, Z ) = ti( X, Y ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Z ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , Y ), T ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( X, fun( X, bool
% 1.68/2.05 ), fequal( X ), Y ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), bot_bot( fun( X
% 1.68/2.05 , bool ) ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( X, fun( X, bool
% 1.68/2.05 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.05 , bool ), fequal( X ) ), Y ) ) = hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), bot_bot
% 1.68/2.05 ( fun( X, bool ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fconj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), fequal( X ), Z ) ) ), Y ) ) = hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot
% 1.68/2.05 ( fun( X, bool ) ) ) }.
% 1.68/2.05 { hBOOL( hAPP( X, bool, Y, Z ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fconj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), fequal( X ), Z ) ) ), Y ) ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fconj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.05 , bool ), fequal( X ) ), Z ) ) ), Y ) ) = hAPP( fun( X, bool ), fun( X,
% 1.68/2.05 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z )
% 1.68/2.05 , bot_bot( fun( X, bool ) ) ) }.
% 1.68/2.05 { hBOOL( hAPP( X, bool, Y, Z ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fconj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.05 , bool ), fequal( X ) ), Z ) ) ), Y ) ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.05 { hAPP( hoare_1656922687triple( X ), Y, hAPP( fun( fun( X, fun( state, bool
% 1.68/2.05 ) ), fun( com, fun( fun( X, fun( state, bool ) ), Y ) ) ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), Y ), hoare_1632998903le_rec( X, Y ), Z ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), T
% 1.68/2.05 ), U ), W ) ) = hAPP( fun( X, fun( state, bool ) ), Y, hAPP( com, fun(
% 1.68/2.05 fun( X, fun( state, bool ) ), Y ), hAPP( fun( X, fun( state, bool ) ),
% 1.68/2.05 fun( com, fun( fun( X, fun( state, bool ) ), Y ) ), Z, T ), U ), W ) }.
% 1.68/2.05 { ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun
% 1.68/2.05 ( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Z )
% 1.68/2.05 , Y ) ) }.
% 1.68/2.05 { ! hAPP( fun( X, bool ), fun( X, bool ), collect( X ), Y ) = bot_bot( fun
% 1.68/2.05 ( X, bool ) ), ! hBOOL( hAPP( X, bool, Y, Z ) ) }.
% 1.68/2.05 { hBOOL( hAPP( X, bool, Y, skol5( X, Y ) ) ), hAPP( fun( X, bool ), fun( X
% 1.68/2.05 , bool ), collect( X ), Y ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.05 { ! bot_bot( fun( X, bool ) ) = hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), Y ), ! hBOOL( hAPP( X, bool, Y, Z ) ) }.
% 1.68/2.05 { hBOOL( hAPP( X, bool, Y, skol6( X, Y ) ) ), bot_bot( fun( X, bool ) ) =
% 1.68/2.05 hAPP( fun( X, bool ), fun( X, bool ), collect( X ), Y ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Z ), Y ) ), ! ti( fun( X, bool ), Y ) = bot_bot( fun( X,
% 1.68/2.05 bool ) ) }.
% 1.68/2.05 { ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), hBOOL( hAPP( fun( X
% 1.68/2.05 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), skol7
% 1.68/2.05 ( X, Y ) ), Y ) ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.05 member( X ), skol8( X, Y ) ), Y ) ), ti( fun( X, bool ), Y ) = bot_bot(
% 1.68/2.05 fun( X, bool ) ) }.
% 1.68/2.05 { ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun
% 1.68/2.05 ( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Z )
% 1.68/2.05 , Y ) ) }.
% 1.68/2.05 { bot_bot( fun( X, bool ) ) = hAPP( fun( X, bool ), fun( X, bool ), collect
% 1.68/2.05 ( X ), hAPP( bool, fun( X, bool ), combk( bool, X ), fFalse ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.05 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ) = ti( fun
% 1.68/2.05 ( X, bool ), Z ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , T ), Z ) ) ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.05 member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun
% 1.68/2.05 ( fun( X, bool ), bool ), member( X ), Y ), T ) ), ! hAPP( fun( X, bool )
% 1.68/2.05 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.05 ( X ), Y ), Z ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.05 ( X, bool ), fun( X, bool ) ), insert( X ), Y ), T ), ti( fun( X, bool )
% 1.68/2.05 , Z ) = ti( fun( X, bool ), T ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.05 member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun
% 1.68/2.05 ( fun( X, bool ), bool ), member( X ), Y ), T ) ), ! ti( fun( X, bool ),
% 1.68/2.05 Z ) = ti( fun( X, bool ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.05 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ) = hAPP
% 1.68/2.05 ( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.05 bool ) ), insert( X ), Y ), T ) }.
% 1.68/2.05 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ), T ) ), ti(
% 1.68/2.05 X, Y ) = ti( X, T ), hBOOL( hAPP( X, bool, Z, T ) ) }.
% 1.68/2.05 { ! ti( X, Y ) = ti( X, T ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.05 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.05 ), Y ), Z ), T ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( X, bool, Z, T ) ), hBOOL( hAPP( X, bool, hAPP( fun( X,
% 1.68/2.05 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.05 insert( X ), Y ), Z ), T ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.05 fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ) ) ), ti( X, Y ) =
% 1.68/2.05 ti( X, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X,
% 1.68/2.05 bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.05 { ! ti( X, Y ) = ti( X, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , Z ), T ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , Z ), T ) ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.05 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ) ) =
% 1.68/2.05 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.05 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), T ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.05 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ) ) =
% 1.68/2.05 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), Z ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 collect( X ), Z ) ) = hAPP( fun( X, bool ), fun( X, bool ), collect( X )
% 1.68/2.05 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) )
% 1.68/2.05 , fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool, bool ), hAPP(
% 1.68/2.05 fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool,
% 1.68/2.05 bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool ) ) ), combb( bool
% 1.68/2.05 , fun( bool, bool ), X ), fimplies ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.05 ), hAPP( fun( bool, bool ), fun( fun( X, bool ), fun( X, bool ) ), combb
% 1.68/2.05 ( bool, bool, X ), fNot ), hAPP( X, fun( X, bool ), hAPP( fun( X, fun( X
% 1.68/2.05 , bool ) ), fun( X, fun( X, bool ) ), combc( X, X, bool ), fequal( X ) )
% 1.68/2.05 , Y ) ) ) ), Z ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), Z ) = hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.05 , collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fdisj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.05 , bool ), fequal( X ) ), Y ) ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X
% 1.68/2.05 , bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Z ) ) ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.05 member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.05 ( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ) ) ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.05 X, bool ) ), insert( X ), Y ), Z ) = hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.05 , collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.05 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.05 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.05 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.05 ) ), combb( bool, fun( bool, bool ), X ), fdisj ), hAPP( X, fun( X, bool
% 1.68/2.05 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.05 , bool ), fequal( X ) ), Y ) ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X
% 1.68/2.05 , bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Z ) ) ) }.
% 1.68/2.05 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ) ), insert( X ), Y ), bot_bot( fun( X, bool ) ) ) = hAPP( fun
% 1.68/2.05 ( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool )
% 1.68/2.05 ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ), ti( X, Y ) = ti( X, Z
% 1.68/2.05 ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.05 fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool
% 1.68/2.05 ) ) ) ) ), ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.05 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.05 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot
% 1.68/2.05 ( fun( X, bool ) ) ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), hAPP( fun( X,
% 1.68/2.05 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.05 insert( X ), U ), bot_bot( fun( X, bool ) ) ) ), alpha2( X, Y, Z, T, U )
% 1.68/2.05 , alpha12( X, Y, Z, T, U ) }.
% 1.68/2.05 { ! alpha2( X, Y, Z, T, U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.05 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), hAPP( fun( X,
% 1.68/2.05 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.05 insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) = hAPP( fun( X, bool ),
% 1.68/2.05 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.05 ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool
% 1.68/2.05 ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.05 { ! alpha12( X, Y, Z, T, U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.05 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), hAPP( fun( X,
% 1.68/2.05 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.05 insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) = hAPP( fun( X, bool ),
% 1.68/2.05 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.05 ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool
% 1.68/2.05 ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.05 { ! alpha12( X, Y, Z, T, U ), ti( X, Y ) = ti( X, U ) }.
% 1.68/2.05 { ! alpha12( X, Y, Z, T, U ), ti( X, Z ) = ti( X, T ) }.
% 1.68/2.05 { ! ti( X, Y ) = ti( X, U ), ! ti( X, Z ) = ti( X, T ), alpha12( X, Y, Z, T
% 1.68/2.05 , U ) }.
% 1.68/2.05 { ! alpha2( X, Y, Z, T, U ), ti( X, Y ) = ti( X, T ) }.
% 1.68/2.05 { ! alpha2( X, Y, Z, T, U ), ti( X, Z ) = ti( X, U ) }.
% 1.68/2.05 { ! ti( X, Y ) = ti( X, T ), ! ti( X, Z ) = ti( X, U ), alpha2( X, Y, Z, T
% 1.68/2.05 , U ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.05 fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool
% 1.68/2.05 ) ) ) ) ), ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.05 { ! ti( X, Y ) = ti( X, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.05 , Z ), bot_bot( fun( X, bool ) ) ) ) ) }.
% 1.68/2.05 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.05 ( X, bool ) ), insert( X ), Y ), Z ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.05 { ! bot_bot( fun( X, bool ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.05 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), Z ) }.
% 1.68/2.05 { hAPP( fun( X, bool ), X, the_elem( X ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.05 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y )
% 1.68/2.05 , bot_bot( fun( X, bool ) ) ) ) = ti( X, Y ) }.
% 1.68/2.05 { hAPP( hoare_1656922687triple( X ), Y, hAPP( fun( fun( X, fun( state, bool
% 1.68/2.05 ) ), fun( com, fun( fun( X, fun( state, bool ) ), Y ) ) ), fun(
% 1.68/2.05 hoare_1656922687triple( X ), Y ), hoare_1312322281e_case( X, Y ), Z ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.05 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), T
% 1.68/2.05 ), U ), W ) ) = hAPP( fun( X, fun( state, bool ) ), Y, hAPP( com, fun(
% 1.68/2.05 fun( X, fun( state, bool ) ), Y ), hAPP( fun( X, fun( state, bool ) ),
% 1.68/2.05 fun( com, fun( fun( X, fun( state, bool ) ), Y ) ), Z, T ), U ), W ) }.
% 1.68/2.05 { ! bot( X ), hAPP( Y, X, bot_bot( fun( Y, X ) ), Z ) = bot_bot( X ) }.
% 1.68/2.05 { ! bot( X ), hAPP( Y, X, bot_bot( fun( Y, X ) ), Z ) = bot_bot( X ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), skip )
% 1.68/2.05 , Z ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), W ), V0
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL(
% 1.68/2.05 hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), hAPP(
% 1.68/2.05 com, com, hAPP( com, fun( com, com ), semi, T ), W ) ), V0 ) ), bot_bot(
% 1.68/2.05 fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { Y = hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP
% 1.68/2.05 ( com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.05 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.05 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ),
% 1.68/2.05 skol9( X, Y ) ), skol86( X, Y ) ), skol105( X, Y ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), skol10( X, Y, T ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), ti( fun( X, bool ), Z ) = hAPP( fun( X, bool )
% 1.68/2.05 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.05 ( X ), Y ), skol10( X, Y, Z ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.05 fun( fun( X, bool ), bool ), member( X ), Y ), skol11( X, Y, T ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.05 , member( X ), Y ), Z ) ), ti( fun( X, bool ), Z ) = hAPP( fun( X, bool )
% 1.68/2.05 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.05 ( X ), Y ), skol11( X, Y, Z ) ) }.
% 1.68/2.05 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.05 member( X ), skol12( X, Y ) ), Y ) ), ti( fun( X, bool ), Y ) = bot_bot(
% 1.68/2.05 fun( X, bool ) ) }.
% 1.68/2.05 { hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), U, skol13( X, Y, Z
% 1.68/2.05 , T, U ) ), skol87( X, Y, Z, T, U ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Z ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), T ), Y
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Z ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), W ), T ), V0
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), Y, skol13( X, Y, Z, T,
% 1.68/2.05 U ) ), skol106( X, Y, Z, T, U, V1, V2 ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Z ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), T ), Y
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.05 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.05 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.05 X ), bool ), bool ), hoare_279057269derivs( X ), Z ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.05 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.05 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.05 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), W ), T ), V0
% 1.68/2.05 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ), ! hBOOL
% 1.68/2.05 ( hAPP( state, bool, hAPP( X, fun( state, bool ), W, V1 ), skol87( X, Y,
% 1.68/2.05 Z, T, U ) ) ), hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), V0
% 1.68/2.05 , V1 ), skol106( X, Y, Z, T, U, W, V0 ) ) ), hBOOL( hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.05 ), bool ), bool ), hoare_279057269derivs( X ), Z ), hAPP( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.05 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.05 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.06 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), U ), T ), Y
% 1.68/2.06 ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) = skip }.
% 1.68/2.06 { ! skip = hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), X, the_elem( X ), Y ) = hAPP( fun( X, bool ), X,
% 1.68/2.06 the( X ), hAPP( fun( X, fun( X, bool ) ), fun( X, bool ), hAPP( fun( fun
% 1.68/2.06 ( X, bool ), bool ), fun( fun( X, fun( X, bool ) ), fun( X, bool ) ),
% 1.68/2.06 combb( fun( X, bool ), bool, X ), hAPP( fun( X, bool ), fun( fun( X, bool
% 1.68/2.06 ), bool ), fequal( fun( X, bool ) ), Y ) ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , fun( X, bool ) ), hAPP( fun( X, fun( fun( X, bool ), fun( X, bool ) ) )
% 1.68/2.06 , fun( fun( X, bool ), fun( X, fun( X, bool ) ) ), combc( X, fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), insert( X ) ), bot_bot( fun( X, bool ) ) ) ) ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) = hAPP( com
% 1.68/2.06 , com, hAPP( com, fun( com, com ), semi, Z ), T ), X = Z }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) = hAPP( com
% 1.68/2.06 , com, hAPP( com, fun( com, com ), semi, Z ), T ), Y = T }.
% 1.68/2.06 { ! X = Z, ! Y = T, hAPP( com, com, hAPP( com, fun( com, com ), semi, X ),
% 1.68/2.06 Y ) = hAPP( com, com, hAPP( com, fun( com, com ), semi, Z ), T ) }.
% 1.68/2.06 { ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ti( fun( X, bool ),
% 1.68/2.06 Y ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), insert( X ), skol14( X, Y ) ), skol88( X, Y ) ) }.
% 1.68/2.06 { ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ),
% 1.68/2.06 skol14( X, Y ) ), skol88( X, Y ) ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), Z ), T ) ), ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, bot_bot( fun( X, bool ) ), Y ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ),
% 1.68/2.06 Y ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), bot_bot( fun( X, bool ) ) ) ), hBOOL( hAPP( X, bool,
% 1.68/2.06 bot_bot( fun( X, bool ) ), Y ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.06 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.06 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), hAPP( fun(
% 1.68/2.06 state, state ), fun( X, fun( state, bool ) ), hAPP( fun( X, fun( fun(
% 1.68/2.06 state, state ), fun( state, bool ) ) ), fun( fun( state, state ), fun( X
% 1.68/2.06 , fun( state, bool ) ) ), combc( X, fun( state, state ), fun( state, bool
% 1.68/2.06 ) ), hAPP( fun( X, fun( state, bool ) ), fun( X, fun( fun( state, state
% 1.68/2.06 ), fun( state, bool ) ) ), hAPP( fun( fun( state, bool ), fun( fun(
% 1.68/2.06 state, state ), fun( state, bool ) ) ), fun( fun( X, fun( state, bool ) )
% 1.68/2.06 , fun( X, fun( fun( state, state ), fun( state, bool ) ) ) ), combb( fun
% 1.68/2.06 ( state, bool ), fun( fun( state, state ), fun( state, bool ) ), X ),
% 1.68/2.06 combb( state, bool, state ) ), Z ) ), hAPP( fun( state, nat ), fun( state
% 1.68/2.06 , state ), hAPP( fun( state, fun( nat, state ) ), fun( fun( state, nat )
% 1.68/2.06 , fun( state, state ) ), combs( state, nat, state ), hAPP( vname, fun(
% 1.68/2.06 state, fun( nat, state ) ), hAPP( fun( state, fun( vname, fun( nat, state
% 1.68/2.06 ) ) ), fun( vname, fun( state, fun( nat, state ) ) ), combc( state,
% 1.68/2.06 vname, fun( nat, state ) ), update ), T ) ), U ) ) ), hAPP( fun( state,
% 1.68/2.06 nat ), com, hAPP( vname, fun( fun( state, nat ), com ), ass, T ), U ) ),
% 1.68/2.06 Z ) ), bot_bot( fun( hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.06 { ! ti( fun( Y, bool ), T ) = bot_bot( fun( Y, bool ) ), hAPP( fun( Y, bool
% 1.68/2.06 ), fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool
% 1.68/2.06 ) ), image( Y, X ), hAPP( X, fun( Y, X ), combk( X, Y ), Z ) ), T ) =
% 1.68/2.06 bot_bot( fun( X, bool ) ) }.
% 1.68/2.06 { ti( fun( Y, bool ), T ) = bot_bot( fun( Y, bool ) ), hAPP( fun( Y, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool )
% 1.68/2.06 ), image( Y, X ), hAPP( X, fun( Y, X ), combk( X, Y ), Z ) ), T ) = hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), Y ) ), hAPP( fun( X, bool ), fun( T, bool ), hAPP(
% 1.68/2.06 fun( X, T ), fun( fun( X, bool ), fun( T, bool ) ), image( X, T ), hAPP(
% 1.68/2.06 T, fun( X, T ), combk( T, X ), U ) ), Y ) = hAPP( fun( T, bool ), fun( T
% 1.68/2.06 , bool ), hAPP( T, fun( fun( T, bool ), fun( T, bool ) ), insert( T ), U
% 1.68/2.06 ), bot_bot( fun( T, bool ) ) ) }.
% 1.68/2.06 { ! ti( X, Z ) = hAPP( Y, X, T, U ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 hAPP( Y, fun( fun( Y, bool ), bool ), member( Y ), U ), W ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ), fun
% 1.68/2.06 ( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), W ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, X ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), image( X, X ), combi( X ) ), Y ) = ti( fun( X,
% 1.68/2.06 bool ), Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ), image( X, Y ), T ), hAPP( fun( Z, bool ), fun(
% 1.68/2.06 X, bool ), hAPP( fun( Z, X ), fun( fun( Z, bool ), fun( X, bool ) ),
% 1.68/2.06 image( Z, X ), U ), W ) ) = hAPP( fun( Z, bool ), fun( Y, bool ), hAPP(
% 1.68/2.06 fun( Z, Y ), fun( fun( Z, bool ), fun( Y, bool ) ), image( Z, Y ), hAPP(
% 1.68/2.06 fun( Z, X ), fun( Z, Y ), hAPP( fun( X, Y ), fun( fun( Z, X ), fun( Z, Y
% 1.68/2.06 ) ), combb( X, Y, Z ), T ), U ) ), W ) }.
% 1.68/2.06 { ! hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com
% 1.68/2.06 ), ass, X ), Y ) = hAPP( fun( state, nat ), com, hAPP( vname, fun( fun(
% 1.68/2.06 state, nat ), com ), ass, Z ), T ), ti( vname, X ) = ti( vname, Z ) }.
% 1.68/2.06 { ! hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com
% 1.68/2.06 ), ass, X ), Y ) = hAPP( fun( state, nat ), com, hAPP( vname, fun( fun(
% 1.68/2.06 state, nat ), com ), ass, Z ), T ), Y = T }.
% 1.68/2.06 { ! ti( vname, X ) = ti( vname, Z ), ! Y = T, hAPP( fun( state, nat ), com
% 1.68/2.06 , hAPP( vname, fun( fun( state, nat ), com ), ass, X ), Y ) = hAPP( fun(
% 1.68/2.06 state, nat ), com, hAPP( vname, fun( fun( state, nat ), com ), ass, Z ),
% 1.68/2.06 T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), ! ti( T, U ) = hAPP( X, T, W, Y ), hBOOL( hAPP
% 1.68/2.06 ( fun( T, bool ), bool, hAPP( T, fun( fun( T, bool ), bool ), member( T )
% 1.68/2.06 , U ), hAPP( fun( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun
% 1.68/2.06 ( X, bool ), fun( T, bool ) ), image( X, T ), W ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( T, bool ), bool, hAPP( T,
% 1.68/2.06 fun( fun( T, bool ), bool ), member( T ), hAPP( X, T, U, Y ) ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun( X, bool ), fun
% 1.68/2.06 ( T, bool ) ), image( X, T ), U ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), U ) ) ),
% 1.68/2.06 hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool ),
% 1.68/2.06 member( Y ), skol15( W, Y, V0, V1, U ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), U ) ) ),
% 1.68/2.06 ti( X, Z ) = hAPP( Y, X, T, skol15( X, Y, Z, T, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool )
% 1.68/2.06 , member( Y ), W ), U ) ), ! ti( X, Z ) = hAPP( Y, X, T, W ), hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X )
% 1.68/2.06 , Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ), fun( fun
% 1.68/2.06 ( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), U ) ) ) }.
% 1.68/2.06 { ! hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com
% 1.68/2.06 ), ass, X ), Y ) = hAPP( com, com, hAPP( com, fun( com, com ), semi, Z )
% 1.68/2.06 , T ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) = hAPP( fun
% 1.68/2.06 ( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com ), ass, Z )
% 1.68/2.06 , T ) }.
% 1.68/2.06 { ! skip = hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat
% 1.68/2.06 ), com ), ass, X ), Y ) }.
% 1.68/2.06 { ! hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com
% 1.68/2.06 ), ass, X ), Y ) = skip }.
% 1.68/2.06 { ! hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ), image( X, Y ), Z ), T ) = bot_bot( fun( Y, bool
% 1.68/2.06 ) ), ti( fun( X, bool ), T ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), T ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool
% 1.68/2.06 ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X, bool ), fun( Y, bool
% 1.68/2.06 ) ), image( X, Y ), Z ), T ) = bot_bot( fun( Y, bool ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ), image( X, Y ), Z ), bot_bot( fun( X, bool ) ) )
% 1.68/2.06 = bot_bot( fun( Y, bool ) ) }.
% 1.68/2.06 { ! bot_bot( fun( X, bool ) ) = hAPP( fun( Y, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), Z )
% 1.68/2.06 , T ), ti( fun( Y, bool ), T ) = bot_bot( fun( Y, bool ) ) }.
% 1.68/2.06 { ! ti( fun( Y, bool ), T ) = bot_bot( fun( Y, bool ) ), bot_bot( fun( X,
% 1.68/2.06 bool ) ) = hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ), fun(
% 1.68/2.06 fun( Y, bool ), fun( X, bool ) ), image( Y, X ), Z ), T ) }.
% 1.68/2.06 { ! hAPP( X, Y, Z, skol16( X, Y, Z, T ) ) = hAPP( X, Y, T, skol16( X, Y, Z
% 1.68/2.06 , T ) ), ti( fun( X, Y ), Z ) = ti( fun( X, Y ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, Z, Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Z, Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP
% 1.68/2.06 ( X, fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), collect( X ), Y ) = ti( fun( X,
% 1.68/2.06 bool ), Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hAPP( fun( T, bool ), fun( T, bool ), hAPP( T
% 1.68/2.06 , fun( fun( T, bool ), fun( T, bool ) ), insert( T ), hAPP( X, T, U, Y )
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun( X
% 1.68/2.06 , bool ), fun( T, bool ) ), image( X, T ), U ), Z ) ) = hAPP( fun( X,
% 1.68/2.06 bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun( X, bool ), fun( T,
% 1.68/2.06 bool ) ), image( X, T ), U ), Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ), image( X, Y ), Z ), hAPP( fun( X, bool ), fun(
% 1.68/2.06 X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T
% 1.68/2.06 ), U ) ) = hAPP( fun( Y, bool ), fun( Y, bool ), hAPP( Y, fun( fun( Y,
% 1.68/2.06 bool ), fun( Y, bool ) ), insert( Y ), hAPP( X, Y, Z, T ) ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X, bool ), fun( Y
% 1.68/2.06 , bool ) ), image( X, Y ), Z ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), U ) ) ),
% 1.68/2.06 hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool ),
% 1.68/2.06 member( Y ), skol17( W, Y, V0, V1, U ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), U ) ) ),
% 1.68/2.06 ti( X, Z ) = hAPP( Y, X, T, skol17( X, Y, Z, T, U ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), X, the( X ), hAPP( X, fun( X, bool ), fequal( X ),
% 1.68/2.06 Y ) ) = ti( X, Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), X, the( X ), hAPP( X, fun( X, bool ), hAPP( fun( X
% 1.68/2.06 , fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X, bool ), fequal
% 1.68/2.06 ( X ) ), Y ) ) = ti( X, Y ) }.
% 1.68/2.06 { ! hBOOL( T ), ti( X, Y ) = hAPP( fun( X, bool ), X, the( X ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun
% 1.68/2.06 ( fun( X, bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool,
% 1.68/2.06 bool ), X ), fconj ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 bool, bool ), fun( fun( X, bool ), fun( X, bool ) ), combb( bool, bool, X
% 1.68/2.06 ), hAPP( bool, fun( bool, bool ), fimplies, T ) ), hAPP( X, fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.06 , bool ), fequal( X ) ), Y ) ) ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( bool, bool ), fun( fun( X, bool ), fun( X, bool ) ), combb(
% 1.68/2.06 bool, bool, X ), hAPP( bool, fun( bool, bool ), fimplies, hAPP( bool,
% 1.68/2.06 bool, fNot, T ) ) ), hAPP( X, fun( X, bool ), hAPP( fun( X, fun( X, bool
% 1.68/2.06 ) ), fun( X, fun( X, bool ) ), combc( X, X, bool ), fequal( X ) ), Z ) )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { hBOOL( T ), ti( X, Z ) = hAPP( fun( X, bool ), X, the( X ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun
% 1.68/2.06 ( fun( X, bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool,
% 1.68/2.06 bool ), X ), fconj ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 bool, bool ), fun( fun( X, bool ), fun( X, bool ) ), combb( bool, bool, X
% 1.68/2.06 ), hAPP( bool, fun( bool, bool ), fimplies, T ) ), hAPP( X, fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( X, bool ) ), combc( X, X
% 1.68/2.06 , bool ), fequal( X ) ), Y ) ) ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( bool, bool ), fun( fun( X, bool ), fun( X, bool ) ), combb(
% 1.68/2.06 bool, bool, X ), hAPP( bool, fun( bool, bool ), fimplies, hAPP( bool,
% 1.68/2.06 bool, fNot, T ) ) ), hAPP( X, fun( X, bool ), hAPP( fun( X, fun( X, bool
% 1.68/2.06 ) ), fun( X, fun( X, bool ) ), combc( X, X, bool ), fequal( X ) ), Z ) )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), skol18
% 1.68/2.06 ( X, Z, V0, V1, V2 ) ), Z ) ), hAPP( fun( X, bool ), fun( T, bool ), hAPP
% 1.68/2.06 ( fun( X, T ), fun( fun( X, bool ), fun( T, bool ) ), image( X, T ), U )
% 1.68/2.06 , Y ) = hAPP( fun( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun
% 1.68/2.06 ( X, bool ), fun( T, bool ) ), image( X, T ), W ), Z ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), ! hAPP( X, T, U,
% 1.68/2.06 skol18( X, Z, T, U, W ) ) = hAPP( X, T, W, skol18( X, Z, T, U, W ) ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun( fun( X,
% 1.68/2.06 bool ), fun( T, bool ) ), image( X, T ), U ), Y ) = hAPP( fun( X, bool )
% 1.68/2.06 , fun( T, bool ), hAPP( fun( X, T ), fun( fun( X, bool ), fun( T, bool )
% 1.68/2.06 ), image( X, T ), W ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) )
% 1.68/2.06 , T ) ), ti( X, Z ) = ti( X, T ) }.
% 1.68/2.06 { ! ti( X, Z ) = ti( X, T ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), finite_fold1Set( X ), Y ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, Y, skol19( X, Y,
% 1.68/2.06 T ) ) ), hAPP( fun( X, bool ), X, the( X ), Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! ti( X, skol19( X, Y, Z ) ) = ti( X, Z
% 1.68/2.06 ), hAPP( fun( X, bool ), X, the( X ), Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Z ),
% 1.68/2.06 Y ) ), hAPP( fun( X, bool ), X, Y, hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), bot_bot
% 1.68/2.06 ( fun( X, bool ) ) ) ) = ti( X, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.06 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.06 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.06 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ),
% 1.68/2.06 hAPP( fun( state, state ), fun( X, fun( state, bool ) ), hAPP( fun( X,
% 1.68/2.06 fun( fun( state, state ), fun( state, bool ) ) ), fun( fun( state, state
% 1.68/2.06 ), fun( X, fun( state, bool ) ) ), combc( X, fun( state, state ), fun(
% 1.68/2.06 state, bool ) ), hAPP( fun( X, fun( state, bool ) ), fun( X, fun( fun(
% 1.68/2.06 state, state ), fun( state, bool ) ) ), hAPP( fun( fun( state, bool ),
% 1.68/2.06 fun( fun( state, state ), fun( state, bool ) ) ), fun( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( X, fun( fun( state, state ), fun( state, bool ) ) ) ),
% 1.68/2.06 combb( fun( state, bool ), fun( fun( state, state ), fun( state, bool ) )
% 1.68/2.06 , X ), combb( state, bool, state ) ), U ) ), hAPP( nat, fun( state, state
% 1.68/2.06 ), hAPP( fun( state, fun( nat, state ) ), fun( nat, fun( state, state )
% 1.68/2.06 ), combc( state, nat, state ), hAPP( vname, fun( state, fun( nat, state
% 1.68/2.06 ) ), hAPP( fun( state, fun( vname, fun( nat, state ) ) ), fun( vname,
% 1.68/2.06 fun( state, fun( nat, state ) ) ), combc( state, vname, fun( nat, state )
% 1.68/2.06 ), update ), hAPP( loc_1, vname, loc, W ) ) ), hAPP( loc_1, nat, hAPP(
% 1.68/2.06 state, fun( loc_1, nat ), getlocs, V0 ), W ) ) ) ) ), bot_bot( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ) ) ) ) ), hBOOL( hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.06 ), bool ), bool ), hoare_279057269derivs( X ), Y ), hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ), hAPP( hoare_1656922687triple( X ), fun( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( hoare_1656922687triple( X ),
% 1.68/2.06 bool ) ), insert( hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.06 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), hAPP( fun( X
% 1.68/2.06 , fun( state, bool ) ), fun( X, fun( state, bool ) ), hAPP( fun( fun(
% 1.68/2.06 state, bool ), fun( state, bool ) ), fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 fun( X, fun( state, bool ) ) ), combb( fun( state, bool ), fun( state,
% 1.68/2.06 bool ), X ), hAPP( fun( state, fun( bool, bool ) ), fun( fun( state, bool
% 1.68/2.06 ), fun( state, bool ) ), combs( state, bool, bool ), hAPP( fun( state,
% 1.68/2.06 bool ), fun( state, fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool
% 1.68/2.06 ) ), fun( fun( state, bool ), fun( state, fun( bool, bool ) ) ), combb(
% 1.68/2.06 bool, fun( bool, bool ), state ), fconj ), hAPP( state, fun( state, bool
% 1.68/2.06 ), fequal( state ), V0 ) ) ) ), hAPP( fun( state, state ), fun( X, fun(
% 1.68/2.06 state, bool ) ), hAPP( fun( X, fun( fun( state, state ), fun( state, bool
% 1.68/2.06 ) ) ), fun( fun( state, state ), fun( X, fun( state, bool ) ) ), combc(
% 1.68/2.06 X, fun( state, state ), fun( state, bool ) ), hAPP( fun( X, fun( state,
% 1.68/2.06 bool ) ), fun( X, fun( fun( state, state ), fun( state, bool ) ) ), hAPP
% 1.68/2.06 ( fun( fun( state, bool ), fun( fun( state, state ), fun( state, bool ) )
% 1.68/2.06 ), fun( fun( X, fun( state, bool ) ), fun( X, fun( fun( state, state ),
% 1.68/2.06 fun( state, bool ) ) ) ), combb( fun( state, bool ), fun( fun( state,
% 1.68/2.06 state ), fun( state, bool ) ), X ), combb( state, bool, state ) ), Z ) )
% 1.68/2.06 , hAPP( fun( state, nat ), fun( state, state ), hAPP( fun( state, fun(
% 1.68/2.06 nat, state ) ), fun( fun( state, nat ), fun( state, state ) ), combs(
% 1.68/2.06 state, nat, state ), hAPP( vname, fun( state, fun( nat, state ) ), hAPP(
% 1.68/2.06 fun( state, fun( vname, fun( nat, state ) ) ), fun( vname, fun( state,
% 1.68/2.06 fun( nat, state ) ) ), combc( state, vname, fun( nat, state ) ), update )
% 1.68/2.06 , hAPP( loc_1, vname, loc, W ) ) ), V1 ) ) ) ), hAPP( com, com, hAPP( fun
% 1.68/2.06 ( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun( state, nat ), fun
% 1.68/2.06 ( com, com ) ), local, W ), V1 ), T ) ), U ) ), bot_bot( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ) ) ) ) ) }.
% 1.68/2.06 { ! hAPP( loc_1, vname, loc, X ) = hAPP( loc_1, vname, loc, Y ), ti( loc_1
% 1.68/2.06 , X ) = ti( loc_1, Y ) }.
% 1.68/2.06 { ! ti( loc_1, X ) = ti( loc_1, Y ), hAPP( loc_1, vname, loc, X ) = hAPP(
% 1.68/2.06 loc_1, vname, loc, Y ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1,
% 1.68/2.06 fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) = hAPP(
% 1.68/2.06 com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun
% 1.68/2.06 ( state, nat ), fun( com, com ) ), local, T ), U ), W ), ti( loc_1, X ) =
% 1.68/2.06 ti( loc_1, T ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1,
% 1.68/2.06 fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) = hAPP(
% 1.68/2.06 com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun
% 1.68/2.06 ( state, nat ), fun( com, com ) ), local, T ), U ), W ), alpha3( Y, Z, U
% 1.68/2.06 , W ) }.
% 1.68/2.06 { ! ti( loc_1, X ) = ti( loc_1, T ), ! alpha3( Y, Z, U, W ), hAPP( com, com
% 1.68/2.06 , hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun( state
% 1.68/2.06 , nat ), fun( com, com ) ), local, X ), Y ), Z ) = hAPP( com, com, hAPP(
% 1.68/2.06 fun( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun( state, nat ),
% 1.68/2.06 fun( com, com ) ), local, T ), U ), W ) }.
% 1.68/2.06 { ! alpha3( X, Y, Z, T ), X = Z }.
% 1.68/2.06 { ! alpha3( X, Y, Z, T ), Y = T }.
% 1.68/2.06 { ! X = Z, ! Y = T, alpha3( X, Y, Z, T ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1,
% 1.68/2.06 fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) = hAPP(
% 1.68/2.06 com, com, hAPP( com, fun( com, com ), semi, T ), U ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), Y ) = hAPP( com
% 1.68/2.06 , com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun(
% 1.68/2.06 state, nat ), fun( com, com ) ), local, Z ), T ), U ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1,
% 1.68/2.06 fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) = hAPP(
% 1.68/2.06 fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com ), ass,
% 1.68/2.06 T ), U ) }.
% 1.68/2.06 { ! hAPP( fun( state, nat ), com, hAPP( vname, fun( fun( state, nat ), com
% 1.68/2.06 ), ass, X ), Y ) = hAPP( com, com, hAPP( fun( state, nat ), fun( com,
% 1.68/2.06 com ), hAPP( loc_1, fun( fun( state, nat ), fun( com, com ) ), local, Z )
% 1.68/2.06 , T ), U ) }.
% 1.68/2.06 { ! hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP( loc_1,
% 1.68/2.06 fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) = skip }
% 1.68/2.06 .
% 1.68/2.06 { ! skip = hAPP( com, com, hAPP( fun( state, nat ), fun( com, com ), hAPP(
% 1.68/2.06 loc_1, fun( fun( state, nat ), fun( com, com ) ), local, X ), Y ), Z ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), bot_bot( fun( X, bool ) ) ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Z ), Y ), T ) ), ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, Y, skol20( X, Y,
% 1.68/2.06 T ) ) ), hBOOL( hAPP( X, bool, Y, hAPP( fun( X, bool ), X, the( X ), Y )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! ti( X, skol20( X, Y, Z ) ) = ti( X, Z
% 1.68/2.06 ), hBOOL( hAPP( X, bool, Y, hAPP( fun( X, bool ), X, the( X ), Y ) ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, Y, skol21( X, Y,
% 1.68/2.06 T ) ) ), ! hBOOL( hAPP( X, bool, Y, U ) ), hAPP( fun( X, bool ), X, the(
% 1.68/2.06 X ), Y ) = ti( X, U ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! ti( X, skol21( X, Y, Z ) ) = ti( X, Z
% 1.68/2.06 ), ! hBOOL( hAPP( X, bool, Y, T ) ), hAPP( fun( X, bool ), X, the( X ),
% 1.68/2.06 Y ) = ti( X, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, Y, skol22( X, Y,
% 1.68/2.06 T ) ) ), hBOOL( hAPP( X, bool, Y, hAPP( fun( X, bool ), X, the( X ), Y )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! ti( X, skol22( X, Y, Z ) ) = ti( X, Z
% 1.68/2.06 ), hBOOL( hAPP( X, bool, Y, hAPP( fun( X, bool ), X, the( X ), Y ) ) ) }
% 1.68/2.06 .
% 1.68/2.06 { hAPP( vname, X, hAPP( fun( loc_1, X ), fun( vname, X ), hAPP( fun( glb_1
% 1.68/2.06 , X ), fun( fun( loc_1, X ), fun( vname, X ) ), vname_rec( X ), Y ), Z )
% 1.68/2.06 , hAPP( loc_1, vname, loc, T ) ) = hAPP( loc_1, X, Z, T ) }.
% 1.68/2.06 { hAPP( vname, X, hAPP( fun( loc_1, X ), fun( vname, X ), hAPP( fun( glb_1
% 1.68/2.06 , X ), fun( fun( loc_1, X ), fun( vname, X ) ), vname_case( X ), Y ), Z )
% 1.68/2.06 , hAPP( loc_1, vname, loc, T ) ) = hAPP( loc_1, X, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, X ), hAPP( nat, state, hAPP(
% 1.68/2.06 vname, fun( nat, state ), hAPP( state, fun( vname, fun( nat, state ) ),
% 1.68/2.06 update, Y ), hAPP( loc_1, vname, loc, Z ) ), hAPP( state, nat, T, Y ) ) )
% 1.68/2.06 , U ) ), hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP
% 1.68/2.06 ( com, fun( state, fun( state, bool ) ), evalc, hAPP( com, com, hAPP( fun
% 1.68/2.06 ( state, nat ), fun( com, com ), hAPP( loc_1, fun( fun( state, nat ), fun
% 1.68/2.06 ( com, com ) ), local, Z ), T ), X ) ), Y ), hAPP( nat, state, hAPP(
% 1.68/2.06 vname, fun( nat, state ), hAPP( state, fun( vname, fun( nat, state ) ),
% 1.68/2.06 update, U ), hAPP( loc_1, vname, loc, Z ) ), hAPP( loc_1, nat, hAPP(
% 1.68/2.06 state, fun( loc_1, nat ), getlocs, Y ), Z ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), hAPP( nat, state, hAPP( vname, fun( nat,
% 1.68/2.06 state ), hAPP( state, fun( vname, fun( nat, state ) ), update, Y ), hAPP
% 1.68/2.06 ( loc_1, vname, loc, Z ) ), hAPP( state, nat, T, Y ) ) ), U ), W ) ),
% 1.68/2.06 hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun
% 1.68/2.06 ( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state
% 1.68/2.06 , bool ) ) ), evaln, hAPP( com, com, hAPP( fun( state, nat ), fun( com,
% 1.68/2.06 com ), hAPP( loc_1, fun( fun( state, nat ), fun( com, com ) ), local, Z )
% 1.68/2.06 , T ), X ) ), Y ), U ), hAPP( nat, state, hAPP( vname, fun( nat, state )
% 1.68/2.06 , hAPP( state, fun( vname, fun( nat, state ) ), update, W ), hAPP( loc_1
% 1.68/2.06 , vname, loc, Z ) ), hAPP( loc_1, nat, hAPP( state, fun( loc_1, nat ),
% 1.68/2.06 getlocs, Y ), Z ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun( X, fun( X, X ) ), fun(
% 1.68/2.06 X, fun( fun( X, bool ), fun( X, bool ) ) ), finite_fold_graph( X, X ), Y
% 1.68/2.06 ), Z ), T ), U ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Z ), T ) ), hBOOL( hAPP( X, bool, hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( X, X ) ), fun( fun(
% 1.68/2.06 X, bool ), fun( X, bool ) ), finite_fold1Set( X ), Y ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Z ), T ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), Z ), T ) ), ! hBOOL( hAPP( state,
% 1.68/2.06 bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat, fun( state,
% 1.68/2.06 bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool ) ) ), evaln
% 1.68/2.06 , U ), T ), Z ), W ) ), hBOOL( hAPP( state, bool, hAPP( nat, fun( state,
% 1.68/2.06 bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP( com, fun(
% 1.68/2.06 state, fun( nat, fun( state, bool ) ) ), evaln, hAPP( com, com, hAPP( com
% 1.68/2.06 , fun( com, com ), semi, X ), U ) ), Y ), Z ), W ) ) }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun
% 1.68/2.06 ( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state
% 1.68/2.06 , bool ) ) ), evaln, skip ), X ), Y ), X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, skip ), X ), Z ), Y ) ), Y = X }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, X ), Y ), Z ) ), ! hBOOL( hAPP(
% 1.68/2.06 state, bool, hAPP( state, fun( state, bool ), hAPP( com, fun( state, fun
% 1.68/2.06 ( state, bool ) ), evalc, T ), Z ), U ) ), hBOOL( hAPP( state, bool, hAPP
% 1.68/2.06 ( state, fun( state, bool ), hAPP( com, fun( state, fun( state, bool ) )
% 1.68/2.06 , evalc, hAPP( com, com, hAPP( com, fun( com, com ), semi, X ), T ) ), Y
% 1.68/2.06 ), U ) ) }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com, fun
% 1.68/2.06 ( state, fun( state, bool ) ), evalc, skip ), X ), X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, skip ), X ), Y ) ), Y = X }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun
% 1.68/2.06 ( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state
% 1.68/2.06 , bool ) ) ), evaln, hAPP( fun( state, nat ), com, hAPP( vname, fun( fun
% 1.68/2.06 ( state, nat ), com ), ass, X ), Y ) ), Z ), T ), hAPP( nat, state, hAPP
% 1.68/2.06 ( vname, fun( nat, state ), hAPP( state, fun( vname, fun( nat, state ) )
% 1.68/2.06 , update, Z ), X ), hAPP( state, nat, Y, Z ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, hAPP( fun( state, nat ), com, hAPP( vname, fun
% 1.68/2.06 ( fun( state, nat ), com ), ass, X ), Y ) ), Z ), U ), T ) ), T = hAPP(
% 1.68/2.06 nat, state, hAPP( vname, fun( nat, state ), hAPP( state, fun( vname, fun
% 1.68/2.06 ( nat, state ) ), update, Z ), X ), hAPP( state, nat, Y, Z ) ) }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com, fun
% 1.68/2.06 ( state, fun( state, bool ) ), evalc, hAPP( fun( state, nat ), com, hAPP
% 1.68/2.06 ( vname, fun( fun( state, nat ), com ), ass, X ), Y ) ), Z ), hAPP( nat,
% 1.68/2.06 state, hAPP( vname, fun( nat, state ), hAPP( state, fun( vname, fun( nat
% 1.68/2.06 , state ) ), update, Z ), X ), hAPP( state, nat, Y, Z ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, hAPP( fun( state, nat ), com,
% 1.68/2.06 hAPP( vname, fun( fun( state, nat ), com ), ass, X ), Y ) ), Z ), T ) ),
% 1.68/2.06 T = hAPP( nat, state, hAPP( vname, fun( nat, state ), hAPP( state, fun(
% 1.68/2.06 vname, fun( nat, state ) ), update, Z ), X ), hAPP( state, nat, Y, Z ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, X ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool ) ) )
% 1.68/2.06 , evaln, X ), Y ), skol23( X, Y, Z ) ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), T ), Z ) ), hBOOL( hAPP( state, bool
% 1.68/2.06 , hAPP( state, fun( state, bool ), hAPP( com, fun( state, fun( state,
% 1.68/2.06 bool ) ), evalc, X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, X ), Y ), Z ) ), ! hBOOL( hAPP(
% 1.68/2.06 state, bool, hAPP( state, fun( state, bool ), hAPP( com, fun( state, fun
% 1.68/2.06 ( state, bool ) ), evalc, X ), Y ), T ) ), T = Z }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), T ), Z ) ), hBOOL( hAPP( state, bool
% 1.68/2.06 , hAPP( state, fun( state, bool ), hAPP( com, fun( state, fun( state,
% 1.68/2.06 bool ) ), evalc, X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( T, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( T, bool ), fun( X, bool ) ), hAPP( fun( T, fun( X, X ) ), fun(
% 1.68/2.06 X, fun( fun( T, bool ), fun( X, bool ) ) ), finite_fold_graph( T, X ), U
% 1.68/2.06 ), Y ), bot_bot( fun( T, bool ) ) ), Z ) ), ti( X, Z ) = ti( X, Y ) }.
% 1.68/2.06 { hBOOL( hAPP( X, bool, hAPP( fun( Y, bool ), fun( X, bool ), hAPP( X, fun
% 1.68/2.06 ( fun( Y, bool ), fun( X, bool ) ), hAPP( fun( Y, fun( X, X ) ), fun( X,
% 1.68/2.06 fun( fun( Y, bool ), fun( X, bool ) ) ), finite_fold_graph( Y, X ), Z ),
% 1.68/2.06 T ), bot_bot( fun( Y, bool ) ) ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Y ), Z ) ), ! hBOOL( hAPP( T, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( T, bool ), hAPP( T, fun( fun( X, bool ), fun( T, bool ) ), hAPP( fun
% 1.68/2.06 ( X, fun( T, T ) ), fun( T, fun( fun( X, bool ), fun( T, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, T ), U ), W ), Z ), V0 ) ), hBOOL( hAPP( T, bool,
% 1.68/2.06 hAPP( fun( X, bool ), fun( T, bool ), hAPP( T, fun( fun( X, bool ), fun(
% 1.68/2.06 T, bool ) ), hAPP( fun( X, fun( T, T ) ), fun( T, fun( fun( X, bool ),
% 1.68/2.06 fun( T, bool ) ) ), finite_fold_graph( X, T ), U ), W ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Y ), Z ) ), hAPP( T, T, hAPP( X, fun( T, T ), U, Y ), V0 ) )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, hAPP( com, com, hAPP( fun( state
% 1.68/2.06 , nat ), fun( com, com ), hAPP( loc_1, fun( fun( state, nat ), fun( com,
% 1.68/2.06 com ) ), local, X ), Y ), Z ) ), T ), U ) ), U = hAPP( nat, state, hAPP(
% 1.68/2.06 vname, fun( nat, state ), hAPP( state, fun( vname, fun( nat, state ) ),
% 1.68/2.06 update, skol24( X, W, V0, T, U ) ), hAPP( loc_1, vname, loc, X ) ), hAPP
% 1.68/2.06 ( loc_1, nat, hAPP( state, fun( loc_1, nat ), getlocs, T ), X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, hAPP( com, com, hAPP( fun( state
% 1.68/2.06 , nat ), fun( com, com ), hAPP( loc_1, fun( fun( state, nat ), fun( com,
% 1.68/2.06 com ) ), local, X ), Y ), Z ) ), T ), U ) ), hBOOL( hAPP( state, bool,
% 1.68/2.06 hAPP( state, fun( state, bool ), hAPP( com, fun( state, fun( state, bool
% 1.68/2.06 ) ), evalc, Z ), hAPP( nat, state, hAPP( vname, fun( nat, state ), hAPP
% 1.68/2.06 ( state, fun( vname, fun( nat, state ) ), update, T ), hAPP( loc_1, vname
% 1.68/2.06 , loc, X ) ), hAPP( state, nat, Y, T ) ) ), skol24( X, Y, Z, T, U ) ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, hAPP( com, com, hAPP( fun( state, nat ), fun(
% 1.68/2.06 com, com ), hAPP( loc_1, fun( fun( state, nat ), fun( com, com ) ), local
% 1.68/2.06 , X ), Y ), Z ) ), T ), U ), W ) ), W = hAPP( nat, state, hAPP( vname,
% 1.68/2.06 fun( nat, state ), hAPP( state, fun( vname, fun( nat, state ) ), update,
% 1.68/2.06 skol25( X, V0, V1, T, V2, W ) ), hAPP( loc_1, vname, loc, X ) ), hAPP(
% 1.68/2.06 loc_1, nat, hAPP( state, fun( loc_1, nat ), getlocs, T ), X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, hAPP( com, com, hAPP( fun( state, nat ), fun(
% 1.68/2.06 com, com ), hAPP( loc_1, fun( fun( state, nat ), fun( com, com ) ), local
% 1.68/2.06 , X ), Y ), Z ) ), T ), U ), W ) ), hBOOL( hAPP( state, bool, hAPP( nat,
% 1.68/2.06 fun( state, bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP(
% 1.68/2.06 com, fun( state, fun( nat, fun( state, bool ) ) ), evaln, Z ), hAPP( nat
% 1.68/2.06 , state, hAPP( vname, fun( nat, state ), hAPP( state, fun( vname, fun(
% 1.68/2.06 nat, state ) ), update, T ), hAPP( loc_1, vname, loc, X ) ), hAPP( state
% 1.68/2.06 , nat, Y, T ) ) ), U ), skol25( X, Y, Z, T, U, W ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, hAPP( com, com, hAPP( com, fun(
% 1.68/2.06 com, com ), semi, X ), Y ) ), Z ), T ) ), hBOOL( hAPP( state, bool, hAPP
% 1.68/2.06 ( state, fun( state, bool ), hAPP( com, fun( state, fun( state, bool ) )
% 1.68/2.06 , evalc, Y ), skol26( U, Y, W, T ) ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, hAPP( com, com, hAPP( com, fun(
% 1.68/2.06 com, com ), semi, X ), Y ) ), Z ), T ) ), hBOOL( hAPP( state, bool, hAPP
% 1.68/2.06 ( state, fun( state, bool ), hAPP( com, fun( state, fun( state, bool ) )
% 1.68/2.06 , evalc, X ), Z ), skol26( X, Y, Z, T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, hAPP( com, com, hAPP( com, fun( com, com ),
% 1.68/2.06 semi, X ), Y ) ), Z ), T ), U ) ), hBOOL( hAPP( state, bool, hAPP( nat,
% 1.68/2.06 fun( state, bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP(
% 1.68/2.06 com, fun( state, fun( nat, fun( state, bool ) ) ), evaln, Y ), skol27( W
% 1.68/2.06 , Y, V0, T, U ) ), T ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, hAPP( com, com, hAPP( com, fun( com, com ),
% 1.68/2.06 semi, X ), Y ) ), Z ), T ), U ) ), hBOOL( hAPP( state, bool, hAPP( nat,
% 1.68/2.06 fun( state, bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP(
% 1.68/2.06 com, fun( state, fun( nat, fun( state, bool ) ) ), evaln, X ), Z ), T ),
% 1.68/2.06 skol27( X, Y, Z, T, U ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), T ) ), U ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Z ), T ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), skol28( X, Y, Z, T, U
% 1.68/2.06 ) ), skol89( X, Y, Z, T, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), T ) ), U ) ), hBOOL( hAPP( X
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ) ), finite_fold_graph( X, X ), Y ), skol28( X, Y
% 1.68/2.06 , Z, T, U ) ), skol89( X, Y, Z, T, U ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), T ) ), U ) ), ! hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ),
% 1.68/2.06 skol28( X, Y, Z, T, U ) ), skol89( X, Y, Z, T, U ) ) ) }.
% 1.68/2.06 { hAPP( com, hoare_1656922687triple( state ), hoare_Mirabelle_MGT, X ) =
% 1.68/2.06 hAPP( fun( state, fun( state, bool ) ), hoare_1656922687triple( state ),
% 1.68/2.06 hAPP( com, fun( fun( state, fun( state, bool ) ), hoare_1656922687triple
% 1.68/2.06 ( state ) ), hAPP( fun( state, fun( state, bool ) ), fun( com, fun( fun(
% 1.68/2.06 state, fun( state, bool ) ), hoare_1656922687triple( state ) ) ),
% 1.68/2.06 hoare_246368825triple( state ), fequal( state ) ), X ), hAPP( com, fun(
% 1.68/2.06 state, fun( state, bool ) ), evalc, X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( state, fun( state, bool ), hAPP( com,
% 1.68/2.06 fun( state, fun( state, bool ) ), evalc, X ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool ) ) )
% 1.68/2.06 , evaln, X ), Y ), skol29( X, Y, Z ) ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), Z ), T ) ), ti( fun( X, bool ), Z ) = hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), skol30( X, Y, Z, T ) ), skol90( X, Y, Z, T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool ) ), finite_fold1Set
% 1.68/2.06 ( X ), Y ), Z ), T ) ), alpha4( X, Y, T, skol30( X, Y, Z, T ), skol90( X
% 1.68/2.06 , Y, Z, T ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Z ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), W ), ! alpha4
% 1.68/2.06 ( X, Y, T, U, W ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.06 ), finite_fold1Set( X ), Y ), Z ), T ) ) }.
% 1.68/2.06 { ! alpha4( X, Y, Z, T, U ), ti( X, Z ) = ti( X, skol31( X, W, Z, V0, V1 )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! alpha4( X, Y, Z, T, U ), alpha13( X, Y, T, U, skol31( X, Y, Z, T, U ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! ti( X, Z ) = ti( X, W ), ! alpha13( X, Y, T, U, W ), alpha4( X, Y, Z, T
% 1.68/2.06 , U ) }.
% 1.68/2.06 { ! alpha13( X, Y, Z, T, U ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun
% 1.68/2.06 ( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, X ), Y ), Z ), T ), U ) ) }.
% 1.68/2.06 { ! alpha13( X, Y, Z, T, U ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), bool ), member( X ), Z ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun( X, fun( X, X ) ), fun(
% 1.68/2.06 X, fun( fun( X, bool ), fun( X, bool ) ) ), finite_fold_graph( X, X ), Y
% 1.68/2.06 ), Z ), T ), U ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Z ), T ) ), alpha13( X, Y, Z, T, U ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( Y, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( Y, bool ), fun( X, bool ) ), hAPP( fun( Y, fun( X, X ) ), fun(
% 1.68/2.06 X, fun( fun( Y, bool ), fun( X, bool ) ) ), finite_fold_graph( Y, X ), Z
% 1.68/2.06 ), T ), U ), W ) ), alpha5( X, Y, T, U, W ), alpha14( X, Y, Z, T, U, W )
% 1.68/2.06 }.
% 1.68/2.06 { ! alpha5( X, Y, T, U, W ), hBOOL( hAPP( X, bool, hAPP( fun( Y, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( Y, bool ), fun( X, bool ) ), hAPP( fun
% 1.68/2.06 ( Y, fun( X, X ) ), fun( X, fun( fun( Y, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( Y, X ), Z ), T ), U ), W ) ) }.
% 1.68/2.06 { ! alpha14( X, Y, Z, T, U, W ), hBOOL( hAPP( X, bool, hAPP( fun( Y, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( Y, bool ), fun( X, bool ) ), hAPP(
% 1.68/2.06 fun( Y, fun( X, X ) ), fun( X, fun( fun( Y, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( Y, X ), Z ), T ), U ), W ) ) }.
% 1.68/2.06 { ! alpha14( X, Y, Z, T, U, W ), ti( fun( Y, bool ), U ) = hAPP( fun( Y,
% 1.68/2.06 bool ), fun( Y, bool ), hAPP( Y, fun( fun( Y, bool ), fun( Y, bool ) ),
% 1.68/2.06 insert( Y ), skol32( X, Y, Z, T, U, W ) ), skol91( X, Y, Z, T, U, W ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! alpha14( X, Y, Z, T, U, W ), alpha18( X, Y, Z, T, W, skol32( X, Y, Z, T
% 1.68/2.06 , U, W ), skol91( X, Y, Z, T, U, W ) ) }.
% 1.68/2.06 { ! ti( fun( Y, bool ), U ) = hAPP( fun( Y, bool ), fun( Y, bool ), hAPP( Y
% 1.68/2.06 , fun( fun( Y, bool ), fun( Y, bool ) ), insert( Y ), V0 ), V1 ), !
% 1.68/2.06 alpha18( X, Y, Z, T, W, V0, V1 ), alpha14( X, Y, Z, T, U, W ) }.
% 1.68/2.06 { ! alpha18( X, Y, Z, T, U, W, V0 ), ti( X, U ) = hAPP( X, X, hAPP( Y, fun
% 1.68/2.06 ( X, X ), Z, W ), skol33( X, Y, Z, V1, U, W, V2 ) ) }.
% 1.68/2.06 { ! alpha18( X, Y, Z, T, U, W, V0 ), alpha21( X, Y, Z, T, W, V0, skol33( X
% 1.68/2.06 , Y, Z, T, U, W, V0 ) ) }.
% 1.68/2.06 { ! ti( X, U ) = hAPP( X, X, hAPP( Y, fun( X, X ), Z, W ), V1 ), ! alpha21
% 1.68/2.06 ( X, Y, Z, T, W, V0, V1 ), alpha18( X, Y, Z, T, U, W, V0 ) }.
% 1.68/2.06 { ! alpha21( X, Y, Z, T, U, W, V0 ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 hAPP( Y, fun( fun( Y, bool ), bool ), member( Y ), U ), W ) ) }.
% 1.68/2.06 { ! alpha21( X, Y, Z, T, U, W, V0 ), hBOOL( hAPP( X, bool, hAPP( fun( Y,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( Y, bool ), fun( X, bool ) ),
% 1.68/2.06 hAPP( fun( Y, fun( X, X ) ), fun( X, fun( fun( Y, bool ), fun( X, bool )
% 1.68/2.06 ) ), finite_fold_graph( Y, X ), Z ), T ), W ), V0 ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool ),
% 1.68/2.06 member( Y ), U ), W ) ), ! hBOOL( hAPP( X, bool, hAPP( fun( Y, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( Y, bool ), fun( X, bool ) ), hAPP( fun
% 1.68/2.06 ( Y, fun( X, X ) ), fun( X, fun( fun( Y, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( Y, X ), Z ), T ), W ), V0 ) ), alpha21( X, Y, Z, T, U
% 1.68/2.06 , W, V0 ) }.
% 1.68/2.06 { ! alpha5( X, Y, Z, T, U ), ti( fun( Y, bool ), T ) = bot_bot( fun( Y,
% 1.68/2.06 bool ) ) }.
% 1.68/2.06 { ! alpha5( X, Y, Z, T, U ), ti( X, U ) = ti( X, Z ) }.
% 1.68/2.06 { ! ti( fun( Y, bool ), T ) = bot_bot( fun( Y, bool ) ), ! ti( X, U ) = ti
% 1.68/2.06 ( X, Z ), alpha5( X, Y, Z, T, U ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), T ), Z ) ), ! hBOOL( hAPP( state,
% 1.68/2.06 bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat, fun( state,
% 1.68/2.06 bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool ) ) ), evaln
% 1.68/2.06 , U ), W ), V1 ), V0 ) ), hBOOL( hAPP( state, bool, hAPP( nat, fun( state
% 1.68/2.06 , bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP( com, fun(
% 1.68/2.06 state, fun( nat, fun( state, bool ) ) ), evaln, U ), W ), skol34( V2, V3
% 1.68/2.06 , V4, U, W, V0 ) ), V0 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), T ), Z ) ), ! hBOOL( hAPP( state,
% 1.68/2.06 bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat, fun( state,
% 1.68/2.06 bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool ) ) ), evaln
% 1.68/2.06 , U ), W ), V1 ), V0 ) ), hBOOL( hAPP( state, bool, hAPP( nat, fun( state
% 1.68/2.06 , bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP( com, fun(
% 1.68/2.06 state, fun( nat, fun( state, bool ) ) ), evaln, X ), Y ), skol34( X, Y, Z
% 1.68/2.06 , U, W, V0 ) ), Z ) ) }.
% 1.68/2.06 { hAPP( vname, X, hAPP( fun( loc_1, X ), fun( vname, X ), hAPP( fun( glb_1
% 1.68/2.06 , X ), fun( fun( loc_1, X ), fun( vname, X ) ), vname_rec( X ), Y ), Z )
% 1.68/2.06 , hAPP( glb_1, vname, glb, T ) ) = hAPP( glb_1, X, Y, T ) }.
% 1.68/2.06 { hAPP( vname, X, hAPP( fun( loc_1, X ), fun( vname, X ), hAPP( fun( glb_1
% 1.68/2.06 , X ), fun( fun( loc_1, X ), fun( vname, X ) ), vname_case( X ), Y ), Z )
% 1.68/2.06 , hAPP( glb_1, vname, glb, T ) ) = hAPP( glb_1, X, Y, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( hoare_1656922687triple( X ), bool, hAPP( nat, fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), hoare_920331057_valid( X ), Y ),
% 1.68/2.06 hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.06 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.06 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.06 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z
% 1.68/2.06 ), T ), U ) ) ), ! hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool )
% 1.68/2.06 , Z, W ), V0 ) ), alpha6( X, Y, T, U, W, V0 ) }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), Z, skol35( X, Y, Z
% 1.68/2.06 , T, U ) ), skol92( X, Y, Z, T, U ) ) ), hBOOL( hAPP(
% 1.68/2.06 hoare_1656922687triple( X ), bool, hAPP( nat, fun( hoare_1656922687triple
% 1.68/2.06 ( X ), bool ), hoare_920331057_valid( X ), Y ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), hoare_1656922687triple( X ), hAPP( com, fun( fun( X, fun(
% 1.68/2.06 state, bool ) ), hoare_1656922687triple( X ) ), hAPP( fun( X, fun( state
% 1.68/2.06 , bool ) ), fun( com, fun( fun( X, fun( state, bool ) ),
% 1.68/2.06 hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z ), T ), U
% 1.68/2.06 ) ) ) }.
% 1.68/2.06 { ! alpha6( X, Y, T, U, skol35( X, Y, Z, T, U ), skol92( X, Y, Z, T, U ) )
% 1.68/2.06 , hBOOL( hAPP( hoare_1656922687triple( X ), bool, hAPP( nat, fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), hoare_920331057_valid( X ), Y ),
% 1.68/2.06 hAPP( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ), hAPP(
% 1.68/2.06 com, fun( fun( X, fun( state, bool ) ), hoare_1656922687triple( X ) ),
% 1.68/2.06 hAPP( fun( X, fun( state, bool ) ), fun( com, fun( fun( X, fun( state,
% 1.68/2.06 bool ) ), hoare_1656922687triple( X ) ) ), hoare_246368825triple( X ), Z
% 1.68/2.06 ), T ), U ) ) ) }.
% 1.68/2.06 { ! alpha6( X, Y, Z, T, U, W ), ! hBOOL( hAPP( state, bool, hAPP( nat, fun
% 1.68/2.06 ( state, bool ), hAPP( state, fun( nat, fun( state, bool ) ), hAPP( com,
% 1.68/2.06 fun( state, fun( nat, fun( state, bool ) ) ), evaln, Z ), W ), Y ), V0 )
% 1.68/2.06 ), hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), T, U ), V0 ) )
% 1.68/2.06 }.
% 1.68/2.06 { hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun
% 1.68/2.06 ( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state
% 1.68/2.06 , bool ) ) ), evaln, Z ), W ), Y ), skol36( V0, Y, Z, V1, V2, W ) ) ),
% 1.68/2.06 alpha6( X, Y, Z, T, U, W ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( X, fun( state, bool ), T, U ), skol36(
% 1.68/2.06 X, Y, Z, T, U, W ) ) ), alpha6( X, Y, Z, T, U, W ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), U ), T ) ), ti( fun( X, bool ), T ) = bot_bot( fun( X, bool
% 1.68/2.06 ) ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T ) ) =
% 1.68/2.06 hAPP( X, X, hAPP( X, fun( X, X ), Y, U ), hAPP( fun( X, bool ), X, Z, T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), collect( X ), Z ) ) ), hBOOL( hAPP( fun( X, bool
% 1.68/2.06 ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.06 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.06 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.06 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.06 ) ), combb( bool, fun( bool, bool ), X ), fconj ), Z ) ), Y ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), collect( X ), Y ) ) ), hBOOL( hAPP( fun( X, bool
% 1.68/2.06 ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 collect( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.06 bool, bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool,
% 1.68/2.06 bool ), hAPP( fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun(
% 1.68/2.06 bool, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool )
% 1.68/2.06 ) ), combb( bool, fun( bool, bool ), X ), fconj ), Z ) ), Y ) ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), bot_bot( fun( X
% 1.68/2.06 , bool ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), Z ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.06 hAPP( fun( Z, bool ), bool, finite_finite_1( Z ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( Z, bool ), hAPP( fun( X, Z ), fun( fun( X, bool ), fun( Z, bool ) )
% 1.68/2.06 , image( X, Z ), T ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun( X, fun( bool,
% 1.68/2.06 bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ), X ), fdisj )
% 1.68/2.06 , Y ) ), Z ) ) ) ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( X, bool ), collect( X ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun( X, fun( bool,
% 1.68/2.06 bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ), X ), fdisj )
% 1.68/2.06 , Y ) ), Z ) ) ) ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( X, bool ), collect( X ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), collect( X ), Y ) ) ), ! hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , collect( X ), Z ) ) ), hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), hAPP( fun( X, bool ), fun( X, bool ), collect( X )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) )
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool,
% 1.68/2.06 bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool ) ) ), combb( bool
% 1.68/2.06 , fun( bool, bool ), X ), fdisj ), Y ) ), Z ) ) ) ) }.
% 1.68/2.06 { ! hAPP( glb_1, vname, glb, X ) = hAPP( glb_1, vname, glb, Y ), ti( glb_1
% 1.68/2.06 , X ) = ti( glb_1, Y ) }.
% 1.68/2.06 { ! ti( glb_1, X ) = ti( glb_1, Y ), hAPP( glb_1, vname, glb, X ) = hAPP(
% 1.68/2.06 glb_1, vname, glb, Y ) }.
% 1.68/2.06 { ! finite_finite( X ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1
% 1.68/2.06 ( X ), Y ) ) }.
% 1.68/2.06 { ! finite_finite( X ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1
% 1.68/2.06 ( X ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Y ), Z ) ) ), hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! hAPP( loc_1, vname, loc, X ) = hAPP( glb_1, vname, glb, Y ) }.
% 1.68/2.06 { ! hAPP( glb_1, vname, glb, X ) = hAPP( loc_1, vname, loc, Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 ti( fun( X, bool ), T ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), hAPP
% 1.68/2.06 ( X, X, hAPP( X, fun( X, X ), Y, skol37( X, Y ) ), skol93( X, Y ) ) ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), skol37( X, Y ) ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ),
% 1.68/2.06 skol93( X, Y ) ), bot_bot( fun( X, bool ) ) ) ) ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), hAPP(
% 1.68/2.06 fun( X, bool ), X, Z, T ) ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ti( fun
% 1.68/2.06 ( X, bool ), Y ) = bot_bot( fun( X, bool ) ), hBOOL( hAPP( X, bool, hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( X, X ) ), fun( fun(
% 1.68/2.06 X, bool ), fun( X, bool ) ), finite_fold1Set( X ), Z ), Y ), skol38( X, Y
% 1.68/2.06 , Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, Z, bot_bot( fun( X, bool ) ) ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), skol39( X, T ) ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, Z, Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, Z, bot_bot( fun( X, bool ) ) ) ), alpha22(
% 1.68/2.06 X, Z, skol39( X, Z ) ), hBOOL( hAPP( fun( X, bool ), bool, Z, Y ) ) }.
% 1.68/2.06 { ! alpha22( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), skol40( X, T, Z ) ), Z ) ) }.
% 1.68/2.06 { ! alpha22( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) ) }.
% 1.68/2.06 { ! alpha22( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), skol40( X, Y, Z ) ), Z ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), T ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), Z )
% 1.68/2.06 ) ), alpha22( X, Y, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ti( fun
% 1.68/2.06 ( X, bool ), Y ) = bot_bot( fun( X, bool ) ), alpha7( X, Y ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, finite_finite_1( X ), Y ) ) }.
% 1.68/2.06 { ! alpha7( X, Y ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ) }.
% 1.68/2.06 { ! alpha7( X, Y ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , skol41( X, Z ) ) ) }.
% 1.68/2.06 { ! alpha7( X, Y ), ti( fun( X, bool ), Y ) = hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ),
% 1.68/2.06 skol94( X, Y ) ), skol41( X, Y ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), Z ), ! hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), alpha7( X, Y ) }
% 1.68/2.06 .
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( Z, bool ), bool, finite_finite_1( Z ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( Z, bool ), hAPP( fun( X, Z ), fun( fun( X, bool ), fun( Z, bool ) )
% 1.68/2.06 , image( X, Z ), T ), Y ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), bool ), member( X ), skol42( X, Y, U, W ) ), Y ) )
% 1.68/2.06 }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( Z, bool ), bool, finite_finite_1( Z ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( Z, bool ), hAPP( fun( X, Z ), fun( fun( X, bool ), fun( Z, bool ) )
% 1.68/2.06 , image( X, Z ), T ), Y ) ) ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), hAPP( fun( X, bool ), fun( X, bool ), collect( X )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) )
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), combs( X, bool, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool,
% 1.68/2.06 bool ) ), fun( fun( X, bool ), fun( X, fun( bool, bool ) ) ), combb( bool
% 1.68/2.06 , fun( bool, bool ), X ), fconj ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Y ) ) ),
% 1.68/2.06 hAPP( Z, fun( X, bool ), hAPP( fun( X, fun( Z, bool ) ), fun( Z, fun( X,
% 1.68/2.06 bool ) ), combc( X, Z, bool ), hAPP( fun( X, Z ), fun( X, fun( Z, bool )
% 1.68/2.06 ), hAPP( fun( Z, fun( Z, bool ) ), fun( fun( X, Z ), fun( X, fun( Z,
% 1.68/2.06 bool ) ) ), combb( Z, fun( Z, bool ), X ), fequal( Z ) ), T ) ), hAPP( X
% 1.68/2.06 , Z, T, skol42( X, Y, Z, T ) ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.06 hAPP( Z, bool, hAPP( fun( X, bool ), fun( Z, bool ), hAPP( Z, fun( fun( X
% 1.68/2.06 , bool ), fun( Z, bool ) ), hAPP( fun( X, fun( Z, Z ) ), fun( Z, fun( fun
% 1.68/2.06 ( X, bool ), fun( Z, bool ) ) ), finite_fold_graph( X, Z ), T ), U ), Y )
% 1.68/2.06 , skol43( X, Y, Z, T, U ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T )
% 1.68/2.06 ), ti( fun( X, bool ), T ) = bot_bot( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), X, Z, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), insert( X ), U ), T ) ) = hAPP( X, X, hAPP( X
% 1.68/2.06 , fun( X, X ), Y, U ), hAPP( fun( X, bool ), X, Z, T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ti( fun
% 1.68/2.06 ( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun( X, bool
% 1.68/2.06 ), bool, Z, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), skol44( X, Z ) ), bot_bot( fun( X
% 1.68/2.06 , bool ) ) ) ) ), alpha23( X, skol95( X, T ) ), hBOOL( hAPP( fun( X, bool
% 1.68/2.06 ), bool, Z, Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ti( fun
% 1.68/2.06 ( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun( X, bool
% 1.68/2.06 ), bool, Z, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), skol44( X, Z ) ), bot_bot( fun( X
% 1.68/2.06 , bool ) ) ) ) ), alpha28( X, Z, skol95( X, Z ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, Z, Y ) ) }.
% 1.68/2.06 { ! alpha28( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), skol45( X, T, Z ) ), Z ) ) }.
% 1.68/2.06 { ! alpha28( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) ) }.
% 1.68/2.06 { ! alpha28( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), skol45( X, Y, Z ) ), Z ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), T ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), Z )
% 1.68/2.06 ) ), alpha28( X, Y, Z ) }.
% 1.68/2.06 { ! alpha23( X, Y ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X
% 1.68/2.06 ), Y ) ) }.
% 1.68/2.06 { ! alpha23( X, Y ), ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ti( fun
% 1.68/2.06 ( X, bool ), Y ) = bot_bot( fun( X, bool ) ), alpha23( X, Y ) }.
% 1.68/2.06 { ti( vname, X ) = hAPP( glb_1, vname, glb, skol46( X ) ), ti( vname, X ) =
% 1.68/2.06 hAPP( loc_1, vname, loc, skol96( X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite908156982e_idem( Y, X ), Z ), W ), T ), U ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, finite_finite_1( X ), V0 ) ), hAPP( fun( X, bool ), Y, U
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), insert( X ), V1 ), V0 ) ) = hAPP( Y, Y, hAPP( Y, fun( Y, Y
% 1.68/2.06 ), Z, hAPP( X, Y, T, V1 ) ), hAPP( fun( X, bool ), Y, U, V0 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), U ), T ) ), ! hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool )
% 1.68/2.06 ) ) ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), X, Z, T ) = ti
% 1.68/2.06 ( X, U ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), U ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool )
% 1.68/2.06 ) ) ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), X, Z, T ) =
% 1.68/2.06 hAPP( X, X, hAPP( X, fun( X, X ), Y, U ), hAPP( fun( X, bool ), X, Z,
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), T ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), T ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool )
% 1.68/2.06 ), insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) = bot_bot( fun( X,
% 1.68/2.06 bool ) ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T )
% 1.68/2.06 ) = ti( X, U ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), T ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) = bot_bot( fun( X, bool
% 1.68/2.06 ) ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T ) ) =
% 1.68/2.06 hAPP( X, X, hAPP( X, fun( X, X ), Y, U ), hAPP( fun( X, bool ), X, Z,
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), T ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), U ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.06 ), minus_minus( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( Z, bool ), X ), bool, hAPP( fun( Z, X ), fun(
% 1.68/2.06 fun( fun( Z, bool ), X ), bool ), hAPP( X, fun( fun( Z, X ), fun( fun(
% 1.68/2.06 fun( Z, bool ), X ), bool ) ), hAPP( fun( X, fun( X, X ) ), fun( X, fun(
% 1.68/2.06 fun( Z, X ), fun( fun( fun( Z, bool ), X ), bool ) ) ),
% 1.68/2.06 finite908156982e_idem( X, Z ), Y ), T ), U ), W ) ), hAPP( X, X, hAPP( X
% 1.68/2.06 , fun( X, X ), Y, V0 ), V0 ) = ti( X, V0 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), T ), Z ) ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), Z ) = hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) = hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun( X, fun
% 1.68/2.06 ( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ), X ),
% 1.68/2.06 fconj ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( fun( X
% 1.68/2.06 , bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X, fun
% 1.68/2.06 ( X, bool ), bool ), member( X ) ), Y ) ) ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( bool, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , combb( bool, bool, X ), fNot ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Z ) ) ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ), Y, T ), T ) = ti( X, T ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Y ) =
% 1.68/2.06 bot_bot( fun( X, bool ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), bot_bot(
% 1.68/2.06 fun( X, bool ) ) ) = ti( fun( X, bool ), Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), bot_bot( fun( X
% 1.68/2.06 , bool ) ) ), Y ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), minus_minus( fun( X, bool ) ), Z ), Y ) ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, finite_finite_1( X ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Z ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Y ), T ) ), Z ) = hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), T ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), Y ) ), T ) = hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X,
% 1.68/2.06 bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Z ), Y ) ), T ) = hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Z ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.06 , Y ), bot_bot( fun( X, bool ) ) ) ) ) = ti( fun( X, bool ), Z ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X,
% 1.68/2.06 bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Y ), Z ) ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), Y ), bot_bot( fun( X, bool ) ) ) ) = ti( fun( X, bool ), Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun
% 1.68/2.06 ( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), bot_bot( fun( X, bool
% 1.68/2.06 ) ) ) ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), Y ), Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), Z ), T ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) ), T ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), Z ), T ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y )
% 1.68/2.06 , T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.06 , Z ), T ) ) ) ), hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) ) ), hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ) )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T )
% 1.68/2.06 ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ),
% 1.68/2.06 bool ), member( X ), U ), T ) ), hAPP( X, X, hAPP( X, fun( X, X ), Y, U )
% 1.68/2.06 , hAPP( fun( X, bool ), X, Z, T ) ) = hAPP( fun( X, bool ), X, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite908156982e_idem( Y, X ), Z ), W ), T ), U ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, finite_finite_1( X ), V0 ) ), ! hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), V1 ), V0
% 1.68/2.06 ) ), hAPP( Y, Y, hAPP( Y, fun( Y, Y ), Z, hAPP( X, Y, T, V1 ) ), hAPP(
% 1.68/2.06 fun( X, bool ), Y, U, V0 ) ) = hAPP( fun( X, bool ), Y, U, V0 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hAPP( X, X, T, hAPP( X, X, hAPP( X, fun( X, X ), Y, skol47(
% 1.68/2.06 X, Y, T ) ), skol97( X, Y, T ) ) ) = hAPP( X, X, hAPP( X, fun( X, X ), Y
% 1.68/2.06 , hAPP( X, X, T, skol47( X, Y, T ) ) ), hAPP( X, X, T, skol97( X, Y, T )
% 1.68/2.06 ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), U ) ),
% 1.68/2.06 ti( fun( X, bool ), U ) = bot_bot( fun( X, bool ) ), hAPP( X, X, T, hAPP
% 1.68/2.06 ( fun( X, bool ), X, Z, U ) ) = hAPP( fun( X, bool ), X, Z, hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, X ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), image( X, X ), T ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, Z, Y ) ), hBOOL( hAPP( fun( X, bool ), bool
% 1.68/2.06 , finite_finite_1( X ), skol48( X, T ) ) ), hBOOL( hAPP( fun( X, bool ),
% 1.68/2.06 bool, Z, bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, Z, Y ) ), alpha24( X, Z, skol48( X, Z ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, Z, bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.06 { ! alpha24( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), skol49( X, T, Z ) ), Z ) ) }.
% 1.68/2.06 { ! alpha24( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) ) }.
% 1.68/2.06 { ! alpha24( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), skol49( X, Y, Z ) ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), T ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, Y, Z ) )
% 1.68/2.06 , hBOOL( hAPP( fun( X, bool ), bool, Y, hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ) ) ), alpha24( X, Y, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), Z ), W ), T ), U ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), ! hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), V1 ), V0
% 1.68/2.06 ) ), hAPP( fun( X, bool ), Y, U, V0 ) = hAPP( Y, Y, hAPP( Y, fun( Y, Y )
% 1.68/2.06 , Z, hAPP( X, Y, T, V1 ) ), hAPP( fun( X, bool ), Y, U, hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), V0 ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X
% 1.68/2.06 ), V1 ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), Z ), W ), T ), U ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), hAPP( fun( X, bool ), Y
% 1.68/2.06 , U, hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ),
% 1.68/2.06 fun( X, bool ) ), insert( X ), V1 ), V0 ) ) = hAPP( Y, Y, hAPP( Y, fun( Y
% 1.68/2.06 , Y ), Z, hAPP( X, Y, T, V1 ) ), hAPP( fun( X, bool ), Y, U, hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), minus_minus( fun( X, bool ) ), V0 ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), V1 ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! minus( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, X ), fun( Y, X ) ), minus_minus( fun( Y, X ) ), Z ), T )
% 1.68/2.06 , U ) = hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X ), hAPP( Y, X, Z
% 1.68/2.06 , U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.06 { ! minus( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y, X
% 1.68/2.06 ), fun( fun( Y, X ), fun( Y, X ) ), minus_minus( fun( Y, X ) ), Z ), T )
% 1.68/2.06 , U ) = hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X ), hAPP( Y, X, Z
% 1.68/2.06 , U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), U ), Z ), W ), T ) ), hAPP( fun( X, bool
% 1.68/2.06 ), Y, T, bot_bot( fun( X, bool ) ) ) = ti( Y, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), Z ), W ), T ), U ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), V1 ), V0
% 1.68/2.06 ) ), hAPP( fun( X, bool ), Y, U, hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), V1 ), V0 ) )
% 1.68/2.06 = hAPP( Y, Y, hAPP( Y, fun( Y, Y ), Z, hAPP( X, Y, T, V1 ) ), hAPP( fun
% 1.68/2.06 ( X, bool ), Y, U, V0 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), W ), Z ), T ), U ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), skol50(
% 1.68/2.06 X, V1, V2, V3, V0 ) ), V0 ) ), hAPP( fun( X, bool ), Y, U, V0 ) = ti( Y,
% 1.68/2.06 Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), W ), Z ), T ), U ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), ! hAPP( X, Y, T, skol50
% 1.68/2.06 ( X, Y, Z, T, V0 ) ) = ti( Y, Z ), hAPP( fun( X, bool ), Y, U, V0 ) = ti
% 1.68/2.06 ( Y, Z ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), bool,
% 1.68/2.06 finite_comp_fun_idem( X, fun( X, bool ) ), hAPP( fun( X, fun( X, bool ) )
% 1.68/2.06 , fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), hAPP( fun( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ) ), fun( fun( X, fun( X,
% 1.68/2.06 bool ) ), fun( X, fun( fun( X, bool ), fun( X, bool ) ) ) ), combb( fun(
% 1.68/2.06 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), X ), hAPP( fun( fun( X
% 1.68/2.06 , bool ), fun( fun( X, bool ), fun( X, bool ) ) ), fun( fun( X, bool ),
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ) ), combc( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ) ) ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, fun( X, bool ) ), hAPP( fun( X, fun( fun( X, bool ),
% 1.68/2.06 fun( X, bool ) ) ), fun( fun( X, bool ), fun( X, fun( X, bool ) ) ),
% 1.68/2.06 combc( X, fun( X, bool ), fun( X, bool ) ), insert( X ) ), bot_bot( fun(
% 1.68/2.06 X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), U ), W ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), bool ), member( X ), V0 ), U ) ), ti( Y, W ) =
% 1.68/2.06 hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, V0 ), skol51( X, Y, Z, V1, V2, W, V0
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), U ), W ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), bool ), member( X ), V0 ), U ) ), hBOOL( hAPP( Y,
% 1.68/2.06 bool, hAPP( fun( X, bool ), fun( Y, bool ), hAPP( Y, fun( fun( X, bool )
% 1.68/2.06 , fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ) ), finite_fold_graph( X, Y ), Z ), T ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), U ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), V0 ), bot_bot( fun( X, bool ) ) ) ) ), skol51( X, Y, Z, T, U
% 1.68/2.06 , W, V0 ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( T, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( T, bool ), hAPP( T, fun( fun( X, bool ), fun( T, bool ) ), hAPP( fun
% 1.68/2.06 ( X, fun( T, T ) ), fun( T, fun( fun( X, bool ), fun( T, bool ) ) ),
% 1.68/2.06 fold_graph( X, T ), U ), W ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun
% 1.68/2.06 ( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), bot_bot( fun( X, bool
% 1.68/2.06 ) ) ) ) ), V0 ) ), hBOOL( hAPP( T, bool, hAPP( fun( X, bool ), fun( T,
% 1.68/2.06 bool ), hAPP( T, fun( fun( X, bool ), fun( T, bool ) ), hAPP( fun( X, fun
% 1.68/2.06 ( T, T ) ), fun( T, fun( fun( X, bool ), fun( T, bool ) ) ), fold_graph(
% 1.68/2.06 X, T ), U ), W ), Z ), hAPP( T, T, hAPP( X, fun( T, T ), U, Y ), V0 ) ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun
% 1.68/2.06 ( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, X ), times_times( X ) ), Y ), Z ), T ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), U ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun(
% 1.68/2.06 X, bool ), bool ), member( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ) ), finite_fold_graph( X, X ), times_times( X ) ), U ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun(
% 1.68/2.06 X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool )
% 1.68/2.06 ) ) ) ) ), T ) ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), times_times( X )
% 1.68/2.06 , Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), Y ), Z
% 1.68/2.06 ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, T ), hAPP( Y, Y, hAPP( X,
% 1.68/2.06 fun( Y, Y ), Z, U ), W ) ) = hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, U ),
% 1.68/2.06 hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, T ), W ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite_comp_fun_idem( X, Y )
% 1.68/2.06 , Z ) ), hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, T ), hAPP( Y, Y, hAPP( X,
% 1.68/2.06 fun( Y, Y ), Z, T ), U ) ) = hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, T ), U
% 1.68/2.06 ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), hBOOL( hAPP( fun( X, fun( X, X ) ), bool,
% 1.68/2.06 finite100568337ommute( X, X ), times_times( X ) ) ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), hBOOL( hAPP( fun( X, fun( X, X ) ), bool,
% 1.68/2.06 finite_comp_fun_idem( X, X ), times_times( X ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( X, bool, hAPP( fun( Y, bool ), fun( X, bool ), hAPP( X, fun
% 1.68/2.06 ( fun( Y, bool ), fun( X, bool ) ), hAPP( fun( Y, fun( X, X ) ), fun( X,
% 1.68/2.06 fun( fun( Y, bool ), fun( X, bool ) ) ), fold_graph( Y, X ), Z ), T ),
% 1.68/2.06 bot_bot( fun( Y, bool ) ) ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), bool,
% 1.68/2.06 finite_comp_fun_idem( X, fun( X, bool ) ), insert( X ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), U ), W ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool )
% 1.68/2.06 , fun( Y, bool ), hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP(
% 1.68/2.06 fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, Y ), Z ), T ), U ), V0 ) ), ti( Y, V0 ) = ti( Y, W
% 1.68/2.06 ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun
% 1.68/2.06 ( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, X ), times_times( X ) ), Y ), Z ), T ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), hAPP( fun( X, fun
% 1.68/2.06 ( X, X ) ), fun( X, fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, X ), times_times( X ) ), U ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), U
% 1.68/2.06 ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), insert( X ), U ), W ) ), V0 ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), U ), W ) ), ti( Y, V0 ) = hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, U )
% 1.68/2.06 , skol52( X, Y, Z, V1, U, V2, V0 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), insert( X ), U ), W ) ), V0 ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.06 ( X ), U ), W ) ), hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y,
% 1.68/2.06 bool ), hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun
% 1.68/2.06 ( Y, Y ) ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, Y ), Z ), T ), W ), skol52( X, Y, Z, T, U, W, V0 )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool
% 1.68/2.06 ), member( X ), U ), T ) ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun(
% 1.68/2.06 X, bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool )
% 1.68/2.06 , Y ) ), finite_fold( X, Y ), Z ), W ), T ) = hAPP( Y, Y, hAPP( X, fun( Y
% 1.68/2.06 , Y ), Z, U ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y )
% 1.68/2.06 , hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ),
% 1.68/2.06 finite_fold( X, Y ), Z ), W ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun
% 1.68/2.06 ( X, bool ) ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), fun( X, bool ) ), insert( X ), U ), bot_bot( fun( X, bool
% 1.68/2.06 ) ) ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun(
% 1.68/2.06 X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y )
% 1.68/2.06 , Z ), U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), W ), T ) ) = hAPP( Y, Y, hAPP( X,
% 1.68/2.06 fun( Y, Y ), Z, W ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool
% 1.68/2.06 ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) )
% 1.68/2.06 , finite_fold( X, Y ), Z ), U ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus
% 1.68/2.06 ( fun( X, bool ) ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), W ), bot_bot( fun( X
% 1.68/2.06 , bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool
% 1.68/2.06 ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Z ), Y ) ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X
% 1.68/2.06 ) ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times( X ) ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Z ), Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), Z ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times( X ) ), Y )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), ti( fun( X, bool ), Y ) = bot_bot( fun( X
% 1.68/2.06 , bool ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y
% 1.68/2.06 ) ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X,
% 1.68/2.06 bool ), X ), finite_fold1( X ), times_times( X ) ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), Z
% 1.68/2.06 ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X,
% 1.68/2.06 bool ), X ), finite_fold1( X ), times_times( X ) ), Y ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X
% 1.68/2.06 , fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y )
% 1.68/2.06 , Z ), T ), bot_bot( fun( X, bool ) ) ) = ti( Y, T ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun(
% 1.68/2.06 X, X ) ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times( X ) )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), insert( X ), Z ), Y ) ) = hAPP( fun( X, bool ), X, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun
% 1.68/2.06 ( X, bool ), X ) ), finite_fold( X, X ), times_times( X ) ), Z ), Y ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Z ), Y ) ), hAPP( fun( X, bool
% 1.68/2.06 ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), X ),
% 1.68/2.06 finite_fold1( X ), times_times( X ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), Y )
% 1.68/2.06 ) = hAPP( fun( X, bool ), X, hAPP( X, fun( fun( X, bool ), X ), hAPP(
% 1.68/2.06 fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), X ) ), finite_fold( X
% 1.68/2.06 , X ), times_times( X ) ), Z ), Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, U ), hAPP( fun( X, bool ), Y, hAPP
% 1.68/2.06 ( Y, fun( fun( X, bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, bool ), Y ) ), finite_fold( X, Y ), Z ), W ), T ) ) = hAPP( fun(
% 1.68/2.06 X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X, fun( Y, Y
% 1.68/2.06 ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y ), Z ), hAPP
% 1.68/2.06 ( Y, Y, hAPP( X, fun( Y, Y ), Z, U ), W ) ), T ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool )
% 1.68/2.06 , X ), finite_fold1( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot(
% 1.68/2.06 fun( X, bool ) ) ) ) = ti( X, Z ) }.
% 1.68/2.06 { ! Y = hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), X ), finite_fold1
% 1.68/2.06 ( X ), Z ), hAPP( fun( X, bool ), X, Y, hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T )
% 1.68/2.06 , bot_bot( fun( X, bool ) ) ) ) = ti( X, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ),
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y )
% 1.68/2.06 ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X
% 1.68/2.06 , Y ), Z ), T ), U ), W ) ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun(
% 1.68/2.06 X, bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool )
% 1.68/2.06 , Y ) ), finite_fold( X, Y ), Z ), T ), U ) = ti( Y, W ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X
% 1.68/2.06 , fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y )
% 1.68/2.06 , Z ), T ), U ) = hAPP( fun( Y, bool ), Y, the( Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( Y, bool ), hAPP( Y, fun( fun( X, bool ), fun( Y, bool ) ), hAPP(
% 1.68/2.06 fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), fun( Y, bool ) ) ),
% 1.68/2.06 finite_fold_graph( X, Y ), Z ), T ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 hAPP( fun( X, bool ), X, Z, T ) = hAPP( fun( X, bool ), X, hAPP( fun( X,
% 1.68/2.06 fun( X, X ) ), fun( fun( X, bool ), X ), finite_fold1( X ), Y ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), U ), T ) ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X
% 1.68/2.06 , bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ),
% 1.68/2.06 Y ) ), finite_fold( X, Y ), Z ), W ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T )
% 1.68/2.06 ) = hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP(
% 1.68/2.06 fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X
% 1.68/2.06 , Y ), Z ), hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, U ), W ) ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), U ), T ) ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X
% 1.68/2.06 , bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ),
% 1.68/2.06 Y ) ), finite_fold( X, Y ), Z ), W ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T )
% 1.68/2.06 ) = hAPP( Y, Y, hAPP( X, fun( Y, Y ), Z, U ), hAPP( fun( X, bool ), Y,
% 1.68/2.06 hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y,
% 1.68/2.06 fun( fun( X, bool ), Y ) ), finite_fold( X, Y ), Z ), W ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite_comp_fun_idem( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun(
% 1.68/2.06 X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y )
% 1.68/2.06 , Z ), U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), W ), T ) ) = hAPP( fun( X, bool )
% 1.68/2.06 , Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun
% 1.68/2.06 ( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y ), Z ), hAPP( Y, Y,
% 1.68/2.06 hAPP( X, fun( Y, Y ), Z, W ), U ) ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite_comp_fun_idem( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun(
% 1.68/2.06 X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ), finite_fold( X, Y )
% 1.68/2.06 , Z ), U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), insert( X ), W ), T ) ) = hAPP( Y, Y, hAPP( X,
% 1.68/2.06 fun( Y, Y ), Z, W ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool
% 1.68/2.06 ), Y ), hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) )
% 1.68/2.06 , finite_fold( X, Y ), Z ), U ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite_folding_one( X ), Y ),
% 1.68/2.06 Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), U ), T ) ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), U ), T ) ) = hAPP( fun( X, bool ), X, hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , X ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool ), X ) ),
% 1.68/2.06 finite_fold( X, X ), Y ), U ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T )
% 1.68/2.06 ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T ) ) =
% 1.68/2.06 hAPP( fun( X, bool ), X, hAPP( X, fun( fun( X, bool ), X ), hAPP( fun( X
% 1.68/2.06 , fun( X, X ) ), fun( X, fun( fun( X, bool ), X ) ), finite_fold( X, X )
% 1.68/2.06 , Y ), U ), T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, fun( Y, Y ) ), bool, finite100568337ommute( X, Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hBOOL( hAPP( Y, bool, hAPP( fun( X, bool ), fun( Y, bool ), hAPP( Y,
% 1.68/2.06 fun( fun( X, bool ), fun( Y, bool ) ), hAPP( fun( X, fun( Y, Y ) ), fun(
% 1.68/2.06 Y, fun( fun( X, bool ), fun( Y, bool ) ) ), finite_fold_graph( X, Y ), Z
% 1.68/2.06 ), U ), T ), hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y )
% 1.68/2.06 , hAPP( fun( X, fun( Y, Y ) ), fun( Y, fun( fun( X, bool ), Y ) ),
% 1.68/2.06 finite_fold( X, Y ), Z ), U ), T ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool )
% 1.68/2.06 , X ), finite_fold1( X ), Y ), Z ) = hAPP( fun( X, bool ), X, the( X ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( X, X ) ), fun(
% 1.68/2.06 fun( X, bool ), fun( X, bool ) ), finite_fold1Set( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), Y ) = hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), hAPP( fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), fun
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ) ), finite_fold( X
% 1.68/2.06 , fun( X, bool ) ), hAPP( fun( X, fun( X, bool ) ), fun( X, fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ) ), hAPP( fun( fun( X, bool ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ) ), fun( fun( X, fun( X, bool ) ), fun( X, fun( fun(
% 1.68/2.06 X, bool ), fun( X, bool ) ) ) ), combb( fun( X, bool ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), X ), hAPP( fun( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ) ), fun( fun( X, bool ), fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ) ), combc( fun( X, bool ), fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ) ) ), hAPP( fun( X, bool ), fun( X, fun( X,
% 1.68/2.06 bool ) ), hAPP( fun( X, fun( fun( X, bool ), fun( X, bool ) ) ), fun( fun
% 1.68/2.06 ( X, bool ), fun( X, fun( X, bool ) ) ), combc( X, fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), insert( X ) ), bot_bot( fun( X, bool ) ) ) ) ), Z ), Y ) }.
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), ! hAPP( X, X, Y, hAPP( X, X, hAPP( X, fun
% 1.68/2.06 ( X, X ), times_times( X ), skol53( X, Y ) ), skol98( X, Y ) ) ) = hAPP(
% 1.68/2.06 X, X, hAPP( X, fun( X, X ), times_times( X ), hAPP( X, X, Y, skol53( X, Y
% 1.68/2.06 ) ) ), hAPP( X, X, Y, skol98( X, Y ) ) ), ! hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, finite_finite_1( X ), Z ) ), ti( fun( X, bool ), Z ) = bot_bot(
% 1.68/2.06 fun( X, bool ) ), hAPP( X, X, Y, hAPP( fun( X, bool ), X, hAPP( fun( X,
% 1.68/2.06 fun( X, X ) ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times(
% 1.68/2.06 X ) ), Z ) ) = hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun
% 1.68/2.06 ( fun( X, bool ), X ), finite_fold1( X ), times_times( X ) ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( X, bool ), hAPP( fun( X, X ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), image( X, X ), Y ), Z ) ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X,
% 1.68/2.06 bool ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), bool ), member( X ), hAPP( X, X, hAPP( X, fun( X, X ), times_times( X
% 1.68/2.06 ), skol54( X ) ), skol99( X ) ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), skol54( X
% 1.68/2.06 ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), insert( X ), skol99( X ) ), bot_bot( fun( X, bool ) )
% 1.68/2.06 ) ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , bool ), member( X ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times( X ) ), Y )
% 1.68/2.06 ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), big_semilattice_big( X ), Y )
% 1.68/2.06 , Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T ) )
% 1.68/2.06 , hAPP( fun( X, bool ), X, Z, T ) = hAPP( fun( X, bool ), X, hAPP( fun( X
% 1.68/2.06 , fun( X, X ) ), fun( fun( X, bool ), X ), finite_fold1( X ), Y ), T ) }
% 1.68/2.06 .
% 1.68/2.06 { ! ab_sem1668676832m_mult( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X,
% 1.68/2.06 bool ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z )
% 1.68/2.06 ), ti( fun( X, bool ), Z ) = bot_bot( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), X ),
% 1.68/2.06 finite_fold1( X ), times_times( X ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) = hAPP( X, X, hAPP( X,
% 1.68/2.06 fun( X, X ), times_times( X ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun
% 1.68/2.06 ( X, X ) ), fun( fun( X, bool ), X ), finite_fold1( X ), times_times( X )
% 1.68/2.06 ), Y ) ), hAPP( fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun
% 1.68/2.06 ( X, bool ), X ), finite_fold1( X ), times_times( X ) ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T )
% 1.68/2.06 ), ti( fun( X, bool ), U ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), U ), T ) ), hAPP( X, X, hAPP( X, fun( X, X
% 1.68/2.06 ), Y, hAPP( fun( X, bool ), X, Z, U ) ), hAPP( fun( X, bool ), X, Z, T )
% 1.68/2.06 ) = hAPP( fun( X, bool ), X, Z, T ) }.
% 1.68/2.06 { ! preorder( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), Z ), Y ) ), ti( fun( X, bool ), Y ) = ti
% 1.68/2.06 ( fun( X, bool ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X )
% 1.68/2.06 , T ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), bool ), member( X ), T ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Z ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Y ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Z ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Y ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ), T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Z, T ) ), hBOOL( hAPP( X, bool, hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, T ) ), hBOOL( hAPP( X, bool, hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup(
% 1.68/2.06 fun( X, bool ) ), Y ), Z ), T ) ), hBOOL( hAPP( X, bool, Y, T ) ), hBOOL
% 1.68/2.06 ( hAPP( X, bool, Z, T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), bot_bot( fun( X, bool ) )
% 1.68/2.06 ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.06 hAPP( fun( fun( X, bool ), bool ), bool, finite_finite_1( fun( X, bool )
% 1.68/2.06 ), hAPP( fun( fun( X, bool ), bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 collect( fun( X, bool ) ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), hAPP( fun( fun( X, bool ), fun( fun( X, bool ), bool ) ), fun(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), bool ) ), combc( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), bool ), ord_less_eq( fun( X, bool ) ) ), Y ) ) ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X
% 1.68/2.06 , fun( fun( X, bool ), bool ), member( X ), Z ), Y ) ), hBOOL( hAPP( X,
% 1.68/2.06 bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun
% 1.68/2.06 ( X, X ), semilattice_sup_sup( X ), Z ), T ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X,
% 1.68/2.06 fun( fun( X, bool ), X ) ), finite_fold( X, X ), semilattice_sup_sup( X )
% 1.68/2.06 ), T ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), bot_bot( fun( X, bool
% 1.68/2.06 ) ) ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), bot_bot( fun( X, bool ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Z ), Y ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, finite_finite_1( X ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, finite_finite_1( X ), Y ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), Y ) ) =
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z )
% 1.68/2.06 }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), Z ) = hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ), T ) = hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), Y ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.06 , Y ), Z ) ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.06 , Y ), Z ) ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ), Z ),
% 1.68/2.06 T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), T ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ),
% 1.68/2.06 Z ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun
% 1.68/2.06 ( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 insert( X ), Y ), Z ) ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun(
% 1.68/2.06 X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ), Z
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ),
% 1.68/2.06 fun( X, bool ) ), insert( X ), Y ), T ) ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun(
% 1.68/2.06 X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ), Z
% 1.68/2.06 ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun(
% 1.68/2.06 fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ), Z ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), Y ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), Z ) )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), T ), Y ) ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), T ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Z ), hAPP( fun( Y, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool )
% 1.68/2.06 ), image( Y, X ), T ), U ) ) ), hBOOL( hAPP( fun( Y, bool ), bool, hAPP
% 1.68/2.06 ( fun( Y, bool ), fun( fun( Y, bool ), bool ), ord_less_eq( fun( Y, bool
% 1.68/2.06 ) ), skol55( W, Y, V0, V1, U ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Z ), hAPP( fun( Y, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool )
% 1.68/2.06 ), image( Y, X ), T ), U ) ) ), ti( fun( X, bool ), Z ) = hAPP( fun( Y,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X,
% 1.68/2.06 bool ) ), image( Y, X ), T ), skol55( X, Y, Z, T, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( Y, bool ), bool, hAPP( fun( Y, bool ), fun( fun( Y,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( Y, bool ) ), W ), U ) ), ! ti( fun( X,
% 1.68/2.06 bool ), Z ) = hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ),
% 1.68/2.06 fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), T ), W ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Z ), hAPP( fun( Y, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image
% 1.68/2.06 ( Y, X ), T ), U ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( T, bool ), bool, hAPP( fun( T, bool ), fun( fun( T, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( T, bool ) ), hAPP( fun( X, bool ), fun( T, bool ), hAPP
% 1.68/2.06 ( fun( X, T ), fun( fun( X, bool ), fun( T, bool ) ), image( X, T ), U )
% 1.68/2.06 , Y ) ), hAPP( fun( X, bool ), fun( T, bool ), hAPP( fun( X, T ), fun(
% 1.68/2.06 fun( X, bool ), fun( T, bool ) ), image( X, T ), U ), Z ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , minus_minus( fun( X, bool ) ), Y ), Z ) ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), T ), U ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Y ), U ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool
% 1.68/2.06 ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), Z ), T ) ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), T ), Y ) ) = ti( fun( X, bool ), Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Z ), Y ) ) = ti( fun( X, bool
% 1.68/2.06 ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , minus_minus( fun( X, bool ) ), Y ), Z ) ), T ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun
% 1.68/2.06 ( X, bool ) ), Y ), Z ) ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.06 X ), Y ), Z ) ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.06 X ), Y ), Z ) ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Z ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), T ), U ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), T ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), U ) ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), T ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), T ) ), Z ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), T ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), T ) ), Z ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = ti( X, Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), T ), Z ) ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), T ) ) ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y
% 1.68/2.06 , X ), fun( fun( Y, X ), fun( Y, X ) ), semilattice_sup_sup( fun( Y, X )
% 1.68/2.06 ), Z ), T ), U ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup
% 1.68/2.06 ( X ), hAPP( Y, X, Z, U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.06 X ), Y ), Z ) ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.06 X ), Y ), Z ) ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Z ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), T ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ), T ) = hAPP( X, X, hAPP( X, fun( X,
% 1.68/2.06 X ), semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), T ) ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y ), Z )
% 1.68/2.06 ), T ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y )
% 1.68/2.06 , hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Z ), T ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ), T ) = hAPP( X, X, hAPP( X, fun( X,
% 1.68/2.06 X ), semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), T ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), T ) ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Z )
% 1.68/2.06 , T ) ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Z )
% 1.68/2.06 , hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y ), T ) )
% 1.68/2.06 }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), T ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), T ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y )
% 1.68/2.06 , Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y )
% 1.68/2.06 , Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = ti( X, Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = ti( X, Z ), hBOOL( hAPP( X, bool,
% 1.68/2.06 hAPP( X, fun( X, bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), Y ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X )
% 1.68/2.06 , Z ), Y ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), Y ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y
% 1.68/2.06 , X ), fun( fun( Y, X ), fun( Y, X ) ), semilattice_sup_sup( fun( Y, X )
% 1.68/2.06 ), Z ), T ), U ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup
% 1.68/2.06 ( X ), hAPP( Y, X, Z, U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), Y ) ) ) }.
% 1.68/2.06 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), Y ) ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! bounded_lattice_bot( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = bot_bot( X ), ti( X, Y ) = bot_bot(
% 1.68/2.06 X ) }.
% 1.68/2.06 { ! bounded_lattice_bot( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), Z ) = bot_bot( X ), ti( X, Z ) = bot_bot(
% 1.68/2.06 X ) }.
% 1.68/2.06 { ! bounded_lattice_bot( X ), ! ti( X, Y ) = bot_bot( X ), ! ti( X, Z ) =
% 1.68/2.06 bot_bot( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X )
% 1.68/2.06 , Y ), Z ) = bot_bot( X ) }.
% 1.68/2.06 { ! bounded_lattice_bot( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Y ), bot_bot( X ) ) = ti( X, Y ) }.
% 1.68/2.06 { ! bounded_lattice_bot( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), bot_bot( X ) ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), bot_bot
% 1.68/2.06 ( fun( X, bool ) ) ), Y ) = ti( fun( X, bool ), Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) = ti( fun( X, bool ), Y ) }.
% 1.68/2.06 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z
% 1.68/2.06 ) = bot_bot( fun( X, bool ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X
% 1.68/2.06 , bool ) ) }.
% 1.68/2.06 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z
% 1.68/2.06 ) = bot_bot( fun( X, bool ) ), ti( fun( X, bool ), Z ) = bot_bot( fun( X
% 1.68/2.06 , bool ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! ti( fun( X, bool
% 1.68/2.06 ), Z ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) = bot_bot( fun( X, bool )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! linorder( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Z ), Y ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( fun( Y, X ), bool, hAPP( fun( Y, X ), fun( fun
% 1.68/2.06 ( Y, X ), bool ), ord_less_eq( fun( Y, X ) ), Z ), T ) ), hBOOL( hAPP( X
% 1.68/2.06 , bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP( Y, X, Z, U ) ),
% 1.68/2.06 hAPP( Y, X, T, U ) ) ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), T ), Y ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), T ), Z ) ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), Y ) ), ti( X, Z ) = ti( X, Y ) }.
% 1.68/2.06 { ! preorder( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.06 ( X, bool ), ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), Y ) ), ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! ti( X, Y ) = ti( X, T ), hBOOL( hAPP( X,
% 1.68/2.06 bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), T ), Z ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq
% 1.68/2.06 ( X ), Y ), Z ) ), ! Z = T, hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool )
% 1.68/2.06 , ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.06 { ! order( X ), ! ti( X, Y ) = ti( X, Z ), ! hBOOL( hAPP( X, bool, hAPP( X
% 1.68/2.06 , fun( X, bool ), ord_less_eq( X ), T ), Z ) ), hBOOL( hAPP( X, bool,
% 1.68/2.06 hAPP( X, fun( X, bool ), ord_less_eq( X ), T ), Y ) ) }.
% 1.68/2.06 { ! ord( X ), ! Y = Z, ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Z ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), Y ) ), ti( X, Z ) = ti( X, Y ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! ti( X, Z ) = ti( X, Y ), hBOOL( hAPP( X,
% 1.68/2.06 bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), Z ), Y ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( fun( Y, X ), bool, hAPP( fun( Y, X ), fun( fun
% 1.68/2.06 ( Y, X ), bool ), ord_less_eq( fun( Y, X ) ), Z ), T ) ), hBOOL( hAPP( X
% 1.68/2.06 , bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP( Y, X, Z, U ) ),
% 1.68/2.06 hAPP( Y, X, T, U ) ) ) }.
% 1.68/2.06 { ! preorder( X ), ! Y = Z, hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! order( X ), ! ti( X, Y ) = ti( X, Z ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.06 fun( X, bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! order( X ), ! ti( X, Y ) = ti( X, Z ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.06 fun( X, bool ), ord_less_eq( X ), Z ), Y ) ) }.
% 1.68/2.06 { ! order( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Z ), Y ) ), ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! linorder( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.06 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Z ), Y ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( fun( Y, X ), bool, hAPP( fun( Y, X ), fun( fun
% 1.68/2.06 ( Y, X ), bool ), ord_less_eq( fun( Y, X ) ), Z ), T ) ), hBOOL( hAPP( X
% 1.68/2.06 , bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP( Y, X, Z, U ) ),
% 1.68/2.06 hAPP( Y, X, T, U ) ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq
% 1.68/2.06 ( X ), hAPP( Y, X, Z, skol56( X, Y, Z, T ) ) ), hAPP( Y, X, T, skol56( X
% 1.68/2.06 , Y, Z, T ) ) ) ), hBOOL( hAPP( fun( Y, X ), bool, hAPP( fun( Y, X ), fun
% 1.68/2.06 ( fun( Y, X ), bool ), ord_less_eq( fun( Y, X ) ), Z ), T ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun( X
% 1.68/2.06 , fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ),
% 1.68/2.06 X ), fdisj ), Y ) ), Z ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), collect( X ), Y ) ), hAPP( fun( X, bool ), fun( X, bool ), collect( X
% 1.68/2.06 ), Z ) ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), Z ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Z ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), T ), U ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Y ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup(
% 1.68/2.06 fun( X, bool ) ), Z ), U ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), T ), Z ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Y ), T ) ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), Z ), T ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X )
% 1.68/2.06 , T ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), bool ), member( X ), T ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool ) ),
% 1.68/2.06 Z ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X )
% 1.68/2.06 , T ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X,
% 1.68/2.06 bool ), bool ), member( X ), T ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), Y ) = ti( fun( X
% 1.68/2.06 , bool ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) = ti( fun( X
% 1.68/2.06 , bool ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), T ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Z ), Y ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), Z ) ) }.
% 1.68/2.06 { ! alpha19( X, Y, Z, T ), alpha8( X, Y, Z ) }.
% 1.68/2.06 { ! alpha19( X, Y, Z, T ), alpha15( X, Y, T ) }.
% 1.68/2.06 { ! alpha8( X, Y, Z ), ! alpha15( X, Y, T ), alpha19( X, Y, Z, T ) }.
% 1.68/2.06 { ! alpha19( X, Y, Z, T ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), U ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( X,
% 1.68/2.06 bool, Y, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, skol57( X, Y, U, W ) ) ), alpha19( X, Y, Z, T
% 1.68/2.06 ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), skol57( X, Y, Z, T ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ), alpha19( X, Y, Z, T
% 1.68/2.06 ) }.
% 1.68/2.06 { ! alpha15( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), T ), Z ) ), hBOOL( hAPP( X, bool, Y
% 1.68/2.06 , T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), skol58( X, T, Z ) ), Z ) ), alpha15( X, Y, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, skol58( X, Y, Z ) ) ), alpha15( X, Y, Z ) }.
% 1.68/2.06 { ! alpha8( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), T ), Z ) ), hBOOL( hAPP( X, bool, Y
% 1.68/2.06 , T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), skol59( X, T, Z ) ), Z ) ), alpha8( X, Y, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, skol59( X, Y, Z ) ) ), alpha8( X, Y, Z ) }.
% 1.68/2.06 { ! alpha20( X, Y, Z, T ), alpha9( X, Y, Z ), alpha16( X, Y, T ) }.
% 1.68/2.06 { ! alpha9( X, Y, Z ), alpha20( X, Y, Z, T ) }.
% 1.68/2.06 { ! alpha16( X, Y, T ), alpha20( X, Y, Z, T ) }.
% 1.68/2.06 { ! alpha20( X, Y, Z, T ), hBOOL( hAPP( X, bool, Y, skol60( X, Y, U, W ) )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! alpha20( X, Y, Z, T ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun
% 1.68/2.06 ( fun( X, bool ), bool ), member( X ), skol60( X, Y, Z, T ) ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), U ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Z ), T ) ) ), ! hBOOL( hAPP( X, bool, Y, U ) ), alpha20( X,
% 1.68/2.06 Y, Z, T ) }.
% 1.68/2.06 { ! alpha16( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), bool ), member( X ), skol61( X, T, Z ) ), Z ) ) }.
% 1.68/2.06 { ! alpha16( X, Y, Z ), hBOOL( hAPP( X, bool, Y, skol61( X, Y, Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), T ), Z ) ), ! hBOOL( hAPP( X, bool, Y, T ) ), alpha16( X,
% 1.68/2.06 Y, Z ) }.
% 1.68/2.06 { ! alpha9( X, Y, Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), bool ), member( X ), skol62( X, T, Z ) ), Z ) ) }.
% 1.68/2.06 { ! alpha9( X, Y, Z ), hBOOL( hAPP( X, bool, Y, skol62( X, Y, Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), T ), Z ) ), ! hBOOL( hAPP( X, bool, Y, T ) ), alpha9( X, Y
% 1.68/2.06 , Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ), T
% 1.68/2.06 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ), T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), Z ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Y ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T )
% 1.68/2.06 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z )
% 1.68/2.06 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y )
% 1.68/2.06 , Z ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), Z ) ) }.
% 1.68/2.06 { ! ti( fun( X, bool ), Y ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Z ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.06 , ord_less_eq( fun( X, bool ) ), Z ), Y ) ), ti( fun( X, bool ), Y ) = ti
% 1.68/2.06 ( fun( X, bool ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) = ti( fun( X
% 1.68/2.06 , bool ), Z ) }.
% 1.68/2.06 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z
% 1.68/2.06 ) = ti( fun( X, bool ), Z ), hBOOL( hAPP( fun( X, bool ), bool, hAPP(
% 1.68/2.06 fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X, bool )
% 1.68/2.06 ), Y ), Z ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z )
% 1.68/2.06 = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun(
% 1.68/2.06 X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ),
% 1.68/2.06 Y ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z )
% 1.68/2.06 = hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool
% 1.68/2.06 ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool
% 1.68/2.06 ), fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun(
% 1.68/2.06 X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ),
% 1.68/2.06 X ), fdisj ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.06 fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X
% 1.68/2.06 , fun( X, bool ), bool ), member( X ) ), Y ) ) ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X )
% 1.68/2.06 ), Z ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Y )
% 1.68/2.06 = ti( fun( X, bool ), Y ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), Y ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.06 ( X, bool, Y, T ) ), hBOOL( hAPP( X, bool, Z, T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun( X,
% 1.68/2.06 bool ) ), Y ), T ) ), hBOOL( hAPP( X, bool, T, Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), T ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, Y, Z ) ), hBOOL( hAPP( X, bool, hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), T ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X ) )
% 1.68/2.06 , Y ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( fun( X
% 1.68/2.06 , bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X, fun
% 1.68/2.06 ( X, bool ), bool ), member( X ) ), Z ) ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.06 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.06 fun( X, bool ) ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Y ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool )
% 1.68/2.06 ), fun( fun( X, bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool
% 1.68/2.06 ), member( X ) ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.06 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup(
% 1.68/2.06 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun
% 1.68/2.06 ( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc
% 1.68/2.06 ( X, fun( X, bool ), bool ), member( X ) ), Y ) ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X )
% 1.68/2.06 ), Z ) ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X
% 1.68/2.06 , bool ), bool ), member( X ), T ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun(
% 1.68/2.06 X, bool ) ), Y ), Z ) ) ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.06 ), semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Y )
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( fun( X, bool
% 1.68/2.06 ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X, fun( X,
% 1.68/2.06 bool ), bool ), member( X ) ), Z ) ), T ) ) }.
% 1.68/2.06 { ! bot( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq( X
% 1.68/2.06 ), bot_bot( X ) ), Y ) ) }.
% 1.68/2.06 { ! bot( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq
% 1.68/2.06 ( X ), Y ), bot_bot( X ) ) ), ti( X, Y ) = bot_bot( X ) }.
% 1.68/2.06 { ! bot( X ), ! ti( X, Y ) = bot_bot( X ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.06 fun( X, bool ), ord_less_eq( X ), Y ), bot_bot( X ) ) ) }.
% 1.68/2.06 { ! bot( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq
% 1.68/2.06 ( X ), Y ), bot_bot( X ) ) ), ti( X, Y ) = bot_bot( X ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X, Y ), fun( fun( X,
% 1.68/2.06 bool ), fun( Y, bool ) ), image( X, Y ), Z ), hAPP( fun( X, bool ), fun(
% 1.68/2.06 X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), T ), U ) ) = hAPP( fun( Y, bool )
% 1.68/2.06 , fun( Y, bool ), hAPP( fun( Y, bool ), fun( fun( Y, bool ), fun( Y, bool
% 1.68/2.06 ) ), semilattice_sup_sup( fun( Y, bool ) ), hAPP( fun( X, bool ), fun( Y
% 1.68/2.06 , bool ), hAPP( fun( X, Y ), fun( fun( X, bool ), fun( Y, bool ) ), image
% 1.68/2.06 ( X, Y ), Z ), T ) ), hAPP( fun( X, bool ), fun( Y, bool ), hAPP( fun( X
% 1.68/2.06 , Y ), fun( fun( X, bool ), fun( Y, bool ) ), image( X, Y ), Z ), U ) ) }
% 1.68/2.06 .
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Z ), T ) ) = hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), T )
% 1.68/2.06 ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Y ), Z ) ), T ) = hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.06 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.06 X ), bool ), bool ), hoare_279057269derivs( X ), Y ), Z ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple( X
% 1.68/2.06 ), bool ), bool ), ord_less_eq( fun( hoare_1656922687triple( X ), bool )
% 1.68/2.06 ), T ), Z ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ),
% 1.68/2.06 bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.06 Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ), bool, hAPP( fun
% 1.68/2.06 ( hoare_1656922687triple( X ), bool ), fun( fun( hoare_1656922687triple(
% 1.68/2.06 X ), bool ), bool ), ord_less_eq( fun( hoare_1656922687triple( X ), bool
% 1.68/2.06 ) ), Y ), Z ) ), hBOOL( hAPP( fun( hoare_1656922687triple( X ), bool ),
% 1.68/2.06 bool, hAPP( fun( hoare_1656922687triple( X ), bool ), fun( fun(
% 1.68/2.06 hoare_1656922687triple( X ), bool ), bool ), hoare_279057269derivs( X ),
% 1.68/2.06 Z ), Y ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), hBOOL( hAPP( fun( X, fun( X, X ) ), bool,
% 1.68/2.06 finite_comp_fun_idem( X, X ), semilattice_sup_sup( X ) ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Y ), Z ) = hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), collect( X ), hAPP( X, fun( X, bool ), hAPP( fun( X, fun( X, bool ) )
% 1.68/2.06 , fun( X, fun( X, bool ) ), combc( X, X, bool ), fequal( X ) ), Y ) ) ),
% 1.68/2.06 Z ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Y ), Z ) = hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ), Z ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), hAPP( fun( X, bool ), X, hAPP( X, fun( fun(
% 1.68/2.06 X, bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool )
% 1.68/2.06 , X ) ), finite_fold( X, X ), semilattice_sup_sup( X ) ), Z ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool )
% 1.68/2.06 ), insert( X ), T ), Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), T ), hAPP( fun( X, bool ), X, hAPP( X, fun( fun
% 1.68/2.06 ( X, bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool
% 1.68/2.06 ), X ) ), finite_fold( X, X ), semilattice_sup_sup( X ) ), Z ), Y ) ) }
% 1.68/2.06 .
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) =
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), hAPP( fun( X, fun( fun( X, bool ), fun( X, bool
% 1.68/2.06 ) ) ), fun( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ) ),
% 1.68/2.06 finite_fold( X, fun( X, bool ) ), insert( X ) ), Z ), Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), bot_bot( fun( X, bool ) ) ) ) ), ti( fun( X, bool ), Y ) =
% 1.68/2.06 bot_bot( fun( X, bool ) ), ti( fun( X, bool ), Y ) = hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), bot_bot( fun( X, bool ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( Z, bool ), bool, hAPP( fun( Z, bool ), fun( fun( Z, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( Z, bool ) ), T ), hAPP( fun( X, bool ), fun( Z
% 1.68/2.06 , bool ), hAPP( fun( X, Z ), fun( fun( X, bool ), fun( Z, bool ) ), image
% 1.68/2.06 ( X, Z ), U ), Y ) ) ), hBOOL( hAPP( fun( Z, bool ), bool,
% 1.68/2.06 finite_finite_1( Z ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , minus_minus( fun( X, bool ) ), hAPP( fun( Y, bool ), fun( X, bool ),
% 1.68/2.06 hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ),
% 1.68/2.06 Z ), T ) ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ), fun
% 1.68/2.06 ( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), Z ), U ) ) ), hAPP(
% 1.68/2.06 fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ),
% 1.68/2.06 fun( X, bool ) ), image( Y, X ), Z ), hAPP( fun( Y, bool ), fun( Y, bool
% 1.68/2.06 ), hAPP( fun( Y, bool ), fun( fun( Y, bool ), fun( Y, bool ) ),
% 1.68/2.06 minus_minus( fun( Y, bool ) ), T ), U ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite908156982e_idem( Y, X ), Z ), U ), W ), T ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, finite_finite_1( X ), V0 ) ), ! hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, finite_finite_1( X ), V1 ) ), hAPP( fun( X, bool ), Y, T,
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), V0 ), V1
% 1.68/2.06 ) ) = hAPP( Y, Y, hAPP( Y, fun( Y, Y ), Z, hAPP( fun( X, bool ), Y, T,
% 1.68/2.06 V0 ) ), hAPP( fun( X, bool ), Y, T, V1 ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite908156982e_idem( Y, X ), Z ), U ), W ), T ) ), ! hBOOL( hAPP( fun(
% 1.68/2.06 X, bool ), bool, finite_finite_1( X ), V0 ) ), ! hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), V1 ), V0 ) ), hAPP( Y, Y, hAPP( Y, fun( Y
% 1.68/2.06 , Y ), Z, hAPP( fun( X, bool ), Y, T, V1 ) ), hAPP( fun( X, bool ), Y, T
% 1.68/2.06 , V0 ) ) = hAPP( fun( X, bool ), Y, T, V0 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ) ), T ) ), ! hBOOL( hAPP( fun( X, bool ),
% 1.68/2.06 bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Z ), Y ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), T ) ) ), alpha10( X, Y, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), T ) ) ), alpha17( X, Y, Z, T ) }.
% 1.68/2.06 { ! alpha10( X, Y, Z, T ), ! alpha17( X, Y, Z, T ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), T ) )
% 1.68/2.06 ) }.
% 1.68/2.06 { ! alpha17( X, Y, Z, T ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun
% 1.68/2.06 ( fun( X, bool ), bool ), member( X ), Z ), Y ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), Z ), Y ) ), alpha17( X, Y, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), T ) ), alpha17( X, Y
% 1.68/2.06 , Z, T ) }.
% 1.68/2.06 { ! alpha10( X, Y, Z, T ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), Z ), Y ) ), hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun
% 1.68/2.06 ( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun(
% 1.68/2.06 fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool
% 1.68/2.06 ) ) ) ) ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), Z ), Y ) ), alpha10( X, Y, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ) ), T ) ), alpha10( X, Y, Z, T ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), X ), bool, hAPP( fun( X, fun( X, X )
% 1.68/2.06 ), fun( fun( fun( X, bool ), X ), bool ), finite2073411215e_idem( X ), Y
% 1.68/2.06 ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), T )
% 1.68/2.06 ), ti( fun( X, bool ), T ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), U ) ), ti( fun( X, bool ), U
% 1.68/2.06 ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), X, Z, hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), T ), U ) ) = hAPP(
% 1.68/2.06 X, X, hAPP( X, fun( X, X ), Y, hAPP( fun( X, bool ), X, Z, T ) ), hAPP(
% 1.68/2.06 fun( X, bool ), X, Z, U ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), skol63( X, Y, T ) ), Y ) ),
% 1.68/2.06 hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP(
% 1.68/2.06 fun( X, bool ), X, hAPP( X, fun( fun( X, bool ), X ), hAPP( fun( X, fun(
% 1.68/2.06 X, X ) ), fun( X, fun( fun( X, bool ), X ) ), finite_fold( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ) ), U ), Y ) ), hAPP( X, X, hAPP( X, fun( X, X )
% 1.68/2.06 , semilattice_sup_sup( X ), Z ), U ) ) ) }.
% 1.68/2.06 { ! semilattice_sup( X ), ! hBOOL( hAPP( fun( X, bool ), bool,
% 1.68/2.06 finite_finite_1( X ), Y ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), skol63( X, Y, Z ) ), Z ) ), hBOOL( hAPP( X,
% 1.68/2.06 bool, hAPP( X, fun( X, bool ), ord_less_eq( X ), hAPP( fun( X, bool ), X
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X
% 1.68/2.06 , fun( fun( X, bool ), X ) ), finite_fold( X, X ), semilattice_sup_sup( X
% 1.68/2.06 ) ), T ), Y ) ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.06 X ), Z ), T ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, T, bot_bot( fun( X, bool ) ) ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, finite_finite_1( X ), skol64( X, U, W ) ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, T, Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP( fun( X
% 1.68/2.06 , bool ), bool, T, bot_bot( fun( X, bool ) ) ) ), alpha25( X, Z, T,
% 1.68/2.06 skol64( X, Z, T ) ), hBOOL( hAPP( fun( X, bool ), bool, T, Y ) ) }.
% 1.68/2.06 { ! alpha25( X, Y, Z, T ), alpha29( X, Y, T, skol65( X, Y, U, T ) ) }.
% 1.68/2.06 { ! alpha25( X, Y, Z, T ), hBOOL( hAPP( fun( X, bool ), bool, Z, T ) ) }.
% 1.68/2.06 { ! alpha25( X, Y, Z, T ), ! hBOOL( hAPP( fun( X, bool ), bool, Z, hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), skol65( X, Y, Z, T ) ), T ) ) ) }.
% 1.68/2.06 { ! alpha29( X, Y, T, U ), ! hBOOL( hAPP( fun( X, bool ), bool, Z, T ) ),
% 1.68/2.06 hBOOL( hAPP( fun( X, bool ), bool, Z, hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), U ), T )
% 1.68/2.06 ) ), alpha25( X, Y, Z, T ) }.
% 1.68/2.06 { ! alpha29( X, Y, Z, T ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun
% 1.68/2.06 ( fun( X, bool ), bool ), member( X ), T ), Y ) ) }.
% 1.68/2.06 { ! alpha29( X, Y, Z, T ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), T ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), T ), Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), T ), Z ) ), alpha29( X, Y, Z, T
% 1.68/2.06 ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.06 member( X ), skol66( X, T, Z ) ), Z ) ), hBOOL( hAPP( fun( X, bool ),
% 1.68/2.06 bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun
% 1.68/2.06 ( X, bool ) ), Z ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), skol66( X, Y, Z ) ), Y ) ), hBOOL( hAPP( fun( X, bool ),
% 1.68/2.06 bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq( fun
% 1.68/2.06 ( X, bool ) ), Z ), Y ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( Z, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( Z, X ), fun( fun( Z, bool ), fun( X, bool ) ), image
% 1.68/2.06 ( Z, X ), T ), U ) ) ), hBOOL( hAPP( fun( Z, bool ), bool,
% 1.68/2.06 finite_finite_1( Z ), skol67( W, V0, Z, V1, V2 ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( Z, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( Z, X ), fun( fun( Z, bool ), fun( X, bool ) ), image
% 1.68/2.06 ( Z, X ), T ), U ) ) ), hBOOL( hAPP( fun( Z, bool ), bool, hAPP( fun( Z,
% 1.68/2.06 bool ), fun( fun( Z, bool ), bool ), ord_less_eq( fun( Z, bool ) ),
% 1.68/2.06 skol67( W, V0, Z, V1, U ) ), U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), ! hBOOL
% 1.68/2.06 ( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( Z, bool ), fun( X
% 1.68/2.06 , bool ), hAPP( fun( Z, X ), fun( fun( Z, bool ), fun( X, bool ) ), image
% 1.68/2.06 ( Z, X ), T ), U ) ) ), ti( fun( X, bool ), Y ) = hAPP( fun( Z, bool ),
% 1.68/2.06 fun( X, bool ), hAPP( fun( Z, X ), fun( fun( Z, bool ), fun( X, bool ) )
% 1.68/2.06 , image( Z, X ), T ), skol67( X, Y, Z, T, U ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state,
% 1.68/2.06 fun( nat, fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun(
% 1.68/2.06 state, bool ) ) ), evaln, X ), Y ), Z ), T ) ), ! hBOOL( hAPP( nat, bool
% 1.68/2.06 , hAPP( nat, fun( nat, bool ), ord_less_eq( nat ), Z ), U ) ), hBOOL(
% 1.68/2.06 hAPP( state, bool, hAPP( nat, fun( state, bool ), hAPP( state, fun( nat,
% 1.68/2.06 fun( state, bool ) ), hAPP( com, fun( state, fun( nat, fun( state, bool )
% 1.68/2.06 ) ), evaln, X ), Y ), U ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool ),
% 1.68/2.06 member( Y ), skol68( W, Y, V0, V1, U ) ), U ) ), hBOOL( hAPP( fun( X,
% 1.68/2.06 bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ),
% 1.68/2.06 ord_less_eq( fun( X, bool ) ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), Z )
% 1.68/2.06 , U ) ), T ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.06 , member( X ), hAPP( Y, X, Z, skol68( X, Y, Z, T, U ) ) ), T ) ), hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( Y, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X
% 1.68/2.06 ), Z ), U ) ), T ) ) }.
% 1.68/2.06 { ! ord( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), ord_less_eq
% 1.68/2.06 ( X ), hAPP( Y, X, Z, skol69( X, Y, Z, T ) ) ), hAPP( Y, X, T, skol69( X
% 1.68/2.06 , Y, Z, T ) ) ) ), hBOOL( hAPP( fun( Y, X ), bool, hAPP( fun( Y, X ), fun
% 1.68/2.06 ( fun( Y, X ), bool ), ord_less_eq( fun( Y, X ) ), Z ), T ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( nat, bool ), bool, finite_finite_1( nat ), hAPP( fun(
% 1.68/2.06 nat, bool ), fun( nat, bool ), collect( nat ), hAPP( nat, fun( nat, bool
% 1.68/2.06 ), hAPP( fun( nat, fun( nat, bool ) ), fun( nat, fun( nat, bool ) ),
% 1.68/2.06 combc( nat, nat, bool ), ord_less_eq( nat ) ), X ) ) ) ) }.
% 1.68/2.06 { ! ordered_ab_group_add( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 minus_minus( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 minus_minus( X ), T ), U ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), T ), U ) ) }.
% 1.68/2.06 { ! ordered_ab_group_add( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 minus_minus( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 minus_minus( X ), T ), U ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.06 ), ord_less_eq( X ), T ), U ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), bot_bot( fun( X, bool ) ) ) ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), X ), partial_flat_lub( X ), Z ), Y ) = ti(
% 1.68/2.06 X, Z ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.06 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), hAPP( fun( X, bool )
% 1.68/2.06 , fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert
% 1.68/2.06 ( X ), Z ), bot_bot( fun( X, bool ) ) ) ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 hAPP( X, fun( fun( X, bool ), X ), partial_flat_lub( X ), Z ), Y ) = hAPP
% 1.68/2.06 ( fun( X, bool ), X, the( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP
% 1.68/2.06 ( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), hAPP( fun( X,
% 1.68/2.06 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.06 , bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X )
% 1.68/2.06 , Z ), bot_bot( fun( X, bool ) ) ) ) ) ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), hAPP( X, X, hAPP( X, fun( X, X ), times_times(
% 1.68/2.06 X ), hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), Y ), Z ) ), T )
% 1.68/2.06 = hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), Y ), hAPP( X, X,
% 1.68/2.06 hAPP( X, fun( X, X ), times_times( X ), Z ), T ) ) }.
% 1.68/2.06 { ! ab_group_add( X ), ! hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X )
% 1.68/2.06 , Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X ), T ), U )
% 1.68/2.06 , ! ti( X, Y ) = ti( X, Z ), ti( X, T ) = ti( X, U ) }.
% 1.68/2.06 { ! ab_group_add( X ), ! hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X )
% 1.68/2.06 , Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ), minus_minus( X ), T ), U )
% 1.68/2.06 , ! ti( X, T ) = ti( X, U ), ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( nat, bool ), bool, finite_finite_1( nat ), X ) ), !
% 1.68/2.06 hBOOL( hAPP( fun( nat, bool ), bool, hAPP( nat, fun( fun( nat, bool ),
% 1.68/2.06 bool ), member( nat ), Y ), X ) ), hBOOL( hAPP( nat, bool, hAPP( nat, fun
% 1.68/2.06 ( nat, bool ), ord_less_eq( nat ), Y ), skol70( X ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( nat, bool, hAPP( nat, fun( nat, bool ), ord_less_eq( nat )
% 1.68/2.06 , skol100( Z, Y ) ), Y ) ), hBOOL( hAPP( fun( nat, bool ), bool,
% 1.68/2.06 finite_finite_1( nat ), X ) ) }.
% 1.68/2.06 { hBOOL( hAPP( fun( nat, bool ), bool, hAPP( nat, fun( fun( nat, bool ),
% 1.68/2.06 bool ), member( nat ), skol100( X, Y ) ), X ) ), hBOOL( hAPP( fun( nat,
% 1.68/2.06 bool ), bool, finite_finite_1( nat ), X ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( Z, bool ), hAPP( fun( X, Z ), fun( fun( X, bool ),
% 1.68/2.06 fun( Z, bool ) ), image( X, Z ), T ), Y ) = hAPP( fun( X, bool ), fun( Z
% 1.68/2.06 , bool ), hAPP( fun( Z, bool ), fun( fun( X, bool ), fun( Z, bool ) ),
% 1.68/2.06 hAPP( fun( X, fun( Z, bool ) ), fun( fun( Z, bool ), fun( fun( X, bool )
% 1.68/2.06 , fun( Z, bool ) ) ), hAPP( fun( fun( Z, bool ), fun( fun( Z, bool ), fun
% 1.68/2.06 ( Z, bool ) ) ), fun( fun( X, fun( Z, bool ) ), fun( fun( Z, bool ), fun
% 1.68/2.06 ( fun( X, bool ), fun( Z, bool ) ) ) ), finite_fold_image( fun( Z, bool )
% 1.68/2.06 , X ), semilattice_sup_sup( fun( Z, bool ) ) ), hAPP( fun( Z, bool ), fun
% 1.68/2.06 ( X, fun( Z, bool ) ), hAPP( fun( X, fun( fun( Z, bool ), fun( Z, bool )
% 1.68/2.06 ) ), fun( fun( Z, bool ), fun( X, fun( Z, bool ) ) ), combc( X, fun( Z,
% 1.68/2.06 bool ), fun( Z, bool ) ), hAPP( fun( X, Z ), fun( X, fun( fun( Z, bool )
% 1.68/2.06 , fun( Z, bool ) ) ), hAPP( fun( Z, fun( fun( Z, bool ), fun( Z, bool ) )
% 1.68/2.06 ), fun( fun( X, Z ), fun( X, fun( fun( Z, bool ), fun( Z, bool ) ) ) ),
% 1.68/2.06 combb( Z, fun( fun( Z, bool ), fun( Z, bool ) ), X ), insert( Z ) ), T )
% 1.68/2.06 ), bot_bot( fun( Z, bool ) ) ) ), bot_bot( fun( Z, bool ) ) ), Y ) }.
% 1.68/2.06 { hAPP( fun( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ), hAPP( fun( Y, fun
% 1.68/2.06 ( Y, Y ) ), fun( fun( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ) ),
% 1.68/2.06 finite_fold_image( Y, X ), Z ), T ) = hAPP( fun( X, fun( Y, Y ) ), fun( Y
% 1.68/2.06 , fun( fun( X, bool ), Y ) ), finite_fold( X, Y ), hAPP( fun( X, Y ), fun
% 1.68/2.06 ( X, fun( Y, Y ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( fun( X, Y ), fun( X
% 1.68/2.06 , fun( Y, Y ) ) ), combb( Y, fun( Y, Y ), X ), Z ), T ) ) }.
% 1.68/2.06 { hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X
% 1.68/2.06 , Y ), fun( Y, fun( fun( X, bool ), Y ) ), hAPP( fun( Y, fun( Y, Y ) ),
% 1.68/2.06 fun( fun( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ) ), finite_fold_image
% 1.68/2.06 ( Y, X ), Z ), T ), U ), bot_bot( fun( X, bool ) ) ) = ti( Y, U ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, bool ), Y ), bool, hAPP( fun( X, Y ), fun(
% 1.68/2.06 fun( fun( X, bool ), Y ), bool ), hAPP( Y, fun( fun( X, Y ), fun( fun(
% 1.68/2.06 fun( X, bool ), Y ), bool ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( Y, fun(
% 1.68/2.06 fun( X, Y ), fun( fun( fun( X, bool ), Y ), bool ) ) ),
% 1.68/2.06 finite1357897459simple( Y, X ), Z ), T ), U ), W ) ), ! hBOOL( hAPP( fun
% 1.68/2.06 ( X, bool ), bool, finite_finite_1( X ), V0 ) ), hAPP( fun( X, bool ), Y
% 1.68/2.06 , W, V0 ) = hAPP( fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ),
% 1.68/2.06 hAPP( fun( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ), hAPP( fun( Y, fun
% 1.68/2.06 ( Y, Y ) ), fun( fun( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ) ),
% 1.68/2.06 finite_fold_image( Y, X ), Z ), U ), T ), V0 ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 finite_finite_1( Y ), Z ) ), hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y,
% 1.68/2.06 fun( fun( Y, bool ), bool ), member( Y ), T ), Z ) ), hAPP( fun( Y, bool
% 1.68/2.06 ), X, hAPP( X, fun( fun( Y, bool ), X ), hAPP( fun( Y, X ), fun( X, fun
% 1.68/2.06 ( fun( Y, bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( Y, X ),
% 1.68/2.06 fun( X, fun( fun( Y, bool ), X ) ) ), finite_fold_image( X, Y ),
% 1.68/2.06 times_times( X ) ), U ), W ), hAPP( fun( Y, bool ), fun( Y, bool ), hAPP
% 1.68/2.06 ( Y, fun( fun( Y, bool ), fun( Y, bool ) ), insert( Y ), T ), Z ) ) =
% 1.68/2.06 hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), hAPP( Y, X, U, T ) )
% 1.68/2.06 , hAPP( fun( Y, bool ), X, hAPP( X, fun( fun( Y, bool ), X ), hAPP( fun(
% 1.68/2.06 Y, X ), fun( X, fun( fun( Y, bool ), X ) ), hAPP( fun( X, fun( X, X ) ),
% 1.68/2.06 fun( fun( Y, X ), fun( X, fun( fun( Y, bool ), X ) ) ), finite_fold_image
% 1.68/2.06 ( X, Y ), times_times( X ) ), U ), W ), Z ) ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 finite_finite_1( Y ), Z ) ), hBOOL( hAPP( fun( Y, bool ), bool, hAPP( Y,
% 1.68/2.06 fun( fun( Y, bool ), bool ), member( Y ), skol71( W, Y, Z, V0, V1 ) ), Z
% 1.68/2.06 ) ), hAPP( fun( Y, bool ), X, hAPP( X, fun( fun( Y, bool ), X ), hAPP(
% 1.68/2.06 fun( Y, X ), fun( X, fun( fun( Y, bool ), X ) ), hAPP( fun( X, fun( X, X
% 1.68/2.06 ) ), fun( fun( Y, X ), fun( X, fun( fun( Y, bool ), X ) ) ),
% 1.68/2.06 finite_fold_image( X, Y ), times_times( X ) ), T ), V2 ), Z ) = hAPP( fun
% 1.68/2.06 ( Y, bool ), X, hAPP( X, fun( fun( Y, bool ), X ), hAPP( fun( Y, X ), fun
% 1.68/2.06 ( X, fun( fun( Y, bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( Y
% 1.68/2.06 , X ), fun( X, fun( fun( Y, bool ), X ) ) ), finite_fold_image( X, Y ),
% 1.68/2.06 times_times( X ) ), U ), V2 ), Z ) }.
% 1.68/2.06 { ! ab_semigroup_mult( X ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 finite_finite_1( Y ), Z ) ), ! hAPP( Y, X, T, skol71( X, Y, Z, T, U ) ) =
% 1.68/2.06 hAPP( Y, X, U, skol71( X, Y, Z, T, U ) ), hAPP( fun( Y, bool ), X, hAPP
% 1.68/2.06 ( X, fun( fun( Y, bool ), X ), hAPP( fun( Y, X ), fun( X, fun( fun( Y,
% 1.68/2.06 bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( Y, X ), fun( X, fun
% 1.68/2.06 ( fun( Y, bool ), X ) ) ), finite_fold_image( X, Y ), times_times( X ) )
% 1.68/2.06 , T ), W ), Z ) = hAPP( fun( Y, bool ), X, hAPP( X, fun( fun( Y, bool ),
% 1.68/2.06 X ), hAPP( fun( Y, X ), fun( X, fun( fun( Y, bool ), X ) ), hAPP( fun( X
% 1.68/2.06 , fun( X, X ) ), fun( fun( Y, X ), fun( X, fun( fun( Y, bool ), X ) ) ),
% 1.68/2.06 finite_fold_image( X, Y ), times_times( X ) ), U ), W ), Z ) }.
% 1.68/2.06 { ! hBOOL( hAPP( nat, bool, hAPP( nat, fun( nat, bool ), ord_less_eq( nat )
% 1.68/2.06 , skol72( X ) ), hAPP( nat, nat, X, skol72( X ) ) ) ), hBOOL( hAPP( fun(
% 1.68/2.06 nat, bool ), bool, finite_finite_1( nat ), hAPP( fun( nat, bool ), fun(
% 1.68/2.06 nat, bool ), collect( nat ), hAPP( nat, fun( nat, bool ), hAPP( fun( nat
% 1.68/2.06 , fun( nat, bool ) ), fun( nat, fun( nat, bool ) ), combc( nat, nat, bool
% 1.68/2.06 ), hAPP( fun( nat, nat ), fun( nat, fun( nat, bool ) ), hAPP( fun( nat,
% 1.68/2.06 fun( nat, bool ) ), fun( fun( nat, nat ), fun( nat, fun( nat, bool ) ) )
% 1.68/2.06 , combb( nat, fun( nat, bool ), nat ), ord_less_eq( nat ) ), X ) ), Y ) )
% 1.68/2.06 ) ) }.
% 1.68/2.06 { ! comm_monoid_mult( X ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 finite_finite_1( Y ), Z ) ), alpha26( Y, Z, T, U, W, V0 ), hBOOL( hAPP(
% 1.68/2.06 fun( Y, bool ), bool, hAPP( Y, fun( fun( Y, bool ), bool ), member( Y ),
% 1.68/2.06 skol73( V3, Y, Z, V4, V5, V6, V7, V8, V9 ) ), Z ) ), hAPP( fun( Y, bool )
% 1.68/2.06 , X, hAPP( X, fun( fun( Y, bool ), X ), hAPP( fun( Y, X ), fun( X, fun(
% 1.68/2.06 fun( Y, bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( Y, X ), fun
% 1.68/2.06 ( X, fun( fun( Y, bool ), X ) ) ), finite_fold_image( X, Y ), times_times
% 1.68/2.06 ( X ) ), V2 ), V10 ), Z ) = hAPP( fun( T, bool ), X, hAPP( X, fun( fun( T
% 1.68/2.06 , bool ), X ), hAPP( fun( T, X ), fun( X, fun( fun( T, bool ), X ) ),
% 1.68/2.06 hAPP( fun( X, fun( X, X ) ), fun( fun( T, X ), fun( X, fun( fun( T, bool
% 1.68/2.06 ), X ) ) ), finite_fold_image( X, T ), times_times( X ) ), V1 ), V10 ),
% 1.68/2.06 V0 ) }.
% 1.68/2.06 { ! comm_monoid_mult( X ), ! hBOOL( hAPP( fun( Y, bool ), bool,
% 1.68/2.06 finite_finite_1( Y ), Z ) ), alpha26( Y, Z, T, U, W, V0 ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( T, bool ), bool, hAPP( T, fun( fun( T, bool ), bool ), member( T )
% 1.68/2.06 , hAPP( Y, T, U, skol73( X, Y, Z, T, U, W, V0, V1, V2 ) ) ), V0 ) ), !
% 1.68/2.06 hAPP( T, Y, W, hAPP( Y, T, U, skol73( X, Y, Z, T, U, W, V0, V1, V2 ) ) )
% 1.68/2.06 = ti( Y, skol73( X, Y, Z, T, U, W, V0, V1, V2 ) ), ! hAPP( T, X, V1, hAPP
% 1.68/2.06 ( Y, T, U, skol73( X, Y, Z, T, U, W, V0, V1, V2 ) ) ) = hAPP( Y, X, V2,
% 1.68/2.06 skol73( X, Y, Z, T, U, W, V0, V1, V2 ) ), hAPP( fun( Y, bool ), X, hAPP(
% 1.68/2.06 X, fun( fun( Y, bool ), X ), hAPP( fun( Y, X ), fun( X, fun( fun( Y, bool
% 1.68/2.06 ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( Y, X ), fun( X, fun(
% 1.68/2.06 fun( Y, bool ), X ) ) ), finite_fold_image( X, Y ), times_times( X ) ),
% 1.68/2.06 V2 ), V3 ), Z ) = hAPP( fun( T, bool ), X, hAPP( X, fun( fun( T, bool ),
% 1.68/2.06 X ), hAPP( fun( T, X ), fun( X, fun( fun( T, bool ), X ) ), hAPP( fun( X
% 1.68/2.06 , fun( X, X ) ), fun( fun( T, X ), fun( X, fun( fun( T, bool ), X ) ) ),
% 1.68/2.06 finite_fold_image( X, T ), times_times( X ) ), V1 ), V3 ), V0 ) }.
% 1.68/2.06 { ! alpha26( X, Y, Z, T, U, W ), hBOOL( hAPP( fun( Z, bool ), bool, hAPP( Z
% 1.68/2.06 , fun( fun( Z, bool ), bool ), member( Z ), skol74( V0, V1, Z, V2, V3, W
% 1.68/2.06 ) ), W ) ) }.
% 1.68/2.06 { ! alpha26( X, Y, Z, T, U, W ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP
% 1.68/2.06 ( X, fun( fun( X, bool ), bool ), member( X ), hAPP( Z, X, U, skol74( X,
% 1.68/2.06 Y, Z, T, U, W ) ) ), Y ) ), ! hAPP( X, Z, T, hAPP( Z, X, U, skol74( X, Y
% 1.68/2.06 , Z, T, U, W ) ) ) = ti( Z, skol74( X, Y, Z, T, U, W ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( Z, bool ), bool, hAPP( Z, fun( fun( Z, bool ), bool )
% 1.68/2.06 , member( Z ), V0 ), W ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), bool ), member( X ), hAPP( Z, X, U, V0 ) ), Y ) ),
% 1.68/2.06 alpha26( X, Y, Z, T, U, W ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( Z, bool ), bool, hAPP( Z, fun( fun( Z, bool ), bool )
% 1.68/2.06 , member( Z ), V0 ), W ) ), hAPP( X, Z, T, hAPP( Z, X, U, V0 ) ) = ti( Z
% 1.68/2.06 , V0 ), alpha26( X, Y, Z, T, U, W ) }.
% 1.68/2.06 { ! comm_monoid_mult( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool )
% 1.68/2.06 , Y, Z ), Z ) ), alpha27( X, Y ), ! hBOOL( hAPP( fun( T, bool ), bool,
% 1.68/2.06 finite_finite_1( T ), U ) ), hBOOL( hAPP( fun( T, bool ), bool, hAPP( T,
% 1.68/2.06 fun( fun( T, bool ), bool ), member( T ), skol75( V1, V2, T, U, V3, V4 )
% 1.68/2.06 ), U ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), Y, hAPP( fun( T
% 1.68/2.06 , bool ), X, hAPP( X, fun( fun( T, bool ), X ), hAPP( fun( T, X ), fun( X
% 1.68/2.06 , fun( fun( T, bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( T, X
% 1.68/2.06 ), fun( X, fun( fun( T, bool ), X ) ) ), finite_fold_image( X, T ),
% 1.68/2.06 times_times( X ) ), W ), Z ), U ) ), hAPP( fun( T, bool ), X, hAPP( X,
% 1.68/2.06 fun( fun( T, bool ), X ), hAPP( fun( T, X ), fun( X, fun( fun( T, bool )
% 1.68/2.06 , X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( T, X ), fun( X, fun( fun
% 1.68/2.06 ( T, bool ), X ) ) ), finite_fold_image( X, T ), times_times( X ) ), V0 )
% 1.68/2.06 , Z ), U ) ) ) }.
% 1.68/2.06 { ! comm_monoid_mult( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool )
% 1.68/2.06 , Y, Z ), Z ) ), alpha27( X, Y ), ! hBOOL( hAPP( fun( T, bool ), bool,
% 1.68/2.06 finite_finite_1( T ), U ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.06 bool ), Y, hAPP( T, X, W, skol75( X, Y, T, U, W, V0 ) ) ), hAPP( T, X, V0
% 1.68/2.06 , skol75( X, Y, T, U, W, V0 ) ) ) ), hBOOL( hAPP( X, bool, hAPP( X, fun(
% 1.68/2.06 X, bool ), Y, hAPP( fun( T, bool ), X, hAPP( X, fun( fun( T, bool ), X )
% 1.68/2.06 , hAPP( fun( T, X ), fun( X, fun( fun( T, bool ), X ) ), hAPP( fun( X,
% 1.68/2.06 fun( X, X ) ), fun( fun( T, X ), fun( X, fun( fun( T, bool ), X ) ) ),
% 1.68/2.06 finite_fold_image( X, T ), times_times( X ) ), W ), Z ), U ) ), hAPP( fun
% 1.68/2.06 ( T, bool ), X, hAPP( X, fun( fun( T, bool ), X ), hAPP( fun( T, X ), fun
% 1.68/2.06 ( X, fun( fun( T, bool ), X ) ), hAPP( fun( X, fun( X, X ) ), fun( fun( T
% 1.68/2.06 , X ), fun( X, fun( fun( T, bool ), X ) ) ), finite_fold_image( X, T ),
% 1.68/2.06 times_times( X ) ), V0 ), Z ), U ) ) ) }.
% 1.68/2.06 { ! alpha27( X, Y ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), Y,
% 1.68/2.06 skol76( X, Y ) ), skol107( X, Y ) ) ) }.
% 1.68/2.06 { ! alpha27( X, Y ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), Y,
% 1.68/2.06 skol101( X, Y ) ), skol108( X, Y ) ) ) }.
% 1.68/2.06 { ! alpha27( X, Y ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), Y,
% 1.68/2.06 hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ), skol76( X, Y ) ),
% 1.68/2.06 skol101( X, Y ) ) ), hAPP( X, X, hAPP( X, fun( X, X ), times_times( X ),
% 1.68/2.06 skol107( X, Y ) ), skol108( X, Y ) ) ) ) }.
% 1.68/2.06 { ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), Y, Z ), U ) ), ! hBOOL(
% 1.68/2.06 hAPP( X, bool, hAPP( X, fun( X, bool ), Y, T ), W ) ), hBOOL( hAPP( X,
% 1.68/2.06 bool, hAPP( X, fun( X, bool ), Y, hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), Z ), T ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 times_times( X ), U ), W ) ) ), alpha27( X, Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool, hAPP(
% 1.68/2.06 Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool ), hAPP( fun(
% 1.68/2.06 Y, fun( Y, Y ) ), fun( Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y )
% 1.68/2.06 ), bool ) ), big_comm_monoid_big( Y, X ), Z ), T ), U ) ), ! hBOOL( hAPP
% 1.68/2.06 ( fun( X, bool ), bool, finite_finite_1( X ), V0 ) ), hAPP( fun( X, bool
% 1.68/2.06 ), Y, hAPP( fun( X, Y ), fun( fun( X, bool ), Y ), U, W ), V0 ) = hAPP(
% 1.68/2.06 fun( X, bool ), Y, hAPP( Y, fun( fun( X, bool ), Y ), hAPP( fun( X, Y ),
% 1.68/2.06 fun( Y, fun( fun( X, bool ), Y ) ), hAPP( fun( Y, fun( Y, Y ) ), fun( fun
% 1.68/2.06 ( X, Y ), fun( Y, fun( fun( X, bool ), Y ) ) ), finite_fold_image( Y, X )
% 1.68/2.06 , Z ), W ), T ), V0 ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool, hAPP(
% 1.68/2.06 Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool ), hAPP( fun(
% 1.68/2.06 Y, fun( Y, Y ) ), fun( Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y )
% 1.68/2.06 ), bool ) ), big_comm_monoid_big( Y, X ), Z ), T ), U ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), V0 ) ), hAPP( fun( X, bool )
% 1.68/2.06 , Y, hAPP( fun( X, Y ), fun( fun( X, bool ), Y ), U, W ), V0 ) = ti( Y, T
% 1.68/2.06 ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), bool ), member( X ), Z ), Y ) ), ! hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.06 ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ) = bot_bot( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), X, big_lattice_Sup_fin( X ), Y ) = ti( X, Z ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), bool ), member( X ), Z ), Y ) ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.06 minus_minus( fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.06 , hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ),
% 1.68/2.06 bot_bot( fun( X, bool ) ) ) ) = bot_bot( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.06 bool ), X, big_lattice_Sup_fin( X ), Y ) = hAPP( X, X, hAPP( X, fun( X, X
% 1.68/2.06 ), semilattice_sup_sup( X ), Z ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X,
% 1.68/2.06 bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X
% 1.68/2.06 , bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) )
% 1.68/2.06 ) ) ) }.
% 1.68/2.06 { ! lattice( X ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Y ), bot_bot( fun( X, bool ) ) ) ) = ti( X, Y ) }
% 1.68/2.06 .
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool
% 1.68/2.06 ), bool ), member( X ), Z ), Y ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Y ) ) = hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Y ) }.
% 1.68/2.06 { ! hBOOL( hAPP( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool, hAPP(
% 1.68/2.06 Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool ), hAPP( fun(
% 1.68/2.06 Y, fun( Y, Y ) ), fun( Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y )
% 1.68/2.06 ), bool ) ), big_comm_monoid_big( Y, X ), U ), Z ), T ) ), hBOOL( hAPP(
% 1.68/2.06 fun( X, bool ), bool, finite_finite_1( X ), W ) ), hAPP( fun( X, bool ),
% 1.68/2.06 Y, hAPP( fun( X, Y ), fun( fun( X, bool ), Y ), T, V0 ), W ) = ti( Y, Z )
% 1.68/2.06 }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), Y ) = hAPP(
% 1.68/2.06 fun( X, bool ), X, hAPP( fun( X, fun( X, X ) ), fun( fun( X, bool ), X )
% 1.68/2.06 , finite_fold1( X ), semilattice_sup_sup( X ) ), Y ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), hAPP( fun(
% 1.68/2.06 X, bool ), X, big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.06 bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z )
% 1.68/2.06 , Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Z )
% 1.68/2.06 , hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), Y ) ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , bool ), member( X ), Z ), Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun
% 1.68/2.06 ( X, bool ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), hAPP(
% 1.68/2.06 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Z ), Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Y ) ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ti( fun( X, bool ), Z ) = bot_bot( fun( X, bool ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.06 bool ), ord_less_eq( fun( X, bool ) ), Z ), Y ) ), hAPP( X, X, hAPP( X,
% 1.68/2.06 fun( X, X ), semilattice_sup_sup( X ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Z ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Y ) ) = hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), Y ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL(
% 1.68/2.06 hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), ti( fun( X, bool
% 1.68/2.06 ), Z ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup(
% 1.68/2.06 fun( X, bool ) ), Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X
% 1.68/2.06 ), Y ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), Z ) ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), hAPP( fun( X
% 1.68/2.06 , bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.06 , insert( X ), Z ), Y ) ) = hAPP( fun( X, bool ), X, hAPP( X, fun( fun( X
% 1.68/2.06 , bool ), X ), hAPP( fun( X, fun( X, X ) ), fun( X, fun( fun( X, bool ),
% 1.68/2.06 X ) ), finite_fold( X, X ), semilattice_sup_sup( X ) ), Z ), Y ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool )
% 1.68/2.06 , bool ), member( X ), Z ), Y ) ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X,
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), Y ) ) = hAPP(
% 1.68/2.06 fun( X, bool ), X, hAPP( X, fun( fun( X, bool ), X ), hAPP( fun( X, fun(
% 1.68/2.06 X, X ) ), fun( X, fun( fun( X, bool ), X ) ), finite_fold( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ) ), Z ), Y ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ),
% 1.68/2.06 fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y )
% 1.68/2.06 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.06 ( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) = bot_bot
% 1.68/2.06 ( fun( X, bool ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Z ), Y ) ) = ti( X, Z ) }.
% 1.68/2.06 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.06 , Y ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ),
% 1.68/2.06 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun(
% 1.68/2.06 X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) ) ) = bot_bot(
% 1.68/2.06 fun( X, bool ) ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), hAPP
% 1.68/2.06 ( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.06 bool ) ), insert( X ), Z ), Y ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.06 semilattice_sup_sup( X ), Z ), hAPP( fun( X, bool ), X,
% 1.68/2.06 big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.06 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus( fun( X,
% 1.68/2.07 bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), insert( X ), Z ), bot_bot( fun( X, bool ) ) )
% 1.68/2.07 ) ) ) }.
% 1.68/2.07 { ! lattice( X ), ! hAPP( X, X, Y, hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_sup_sup( X ), skol77( X, Y ) ), skol102( X, Y ) ) ) = hAPP( X
% 1.68/2.07 , X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), hAPP( X, X, Y,
% 1.68/2.07 skol77( X, Y ) ) ), hAPP( X, X, Y, skol102( X, Y ) ) ), ! hBOOL( hAPP(
% 1.68/2.07 fun( X, bool ), bool, finite_finite_1( X ), Z ) ), ti( fun( X, bool ), Z
% 1.68/2.07 ) = bot_bot( fun( X, bool ) ), hAPP( X, X, Y, hAPP( fun( X, bool ), X,
% 1.68/2.07 big_lattice_Sup_fin( X ), Z ) ) = hAPP( fun( X, bool ), X,
% 1.68/2.07 big_lattice_Sup_fin( X ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, X ), fun( fun( X, bool ), fun( X, bool ) ), image( X, X ), Y ), Z )
% 1.68/2.07 ) }.
% 1.68/2.07 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.07 , Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL(
% 1.68/2.07 hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member
% 1.68/2.07 ( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), skol78
% 1.68/2.07 ( X ) ), skol103( X ) ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X
% 1.68/2.07 , fun( fun( X, bool ), fun( X, bool ) ), insert( X ), skol78( X ) ), hAPP
% 1.68/2.07 ( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.07 bool ) ), insert( X ), skol103( X ) ), bot_bot( fun( X, bool ) ) ) ) ) )
% 1.68/2.07 , hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), Y ) ),
% 1.68/2.07 Y ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool, hAPP(
% 1.68/2.07 Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool ), hAPP( fun(
% 1.68/2.07 Y, fun( Y, Y ) ), fun( Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y )
% 1.68/2.07 ), bool ) ), big_comm_monoid_big( Y, X ), T ), U ), Z ) ), ! ti( fun( X
% 1.68/2.07 , bool ), W ) = ti( fun( X, bool ), V0 ), hBOOL( hAPP( fun( X, bool ),
% 1.68/2.07 bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), skol79( X, V3,
% 1.68/2.07 V0, V4, V5 ) ), V0 ) ), hAPP( fun( X, bool ), Y, hAPP( fun( X, Y ), fun(
% 1.68/2.07 fun( X, bool ), Y ), Z, V1 ), W ) = hAPP( fun( X, bool ), Y, hAPP( fun( X
% 1.68/2.07 , Y ), fun( fun( X, bool ), Y ), Z, V2 ), V0 ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool, hAPP(
% 1.68/2.07 Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y ) ), bool ), hAPP( fun(
% 1.68/2.07 Y, fun( Y, Y ) ), fun( Y, fun( fun( fun( X, Y ), fun( fun( X, bool ), Y )
% 1.68/2.07 ), bool ) ), big_comm_monoid_big( Y, X ), T ), U ), Z ) ), ! ti( fun( X
% 1.68/2.07 , bool ), W ) = ti( fun( X, bool ), V0 ), ! hAPP( X, Y, V1, skol79( X, Y
% 1.68/2.07 , V0, V1, V2 ) ) = hAPP( X, Y, V2, skol79( X, Y, V0, V1, V2 ) ), hAPP(
% 1.68/2.07 fun( X, bool ), Y, hAPP( fun( X, Y ), fun( fun( X, bool ), Y ), Z, V1 ),
% 1.68/2.07 W ) = hAPP( fun( X, bool ), Y, hAPP( fun( X, Y ), fun( fun( X, bool ), Y
% 1.68/2.07 ), Z, V2 ), V0 ) }.
% 1.68/2.07 { ! lattice( X ), ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X )
% 1.68/2.07 , Y ) ), ti( fun( X, bool ), Y ) = bot_bot( fun( X, bool ) ), ! hBOOL(
% 1.68/2.07 hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), ti( fun( X, bool
% 1.68/2.07 ), Z ) = bot_bot( fun( X, bool ) ), ! hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) = bot_bot( fun( X, bool )
% 1.68/2.07 ), hAPP( fun( X, bool ), X, big_lattice_Sup_fin( X ), hAPP( fun( X, bool
% 1.68/2.07 ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X,
% 1.68/2.07 bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ) = hAPP( X, X
% 1.68/2.07 , hAPP( X, fun( X, X ), semilattice_sup_sup( X ), hAPP( fun( X, bool ), X
% 1.68/2.07 , big_lattice_Sup_fin( X ), Y ) ), hAPP( fun( X, bool ), X,
% 1.68/2.07 big_lattice_Sup_fin( X ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, Y, Z ) ), ! hBOOL( hAPP( X, bool, T, Z ) ), hBOOL
% 1.68/2.07 ( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool
% 1.68/2.07 ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X,
% 1.68/2.07 bool ) ), Y ), T ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), Y ), Z ), T ) ), hBOOL( hAPP( X, bool, Y, T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), Y ), Z ), T ) ), hBOOL( hAPP( X, bool, Z, T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ), hBOOL( hAPP( fun( X
% 1.68/2.07 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Z ) ), hBOOL(
% 1.68/2.07 hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.07 ), semilattice_inf_inf( fun( X, bool ) ), Z ), Y ) ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, finite_finite_1( X ), Y ) ), hBOOL(
% 1.68/2.07 hAPP( fun( X, bool ), bool, finite_finite_1( X ), hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.07 ), semilattice_inf_inf( fun( X, bool ) ), Z ), Y ) ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.07 fun( X, bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.07 fun( X, bool ), ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.07 bool ), ord_less_eq( X ), T ), U ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.07 ( X, bool ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), T ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), U ) ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.07 bool ), ord_less_eq( X ), Y ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.07 ( X, bool ), ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.07 bool ), ord_less_eq( X ), Y ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.07 ( X, bool ), ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), Y ) = ti( X, Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) = ti( X, Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.07 ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), T ), Y ) ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool
% 1.68/2.07 ), ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), T ) ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.07 fun( X, bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ), hBOOL( hAPP( X, bool, hAPP( X,
% 1.68/2.07 fun( X, bool ), ord_less_eq( X ), Y ), T ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X,
% 1.68/2.07 bool ), ord_less_eq( X ), Y ), T ) ), hBOOL( hAPP( X, bool, hAPP( X, fun
% 1.68/2.07 ( X, bool ), ord_less_eq( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), Y ), Z ) ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) = ti( X, Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), ! hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) = ti( X, Y ), hBOOL( hAPP( X, bool,
% 1.68/2.07 hAPP( X, fun( X, bool ), ord_less_eq( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf(
% 1.68/2.07 X ), Y ), Z ) ), Z ) ) }.
% 1.68/2.07 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf(
% 1.68/2.07 X ), Y ), Z ) ), Z ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf(
% 1.68/2.07 X ), Y ), Z ) ), Y ) ) }.
% 1.68/2.07 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf(
% 1.68/2.07 X ), Y ), Z ) ), Y ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.07 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.07 , ord_less_eq( fun( X, bool ) ), T ), U ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.07 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.07 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Y ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), Z ), U ) ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), ! hBOOL( hAPP
% 1.68/2.07 ( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool )
% 1.68/2.07 , ord_less_eq( fun( X, bool ) ), Y ), T ) ), hBOOL( hAPP( fun( X, bool )
% 1.68/2.07 , bool, hAPP( fun( X, bool ), fun( fun( X, bool ), bool ), ord_less_eq(
% 1.68/2.07 fun( X, bool ) ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X
% 1.68/2.07 , bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun
% 1.68/2.07 ( X, bool ) ), Z ), T ) ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), Y ) = ti( fun( X
% 1.68/2.07 , bool ), Y ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) = ti( fun( X
% 1.68/2.07 , bool ), Y ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.07 , semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), Z ) ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) )
% 1.68/2.07 , semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), Y ) ) }.
% 1.68/2.07 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.07 X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Z )
% 1.68/2.07 , T ) ) ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ),
% 1.68/2.07 hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y ), Z ) ),
% 1.68/2.07 hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Y ), T ) ) )
% 1.68/2.07 ) }.
% 1.68/2.07 { ! lattice( X ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ),
% 1.68/2.07 ord_less_eq( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup(
% 1.68/2.07 X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y ), Z )
% 1.68/2.07 ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y ), T )
% 1.68/2.07 ) ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y ),
% 1.68/2.07 hAPP( X, X, hAPP( X, fun( X, X ), semilattice_sup_sup( X ), Z ), T ) ) )
% 1.68/2.07 ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), hAPP( fun( Y, bool ), fun
% 1.68/2.07 ( X, bool ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ),
% 1.68/2.07 image( Y, X ), Z ), hAPP( fun( Y, bool ), fun( Y, bool ), hAPP( fun( Y,
% 1.68/2.07 bool ), fun( fun( Y, bool ), fun( Y, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 Y, bool ) ), T ), U ) ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( Y, bool ), fun( X, bool
% 1.68/2.07 ), hAPP( fun( Y, X ), fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X
% 1.68/2.07 ), Z ), T ) ), hAPP( fun( Y, bool ), fun( X, bool ), hAPP( fun( Y, X ),
% 1.68/2.07 fun( fun( Y, bool ), fun( X, bool ) ), image( Y, X ), Z ), U ) ) ) ) }.
% 1.68/2.07 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y )
% 1.68/2.07 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T
% 1.68/2.07 ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun(
% 1.68/2.07 X, bool ), bool ), ord_less_eq( fun( X, bool ) ), T ), Y ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), bool ), ord_less_eq( fun( X, bool ) ), T ), Y ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.07 ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T ) = hAPP( fun( X
% 1.68/2.07 , bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X
% 1.68/2.07 ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hBOOL( hAPP( fun( X, fun( X, X ) ), bool,
% 1.68/2.07 finite_comp_fun_idem( X, X ), semilattice_inf_inf( X ) ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.07 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), T )
% 1.68/2.07 ), Z ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), T ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y
% 1.68/2.07 ), T ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), insert( X ), Y ), T ) ), Z ) = hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), T ), Z ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun
% 1.68/2.07 ( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), T ) ) = hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun( X,
% 1.68/2.07 bool ) ), insert( X ), Y ), Z ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.07 hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Y ), T ) ) =
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), insert( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.07 ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), Y )
% 1.68/2.07 ), T ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), insert( X ), Z ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), insert( X ), Z ), Y ) ), T ) = hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), T ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), T ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( X, fun( fun( X, bool ), fun( X, bool ) ), insert( X ), Z
% 1.68/2.07 ), Y ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), insert( X ), Z ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), T ), Y ) ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), Z ), T ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( X, fun
% 1.68/2.07 ( fun( X, bool ), fun( X, bool ) ), insert( X ), Z ), Y ) ) = hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), T ), Y ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun
% 1.68/2.07 ( fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc
% 1.68/2.07 ( X, fun( X, bool ), bool ), member( X ) ), Y ) ), hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X )
% 1.68/2.07 ), Z ) ), T ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X
% 1.68/2.07 , bool ), bool ), member( X ), T ), hAPP( fun( X, bool ), fun( X, bool )
% 1.68/2.07 , hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), T ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Y ), Z ) ) ), hBOOL( hAPP( X, bool, hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool )
% 1.68/2.07 ), semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.07 bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X ) ), Y )
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun( fun( X, bool
% 1.68/2.07 ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X, fun( X,
% 1.68/2.07 bool ), bool ), member( X ) ), Z ) ), T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), Y ), T ), Z ) ), hBOOL( hAPP( X, bool, Y, Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf(
% 1.68/2.07 fun( X, bool ) ), T ), Y ), Z ) ), hBOOL( hAPP( X, bool, Y, Z ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool )
% 1.68/2.07 , fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun( X
% 1.68/2.07 , fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ),
% 1.68/2.07 X ), fconj ), Y ) ), Z ) ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.07 ), collect( X ), Y ) ), hAPP( fun( X, bool ), fun( X, bool ), collect( X
% 1.68/2.07 ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), collect( X ), T )
% 1.68/2.07 ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ),
% 1.68/2.07 bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), hAPP( fun( X, bool ), fun( X, bool ), collect( X ), T )
% 1.68/2.07 ) ) ), hBOOL( hAPP( X, bool, T, Y ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( X, bool, T, Y ) ), hBOOL( hAPP
% 1.68/2.07 ( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X )
% 1.68/2.07 , Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun(
% 1.68/2.07 fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ),
% 1.68/2.07 Z ), hAPP( fun( X, bool ), fun( X, bool ), collect( X ), T ) ) ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Y )
% 1.68/2.07 = ti( fun( X, bool ), Y ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z )
% 1.68/2.07 = hAPP( fun( X, bool ), fun( X, bool ), collect( X ), hAPP( fun( X, bool
% 1.68/2.07 ), fun( X, bool ), hAPP( fun( X, fun( bool, bool ) ), fun( fun( X, bool
% 1.68/2.07 ), fun( X, bool ) ), combs( X, bool, bool ), hAPP( fun( X, bool ), fun(
% 1.68/2.07 X, fun( bool, bool ) ), hAPP( fun( bool, fun( bool, bool ) ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, fun( bool, bool ) ) ), combb( bool, fun( bool, bool ),
% 1.68/2.07 X ), fconj ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, fun(
% 1.68/2.07 fun( X, bool ), bool ) ), fun( fun( X, bool ), fun( X, bool ) ), combc( X
% 1.68/2.07 , fun( X, bool ), bool ), member( X ) ), Y ) ) ), hAPP( fun( X, bool ),
% 1.68/2.07 fun( X, bool ), hAPP( fun( X, fun( fun( X, bool ), bool ) ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), combc( X, fun( X, bool ), bool ), member( X )
% 1.68/2.07 ), Z ) ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z )
% 1.68/2.07 = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun(
% 1.68/2.07 X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ),
% 1.68/2.07 Y ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z )
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y )
% 1.68/2.07 , Z ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z )
% 1.68/2.07 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), T
% 1.68/2.07 ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), Z ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), T ) ), hBOOL( hAPP( fun( X
% 1.68/2.07 , bool ), bool, hAPP( X, fun( fun( X, bool ), bool ), member( X ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y )
% 1.68/2.07 , hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T
% 1.68/2.07 ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), Z ), T ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool )
% 1.68/2.07 , member( X ), Y ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( fun( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun(
% 1.68/2.07 X, bool ) ), T ), Z ) ) ), hBOOL( hAPP( fun( X, bool ), bool, hAPP( X,
% 1.68/2.07 fun( fun( X, bool ), bool ), member( X ), Y ), Z ) ) }.
% 1.68/2.07 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z
% 1.68/2.07 ) = bot_bot( fun( X, bool ) ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP
% 1.68/2.07 ( X, fun( fun( X, bool ), bool ), member( X ), T ), Y ) ), alpha11( X, Z
% 1.68/2.07 , T ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), skol80( X, Y, T ) ), Y ) ), hAPP( fun( X, bool ), fun( X,
% 1.68/2.07 bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) = bot_bot( fun( X, bool )
% 1.68/2.07 ) }.
% 1.68/2.07 { ! alpha11( X, Z, skol80( X, Y, Z ) ), hAPP( fun( X, bool ), fun( X, bool
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ),
% 1.68/2.07 semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) = bot_bot( fun( X, bool )
% 1.68/2.07 ) }.
% 1.68/2.07 { ! alpha11( X, Y, Z ), ! hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun(
% 1.68/2.07 fun( X, bool ), bool ), member( X ), T ), Y ) ), ! ti( X, Z ) = ti( X, T
% 1.68/2.07 ) }.
% 1.68/2.07 { hBOOL( hAPP( fun( X, bool ), bool, hAPP( X, fun( fun( X, bool ), bool ),
% 1.68/2.07 member( X ), skol81( X, Y, T ) ), Y ) ), alpha11( X, Y, Z ) }.
% 1.68/2.07 { ti( X, Z ) = ti( X, skol81( X, Y, Z ) ), alpha11( X, Y, Z ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 bot_bot( fun( X, bool ) ) ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), bot_bot
% 1.68/2.07 ( fun( X, bool ) ) ), Y ) = bot_bot( fun( X, bool ) ) }.
% 1.68/2.07 { ! bounded_lattice_bot( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), bot_bot( X ) ), Y ) = bot_bot( X ) }.
% 1.68/2.07 { ! bounded_lattice_bot( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), bot_bot( X ) ) = bot_bot( X ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Y ) = ti( X, Y ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y
% 1.68/2.07 , X ), fun( fun( Y, X ), fun( Y, X ) ), semilattice_inf_inf( fun( Y, X )
% 1.68/2.07 ), Z ), T ), U ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf
% 1.68/2.07 ( X ), hAPP( Y, X, Z, U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), Y ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X
% 1.68/2.07 ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X )
% 1.68/2.07 , Z ), Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), Y ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X
% 1.68/2.07 ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y )
% 1.68/2.07 , Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y )
% 1.68/2.07 , Z ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), T ) ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X
% 1.68/2.07 ), Y ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Z )
% 1.68/2.07 , T ) ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Z )
% 1.68/2.07 , hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y ), T ) )
% 1.68/2.07 }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) = hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), T ) ) }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) ), T ) = hAPP( X, X, hAPP( X, fun( X,
% 1.68/2.07 X ), semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X
% 1.68/2.07 ), hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y ), Z )
% 1.68/2.07 ), T ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Y )
% 1.68/2.07 , hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf( X ), Z ), T ) )
% 1.68/2.07 }.
% 1.68/2.07 { ! semilattice_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Y ), Z ) ), T ) = hAPP( X, X, hAPP( X, fun( X,
% 1.68/2.07 X ), semilattice_inf_inf( X ), Y ), hAPP( X, X, hAPP( X, fun( X, X ),
% 1.68/2.07 semilattice_inf_inf( X ), Z ), T ) ) }.
% 1.68/2.07 { ! lattice( X ), hAPP( Y, X, hAPP( fun( Y, X ), fun( Y, X ), hAPP( fun( Y
% 1.68/2.07 , X ), fun( fun( Y, X ), fun( Y, X ) ), semilattice_inf_inf( fun( Y, X )
% 1.68/2.07 ), Z ), T ), U ) = hAPP( X, X, hAPP( X, fun( X, X ), semilattice_inf_inf
% 1.68/2.07 ( X ), hAPP( Y, X, Z, U ) ), hAPP( Y, X, T, U ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.07 fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), T ), Z ) ) =
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), T ) = hAPP
% 1.68/2.07 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool
% 1.68/2.07 ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X, bool )
% 1.68/2.07 , fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool
% 1.68/2.07 ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), T ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T ) = hAPP
% 1.68/2.07 ( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool
% 1.68/2.07 ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), T ) ) =
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.07 fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.07 fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ) = ti
% 1.68/2.07 ( fun( X, bool ), Y ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T ) ) = hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X, bool
% 1.68/2.07 ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X,
% 1.68/2.07 bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Y ), hAPP( fun(
% 1.68/2.07 X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun
% 1.68/2.07 ( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T ) ) = hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), minus_minus( fun( X, bool ) ), Y ), Z ) ), hAPP( fun( X, bool
% 1.68/2.07 ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X,
% 1.68/2.07 bool ) ), minus_minus( fun( X, bool ) ), Y ), T ) ) }.
% 1.68/2.07 { ! hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X
% 1.68/2.07 , bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z
% 1.68/2.07 ) = bot_bot( fun( X, bool ) ), hAPP( fun( X, bool ), fun( X, bool ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X, bool ) ), minus_minus
% 1.68/2.07 ( fun( X, bool ) ), Y ), Z ) = ti( fun( X, bool ), Y ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), minus_minus( fun( X, bool ) ), Z ), Y ) ) =
% 1.68/2.07 bot_bot( fun( X, bool ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z )
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y )
% 1.68/2.07 , T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z )
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y )
% 1.68/2.07 , T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ), T
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), T )
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z )
% 1.68/2.07 , T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), T
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), T )
% 1.68/2.07 ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z )
% 1.68/2.07 , T ) ) }.
% 1.68/2.07 { hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), hAPP( fun( X,
% 1.68/2.07 bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ), fun( X
% 1.68/2.07 , bool ) ), semilattice_inf_inf( fun( X, bool ) ), Y ), Z ) ), hAPP( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool ),
% 1.68/2.07 fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), Z ), T ) ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), T ), Y )
% 1.68/2.07 ) = hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun
% 1.68/2.07 ( X, bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_inf_inf( fun( X, bool ) ), hAPP(
% 1.68/2.07 fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X, bool )
% 1.68/2.07 , fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Y ), Z ) ),
% 1.68/2.07 hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun( fun( X,
% 1.68/2.07 bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ), Z ), T )
% 1.68/2.07 ) ), hAPP( fun( X, bool ), fun( X, bool ), hAPP( fun( X, bool ), fun(
% 1.68/2.07 fun( X, bool ), fun( X, bool ) ), semilattice_sup_sup( fun( X, bool ) ),
% 1.68/2.07 T ), Y ) ) }.
% 1.68/2.07 { bounded_lattice( bool ) }.
% 1.68/2.07 { ! bounded_lattice( X ), bounded_lattice( fun( Y, X ) ) }.
% 1.68/2.07 { ! bounded_lattice( X ), bounded_lattice_bot( fun( Y, X ) ) }.
% 1.68/2.07 { ! lattice( X ), semilattice_sup( fun( Y, X ) ) }.
% 1.68/2.07 { ! lattice( X ), semilattice_inf( fun( Y, X ) ) }.
% 1.68/2.07 { ! preorder( X ), preorder( fun( Y, X ) ) }.
% 1.68/2.07 { ! finite_finite( Y ), ! finite_finite( X ), finite_finite( fun( X, Y ) )
% 1.68/2.07 }.
% 1.68/2.07 { ! lattice( X ), lattice( fun( Y, X ) ) }.
% 1.68/2.07 { ! order( X ), order( fun( Y, X ) ) }.
% 1.68/2.07 { ! ord( X ), ord( fun( Y, X ) ) }.
% 1.68/2.07 { ! bot( X ), bot( fun( Y, X ) ) }.
% 1.68/2.07 { ! minus( X ), minus( fun( Y, X ) ) }.
% 1.68/2.07 { semilattice_sup( nat ) }.
% 1.68/2.07 { semilattice_inf( nat ) }.
% 1.68/2.07 { ab_semigroup_mult( nat ) }.
% 1.68/2.07 { comm_monoid_mult( nat ) }.
% 1.68/2.07 { preorder( nat ) }.
% 1.68/2.07 { linorder( nat ) }.
% 1.68/2.07 { lattice( nat ) }.
% 1.68/2.07 { order( nat ) }.
% 1.68/2.07 { ord( nat ) }.
% 1.68/2.07 { bot( nat ) }.
% 1.68/2.07 { minus( nat ) }.
% 1.68/2.07 { bounded_lattice_bot( bool ) }.
% 1.68/2.07 { semilattice_sup( bool ) }.
% 1.68/2.07 { semilattice_inf( bool ) }.
% 1.68/2.07 { preorder( bool ) }.
% 1.68/2.07 { finite_finite( bool ) }.
% 1.68/2.07 { lattice( bool ) }.
% 1.68/2.07 { order( bool ) }.
% 1.68/2.07 { ord( bool ) }.
% 1.68/2.07 { bot( bool ) }.
% 1.68/2.07 { minus( bool ) }.
% 1.68/2.07 { ti( X, ti( X, Y ) ) = ti( X, Y ) }.
% 1.68/2.07 { ! hBOOL( hAPP( bool, bool, fNot, X ) ), ! hBOOL( X ) }.
% 1.68/2.07 { hBOOL( X ), hBOOL( hAPP( bool, bool, fNot, X ) ) }.
% 1.68/2.07 { hAPP( X, Y, hAPP( fun( X, Z ), fun( X, Y ), hAPP( fun( Z, Y ), fun( fun(
% 1.68/2.07 X, Z ), fun( X, Y ) ), combb( Z, Y, X ), T ), U ), W ) = hAPP( Z, Y, T,
% 1.68/2.07 hAPP( X, Z, U, W ) ) }.
% 1.68/2.07 { hAPP( X, Y, hAPP( Z, fun( X, Y ), hAPP( fun( X, fun( Z, Y ) ), fun( Z,
% 1.68/2.07 fun( X, Y ) ), combc( X, Z, Y ), T ), U ), W ) = hAPP( Z, Y, hAPP( X, fun
% 1.68/2.07 ( Z, Y ), T, W ), U ) }.
% 1.68/2.07 { hAPP( X, X, combi( X ), Y ) = ti( X, Y ) }.
% 1.68/2.07 { hAPP( X, Y, hAPP( Y, fun( X, Y ), combk( Y, X ), Z ), T ) = ti( Y, Z ) }
% 1.68/2.07 .
% 1.68/2.07 { hAPP( X, Y, hAPP( fun( X, Z ), fun( X, Y ), hAPP( fun( X, fun( Z, Y ) ),
% 1.68/2.07 fun( fun( X, Z ), fun( X, Y ) ), combs( X, Z, Y ), T ), U ), W ) = hAPP(
% 1.68/2.07 Z, Y, hAPP( X, fun( Z, Y ), T, W ), hAPP( X, Z, U, W ) ) }.
% 1.68/2.07 { ! hBOOL( X ), ! hBOOL( Y ), hBOOL( hAPP( bool, bool, hAPP( bool, fun(
% 1.68/2.07 bool, bool ), fconj, X ), Y ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ), fconj, X ), Y )
% 1.68/2.07 ), hBOOL( X ) }.
% 1.68/2.07 { ! hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ), fconj, Y ), X )
% 1.68/2.07 ), hBOOL( X ) }.
% 1.68/2.07 { ! hBOOL( X ), hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ),
% 1.68/2.07 fdisj, X ), Y ) ) }.
% 1.68/2.07 { ! hBOOL( X ), hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ),
% 1.68/2.07 fdisj, Y ), X ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ), fdisj, X ), Y )
% 1.68/2.07 ), hBOOL( X ), hBOOL( Y ) }.
% 1.68/2.07 { ! hBOOL( fFalse ) }.
% 1.68/2.07 { ti( bool, X ) = fTrue, ti( bool, X ) = fFalse }.
% 1.68/2.07 { ! hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool ), fequal( X ), Y ), Z ) )
% 1.68/2.07 , ti( X, Y ) = ti( X, Z ) }.
% 1.68/2.07 { ! ti( X, Y ) = ti( X, Z ), hBOOL( hAPP( X, bool, hAPP( X, fun( X, bool )
% 1.68/2.07 , fequal( X ), Y ), Z ) ) }.
% 1.68/2.07 { hBOOL( X ), hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ),
% 1.68/2.07 fimplies, X ), Y ) ) }.
% 1.68/2.07 { ! hBOOL( X ), hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ),
% 1.68/2.07 fimplies, Y ), X ) ) }.
% 1.68/2.07 { ! hBOOL( hAPP( bool, bool, hAPP( bool, fun( bool, bool ), fimplies, X ),
% 1.68/2.07 Y ) ), ! hBOOL( X ), hBOOL( Y ) }.
% 1.68/2.07 { ! hBOOL( hAPP( fun( hoare_1656922687triple( x_a ), bool ), bool, hAPP(
% 1.68/2.07 fun( hoare_1656922687triple( x_a ), bool ), fun( fun(
% 1.68/2.07 hoare_1656922687triple( x_a ), bool ), bool ), hoare_279057269derivs( x_a
% 1.68/2.07 ), g ), hAPP( fun( hoare_1656922687triple( x_a ), bool ), fun(
% 1.68/2.07 hoare_1656922687triple( x_a ), bool ), hAPP( hoare_1656922687triple( x_a
% 1.68/2.07 ), fun( fun( hoare_1656922687triple( x_a ), bool ), fun(
% 1.68/2.07 hoare_1656922687triple( x_a ), bool ) ), insert( hoare_1656922687triple(
% 1.68/2.07 x_a ) ), hAPP( fun( x_a, fun( state, bool ) ), hoare_1656922687triple(
% 1.68/2.07 x_a ), hAPP( com, fun( fun( x_a, fun( state, bool ) ),
% 1.68/2.07 hoare_1656922687triple( x_a ) ), hAPP( fun( x_a, fun( state, bool ) ),
% 1.68/2.07 fun( com, fun( fun( x_a, fun( state, bool ) ), hoare_1656922687triple(
% 1.68/2.07 x_a ) ) ), hoare_246368825triple( x_a ), hAPP( fun( state, bool ), fun(
% 1.68/2.07 x_a, fun( state, bool ) ), combk( fun( state, bool ), x_a ), hAPP( bool,
% 1.68/2.07 fun( state, bool ), combk( bool, state ), fFalse ) ) ), c ), hAPP( fun(
% 1.68/2.07 state, bool ), fun( x_a, fun( state, bool ) ), hAPP( fun( x_a, fun( fun(
% 1.68/2.07 state, bool ), fun( state, bool ) ) ), fun( fun( state, bool ), fun( x_a
% 1.68/2.07 , fun( state, bool ) ) ), combc( x_a, fun( state, bool ), fun( state,
% 1.68/2.07 bool ) ), hAPP( fun( x_a, fun( state, fun( bool, bool ) ) ), fun( x_a,
% 1.68/2.07 fun( fun( state, bool ), fun( state, bool ) ) ), hAPP( fun( fun( state,
% 1.68/2.07 fun( bool, bool ) ), fun( fun( state, bool ), fun( state, bool ) ) ), fun
% 1.71/2.07 ( fun( x_a, fun( state, fun( bool, bool ) ) ), fun( x_a, fun( fun( state
% 1.71/2.07 , bool ), fun( state, bool ) ) ) ), combb( fun( state, fun( bool, bool )
% 1.71/2.07 ), fun( fun( state, bool ), fun( state, bool ) ), x_a ), combs( state,
% 1.71/2.07 bool, bool ) ), hAPP( fun( x_a, fun( state, bool ) ), fun( x_a, fun(
% 1.71/2.07 state, fun( bool, bool ) ) ), hAPP( fun( fun( state, bool ), fun( state,
% 1.71/2.07 fun( bool, bool ) ) ), fun( fun( x_a, fun( state, bool ) ), fun( x_a, fun
% 1.71/2.07 ( state, fun( bool, bool ) ) ) ), combb( fun( state, bool ), fun( state,
% 1.71/2.07 fun( bool, bool ) ), x_a ), hAPP( fun( bool, fun( bool, bool ) ), fun(
% 1.71/2.07 fun( state, bool ), fun( state, fun( bool, bool ) ) ), combb( bool, fun(
% 1.71/2.07 bool, bool ), state ), fconj ) ), p ) ) ), hAPP( fun( state, bool ), fun
% 1.71/2.07 ( state, bool ), hAPP( fun( bool, bool ), fun( fun( state, bool ), fun(
% 1.71/2.07 state, bool ) ), combb( bool, bool, state ), fNot ), b ) ) ) ), bot_bot(
% 1.71/2.07 fun( hoare_1656922687triple( x_a ), bool ) ) ) ) ) }.
% 1.71/2.07
% 1.71/2.07 *** allocated 15000 integers for clauses
% 1.71/2.07 *** allocated 22500 integers for clauses
% 1.71/2.07 *** allocated 33750 integers for clauses
% 1.71/2.07 *** allocated 50625 integers for clauses
% 1.71/2.07 *** allocated 75937 integers for clauses
% 1.71/2.07 *** allocated 113905 integers for clauses
% 1.71/2.07 percentage equality = 0.311636, percentage horn = 0.843710
% 1.71/2.07 This is a problem with some equality
% 1.71/2.07
% 1.71/2.07
% 1.71/2.07
% 1.71/2.07 Options Used:
% 1.71/2.07
% 1.71/2.07 useres = 1
% 1.71/2.07 useparamod = 1
% 1.71/2.07 useeqrefl = 1
% 1.71/2.07 useeqfact = 1
% 1.71/2.07 usefactor = 1
% 1.71/2.07 usesimpsplitting = 0
% 1.71/2.07 usesimpdemod = 5
% 1.71/2.07 usesimpres = 3
% 1.71/2.07
% 1.71/2.07 resimpinuse = 1000
% 1.71/2.07 resimpclauses = 20000
% 1.71/2.07 substype = eqrewr
% 1.71/2.07 backwardsubs = 1
% 1.71/2.07 selectoldest = 5
% 1.71/2.07
% 1.71/2.07 litorderings [0] = split
% 1.71/2.07 litorderings [1] = extend the termordering, first sorting on arguments
% 1.71/2.07
% 1.71/2.07 termordering = kbo
% 1.71/2.07
% 1.71/2.07 litapriori = 0
% 1.71/2.07 termapriori = 1
% 1.71/2.07 litaposteriori = 0
% 1.71/2.07 termaposteriori = 0
% 1.71/2.07 demodaposteriori = 0
% 1.71/2.07 ordereqreflfact = 0
% 1.71/2.07
% 1.71/2.07 litselect = negord
% 1.71/2.07
% 1.71/2.07 maxweight = 15
% 1.71/2.07 maxdepth = 30000
% 1.71/2.07 maxlength = 115
% 1.71/2.07 maxnrvars = 195
% 1.71/2.07 excuselevel = 1
% 1.71/2.07 increasemaxweight = 1
% 1.71/2.07
% 1.71/2.07 maxselected = 10000000
% 1.71/2.07 maxnrclauses = 10000000
% 1.71/2.07
% 1.71/2.07 showgenerated = 0
% 1.71/2.07 showkept = 0
% 1.71/2.07 showselected = 0
% 1.71/2.07 showdeleted = 0
% 1.71/2.07 showresimp = 1
% 1.71/2.07 showstatus = 2000
% 1.71/2.07
% 1.71/2.07 prologoutput = 0
% 1.71/2.07 nrgoals = 5000000
% 1.71/2.07 totalproof = 1
% 1.71/2.07
% 1.71/2.07 Symbols occurring in the translation:
% 1.71/2.07
% 1.71/2.07 {} [0, 0] (w:1, o:2, a:1, s:1, b:0),
% 1.71/2.07 . [1, 2] (w:1, o:223, a:1, s:1, b:0),
% 1.71/2.07 ! [4, 1] (w:0, o:164, a:1, s:1, b:0),
% 1.71/2.07 = [13, 2] (w:1, o:0, a:0, s:1, b:0),
% 1.71/2.07 ==> [14, 2] (w:1, o:0, a:0, s:1, b:0),
% 1.71/2.07 fun [37, 2] (w:1, o:247, a:1, s:1, b:0),
% 1.71/2.07 bool [38, 0] (w:1, o:10, a:1, s:1, b:0),
% 1.71/2.07 big_comm_monoid_big [39, 2] (w:1, o:251, a:1, s:1, b:0),
% 1.71/2.07 ti [40, 2] (w:1, o:279, a:1, s:1, b:0),
% 1.71/2.07 lattice [41, 1] (w:1, o:169, a:1, s:1, b:0),
% 1.71/2.07 big_lattice_Sup_fin [42, 1] (w:1, o:173, a:1, s:1, b:0),
% 1.71/2.07 big_semilattice_big [43, 1] (w:1, o:174, a:1, s:1, b:0),
% 1.71/2.07 combb [45, 3] (w:1, o:292, a:1, s:1, b:0),
% 1.71/2.07 combc [46, 3] (w:1, o:293, a:1, s:1, b:0),
% 1.71/2.07 combi [47, 1] (w:1, o:180, a:1, s:1, b:0),
% 1.71/2.07 combk [48, 2] (w:1, o:280, a:1, s:1, b:0),
% 1.71/2.07 combs [49, 3] (w:1, o:294, a:1, s:1, b:0),
% 1.71/2.07 vname [50, 0] (w:1, o:12, a:1, s:1, b:0),
% 1.71/2.07 state [51, 0] (w:1, o:13, a:1, s:1, b:0),
% 1.71/2.07 nat [52, 0] (w:1, o:14, a:1, s:1, b:0),
% 1.71/2.07 com [53, 0] (w:1, o:16, a:1, s:1, b:0),
% 1.71/2.07 ass [54, 0] (w:1, o:9, a:1, s:1, b:0),
% 1.71/2.07 loc_1 [55, 0] (w:1, o:17, a:1, s:1, b:0),
% 1.71/2.07 local [56, 0] (w:1, o:18, a:1, s:1, b:0),
% 1.71/2.07 skip [57, 0] (w:1, o:19, a:1, s:1, b:0),
% 1.71/2.07 semi [58, 0] (w:1, o:20, a:1, s:1, b:0),
% 1.71/2.07 glb_1 [59, 0] (w:1, o:27, a:1, s:1, b:0),
% 1.71/2.07 glb [60, 0] (w:1, o:28, a:1, s:1, b:0),
% 1.71/2.07 loc [61, 0] (w:1, o:29, a:1, s:1, b:0),
% 1.71/2.07 vname_case [62, 1] (w:1, o:191, a:1, s:1, b:0),
% 1.71/2.07 vname_rec [63, 1] (w:1, o:192, a:1, s:1, b:0),
% 1.71/2.07 finite100568337ommute [64, 2] (w:1, o:281, a:1, s:1, b:0),
% 1.71/2.07 finite_comp_fun_idem [65, 2] (w:1, o:282, a:1, s:1, b:0),
% 1.71/2.07 finite_finite_1 [66, 1] (w:1, o:193, a:1, s:1, b:0),
% 1.71/2.07 finite_fold [67, 2] (w:1, o:283, a:1, s:1, b:0),
% 1.71/2.07 finite_fold1 [68, 1] (w:1, o:194, a:1, s:1, b:0),
% 1.71/2.07 finite_fold1Set [69, 1] (w:1, o:195, a:1, s:1, b:0),
% 1.71/2.07 finite_fold_graph [70, 2] (w:1, o:284, a:1, s:1, b:0),
% 1.71/2.07 finite_fold_image [71, 2] (w:1, o:285, a:1, s:1, b:0),
% 1.71/2.07 finite1357897459simple [72, 2] (w:1, o:286, a:1, s:1, b:0),
% 1.71/2.07 finite908156982e_idem [73, 2] (w:1, o:287, a:1, s:1, b:0),
% 1.71/2.07 finite_folding_one [74, 1] (w:1, o:196, a:1, s:1, b:0),
% 1.71/2.07 finite2073411215e_idem [75, 1] (w:1, o:197, a:1, s:1, b:0),
% 1.71/2.07 minus [76, 1] (w:1, o:199, a:1, s:1, b:0),
% 1.71/2.07 minus_minus [77, 1] (w:1, o:200, a:1, s:1, b:0),
% 1.71/2.07 ab_semigroup_mult [78, 1] (w:1, o:170, a:1, s:1, b:0),
% 1.71/2.07 times_times [79, 1] (w:1, o:206, a:1, s:1, b:0),
% 1.71/2.07 the [80, 1] (w:1, o:205, a:1, s:1, b:0),
% 1.71/2.07 undefined [81, 1] (w:1, o:190, a:1, s:1, b:0),
% 1.71/2.07 hoare_1656922687triple [82, 1] (w:1, o:207, a:1, s:1, b:0),
% 1.71/2.07 hoare_Mirabelle_MGT [83, 0] (w:1, o:32, a:1, s:1, b:0),
% 1.71/2.07 hoare_279057269derivs [84, 1] (w:1, o:208, a:1, s:1, b:0),
% 1.71/2.07 hoare_246368825triple [85, 1] (w:1, o:209, a:1, s:1, b:0),
% 1.71/2.07 hoare_1312322281e_case [86, 2] (w:1, o:288, a:1, s:1, b:0),
% 1.71/2.07 hoare_1632998903le_rec [87, 2] (w:1, o:289, a:1, s:1, b:0),
% 1.71/2.07 hoare_920331057_valid [88, 1] (w:1, o:210, a:1, s:1, b:0),
% 1.71/2.07 semilattice_inf [89, 1] (w:1, o:201, a:1, s:1, b:0),
% 1.71/2.07 semilattice_inf_inf [90, 1] (w:1, o:202, a:1, s:1, b:0),
% 1.71/2.07 semilattice_sup [91, 1] (w:1, o:203, a:1, s:1, b:0),
% 1.71/2.07 semilattice_sup_sup [92, 1] (w:1, o:204, a:1, s:1, b:0),
% 1.71/2.07 evalc [93, 0] (w:1, o:33, a:1, s:1, b:0),
% 1.71/2.07 evaln [94, 0] (w:1, o:34, a:1, s:1, b:0),
% 1.71/2.07 getlocs [95, 0] (w:1, o:30, a:1, s:1, b:0),
% 1.71/2.07 update [96, 0] (w:1, o:11, a:1, s:1, b:0),
% 1.71/2.07 fold_graph [97, 2] (w:1, o:290, a:1, s:1, b:0),
% 1.71/2.07 bot [98, 1] (w:1, o:175, a:1, s:1, b:0),
% 1.71/2.07 bot_bot [99, 1] (w:1, o:176, a:1, s:1, b:0),
% 1.71/2.07 ord [100, 1] (w:1, o:211, a:1, s:1, b:0),
% 1.71/2.07 ord_less_eq [101, 1] (w:1, o:212, a:1, s:1, b:0),
% 1.71/2.07 partial_flat_lub [102, 1] (w:1, o:215, a:1, s:1, b:0),
% 1.71/2.07 collect [103, 1] (w:1, o:179, a:1, s:1, b:0),
% 1.71/2.07 image [104, 2] (w:1, o:291, a:1, s:1, b:0),
% 1.71/2.07 insert [105, 1] (w:1, o:217, a:1, s:1, b:0),
% 1.71/2.07 the_elem [106, 1] (w:1, o:189, a:1, s:1, b:0),
% 1.71/2.07 fFalse [107, 0] (w:1, o:21, a:1, s:1, b:0),
% 1.71/2.07 fNot [108, 0] (w:1, o:22, a:1, s:1, b:0),
% 1.71/2.07 fTrue [109, 0] (w:1, o:23, a:1, s:1, b:0),
% 1.71/2.07 fconj [110, 0] (w:1, o:24, a:1, s:1, b:0),
% 1.71/2.07 fdisj [111, 0] (w:1, o:25, a:1, s:1, b:0),
% 1.71/2.07 fequal [112, 1] (w:1, o:218, a:1, s:1, b:0),
% 1.71/2.07 fimplies [113, 0] (w:1, o:26, a:1, s:1, b:0),
% 1.71/2.07 hAPP [116, 4] (w:1, o:330, a:1, s:1, b:0),
% 1.71/2.07 hBOOL [117, 1] (w:1, o:216, a:1, s:1, b:0),
% 1.71/2.07 member [118, 1] (w:1, o:219, a:1, s:1, b:0),
% 1.71/2.07 x_a [119, 0] (w:1, o:47, a:1, s:1, b:0),
% 1.71/2.07 g [120, 0] (w:1, o:31, a:1, s:1, b:0),
% 1.71/2.07 p [121, 0] (w:1, o:48, a:1, s:1, b:0),
% 1.71/2.07 b [122, 0] (w:1, o:15, a:1, s:1, b:0),
% 1.71/2.07 c [123, 0] (w:1, o:49, a:1, s:1, b:0),
% 1.71/2.08 finite_finite [213, 1] (w:1, o:220, a:1, s:1, b:0),
% 1.71/2.08 ab_sem1668676832m_mult [222, 1] (w:1, o:171, a:1, s:1, b:0),
% 1.71/2.08 preorder [227, 1] (w:1, o:221, a:1, s:1, b:0),
% 1.71/2.08 bounded_lattice_bot [232, 1] (w:1, o:177, a:1, s:1, b:0),
% 1.71/2.08 linorder [233, 1] (w:1, o:198, a:1, s:1, b:0),
% 1.71/2.08 order [234, 1] (w:1, o:213, a:1, s:1, b:0),
% 1.71/2.08 ordered_ab_group_add [240, 1] (w:1, o:214, a:1, s:1, b:0),
% 1.71/2.08 ab_group_add [241, 1] (w:1, o:172, a:1, s:1, b:0),
% 1.71/2.08 comm_monoid_mult [244, 1] (w:1, o:222, a:1, s:1, b:0),
% 1.71/2.08 bounded_lattice [250, 1] (w:1, o:178, a:1, s:1, b:0),
% 1.71/2.08 alpha1 [258, 4] (w:1, o:331, a:1, s:1, b:1),
% 1.71/2.08 alpha2 [259, 5] (w:1, o:351, a:1, s:1, b:1),
% 1.71/2.08 alpha3 [260, 4] (w:1, o:335, a:1, s:1, b:1),
% 1.71/2.08 alpha4 [261, 5] (w:1, o:352, a:1, s:1, b:1),
% 1.71/2.08 alpha5 [262, 5] (w:1, o:353, a:1, s:1, b:1),
% 1.71/2.08 alpha6 [263, 6] (w:1, o:378, a:1, s:1, b:1),
% 1.71/2.08 alpha7 [264, 2] (w:1, o:248, a:1, s:1, b:1),
% 1.71/2.08 alpha8 [265, 3] (w:1, o:295, a:1, s:1, b:1),
% 2.06/2.43 alpha9 [266, 3] (w:1, o:296, a:1, s:1, b:1),
% 2.06/2.43 alpha10 [267, 4] (w:1, o:336, a:1, s:1, b:1),
% 2.06/2.43 alpha11 [268, 3] (w:1, o:297, a:1, s:1, b:1),
% 2.06/2.43 alpha12 [269, 5] (w:1, o:349, a:1, s:1, b:1),
% 2.06/2.43 alpha13 [270, 5] (w:1, o:350, a:1, s:1, b:1),
% 2.06/2.43 alpha14 [271, 6] (w:1, o:379, a:1, s:1, b:1),
% 2.06/2.43 alpha15 [272, 3] (w:1, o:298, a:1, s:1, b:1),
% 2.06/2.43 alpha16 [273, 3] (w:1, o:299, a:1, s:1, b:1),
% 2.06/2.43 alpha17 [274, 4] (w:1, o:337, a:1, s:1, b:1),
% 2.06/2.43 alpha18 [275, 7] (w:1, o:388, a:1, s:1, b:1),
% 2.06/2.43 alpha19 [276, 4] (w:1, o:338, a:1, s:1, b:1),
% 2.06/2.43 alpha20 [277, 4] (w:1, o:332, a:1, s:1, b:1),
% 2.06/2.43 alpha21 [278, 7] (w:1, o:389, a:1, s:1, b:1),
% 2.06/2.43 alpha22 [279, 3] (w:1, o:300, a:1, s:1, b:1),
% 2.06/2.43 alpha23 [280, 2] (w:1, o:249, a:1, s:1, b:1),
% 2.06/2.43 alpha24 [281, 3] (w:1, o:301, a:1, s:1, b:1),
% 2.06/2.43 alpha25 [282, 4] (w:1, o:333, a:1, s:1, b:1),
% 2.06/2.43 alpha26 [283, 6] (w:1, o:380, a:1, s:1, b:1),
% 2.06/2.43 alpha27 [284, 2] (w:1, o:250, a:1, s:1, b:1),
% 2.06/2.43 alpha28 [285, 3] (w:1, o:302, a:1, s:1, b:1),
% 2.06/2.43 alpha29 [286, 4] (w:1, o:334, a:1, s:1, b:1),
% 2.06/2.43 skol1 [287, 5] (w:1, o:354, a:1, s:1, b:1),
% 2.06/2.43 skol2 [288, 3] (w:1, o:306, a:1, s:1, b:1),
% 2.06/2.43 skol3 [289, 3] (w:1, o:312, a:1, s:1, b:1),
% 2.06/2.43 skol4 [290, 5] (w:1, o:357, a:1, s:1, b:1),
% 2.06/2.43 skol5 [291, 2] (w:1, o:255, a:1, s:1, b:1),
% 2.06/2.43 skol6 [292, 2] (w:1, o:257, a:1, s:1, b:1),
% 2.06/2.43 skol7 [293, 2] (w:1, o:258, a:1, s:1, b:1),
% 2.06/2.43 skol8 [294, 2] (w:1, o:261, a:1, s:1, b:1),
% 2.06/2.43 skol9 [295, 2] (w:1, o:264, a:1, s:1, b:1),
% 2.06/2.43 skol10 [296, 3] (w:1, o:303, a:1, s:1, b:1),
% 2.06/2.43 skol11 [297, 3] (w:1, o:304, a:1, s:1, b:1),
% 2.06/2.43 skol12 [298, 2] (w:1, o:265, a:1, s:1, b:1),
% 2.06/2.43 skol13 [299, 5] (w:1, o:358, a:1, s:1, b:1),
% 2.06/2.43 skol14 [300, 2] (w:1, o:266, a:1, s:1, b:1),
% 2.06/2.43 skol15 [301, 5] (w:1, o:359, a:1, s:1, b:1),
% 2.06/2.43 skol16 [302, 4] (w:1, o:339, a:1, s:1, b:1),
% 2.06/2.43 skol17 [303, 5] (w:1, o:360, a:1, s:1, b:1),
% 2.06/2.43 skol18 [304, 5] (w:1, o:361, a:1, s:1, b:1),
% 2.06/2.43 skol19 [305, 3] (w:1, o:305, a:1, s:1, b:1),
% 2.06/2.43 skol20 [306, 3] (w:1, o:307, a:1, s:1, b:1),
% 2.06/2.43 skol21 [307, 3] (w:1, o:308, a:1, s:1, b:1),
% 2.06/2.43 skol22 [308, 3] (w:1, o:309, a:1, s:1, b:1),
% 2.06/2.43 skol23 [309, 3] (w:1, o:310, a:1, s:1, b:1),
% 2.06/2.43 skol24 [310, 5] (w:1, o:363, a:1, s:1, b:1),
% 2.06/2.43 skol25 [311, 6] (w:1, o:381, a:1, s:1, b:1),
% 2.06/2.43 skol26 [312, 4] (w:1, o:340, a:1, s:1, b:1),
% 2.06/2.43 skol27 [313, 5] (w:1, o:364, a:1, s:1, b:1),
% 2.06/2.43 skol28 [314, 5] (w:1, o:365, a:1, s:1, b:1),
% 2.06/2.43 skol29 [315, 3] (w:1, o:311, a:1, s:1, b:1),
% 2.06/2.43 skol30 [316, 4] (w:1, o:341, a:1, s:1, b:1),
% 2.06/2.43 skol31 [317, 5] (w:1, o:355, a:1, s:1, b:1),
% 2.06/2.43 skol32 [318, 6] (w:1, o:382, a:1, s:1, b:1),
% 2.06/2.43 skol33 [319, 7] (w:1, o:390, a:1, s:1, b:1),
% 2.06/2.43 skol34 [320, 6] (w:1, o:383, a:1, s:1, b:1),
% 2.06/2.43 skol35 [321, 5] (w:1, o:356, a:1, s:1, b:1),
% 2.06/2.43 skol36 [322, 6] (w:1, o:384, a:1, s:1, b:1),
% 2.06/2.43 skol37 [323, 2] (w:1, o:267, a:1, s:1, b:1),
% 2.06/2.43 skol38 [324, 3] (w:1, o:313, a:1, s:1, b:1),
% 2.06/2.43 skol39 [325, 2] (w:1, o:268, a:1, s:1, b:1),
% 2.06/2.43 skol40 [326, 3] (w:1, o:314, a:1, s:1, b:1),
% 2.06/2.43 skol41 [327, 2] (w:1, o:252, a:1, s:1, b:1),
% 2.06/2.43 skol42 [328, 4] (w:1, o:342, a:1, s:1, b:1),
% 2.06/2.43 skol43 [329, 5] (w:1, o:366, a:1, s:1, b:1),
% 2.06/2.43 skol44 [330, 2] (w:1, o:253, a:1, s:1, b:1),
% 2.06/2.43 skol45 [331, 3] (w:1, o:315, a:1, s:1, b:1),
% 2.06/2.43 skol46 [332, 1] (w:1, o:181, a:1, s:1, b:1),
% 2.06/2.43 skol47 [333, 3] (w:1, o:316, a:1, s:1, b:1),
% 2.06/2.43 skol48 [334, 2] (w:1, o:254, a:1, s:1, b:1),
% 2.06/2.43 skol49 [335, 3] (w:1, o:317, a:1, s:1, b:1),
% 2.06/2.43 skol50 [336, 5] (w:1, o:367, a:1, s:1, b:1),
% 2.06/2.43 skol51 [337, 7] (w:1, o:391, a:1, s:1, b:1),
% 2.06/2.43 skol52 [338, 7] (w:1, o:392, a:1, s:1, b:1),
% 2.06/2.43 skol53 [339, 2] (w:1, o:256, a:1, s:1, b:1),
% 2.06/2.43 skol54 [340, 1] (w:1, o:182, a:1, s:1, b:1),
% 2.06/2.43 skol55 [341, 5] (w:1, o:368, a:1, s:1, b:1),
% 2.06/2.43 skol56 [342, 4] (w:1, o:343, a:1, s:1, b:1),
% 2.06/2.43 skol57 [343, 4] (w:1, o:344, a:1, s:1, b:1),
% 2.06/2.43 skol58 [344, 3] (w:1, o:318, a:1, s:1, b:1),
% 10.24/10.67 skol59 [345, 3] (w:1, o:319, a:1, s:1, b:1),
% 10.24/10.67 skol60 [346, 4] (w:1, o:345, a:1, s:1, b:1),
% 10.24/10.67 skol61 [347, 3] (w:1, o:320, a:1, s:1, b:1),
% 10.24/10.67 skol62 [348, 3] (w:1, o:321, a:1, s:1, b:1),
% 10.24/10.67 skol63 [349, 3] (w:1, o:322, a:1, s:1, b:1),
% 10.24/10.67 skol64 [350, 3] (w:1, o:323, a:1, s:1, b:1),
% 10.24/10.67 skol65 [351, 4] (w:1, o:346, a:1, s:1, b:1),
% 10.24/10.67 skol66 [352, 3] (w:1, o:324, a:1, s:1, b:1),
% 10.24/10.67 skol67 [353, 5] (w:1, o:369, a:1, s:1, b:1),
% 10.24/10.67 skol68 [354, 5] (w:1, o:370, a:1, s:1, b:1),
% 10.24/10.67 skol69 [355, 4] (w:1, o:347, a:1, s:1, b:1),
% 10.24/10.67 skol70 [356, 1] (w:1, o:183, a:1, s:1, b:1),
% 10.24/10.67 skol71 [357, 5] (w:1, o:371, a:1, s:1, b:1),
% 10.24/10.67 skol72 [358, 1] (w:1, o:184, a:1, s:1, b:1),
% 10.24/10.67 skol73 [359, 9] (w:1, o:394, a:1, s:1, b:1),
% 10.24/10.67 skol74 [360, 6] (w:1, o:385, a:1, s:1, b:1),
% 10.24/10.67 skol75 [361, 6] (w:1, o:386, a:1, s:1, b:1),
% 10.24/10.67 skol76 [362, 2] (w:1, o:259, a:1, s:1, b:1),
% 10.24/10.67 skol77 [363, 2] (w:1, o:260, a:1, s:1, b:1),
% 10.24/10.67 skol78 [364, 1] (w:1, o:185, a:1, s:1, b:1),
% 10.24/10.67 skol79 [365, 5] (w:1, o:372, a:1, s:1, b:1),
% 10.24/10.67 skol80 [366, 3] (w:1, o:325, a:1, s:1, b:1),
% 10.24/10.67 skol81 [367, 3] (w:1, o:326, a:1, s:1, b:1),
% 10.24/10.67 skol82 [368, 5] (w:1, o:373, a:1, s:1, b:1),
% 10.24/10.67 skol83 [369, 3] (w:1, o:327, a:1, s:1, b:1),
% 10.24/10.67 skol84 [370, 3] (w:1, o:328, a:1, s:1, b:1),
% 10.24/10.67 skol85 [371, 5] (w:1, o:374, a:1, s:1, b:1),
% 10.24/10.67 skol86 [372, 2] (w:1, o:262, a:1, s:1, b:1),
% 10.24/10.67 skol87 [373, 5] (w:1, o:375, a:1, s:1, b:1),
% 10.24/10.67 skol88 [374, 2] (w:1, o:263, a:1, s:1, b:1),
% 10.24/10.67 skol89 [375, 5] (w:1, o:376, a:1, s:1, b:1),
% 10.24/10.67 skol90 [376, 4] (w:1, o:348, a:1, s:1, b:1),
% 10.24/10.67 skol91 [377, 6] (w:1, o:387, a:1, s:1, b:1),
% 10.24/10.67 skol92 [378, 5] (w:1, o:377, a:1, s:1, b:1),
% 10.24/10.67 skol93 [379, 2] (w:1, o:269, a:1, s:1, b:1),
% 10.24/10.67 skol94 [380, 2] (w:1, o:270, a:1, s:1, b:1),
% 10.24/10.67 skol95 [381, 2] (w:1, o:271, a:1, s:1, b:1),
% 10.24/10.67 skol96 [382, 1] (w:1, o:186, a:1, s:1, b:1),
% 10.24/10.67 skol97 [383, 3] (w:1, o:329, a:1, s:1, b:1),
% 10.24/10.67 skol98 [384, 2] (w:1, o:272, a:1, s:1, b:1),
% 10.24/10.67 skol99 [385, 1] (w:1, o:187, a:1, s:1, b:1),
% 10.24/10.67 skol100 [386, 2] (w:1, o:273, a:1, s:1, b:1),
% 10.24/10.67 skol101 [387, 2] (w:1, o:274, a:1, s:1, b:1),
% 10.24/10.67 skol102 [388, 2] (w:1, o:275, a:1, s:1, b:1),
% 10.24/10.67 skol103 [389, 1] (w:1, o:188, a:1, s:1, b:1),
% 10.24/10.67 skol104 [390, 5] (w:1, o:362, a:1, s:1, b:1),
% 10.24/10.67 skol105 [391, 2] (w:1, o:276, a:1, s:1, b:1),
% 10.24/10.67 skol106 [392, 7] (w:1, o:393, a:1, s:1, b:1),
% 10.24/10.67 skol107 [393, 2] (w:1, o:277, a:1, s:1, b:1),
% 10.24/10.67 skol108 [394, 2] (w:1, o:278, a:1, s:1, b:1).
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Starting Search:
% 10.24/10.67
% 10.24/10.67 *** allocated 170857 integers for clauses
% 10.24/10.67 *** allocated 256285 integers for clauses
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 2982
% 10.24/10.67 Kept: 2319
% 10.24/10.67 Inuse: 165
% 10.24/10.67 Deleted: 0
% 10.24/10.67 Deletedinuse: 0
% 10.24/10.67
% 10.24/10.67 *** allocated 256285 integers for termspace/termends
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 384427 integers for clauses
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 6630
% 10.24/10.67 Kept: 4853
% 10.24/10.67 Inuse: 285
% 10.24/10.67 Deleted: 0
% 10.24/10.67 Deletedinuse: 0
% 10.24/10.67
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 576640 integers for clauses
% 10.24/10.67 *** allocated 384427 integers for termspace/termends
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 864960 integers for clauses
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 14457
% 10.24/10.67 Kept: 6928
% 10.24/10.67 Inuse: 370
% 10.24/10.67 Deleted: 37
% 10.24/10.67 Deletedinuse: 1
% 10.24/10.67
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 576640 integers for termspace/termends
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 21641
% 10.24/10.67 Kept: 8989
% 10.24/10.67 Inuse: 446
% 10.24/10.67 Deleted: 77
% 10.24/10.67 Deletedinuse: 7
% 10.24/10.67
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 1297440 integers for clauses
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 26031
% 10.24/10.67 Kept: 11022
% 10.24/10.67 Inuse: 501
% 10.24/10.67 Deleted: 84
% 10.24/10.67 Deletedinuse: 7
% 10.24/10.67
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67 *** allocated 864960 integers for termspace/termends
% 10.24/10.67 Resimplifying inuse:
% 10.24/10.67 Done
% 10.24/10.67
% 10.24/10.67
% 10.24/10.67 Intermediate Status:
% 10.24/10.67 Generated: 29986
% 10.24/10.67 Kept: 13126
% 10.24/10.67 Inuse: 532
% 10.24/10.67 Deleted: 86
% 10.24/10.67 Deletedinuse: 7
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 39151
% 32.44/32.86 Kept: 15135
% 32.44/32.86 Inuse: 556
% 32.44/32.86 Deleted: 89
% 32.44/32.86 Deletedinuse: 7
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 52054
% 32.44/32.86 Kept: 17430
% 32.44/32.86 Inuse: 605
% 32.44/32.86 Deleted: 95
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 *** allocated 1946160 integers for clauses
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 *** allocated 1297440 integers for termspace/termends
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 60644
% 32.44/32.86 Kept: 19571
% 32.44/32.86 Inuse: 665
% 32.44/32.86 Deleted: 100
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying clauses:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 71658
% 32.44/32.86 Kept: 21676
% 32.44/32.86 Inuse: 690
% 32.44/32.86 Deleted: 328
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 79926
% 32.44/32.86 Kept: 23721
% 32.44/32.86 Inuse: 710
% 32.44/32.86 Deleted: 328
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 *** allocated 2919240 integers for clauses
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 92674
% 32.44/32.86 Kept: 26758
% 32.44/32.86 Inuse: 761
% 32.44/32.86 Deleted: 328
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 *** allocated 1946160 integers for termspace/termends
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 123264
% 32.44/32.86 Kept: 29813
% 32.44/32.86 Inuse: 822
% 32.44/32.86 Deleted: 328
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 133091
% 32.44/32.86 Kept: 31876
% 32.44/32.86 Inuse: 875
% 32.44/32.86 Deleted: 328
% 32.44/32.86 Deletedinuse: 9
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 144277
% 32.44/32.86 Kept: 34064
% 32.44/32.86 Inuse: 910
% 32.44/32.86 Deleted: 329
% 32.44/32.86 Deletedinuse: 10
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86 *** allocated 2919240 integers for termspace/termends
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 158140
% 32.44/32.86 Kept: 37648
% 32.44/32.86 Inuse: 925
% 32.44/32.86 Deleted: 329
% 32.44/32.86 Deletedinuse: 10
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.86 Done
% 32.44/32.86
% 32.44/32.86
% 32.44/32.86 Intermediate Status:
% 32.44/32.86 Generated: 171850
% 32.44/32.86 Kept: 41294
% 32.44/32.86 Inuse: 940
% 32.44/32.86 Deleted: 329
% 32.44/32.86 Deletedinuse: 10
% 32.44/32.86
% 32.44/32.86 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying clauses:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 *** allocated 4378860 integers for clauses
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 180747
% 32.44/32.87 Kept: 43728
% 32.44/32.87 Inuse: 950
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 189781
% 32.44/32.87 Kept: 46256
% 32.44/32.87 Inuse: 960
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 *** allocated 4378860 integers for termspace/termends
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 206588
% 32.44/32.87 Kept: 48923
% 32.44/32.87 Inuse: 975
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 215226
% 32.44/32.87 Kept: 51104
% 32.44/32.87 Inuse: 995
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 224744
% 32.44/32.87 Kept: 53290
% 32.44/32.87 Inuse: 1010
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 234733
% 32.44/32.87 Kept: 55447
% 32.44/32.87 Inuse: 1035
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 *** allocated 6568290 integers for clauses
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 244057
% 32.44/32.87 Kept: 57622
% 32.44/32.87 Inuse: 1065
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 251446
% 32.44/32.87 Kept: 59864
% 32.44/32.87 Inuse: 1110
% 32.44/32.87 Deleted: 397
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying clauses:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 258085
% 32.44/32.87 Kept: 62053
% 32.44/32.87 Inuse: 1160
% 32.44/32.87 Deleted: 402
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 271643
% 32.44/32.87 Kept: 64128
% 32.44/32.87 Inuse: 1171
% 32.44/32.87 Deleted: 402
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 *** allocated 6568290 integers for termspace/termends
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87
% 32.44/32.87 Intermediate Status:
% 32.44/32.87 Generated: 281656
% 32.44/32.87 Kept: 66360
% 32.44/32.87 Inuse: 1200
% 32.44/32.87 Deleted: 402
% 32.44/32.87 Deletedinuse: 10
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 32.44/32.87 Done
% 32.44/32.87
% 32.44/32.87 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 289492
% 77.31/77.75 Kept: 68451
% 77.31/77.75 Inuse: 1230
% 77.31/77.75 Deleted: 402
% 77.31/77.75 Deletedinuse: 10
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 301607
% 77.31/77.75 Kept: 70682
% 77.31/77.75 Inuse: 1280
% 77.31/77.75 Deleted: 403
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 308793
% 77.31/77.75 Kept: 72755
% 77.31/77.75 Inuse: 1329
% 77.31/77.75 Deleted: 404
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 318521
% 77.31/77.75 Kept: 74756
% 77.31/77.75 Inuse: 1364
% 77.31/77.75 Deleted: 404
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 326410
% 77.31/77.75 Kept: 77212
% 77.31/77.75 Inuse: 1403
% 77.31/77.75 Deleted: 405
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 344149
% 77.31/77.75 Kept: 79311
% 77.31/77.75 Inuse: 1453
% 77.31/77.75 Deleted: 405
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 363171
% 77.31/77.75 Kept: 81772
% 77.31/77.75 Inuse: 1518
% 77.31/77.75 Deleted: 405
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying clauses:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 371777
% 77.31/77.75 Kept: 83900
% 77.31/77.75 Inuse: 1543
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 *** allocated 9852435 integers for termspace/termends
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 388606
% 77.31/77.75 Kept: 86576
% 77.31/77.75 Inuse: 1583
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 395773
% 77.31/77.75 Kept: 88687
% 77.31/77.75 Inuse: 1593
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 *** allocated 9852435 integers for clauses
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 416214
% 77.31/77.75 Kept: 90885
% 77.31/77.75 Inuse: 1638
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 428239
% 77.31/77.75 Kept: 93642
% 77.31/77.75 Inuse: 1673
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 439352
% 77.31/77.75 Kept: 95947
% 77.31/77.75 Inuse: 1703
% 77.31/77.75 Deleted: 646
% 77.31/77.75 Deletedinuse: 11
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 449374
% 77.31/77.75 Kept: 98351
% 77.31/77.75 Inuse: 1737
% 77.31/77.75 Deleted: 649
% 77.31/77.75 Deletedinuse: 13
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 458926
% 77.31/77.75 Kept: 100552
% 77.31/77.75 Inuse: 1761
% 77.31/77.75 Deleted: 651
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying clauses:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 473624
% 77.31/77.75 Kept: 102937
% 77.31/77.75 Inuse: 1786
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 484435
% 77.31/77.75 Kept: 104982
% 77.31/77.75 Inuse: 1812
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 493549
% 77.31/77.75 Kept: 107597
% 77.31/77.75 Inuse: 1831
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 502867
% 77.31/77.75 Kept: 109814
% 77.31/77.75 Inuse: 1856
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 513680
% 77.31/77.75 Kept: 111896
% 77.31/77.75 Inuse: 1886
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 *** allocated 14778652 integers for termspace/termends
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 525590
% 77.31/77.75 Kept: 113996
% 77.31/77.75 Inuse: 1911
% 77.31/77.75 Deleted: 1197
% 77.31/77.75 Deletedinuse: 14
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 537711
% 77.31/77.75 Kept: 116023
% 77.31/77.75 Inuse: 1937
% 77.31/77.75 Deleted: 1198
% 77.31/77.75 Deletedinuse: 15
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 77.31/77.75 Done
% 77.31/77.75
% 77.31/77.75
% 77.31/77.75 Intermediate Status:
% 77.31/77.75 Generated: 553689
% 77.31/77.75 Kept: 118296
% 77.31/77.75 Inuse: 1961
% 77.31/77.75 Deleted: 1198
% 77.31/77.75 Deletedinuse: 15
% 77.31/77.75
% 77.31/77.75 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 563547
% 110.83/111.24 Kept: 120502
% 110.83/111.24 Inuse: 1986
% 110.83/111.24 Deleted: 1198
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying clauses:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 569564
% 110.83/111.24 Kept: 122593
% 110.83/111.24 Inuse: 2011
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 578662
% 110.83/111.24 Kept: 124769
% 110.83/111.24 Inuse: 2056
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 589010
% 110.83/111.24 Kept: 126785
% 110.83/111.24 Inuse: 2096
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 598814
% 110.83/111.24 Kept: 128821
% 110.83/111.24 Inuse: 2126
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 609179
% 110.83/111.24 Kept: 130860
% 110.83/111.24 Inuse: 2151
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 *** allocated 14778652 integers for clauses
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 619146
% 110.83/111.24 Kept: 133004
% 110.83/111.24 Inuse: 2176
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 629322
% 110.83/111.24 Kept: 135009
% 110.83/111.24 Inuse: 2207
% 110.83/111.24 Deleted: 1487
% 110.83/111.24 Deletedinuse: 15
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 642404
% 110.83/111.24 Kept: 137034
% 110.83/111.24 Inuse: 2233
% 110.83/111.24 Deleted: 1488
% 110.83/111.24 Deletedinuse: 16
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 649691
% 110.83/111.24 Kept: 139148
% 110.83/111.24 Inuse: 2256
% 110.83/111.24 Deleted: 1488
% 110.83/111.24 Deletedinuse: 16
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 655288
% 110.83/111.24 Kept: 141406
% 110.83/111.24 Inuse: 2286
% 110.83/111.24 Deleted: 1488
% 110.83/111.24 Deletedinuse: 16
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying inuse:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24 Resimplifying clauses:
% 110.83/111.24 Done
% 110.83/111.24
% 110.83/111.24
% 110.83/111.24 Intermediate Status:
% 110.83/111.24 Generated: 662731
% 110.83/111.24 Kept: 143606
% 110.83/111.25 Inuse: 2308
% 110.83/111.25 Deleted: 1767
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 668200
% 110.83/111.25 Kept: 145635
% 110.83/111.25 Inuse: 2327
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 680606
% 110.83/111.25 Kept: 147728
% 110.83/111.25 Inuse: 2350
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 689472
% 110.83/111.25 Kept: 149898
% 110.83/111.25 Inuse: 2369
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 700915
% 110.83/111.25 Kept: 152270
% 110.83/111.25 Inuse: 2380
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 712385
% 110.83/111.25 Kept: 154286
% 110.83/111.25 Inuse: 2399
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 721692
% 110.83/111.25 Kept: 156335
% 110.83/111.25 Inuse: 2417
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 730603
% 110.83/111.25 Kept: 158477
% 110.83/111.25 Inuse: 2429
% 110.83/111.25 Deleted: 1768
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 739750
% 110.83/111.25 Kept: 160805
% 110.83/111.25 Inuse: 2440
% 110.83/111.25 Deleted: 1769
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying clauses:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 749909
% 110.83/111.25 Kept: 163188
% 110.83/111.25 Inuse: 2452
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 760454
% 110.83/111.25 Kept: 165573
% 110.83/111.25 Inuse: 2459
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 769412
% 110.83/111.25 Kept: 167907
% 110.83/111.25 Inuse: 2464
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 779776
% 110.83/111.25 Kept: 169925
% 110.83/111.25 Inuse: 2487
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 787335
% 110.83/111.25 Kept: 172046
% 110.83/111.25 Inuse: 2500
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 806067
% 110.83/111.25 Kept: 174955
% 110.83/111.25 Inuse: 2524
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 816824
% 110.83/111.25 Kept: 176963
% 110.83/111.25 Inuse: 2540
% 110.83/111.25 Deleted: 2061
% 110.83/111.25 Deletedinuse: 16
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 826082
% 110.83/111.25 Kept: 179110
% 110.83/111.25 Inuse: 2564
% 110.83/111.25 Deleted: 2062
% 110.83/111.25 Deletedinuse: 17
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 834787
% 110.83/111.25 Kept: 181341
% 110.83/111.25 Inuse: 2589
% 110.83/111.25 Deleted: 2062
% 110.83/111.25 Deletedinuse: 17
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying clauses:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 *** allocated 22167978 integers for termspace/termends
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 848674
% 110.83/111.25 Kept: 183795
% 110.83/111.25 Inuse: 2609
% 110.83/111.25 Deleted: 2587
% 110.83/111.25 Deletedinuse: 19
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 856821
% 110.83/111.25 Kept: 185888
% 110.83/111.25 Inuse: 2624
% 110.83/111.25 Deleted: 2587
% 110.83/111.25 Deletedinuse: 19
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 870796
% 110.83/111.25 Kept: 187938
% 110.83/111.25 Inuse: 2659
% 110.83/111.25 Deleted: 2587
% 110.83/111.25 Deletedinuse: 19
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 885562
% 110.83/111.25 Kept: 191580
% 110.83/111.25 Inuse: 2689
% 110.83/111.25 Deleted: 2587
% 110.83/111.25 Deletedinuse: 19
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Intermediate Status:
% 110.83/111.25 Generated: 897799
% 110.83/111.25 Kept: 194335
% 110.83/111.25 Inuse: 2704
% 110.83/111.25 Deleted: 2587
% 110.83/111.25 Deletedinuse: 19
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 Resimplifying inuse:
% 110.83/111.25 Done
% 110.83/111.25
% 110.83/111.25 assignments is full
% 110.83/111.25
% 110.83/111.25 Memory use:
% 110.83/111.25
% 110.83/111.25 space for terms: 16756716
% 110.83/111.25 space for clauses: 14573932
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 clauses generated: 908046
% 110.83/111.25 clauses kept: 195446
% 110.83/111.25 clauses selected: 2719
% 110.83/111.25 clauses deleted: 2587
% 110.83/111.25 clauses inuse deleted: 19
% 110.83/111.25
% 110.83/111.25 subsentry: 26677908
% 110.83/111.25 literals s-matched: 3945454
% 110.83/111.25 literals matched: 3463123
% 110.83/111.25 full subsumption: 2097962
% 110.83/111.25
% 110.83/111.25 checksum: -660551844
% 110.83/111.25
% 110.83/111.25
% 110.83/111.25 Bliksem ended
%------------------------------------------------------------------------------