%------------------------------------------------------------------------------
% File : ConnectPP---0.7.2
% Problem : LCL686+1.010 : TPTP v9.3.1. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : /export/starexec/sandbox/solver/bin/connect++ --verbosity 1 --no-colour --tptp-proof --schedule default --timeout 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% Computer : n005.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8046.5625MB
% OS : Linux 6.8.0-71-generic
% CPULimit : 300s
% WCLimit : 300s
% DateTime : Thu Sep 24 08:49:54 AM UTC 2026
% Result : Theorem 19.54s 19.87s
% Output : Proof 19.64s
% Verified :
% SZS Type : ERROR: Analysing output (MakeTreeStats fails)
% Comments :
%------------------------------------------------------------------------------
fof(reflexivity,axiom,
! [X] : r1(X,X),
file('theBenchmark.p',reflexivity) ).
fof(transitivity,axiom,
! [X,Y,Z] :
( ( r1(Y,Z)
& r1(X,Y) )
=> r1(X,Z) ),
file('theBenchmark.p',transitivity) ).
fof(main,conjecture,
~ ? [X] :
~ ( ! [Y] :
( ~ ! [X] :
( ~ ( ! [Y] :
( ( p1(Y)
& p2(Y) )
| ( ~ p2(Y)
& ~ p1(Y) )
| ( p2(Y)
& p3(Y) )
| ( ~ p3(Y)
& ~ p2(Y) )
| ( p3(Y)
& p4(Y) )
| ( ~ p4(Y)
& ~ p3(Y) )
| ( p4(Y)
& p5(Y) )
| ( ~ p5(Y)
& ~ p4(Y) )
| ( p5(Y)
& p6(Y) )
| ( ~ p6(Y)
& ~ p5(Y) )
| ( p6(Y)
& p7(Y) )
| ( ~ p7(Y)
& ~ p6(Y) )
| ( p7(Y)
& p8(Y) )
| ( ~ p8(Y)
& ~ p7(Y) )
| ( p8(Y)
& p9(Y) )
| ( ~ p9(Y)
& ~ p8(Y) )
| ( p9(Y)
& p10(Y) )
| ( ~ p10(Y)
& ~ p9(Y) )
| ( p10(Y)
& p11(Y) )
| ( ~ p11(Y)
& ~ p10(Y) )
| ( p11(Y)
& p12(Y) )
| ( ~ p12(Y)
& ~ p11(Y) )
| ( p12(Y)
& p13(Y) )
| ( ~ p13(Y)
& ~ p12(Y) )
| ( p13(Y)
& p14(Y) )
| ( ~ p14(Y)
& ~ p13(Y) )
| ( p14(Y)
& p15(Y) )
| ( ~ p15(Y)
& ~ p14(Y) )
| ( p15(Y)
& p16(Y) )
| ( ~ p16(Y)
& ~ p15(Y) )
| ( p16(Y)
& p17(Y) )
| ( ~ p17(Y)
& ~ p16(Y) )
| ( p17(Y)
& p18(Y) )
| ( ~ p18(Y)
& ~ p17(Y) )
| ( p18(Y)
& p19(Y) )
| ( ~ p19(Y)
& ~ p18(Y) )
| ( p19(Y)
& p20(Y) )
| ( ~ p20(Y)
& ~ p19(Y) )
| ( p20(Y)
& p21(Y) )
| ( ~ p21(Y)
& ~ p20(Y) )
| ( p21(Y)
& p22(Y) )
| ( ~ p22(Y)
& ~ p21(Y) )
| ( p22(Y)
& p23(Y) )
| ( ~ p23(Y)
& ~ p22(Y) )
| ( p23(Y)
& p24(Y) )
| ( ~ p24(Y)
& ~ p23(Y) )
| ( p24(Y)
& p25(Y) )
| ( ~ p25(Y)
& ~ p24(Y) )
| ( p25(Y)
& p26(Y) )
| ( ~ p26(Y)
& ~ p25(Y) )
| ( p26(Y)
& p27(Y) )
| ( ~ p27(Y)
& ~ p26(Y) )
| ( p27(Y)
& p28(Y) )
| ( ~ p28(Y)
& ~ p27(Y) )
| ( p28(Y)
& p29(Y) )
| ( ~ p29(Y)
& ~ p28(Y) )
| ~ r1(X,Y) )
| ! [Y] :
( p30(Y)
| ~ r1(X,Y) )
| ~ ! [Y] :
( ~ ( ( p1(Y)
& ~ p2(Y) )
| ( ~ p1(Y)
& p2(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p2(X)
& ~ p3(X) )
| ( ~ p2(X)
& p3(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p3(Y)
& ~ p4(Y) )
| ( ~ p3(Y)
& p4(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p4(X)
& ~ p5(X) )
| ( ~ p4(X)
& p5(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p5(Y)
& ~ p6(Y) )
| ( ~ p5(Y)
& p6(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p6(X)
& ~ p7(X) )
| ( ~ p6(X)
& p7(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p7(Y)
& ~ p8(Y) )
| ( ~ p7(Y)
& p8(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p8(X)
& ~ p9(X) )
| ( ~ p8(X)
& p9(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p9(Y)
& ~ p10(Y) )
| ( ~ p9(Y)
& p10(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p10(X)
& ~ p11(X) )
| ( ~ p10(X)
& p11(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p11(Y)
& ~ p12(Y) )
| ( ~ p11(Y)
& p12(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p12(X)
& ~ p13(X) )
| ( ~ p12(X)
& p13(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p13(Y)
& ~ p14(Y) )
| ( ~ p13(Y)
& p14(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p14(X)
& ~ p15(X) )
| ( ~ p14(X)
& p15(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p15(Y)
& ~ p16(Y) )
| ( ~ p15(Y)
& p16(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p16(X)
& ~ p17(X) )
| ( ~ p16(X)
& p17(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p17(Y)
& ~ p18(Y) )
| ( ~ p17(Y)
& p18(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p18(X)
& ~ p19(X) )
| ( ~ p18(X)
& p19(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p19(Y)
& ~ p20(Y) )
| ( ~ p19(Y)
& p20(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p20(X)
& ~ p21(X) )
| ( ~ p20(X)
& p21(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p21(Y)
& ~ p22(Y) )
| ( ~ p21(Y)
& p22(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p22(X)
& ~ p23(X) )
| ( ~ p22(X)
& p23(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p23(Y)
& ~ p24(Y) )
| ( ~ p23(Y)
& p24(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p24(X)
& ~ p25(X) )
| ( ~ p24(X)
& p25(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p25(Y)
& ~ p26(Y) )
| ( ~ p25(Y)
& p26(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p26(X)
& ~ p27(X) )
| ( ~ p26(X)
& p27(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p27(Y)
& ~ p28(Y) )
| ( ~ p27(Y)
& p28(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p28(X)
& ~ p29(X) )
| ( ~ p28(X)
& p29(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( $false
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) ) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ! [Y] :
( ! [X] :
( ~ p1(X)
| ~ r1(Y,X) )
| ~ p30(Y)
| ~ r1(X,Y) ) ),
file('theBenchmark.p',main) ).
fof(f_1_1,plain,
! [X] : r1(X,X),
inference(fof_nnf,[status(thm)],[reflexivity]) ).
fof(f_1_2,plain,
! [U_0] : r1(U_0,U_0),
inference(variable_rename,[status(thm)],[f_1_1]) ).
cnf(f_1_3,plain,
r1(U_0,U_0),
inference(clausify,[status(thm)],[f_1_2]) ).
fof(f_2_1,plain,
! [X,Y,Z] :
( r1(X,Z)
| ~ r1(Y,Z)
| ~ r1(X,Y) ),
inference(fof_nnf,[status(thm)],[transitivity]) ).
fof(f_2_2,plain,
! [U_3,U_2,U_1] :
( r1(U_3,U_1)
| ~ r1(U_2,U_1)
| ~ r1(U_3,U_2) ),
inference(variable_rename,[status(thm)],[f_2_1]) ).
cnf(f_2_3,plain,
( r1(U_3,U_1)
| ~ r1(U_2,U_1)
| ~ r1(U_3,U_2) ),
inference(clausify,[status(thm)],[f_2_2]) ).
fof(f_3_1,negated_conjecture,
? [X] :
~ ( ! [Y] :
( ~ ! [X] :
( ~ ( ! [Y] :
( ( p1(Y)
& p2(Y) )
| ( ~ p2(Y)
& ~ p1(Y) )
| ( p2(Y)
& p3(Y) )
| ( ~ p3(Y)
& ~ p2(Y) )
| ( p3(Y)
& p4(Y) )
| ( ~ p4(Y)
& ~ p3(Y) )
| ( p4(Y)
& p5(Y) )
| ( ~ p5(Y)
& ~ p4(Y) )
| ( p5(Y)
& p6(Y) )
| ( ~ p6(Y)
& ~ p5(Y) )
| ( p6(Y)
& p7(Y) )
| ( ~ p7(Y)
& ~ p6(Y) )
| ( p7(Y)
& p8(Y) )
| ( ~ p8(Y)
& ~ p7(Y) )
| ( p8(Y)
& p9(Y) )
| ( ~ p9(Y)
& ~ p8(Y) )
| ( p9(Y)
& p10(Y) )
| ( ~ p10(Y)
& ~ p9(Y) )
| ( p10(Y)
& p11(Y) )
| ( ~ p11(Y)
& ~ p10(Y) )
| ( p11(Y)
& p12(Y) )
| ( ~ p12(Y)
& ~ p11(Y) )
| ( p12(Y)
& p13(Y) )
| ( ~ p13(Y)
& ~ p12(Y) )
| ( p13(Y)
& p14(Y) )
| ( ~ p14(Y)
& ~ p13(Y) )
| ( p14(Y)
& p15(Y) )
| ( ~ p15(Y)
& ~ p14(Y) )
| ( p15(Y)
& p16(Y) )
| ( ~ p16(Y)
& ~ p15(Y) )
| ( p16(Y)
& p17(Y) )
| ( ~ p17(Y)
& ~ p16(Y) )
| ( p17(Y)
& p18(Y) )
| ( ~ p18(Y)
& ~ p17(Y) )
| ( p18(Y)
& p19(Y) )
| ( ~ p19(Y)
& ~ p18(Y) )
| ( p19(Y)
& p20(Y) )
| ( ~ p20(Y)
& ~ p19(Y) )
| ( p20(Y)
& p21(Y) )
| ( ~ p21(Y)
& ~ p20(Y) )
| ( p21(Y)
& p22(Y) )
| ( ~ p22(Y)
& ~ p21(Y) )
| ( p22(Y)
& p23(Y) )
| ( ~ p23(Y)
& ~ p22(Y) )
| ( p23(Y)
& p24(Y) )
| ( ~ p24(Y)
& ~ p23(Y) )
| ( p24(Y)
& p25(Y) )
| ( ~ p25(Y)
& ~ p24(Y) )
| ( p25(Y)
& p26(Y) )
| ( ~ p26(Y)
& ~ p25(Y) )
| ( p26(Y)
& p27(Y) )
| ( ~ p27(Y)
& ~ p26(Y) )
| ( p27(Y)
& p28(Y) )
| ( ~ p28(Y)
& ~ p27(Y) )
| ( p28(Y)
& p29(Y) )
| ( ~ p29(Y)
& ~ p28(Y) )
| ~ r1(X,Y) )
| ! [Y] :
( p30(Y)
| ~ r1(X,Y) )
| ~ ! [Y] :
( ~ ( ( p1(Y)
& ~ p2(Y) )
| ( ~ p1(Y)
& p2(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p2(X)
& ~ p3(X) )
| ( ~ p2(X)
& p3(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p3(Y)
& ~ p4(Y) )
| ( ~ p3(Y)
& p4(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p4(X)
& ~ p5(X) )
| ( ~ p4(X)
& p5(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p5(Y)
& ~ p6(Y) )
| ( ~ p5(Y)
& p6(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p6(X)
& ~ p7(X) )
| ( ~ p6(X)
& p7(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p7(Y)
& ~ p8(Y) )
| ( ~ p7(Y)
& p8(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p8(X)
& ~ p9(X) )
| ( ~ p8(X)
& p9(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p9(Y)
& ~ p10(Y) )
| ( ~ p9(Y)
& p10(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p10(X)
& ~ p11(X) )
| ( ~ p10(X)
& p11(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p11(Y)
& ~ p12(Y) )
| ( ~ p11(Y)
& p12(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p12(X)
& ~ p13(X) )
| ( ~ p12(X)
& p13(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p13(Y)
& ~ p14(Y) )
| ( ~ p13(Y)
& p14(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p14(X)
& ~ p15(X) )
| ( ~ p14(X)
& p15(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p15(Y)
& ~ p16(Y) )
| ( ~ p15(Y)
& p16(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p16(X)
& ~ p17(X) )
| ( ~ p16(X)
& p17(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p17(Y)
& ~ p18(Y) )
| ( ~ p17(Y)
& p18(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p18(X)
& ~ p19(X) )
| ( ~ p18(X)
& p19(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p19(Y)
& ~ p20(Y) )
| ( ~ p19(Y)
& p20(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p20(X)
& ~ p21(X) )
| ( ~ p20(X)
& p21(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p21(Y)
& ~ p22(Y) )
| ( ~ p21(Y)
& p22(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p22(X)
& ~ p23(X) )
| ( ~ p22(X)
& p23(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p23(Y)
& ~ p24(Y) )
| ( ~ p23(Y)
& p24(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p24(X)
& ~ p25(X) )
| ( ~ p24(X)
& p25(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p25(Y)
& ~ p26(Y) )
| ( ~ p25(Y)
& p26(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p26(X)
& ~ p27(X) )
| ( ~ p26(X)
& p27(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( ~ ! [Y] :
( ~ ( ( p27(Y)
& ~ p28(Y) )
| ( ~ p27(Y)
& p28(Y) ) )
| ~ r1(X,Y) )
| ! [Y] :
( ~ ! [X] :
( ~ ( ( p28(X)
& ~ p29(X) )
| ( ~ p28(X)
& p29(X) ) )
| ~ r1(Y,X) )
| ! [X] :
( $false
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ~ r1(Y,X) )
| ~ r1(X,Y) ) )
| ~ r1(Y,X) )
| ~ r1(X,Y) )
| ! [Y] :
( ! [X] :
( ~ p1(X)
| ~ r1(Y,X) )
| ~ p30(Y)
| ~ r1(X,Y) ) ),
inference(negate,[status(cth)],[main]) ).
fof(f_3_2,negated_conjecture,
? [X] :
( ? [Y] :
( ! [X] :
( ( ? [Y] :
( ( ~ p1(Y)
| ~ p2(Y) )
& ( p2(Y)
| p1(Y) )
& ( ~ p2(Y)
| ~ p3(Y) )
& ( p3(Y)
| p2(Y) )
& ( ~ p3(Y)
| ~ p4(Y) )
& ( p4(Y)
| p3(Y) )
& ( ~ p4(Y)
| ~ p5(Y) )
& ( p5(Y)
| p4(Y) )
& ( ~ p5(Y)
| ~ p6(Y) )
& ( p6(Y)
| p5(Y) )
& ( ~ p6(Y)
| ~ p7(Y) )
& ( p7(Y)
| p6(Y) )
& ( ~ p7(Y)
| ~ p8(Y) )
& ( p8(Y)
| p7(Y) )
& ( ~ p8(Y)
| ~ p9(Y) )
& ( p9(Y)
| p8(Y) )
& ( ~ p9(Y)
| ~ p10(Y) )
& ( p10(Y)
| p9(Y) )
& ( ~ p10(Y)
| ~ p11(Y) )
& ( p11(Y)
| p10(Y) )
& ( ~ p11(Y)
| ~ p12(Y) )
& ( p12(Y)
| p11(Y) )
& ( ~ p12(Y)
| ~ p13(Y) )
& ( p13(Y)
| p12(Y) )
& ( ~ p13(Y)
| ~ p14(Y) )
& ( p14(Y)
| p13(Y) )
& ( ~ p14(Y)
| ~ p15(Y) )
& ( p15(Y)
| p14(Y) )
& ( ~ p15(Y)
| ~ p16(Y) )
& ( p16(Y)
| p15(Y) )
& ( ~ p16(Y)
| ~ p17(Y) )
& ( p17(Y)
| p16(Y) )
& ( ~ p17(Y)
| ~ p18(Y) )
& ( p18(Y)
| p17(Y) )
& ( ~ p18(Y)
| ~ p19(Y) )
& ( p19(Y)
| p18(Y) )
& ( ~ p19(Y)
| ~ p20(Y) )
& ( p20(Y)
| p19(Y) )
& ( ~ p20(Y)
| ~ p21(Y) )
& ( p21(Y)
| p20(Y) )
& ( ~ p21(Y)
| ~ p22(Y) )
& ( p22(Y)
| p21(Y) )
& ( ~ p22(Y)
| ~ p23(Y) )
& ( p23(Y)
| p22(Y) )
& ( ~ p23(Y)
| ~ p24(Y) )
& ( p24(Y)
| p23(Y) )
& ( ~ p24(Y)
| ~ p25(Y) )
& ( p25(Y)
| p24(Y) )
& ( ~ p25(Y)
| ~ p26(Y) )
& ( p26(Y)
| p25(Y) )
& ( ~ p26(Y)
| ~ p27(Y) )
& ( p27(Y)
| p26(Y) )
& ( ~ p27(Y)
| ~ p28(Y) )
& ( p28(Y)
| p27(Y) )
& ( ~ p28(Y)
| ~ p29(Y) )
& ( p29(Y)
| p28(Y) )
& r1(X,Y) )
& ? [Y] :
( ~ p30(Y)
& r1(X,Y) )
& ! [Y] :
( ( ( ~ p1(Y)
| p2(Y) )
& ( p1(Y)
| ~ p2(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p2(X)
| p3(X) )
& ( p2(X)
| ~ p3(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p3(Y)
| p4(Y) )
& ( p3(Y)
| ~ p4(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p4(X)
| p5(X) )
& ( p4(X)
| ~ p5(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p5(Y)
| p6(Y) )
& ( p5(Y)
| ~ p6(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p6(X)
| p7(X) )
& ( p6(X)
| ~ p7(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p7(Y)
| p8(Y) )
& ( p7(Y)
| ~ p8(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p8(X)
| p9(X) )
& ( p8(X)
| ~ p9(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p9(Y)
| p10(Y) )
& ( p9(Y)
| ~ p10(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p10(X)
| p11(X) )
& ( p10(X)
| ~ p11(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p11(Y)
| p12(Y) )
& ( p11(Y)
| ~ p12(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p12(X)
| p13(X) )
& ( p12(X)
| ~ p13(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p13(Y)
| p14(Y) )
& ( p13(Y)
| ~ p14(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p14(X)
| p15(X) )
& ( p14(X)
| ~ p15(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p15(Y)
| p16(Y) )
& ( p15(Y)
| ~ p16(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p16(X)
| p17(X) )
& ( p16(X)
| ~ p17(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p17(Y)
| p18(Y) )
& ( p17(Y)
| ~ p18(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p18(X)
| p19(X) )
& ( p18(X)
| ~ p19(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p19(Y)
| p20(Y) )
& ( p19(Y)
| ~ p20(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p20(X)
| p21(X) )
& ( p20(X)
| ~ p21(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p21(Y)
| p22(Y) )
& ( p21(Y)
| ~ p22(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p22(X)
| p23(X) )
& ( p22(X)
| ~ p23(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p23(Y)
| p24(Y) )
& ( p23(Y)
| ~ p24(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p24(X)
| p25(X) )
& ( p24(X)
| ~ p25(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p25(Y)
| p26(Y) )
& ( p25(Y)
| ~ p26(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p26(X)
| p27(X) )
& ( p26(X)
| ~ p27(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ! [Y] :
( ( ( ~ p27(Y)
| p28(Y) )
& ( p27(Y)
| ~ p28(Y) ) )
| ~ r1(X,Y) )
& ? [Y] :
( ! [X] :
( ( ( ~ p28(X)
| p29(X) )
& ( p28(X)
| ~ p29(X) ) )
| ~ r1(Y,X) )
& ? [X] :
( ~ $false
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) )
& r1(Y,X) )
& r1(X,Y) ) )
| ~ r1(Y,X) )
& r1(X,Y) )
& ? [Y] :
( ? [X] :
( p1(X)
& r1(Y,X) )
& p30(Y)
& r1(X,Y) ) ),
inference(fof_nnf,[status(thm)],[f_3_1]) ).
fof(f_3_3,negated_conjecture,
? [U_66] :
( ? [U_65] :
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] :
( ~ $false
& r1(U_8,U_6) )
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(U_65,U_64) )
& r1(U_66,U_65) )
& ? [U_5] :
( ? [U_4] :
( p1(U_4)
& r1(U_5,U_4) )
& p30(U_5)
& r1(U_66,U_5) ) ),
inference(variable_rename,[status(thm)],[f_3_2]) ).
fof(f_3_4,negated_conjecture,
? [U_66] :
( ? [U_65] :
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(U_65,U_64) )
& r1(U_66,U_65) )
& ? [U_5] :
( ? [U_4] :
( p1(U_4)
& r1(U_5,U_4) )
& p30(U_5)
& r1(U_66,U_5) ) ),
inference(miniscope,[status(thm)],[f_3_3]) ).
fof(f_3_5,negated_conjecture,
( ? [U_65] :
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(U_65,U_64) )
& r1(sK1,U_65) )
& ? [U_5] :
( ? [U_4] :
( p1(U_4)
& r1(U_5,U_4) )
& p30(U_5)
& r1(sK1,U_5) ) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK1]),skolemize(U_66,sK1)],[f_3_4]) ).
fof(f_3_6,negated_conjecture,
( ? [U_65] :
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(U_65,U_64) )
& r1(sK1,U_65) )
& ? [U_4] :
( p1(U_4)
& r1(sK2,U_4) )
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK2]),skolemize(U_5,sK2)],[f_3_5]) ).
fof(f_3_7,negated_conjecture,
( ? [U_65] :
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(U_65,U_64) )
& r1(sK1,U_65) )
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK3]),skolemize(U_4,sK3)],[f_3_6]) ).
fof(f_3_8,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ? [U_60] :
( ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(U_60,U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(U_60,U_58) )
& r1(U_64,U_60) ) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK4]),skolemize(U_65,sK4)],[f_3_7]) ).
fof(f_3_9,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ? [U_58] :
( ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(U_58,U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(U_58,U_56) )
& r1(sK5(U_64),U_58) )
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK5]),skolemize(U_60,sK5(U_64))],[f_3_8]) ).
fof(f_3_10,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ? [U_56] :
( ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(U_56,U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(U_56,U_54) )
& r1(sK6(U_64),U_56) )
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK6]),skolemize(U_58,sK6(U_64))],[f_3_9]) ).
fof(f_3_11,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ? [U_54] :
( ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(U_54,U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(U_54,U_52) )
& r1(sK7(U_64),U_54) )
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK7]),skolemize(U_56,sK7(U_64))],[f_3_10]) ).
fof(f_3_12,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ? [U_52] :
( ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(U_52,U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(U_52,U_50) )
& r1(sK8(U_64),U_52) )
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK8]),skolemize(U_54,sK8(U_64))],[f_3_11]) ).
fof(f_3_13,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ? [U_50] :
( ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(U_50,U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(U_50,U_48) )
& r1(sK9(U_64),U_50) )
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK9]),skolemize(U_52,sK9(U_64))],[f_3_12]) ).
fof(f_3_14,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ? [U_48] :
( ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(U_48,U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(U_48,U_46) )
& r1(sK10(U_64),U_48) )
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK10]),skolemize(U_50,sK10(U_64))],[f_3_13]) ).
fof(f_3_15,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ? [U_46] :
( ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(U_46,U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(U_46,U_44) )
& r1(sK11(U_64),U_46) )
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK11]),skolemize(U_48,sK11(U_64))],[f_3_14]) ).
fof(f_3_16,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ? [U_44] :
( ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(U_44,U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(U_44,U_42) )
& r1(sK12(U_64),U_44) )
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK12]),skolemize(U_46,sK12(U_64))],[f_3_15]) ).
fof(f_3_17,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ? [U_42] :
( ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(U_42,U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(U_42,U_40) )
& r1(sK13(U_64),U_42) )
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK13]),skolemize(U_44,sK13(U_64))],[f_3_16]) ).
fof(f_3_18,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ? [U_40] :
( ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(U_40,U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(U_40,U_38) )
& r1(sK14(U_64),U_40) )
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK14]),skolemize(U_42,sK14(U_64))],[f_3_17]) ).
fof(f_3_19,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ? [U_38] :
( ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(U_38,U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(U_38,U_36) )
& r1(sK15(U_64),U_38) )
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK15]),skolemize(U_40,sK15(U_64))],[f_3_18]) ).
fof(f_3_20,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ? [U_36] :
( ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(U_36,U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(U_36,U_34) )
& r1(sK16(U_64),U_36) )
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK16]),skolemize(U_38,sK16(U_64))],[f_3_19]) ).
fof(f_3_21,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ? [U_34] :
( ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(U_34,U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(U_34,U_32) )
& r1(sK17(U_64),U_34) )
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK17]),skolemize(U_36,sK17(U_64))],[f_3_20]) ).
fof(f_3_22,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ? [U_32] :
( ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(U_32,U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(U_32,U_30) )
& r1(sK18(U_64),U_32) )
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK18]),skolemize(U_34,sK18(U_64))],[f_3_21]) ).
fof(f_3_23,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ? [U_30] :
( ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(U_30,U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(U_30,U_28) )
& r1(sK19(U_64),U_30) )
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK19]),skolemize(U_32,sK19(U_64))],[f_3_22]) ).
fof(f_3_24,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ? [U_28] :
( ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(U_28,U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(U_28,U_26) )
& r1(sK20(U_64),U_28) )
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK20]),skolemize(U_30,sK20(U_64))],[f_3_23]) ).
fof(f_3_25,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ? [U_26] :
( ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(U_26,U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(U_26,U_24) )
& r1(sK21(U_64),U_26) )
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK21]),skolemize(U_28,sK21(U_64))],[f_3_24]) ).
fof(f_3_26,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ? [U_24] :
( ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(U_24,U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(U_24,U_22) )
& r1(sK22(U_64),U_24) )
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK22]),skolemize(U_26,sK22(U_64))],[f_3_25]) ).
fof(f_3_27,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ? [U_22] :
( ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(U_22,U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(U_22,U_20) )
& r1(sK23(U_64),U_22) )
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK23]),skolemize(U_24,sK23(U_64))],[f_3_26]) ).
fof(f_3_28,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ? [U_20] :
( ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(U_20,U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(U_20,U_18) )
& r1(sK24(U_64),U_20) )
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK24]),skolemize(U_22,sK24(U_64))],[f_3_27]) ).
fof(f_3_29,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ? [U_18] :
( ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(U_18,U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(U_18,U_16) )
& r1(sK25(U_64),U_18) )
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK25]),skolemize(U_20,sK25(U_64))],[f_3_28]) ).
fof(f_3_30,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ? [U_16] :
( ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(U_16,U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(U_16,U_14) )
& r1(sK26(U_64),U_16) )
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK26]),skolemize(U_18,sK26(U_64))],[f_3_29]) ).
fof(f_3_31,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ? [U_14] :
( ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(U_14,U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(U_14,U_12) )
& r1(sK27(U_64),U_14) )
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK27]),skolemize(U_16,sK27(U_64))],[f_3_30]) ).
fof(f_3_32,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ? [U_12] :
( ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(U_12,U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(U_12,U_10) )
& r1(sK28(U_64),U_12) )
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK28]),skolemize(U_14,sK28(U_64))],[f_3_31]) ).
fof(f_3_33,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ? [U_10] :
( ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(U_10,U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(U_10,U_8) )
& r1(sK29(U_64),U_10) )
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK29]),skolemize(U_12,sK29(U_64))],[f_3_32]) ).
fof(f_3_34,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(sK30(U_64),U_9) )
& ? [U_8] :
( ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(U_8,U_7) )
& ? [U_6] : r1(U_8,U_6)
& ~ $false
& r1(sK30(U_64),U_8) )
& r1(sK29(U_64),sK30(U_64))
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK30]),skolemize(U_10,sK30(U_64))],[f_3_33]) ).
fof(f_3_35,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(sK30(U_64),U_9) )
& ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(sK31(U_64),U_7) )
& ? [U_6] : r1(sK31(U_64),U_6)
& ~ $false
& r1(sK30(U_64),sK31(U_64))
& r1(sK29(U_64),sK30(U_64))
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK31]),skolemize(U_8,sK31(U_64))],[f_3_34]) ).
fof(f_3_36,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ? [U_62] :
( ~ p30(U_62)
& r1(U_64,U_62) )
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(sK30(U_64),U_9) )
& ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(sK31(U_64),U_7) )
& r1(sK31(U_64),sK32(U_64))
& ~ $false
& r1(sK30(U_64),sK31(U_64))
& r1(sK29(U_64),sK30(U_64))
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK32]),skolemize(U_6,sK32(U_64))],[f_3_35]) ).
fof(f_3_37,negated_conjecture,
( ! [U_64] :
( ( ? [U_63] :
( ( ~ p1(U_63)
| ~ p2(U_63) )
& ( p2(U_63)
| p1(U_63) )
& ( ~ p2(U_63)
| ~ p3(U_63) )
& ( p3(U_63)
| p2(U_63) )
& ( ~ p3(U_63)
| ~ p4(U_63) )
& ( p4(U_63)
| p3(U_63) )
& ( ~ p4(U_63)
| ~ p5(U_63) )
& ( p5(U_63)
| p4(U_63) )
& ( ~ p5(U_63)
| ~ p6(U_63) )
& ( p6(U_63)
| p5(U_63) )
& ( ~ p6(U_63)
| ~ p7(U_63) )
& ( p7(U_63)
| p6(U_63) )
& ( ~ p7(U_63)
| ~ p8(U_63) )
& ( p8(U_63)
| p7(U_63) )
& ( ~ p8(U_63)
| ~ p9(U_63) )
& ( p9(U_63)
| p8(U_63) )
& ( ~ p9(U_63)
| ~ p10(U_63) )
& ( p10(U_63)
| p9(U_63) )
& ( ~ p10(U_63)
| ~ p11(U_63) )
& ( p11(U_63)
| p10(U_63) )
& ( ~ p11(U_63)
| ~ p12(U_63) )
& ( p12(U_63)
| p11(U_63) )
& ( ~ p12(U_63)
| ~ p13(U_63) )
& ( p13(U_63)
| p12(U_63) )
& ( ~ p13(U_63)
| ~ p14(U_63) )
& ( p14(U_63)
| p13(U_63) )
& ( ~ p14(U_63)
| ~ p15(U_63) )
& ( p15(U_63)
| p14(U_63) )
& ( ~ p15(U_63)
| ~ p16(U_63) )
& ( p16(U_63)
| p15(U_63) )
& ( ~ p16(U_63)
| ~ p17(U_63) )
& ( p17(U_63)
| p16(U_63) )
& ( ~ p17(U_63)
| ~ p18(U_63) )
& ( p18(U_63)
| p17(U_63) )
& ( ~ p18(U_63)
| ~ p19(U_63) )
& ( p19(U_63)
| p18(U_63) )
& ( ~ p19(U_63)
| ~ p20(U_63) )
& ( p20(U_63)
| p19(U_63) )
& ( ~ p20(U_63)
| ~ p21(U_63) )
& ( p21(U_63)
| p20(U_63) )
& ( ~ p21(U_63)
| ~ p22(U_63) )
& ( p22(U_63)
| p21(U_63) )
& ( ~ p22(U_63)
| ~ p23(U_63) )
& ( p23(U_63)
| p22(U_63) )
& ( ~ p23(U_63)
| ~ p24(U_63) )
& ( p24(U_63)
| p23(U_63) )
& ( ~ p24(U_63)
| ~ p25(U_63) )
& ( p25(U_63)
| p24(U_63) )
& ( ~ p25(U_63)
| ~ p26(U_63) )
& ( p26(U_63)
| p25(U_63) )
& ( ~ p26(U_63)
| ~ p27(U_63) )
& ( p27(U_63)
| p26(U_63) )
& ( ~ p27(U_63)
| ~ p28(U_63) )
& ( p28(U_63)
| p27(U_63) )
& ( ~ p28(U_63)
| ~ p29(U_63) )
& ( p29(U_63)
| p28(U_63) )
& r1(U_64,U_63) )
& ~ p30(sK33(U_64))
& r1(U_64,sK33(U_64))
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(sK30(U_64),U_9) )
& ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(sK31(U_64),U_7) )
& r1(sK31(U_64),sK32(U_64))
& ~ $false
& r1(sK30(U_64),sK31(U_64))
& r1(sK29(U_64),sK30(U_64))
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK33]),skolemize(U_62,sK33(U_64))],[f_3_36]) ).
fof(f_3_38,negated_conjecture,
( ! [U_64] :
( ( ( ~ p1(sK34(U_64))
| ~ p2(sK34(U_64)) )
& ( p2(sK34(U_64))
| p1(sK34(U_64)) )
& ( ~ p2(sK34(U_64))
| ~ p3(sK34(U_64)) )
& ( p3(sK34(U_64))
| p2(sK34(U_64)) )
& ( ~ p3(sK34(U_64))
| ~ p4(sK34(U_64)) )
& ( p4(sK34(U_64))
| p3(sK34(U_64)) )
& ( ~ p4(sK34(U_64))
| ~ p5(sK34(U_64)) )
& ( p5(sK34(U_64))
| p4(sK34(U_64)) )
& ( ~ p5(sK34(U_64))
| ~ p6(sK34(U_64)) )
& ( p6(sK34(U_64))
| p5(sK34(U_64)) )
& ( ~ p6(sK34(U_64))
| ~ p7(sK34(U_64)) )
& ( p7(sK34(U_64))
| p6(sK34(U_64)) )
& ( ~ p7(sK34(U_64))
| ~ p8(sK34(U_64)) )
& ( p8(sK34(U_64))
| p7(sK34(U_64)) )
& ( ~ p8(sK34(U_64))
| ~ p9(sK34(U_64)) )
& ( p9(sK34(U_64))
| p8(sK34(U_64)) )
& ( ~ p9(sK34(U_64))
| ~ p10(sK34(U_64)) )
& ( p10(sK34(U_64))
| p9(sK34(U_64)) )
& ( ~ p10(sK34(U_64))
| ~ p11(sK34(U_64)) )
& ( p11(sK34(U_64))
| p10(sK34(U_64)) )
& ( ~ p11(sK34(U_64))
| ~ p12(sK34(U_64)) )
& ( p12(sK34(U_64))
| p11(sK34(U_64)) )
& ( ~ p12(sK34(U_64))
| ~ p13(sK34(U_64)) )
& ( p13(sK34(U_64))
| p12(sK34(U_64)) )
& ( ~ p13(sK34(U_64))
| ~ p14(sK34(U_64)) )
& ( p14(sK34(U_64))
| p13(sK34(U_64)) )
& ( ~ p14(sK34(U_64))
| ~ p15(sK34(U_64)) )
& ( p15(sK34(U_64))
| p14(sK34(U_64)) )
& ( ~ p15(sK34(U_64))
| ~ p16(sK34(U_64)) )
& ( p16(sK34(U_64))
| p15(sK34(U_64)) )
& ( ~ p16(sK34(U_64))
| ~ p17(sK34(U_64)) )
& ( p17(sK34(U_64))
| p16(sK34(U_64)) )
& ( ~ p17(sK34(U_64))
| ~ p18(sK34(U_64)) )
& ( p18(sK34(U_64))
| p17(sK34(U_64)) )
& ( ~ p18(sK34(U_64))
| ~ p19(sK34(U_64)) )
& ( p19(sK34(U_64))
| p18(sK34(U_64)) )
& ( ~ p19(sK34(U_64))
| ~ p20(sK34(U_64)) )
& ( p20(sK34(U_64))
| p19(sK34(U_64)) )
& ( ~ p20(sK34(U_64))
| ~ p21(sK34(U_64)) )
& ( p21(sK34(U_64))
| p20(sK34(U_64)) )
& ( ~ p21(sK34(U_64))
| ~ p22(sK34(U_64)) )
& ( p22(sK34(U_64))
| p21(sK34(U_64)) )
& ( ~ p22(sK34(U_64))
| ~ p23(sK34(U_64)) )
& ( p23(sK34(U_64))
| p22(sK34(U_64)) )
& ( ~ p23(sK34(U_64))
| ~ p24(sK34(U_64)) )
& ( p24(sK34(U_64))
| p23(sK34(U_64)) )
& ( ~ p24(sK34(U_64))
| ~ p25(sK34(U_64)) )
& ( p25(sK34(U_64))
| p24(sK34(U_64)) )
& ( ~ p25(sK34(U_64))
| ~ p26(sK34(U_64)) )
& ( p26(sK34(U_64))
| p25(sK34(U_64)) )
& ( ~ p26(sK34(U_64))
| ~ p27(sK34(U_64)) )
& ( p27(sK34(U_64))
| p26(sK34(U_64)) )
& ( ~ p27(sK34(U_64))
| ~ p28(sK34(U_64)) )
& ( p28(sK34(U_64))
| p27(sK34(U_64)) )
& ( ~ p28(sK34(U_64))
| ~ p29(sK34(U_64)) )
& ( p29(sK34(U_64))
| p28(sK34(U_64)) )
& r1(U_64,sK34(U_64))
& ~ p30(sK33(U_64))
& r1(U_64,sK33(U_64))
& ! [U_61] :
( ( ( ~ p1(U_61)
| p2(U_61) )
& ( p1(U_61)
| ~ p2(U_61) ) )
| ~ r1(U_64,U_61) )
& ! [U_59] :
( ( ( ~ p2(U_59)
| p3(U_59) )
& ( p2(U_59)
| ~ p3(U_59) ) )
| ~ r1(sK5(U_64),U_59) )
& ! [U_57] :
( ( ( ~ p3(U_57)
| p4(U_57) )
& ( p3(U_57)
| ~ p4(U_57) ) )
| ~ r1(sK6(U_64),U_57) )
& ! [U_55] :
( ( ( ~ p4(U_55)
| p5(U_55) )
& ( p4(U_55)
| ~ p5(U_55) ) )
| ~ r1(sK7(U_64),U_55) )
& ! [U_53] :
( ( ( ~ p5(U_53)
| p6(U_53) )
& ( p5(U_53)
| ~ p6(U_53) ) )
| ~ r1(sK8(U_64),U_53) )
& ! [U_51] :
( ( ( ~ p6(U_51)
| p7(U_51) )
& ( p6(U_51)
| ~ p7(U_51) ) )
| ~ r1(sK9(U_64),U_51) )
& ! [U_49] :
( ( ( ~ p7(U_49)
| p8(U_49) )
& ( p7(U_49)
| ~ p8(U_49) ) )
| ~ r1(sK10(U_64),U_49) )
& ! [U_47] :
( ( ( ~ p8(U_47)
| p9(U_47) )
& ( p8(U_47)
| ~ p9(U_47) ) )
| ~ r1(sK11(U_64),U_47) )
& ! [U_45] :
( ( ( ~ p9(U_45)
| p10(U_45) )
& ( p9(U_45)
| ~ p10(U_45) ) )
| ~ r1(sK12(U_64),U_45) )
& ! [U_43] :
( ( ( ~ p10(U_43)
| p11(U_43) )
& ( p10(U_43)
| ~ p11(U_43) ) )
| ~ r1(sK13(U_64),U_43) )
& ! [U_41] :
( ( ( ~ p11(U_41)
| p12(U_41) )
& ( p11(U_41)
| ~ p12(U_41) ) )
| ~ r1(sK14(U_64),U_41) )
& ! [U_39] :
( ( ( ~ p12(U_39)
| p13(U_39) )
& ( p12(U_39)
| ~ p13(U_39) ) )
| ~ r1(sK15(U_64),U_39) )
& ! [U_37] :
( ( ( ~ p13(U_37)
| p14(U_37) )
& ( p13(U_37)
| ~ p14(U_37) ) )
| ~ r1(sK16(U_64),U_37) )
& ! [U_35] :
( ( ( ~ p14(U_35)
| p15(U_35) )
& ( p14(U_35)
| ~ p15(U_35) ) )
| ~ r1(sK17(U_64),U_35) )
& ! [U_33] :
( ( ( ~ p15(U_33)
| p16(U_33) )
& ( p15(U_33)
| ~ p16(U_33) ) )
| ~ r1(sK18(U_64),U_33) )
& ! [U_31] :
( ( ( ~ p16(U_31)
| p17(U_31) )
& ( p16(U_31)
| ~ p17(U_31) ) )
| ~ r1(sK19(U_64),U_31) )
& ! [U_29] :
( ( ( ~ p17(U_29)
| p18(U_29) )
& ( p17(U_29)
| ~ p18(U_29) ) )
| ~ r1(sK20(U_64),U_29) )
& ! [U_27] :
( ( ( ~ p18(U_27)
| p19(U_27) )
& ( p18(U_27)
| ~ p19(U_27) ) )
| ~ r1(sK21(U_64),U_27) )
& ! [U_25] :
( ( ( ~ p19(U_25)
| p20(U_25) )
& ( p19(U_25)
| ~ p20(U_25) ) )
| ~ r1(sK22(U_64),U_25) )
& ! [U_23] :
( ( ( ~ p20(U_23)
| p21(U_23) )
& ( p20(U_23)
| ~ p21(U_23) ) )
| ~ r1(sK23(U_64),U_23) )
& ! [U_21] :
( ( ( ~ p21(U_21)
| p22(U_21) )
& ( p21(U_21)
| ~ p22(U_21) ) )
| ~ r1(sK24(U_64),U_21) )
& ! [U_19] :
( ( ( ~ p22(U_19)
| p23(U_19) )
& ( p22(U_19)
| ~ p23(U_19) ) )
| ~ r1(sK25(U_64),U_19) )
& ! [U_17] :
( ( ( ~ p23(U_17)
| p24(U_17) )
& ( p23(U_17)
| ~ p24(U_17) ) )
| ~ r1(sK26(U_64),U_17) )
& ! [U_15] :
( ( ( ~ p24(U_15)
| p25(U_15) )
& ( p24(U_15)
| ~ p25(U_15) ) )
| ~ r1(sK27(U_64),U_15) )
& ! [U_13] :
( ( ( ~ p25(U_13)
| p26(U_13) )
& ( p25(U_13)
| ~ p26(U_13) ) )
| ~ r1(sK28(U_64),U_13) )
& ! [U_11] :
( ( ( ~ p26(U_11)
| p27(U_11) )
& ( p26(U_11)
| ~ p27(U_11) ) )
| ~ r1(sK29(U_64),U_11) )
& ! [U_9] :
( ( ( ~ p27(U_9)
| p28(U_9) )
& ( p27(U_9)
| ~ p28(U_9) ) )
| ~ r1(sK30(U_64),U_9) )
& ! [U_7] :
( ( ( ~ p28(U_7)
| p29(U_7) )
& ( p28(U_7)
| ~ p29(U_7) ) )
| ~ r1(sK31(U_64),U_7) )
& r1(sK31(U_64),sK32(U_64))
& ~ $false
& r1(sK30(U_64),sK31(U_64))
& r1(sK29(U_64),sK30(U_64))
& r1(sK28(U_64),sK29(U_64))
& r1(sK27(U_64),sK28(U_64))
& r1(sK26(U_64),sK27(U_64))
& r1(sK25(U_64),sK26(U_64))
& r1(sK24(U_64),sK25(U_64))
& r1(sK23(U_64),sK24(U_64))
& r1(sK22(U_64),sK23(U_64))
& r1(sK21(U_64),sK22(U_64))
& r1(sK20(U_64),sK21(U_64))
& r1(sK19(U_64),sK20(U_64))
& r1(sK18(U_64),sK19(U_64))
& r1(sK17(U_64),sK18(U_64))
& r1(sK16(U_64),sK17(U_64))
& r1(sK15(U_64),sK16(U_64))
& r1(sK14(U_64),sK15(U_64))
& r1(sK13(U_64),sK14(U_64))
& r1(sK12(U_64),sK13(U_64))
& r1(sK11(U_64),sK12(U_64))
& r1(sK10(U_64),sK11(U_64))
& r1(sK9(U_64),sK10(U_64))
& r1(sK8(U_64),sK9(U_64))
& r1(sK7(U_64),sK8(U_64))
& r1(sK6(U_64),sK7(U_64))
& r1(sK5(U_64),sK6(U_64))
& r1(U_64,sK5(U_64)) )
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(skolemize,[status(esa),new_symbols(skolem,[sK34]),skolemize(U_63,sK34(U_64))],[f_3_37]) ).
fof(f_3_39,negated_conjecture,
( ! [U_61] :
( ~ p1(U_61)
| p2(U_61)
| ~ sP27(U_61) )
& ! [U_61] :
( p1(U_61)
| ~ p2(U_61)
| ~ sP27(U_61) )
& ! [U_59] :
( ~ p2(U_59)
| p3(U_59)
| ~ sP26(U_59) )
& ! [U_59] :
( p2(U_59)
| ~ p3(U_59)
| ~ sP26(U_59) )
& ! [U_57] :
( ~ p3(U_57)
| p4(U_57)
| ~ sP25(U_57) )
& ! [U_57] :
( p3(U_57)
| ~ p4(U_57)
| ~ sP25(U_57) )
& ! [U_55] :
( ~ p4(U_55)
| p5(U_55)
| ~ sP24(U_55) )
& ! [U_55] :
( p4(U_55)
| ~ p5(U_55)
| ~ sP24(U_55) )
& ! [U_53] :
( ~ p5(U_53)
| p6(U_53)
| ~ sP23(U_53) )
& ! [U_53] :
( p5(U_53)
| ~ p6(U_53)
| ~ sP23(U_53) )
& ! [U_51] :
( ~ p6(U_51)
| p7(U_51)
| ~ sP22(U_51) )
& ! [U_51] :
( p6(U_51)
| ~ p7(U_51)
| ~ sP22(U_51) )
& ! [U_49] :
( ~ p7(U_49)
| p8(U_49)
| ~ sP21(U_49) )
& ! [U_49] :
( p7(U_49)
| ~ p8(U_49)
| ~ sP21(U_49) )
& ! [U_47] :
( ~ p8(U_47)
| p9(U_47)
| ~ sP20(U_47) )
& ! [U_47] :
( p8(U_47)
| ~ p9(U_47)
| ~ sP20(U_47) )
& ! [U_45] :
( ~ p9(U_45)
| p10(U_45)
| ~ sP19(U_45) )
& ! [U_45] :
( p9(U_45)
| ~ p10(U_45)
| ~ sP19(U_45) )
& ! [U_43] :
( ~ p10(U_43)
| p11(U_43)
| ~ sP18(U_43) )
& ! [U_43] :
( p10(U_43)
| ~ p11(U_43)
| ~ sP18(U_43) )
& ! [U_41] :
( ~ p11(U_41)
| p12(U_41)
| ~ sP17(U_41) )
& ! [U_41] :
( p11(U_41)
| ~ p12(U_41)
| ~ sP17(U_41) )
& ! [U_39] :
( ~ p12(U_39)
| p13(U_39)
| ~ sP16(U_39) )
& ! [U_39] :
( p12(U_39)
| ~ p13(U_39)
| ~ sP16(U_39) )
& ! [U_37] :
( ~ p13(U_37)
| p14(U_37)
| ~ sP15(U_37) )
& ! [U_37] :
( p13(U_37)
| ~ p14(U_37)
| ~ sP15(U_37) )
& ! [U_35] :
( ~ p14(U_35)
| p15(U_35)
| ~ sP14(U_35) )
& ! [U_35] :
( p14(U_35)
| ~ p15(U_35)
| ~ sP14(U_35) )
& ! [U_33] :
( ~ p15(U_33)
| p16(U_33)
| ~ sP13(U_33) )
& ! [U_33] :
( p15(U_33)
| ~ p16(U_33)
| ~ sP13(U_33) )
& ! [U_31] :
( ~ p16(U_31)
| p17(U_31)
| ~ sP12(U_31) )
& ! [U_31] :
( p16(U_31)
| ~ p17(U_31)
| ~ sP12(U_31) )
& ! [U_29] :
( ~ p17(U_29)
| p18(U_29)
| ~ sP11(U_29) )
& ! [U_29] :
( p17(U_29)
| ~ p18(U_29)
| ~ sP11(U_29) )
& ! [U_27] :
( ~ p18(U_27)
| p19(U_27)
| ~ sP10(U_27) )
& ! [U_27] :
( p18(U_27)
| ~ p19(U_27)
| ~ sP10(U_27) )
& ! [U_25] :
( ~ p19(U_25)
| p20(U_25)
| ~ sP9(U_25) )
& ! [U_25] :
( p19(U_25)
| ~ p20(U_25)
| ~ sP9(U_25) )
& ! [U_23] :
( ~ p20(U_23)
| p21(U_23)
| ~ sP8(U_23) )
& ! [U_23] :
( p20(U_23)
| ~ p21(U_23)
| ~ sP8(U_23) )
& ! [U_21] :
( ~ p21(U_21)
| p22(U_21)
| ~ sP7(U_21) )
& ! [U_21] :
( p21(U_21)
| ~ p22(U_21)
| ~ sP7(U_21) )
& ! [U_19] :
( ~ p22(U_19)
| p23(U_19)
| ~ sP6(U_19) )
& ! [U_19] :
( p22(U_19)
| ~ p23(U_19)
| ~ sP6(U_19) )
& ! [U_17] :
( ~ p23(U_17)
| p24(U_17)
| ~ sP5(U_17) )
& ! [U_17] :
( p23(U_17)
| ~ p24(U_17)
| ~ sP5(U_17) )
& ! [U_15] :
( ~ p24(U_15)
| p25(U_15)
| ~ sP4(U_15) )
& ! [U_15] :
( p24(U_15)
| ~ p25(U_15)
| ~ sP4(U_15) )
& ! [U_13] :
( ~ p25(U_13)
| p26(U_13)
| ~ sP3(U_13) )
& ! [U_13] :
( p25(U_13)
| ~ p26(U_13)
| ~ sP3(U_13) )
& ! [U_11] :
( ~ p26(U_11)
| p27(U_11)
| ~ sP2(U_11) )
& ! [U_11] :
( p26(U_11)
| ~ p27(U_11)
| ~ sP2(U_11) )
& ! [U_9] :
( ~ p27(U_9)
| p28(U_9)
| ~ sP1(U_9) )
& ! [U_9] :
( p27(U_9)
| ~ p28(U_9)
| ~ sP1(U_9) )
& ! [U_7] :
( ~ p28(U_7)
| p29(U_7)
| ~ sP0(U_7) )
& ! [U_7] :
( p28(U_7)
| ~ p29(U_7)
| ~ sP0(U_7) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p1(sK34(U_64))
| ~ p2(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p2(sK34(U_64))
| p1(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p2(sK34(U_64))
| ~ p3(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p3(sK34(U_64))
| p2(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p3(sK34(U_64))
| ~ p4(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p4(sK34(U_64))
| p3(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p4(sK34(U_64))
| ~ p5(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p5(sK34(U_64))
| p4(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p5(sK34(U_64))
| ~ p6(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p6(sK34(U_64))
| p5(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p6(sK34(U_64))
| ~ p7(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p7(sK34(U_64))
| p6(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p7(sK34(U_64))
| ~ p8(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p8(sK34(U_64))
| p7(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p8(sK34(U_64))
| ~ p9(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p9(sK34(U_64))
| p8(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p9(sK34(U_64))
| ~ p10(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p10(sK34(U_64))
| p9(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p10(sK34(U_64))
| ~ p11(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p11(sK34(U_64))
| p10(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p11(sK34(U_64))
| ~ p12(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p12(sK34(U_64))
| p11(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p12(sK34(U_64))
| ~ p13(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p13(sK34(U_64))
| p12(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p13(sK34(U_64))
| ~ p14(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p14(sK34(U_64))
| p13(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p14(sK34(U_64))
| ~ p15(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p15(sK34(U_64))
| p14(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p15(sK34(U_64))
| ~ p16(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p16(sK34(U_64))
| p15(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p16(sK34(U_64))
| ~ p17(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p17(sK34(U_64))
| p16(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p17(sK34(U_64))
| ~ p18(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p18(sK34(U_64))
| p17(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p18(sK34(U_64))
| ~ p19(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p19(sK34(U_64))
| p18(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p19(sK34(U_64))
| ~ p20(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p20(sK34(U_64))
| p19(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p20(sK34(U_64))
| ~ p21(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p21(sK34(U_64))
| p20(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p21(sK34(U_64))
| ~ p22(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p22(sK34(U_64))
| p21(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p22(sK34(U_64))
| ~ p23(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p23(sK34(U_64))
| p22(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p23(sK34(U_64))
| ~ p24(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p24(sK34(U_64))
| p23(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p24(sK34(U_64))
| ~ p25(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p25(sK34(U_64))
| p24(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p25(sK34(U_64))
| ~ p26(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p26(sK34(U_64))
| p25(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p26(sK34(U_64))
| ~ p27(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p27(sK34(U_64))
| p26(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p27(sK34(U_64))
| ~ p28(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p28(sK34(U_64))
| p27(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p28(sK34(U_64))
| ~ p29(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( p29(sK34(U_64))
| p28(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(U_64,sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ p30(sK33(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(U_64,sK33(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP27(U_61)
| ~ r1(U_64,U_61)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP26(U_59)
| ~ r1(sK5(U_64),U_59)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP25(U_57)
| ~ r1(sK6(U_64),U_57)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP24(U_55)
| ~ r1(sK7(U_64),U_55)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP23(U_53)
| ~ r1(sK8(U_64),U_53)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP22(U_51)
| ~ r1(sK9(U_64),U_51)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP21(U_49)
| ~ r1(sK10(U_64),U_49)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP20(U_47)
| ~ r1(sK11(U_64),U_47)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP19(U_45)
| ~ r1(sK12(U_64),U_45)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP18(U_43)
| ~ r1(sK13(U_64),U_43)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP17(U_41)
| ~ r1(sK14(U_64),U_41)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP16(U_39)
| ~ r1(sK15(U_64),U_39)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP15(U_37)
| ~ r1(sK16(U_64),U_37)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP14(U_35)
| ~ r1(sK17(U_64),U_35)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP13(U_33)
| ~ r1(sK18(U_64),U_33)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP12(U_31)
| ~ r1(sK19(U_64),U_31)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP11(U_29)
| ~ r1(sK20(U_64),U_29)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP10(U_27)
| ~ r1(sK21(U_64),U_27)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP9(U_25)
| ~ r1(sK22(U_64),U_25)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP8(U_23)
| ~ r1(sK23(U_64),U_23)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP7(U_21)
| ~ r1(sK24(U_64),U_21)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP6(U_19)
| ~ r1(sK25(U_64),U_19)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP5(U_17)
| ~ r1(sK26(U_64),U_17)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP4(U_15)
| ~ r1(sK27(U_64),U_15)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP3(U_13)
| ~ r1(sK28(U_64),U_13)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP2(U_11)
| ~ r1(sK29(U_64),U_11)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP1(U_9)
| ~ r1(sK30(U_64),U_9)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP0(U_7)
| ~ r1(sK31(U_64),U_7)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK31(U_64),sK32(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( ~ $false
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK30(U_64),sK31(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK29(U_64),sK30(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK28(U_64),sK29(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK27(U_64),sK28(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK26(U_64),sK27(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK25(U_64),sK26(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK24(U_64),sK25(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK23(U_64),sK24(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK22(U_64),sK23(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK21(U_64),sK22(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK20(U_64),sK21(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK19(U_64),sK20(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK18(U_64),sK19(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK17(U_64),sK18(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK16(U_64),sK17(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK15(U_64),sK16(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK14(U_64),sK15(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK13(U_64),sK14(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK12(U_64),sK13(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK11(U_64),sK12(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK10(U_64),sK11(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK9(U_64),sK10(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK8(U_64),sK9(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK7(U_64),sK8(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK6(U_64),sK7(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(sK5(U_64),sK6(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( r1(U_64,sK5(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) )
& ! [U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21] :
( sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21)
| ~ r1(sK4,U_64) )
& r1(sK1,sK4)
& p1(sK3)
& r1(sK2,sK3)
& p30(sK2)
& r1(sK1,sK2) ),
inference(definitional_conversion,[status(esa),new_symbols(definitional,[sP0,sP1,sP2,sP3,sP4,sP5,sP6,sP7,sP8,sP9,sP10,sP11,sP12,sP13,sP14,sP15,sP16,sP17,sP18,sP19,sP20,sP21,sP22,sP23,sP24,sP25,sP26,sP27,sP28])],[f_3_38]) ).
cnf(f_3_40,negated_conjecture,
r1(sK1,sK2),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_41,negated_conjecture,
p30(sK2),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_42,negated_conjecture,
r1(sK2,sK3),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_43,negated_conjecture,
p1(sK3),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_44,negated_conjecture,
r1(sK1,sK4),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_45,negated_conjecture,
( sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21)
| ~ r1(sK4,U_64) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_46,negated_conjecture,
( r1(U_64,sK5(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_47,negated_conjecture,
( r1(sK5(U_64),sK6(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_48,negated_conjecture,
( r1(sK6(U_64),sK7(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_49,negated_conjecture,
( r1(sK7(U_64),sK8(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_50,negated_conjecture,
( r1(sK8(U_64),sK9(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_51,negated_conjecture,
( r1(sK9(U_64),sK10(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_52,negated_conjecture,
( r1(sK10(U_64),sK11(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_53,negated_conjecture,
( r1(sK11(U_64),sK12(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_54,negated_conjecture,
( r1(sK12(U_64),sK13(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_55,negated_conjecture,
( r1(sK13(U_64),sK14(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_56,negated_conjecture,
( r1(sK14(U_64),sK15(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_57,negated_conjecture,
( r1(sK15(U_64),sK16(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_58,negated_conjecture,
( r1(sK16(U_64),sK17(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_59,negated_conjecture,
( r1(sK17(U_64),sK18(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_60,negated_conjecture,
( r1(sK18(U_64),sK19(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_61,negated_conjecture,
( r1(sK19(U_64),sK20(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_62,negated_conjecture,
( r1(sK20(U_64),sK21(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_63,negated_conjecture,
( r1(sK21(U_64),sK22(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_64,negated_conjecture,
( r1(sK22(U_64),sK23(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_65,negated_conjecture,
( r1(sK23(U_64),sK24(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_66,negated_conjecture,
( r1(sK24(U_64),sK25(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_67,negated_conjecture,
( r1(sK25(U_64),sK26(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_68,negated_conjecture,
( r1(sK26(U_64),sK27(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_69,negated_conjecture,
( r1(sK27(U_64),sK28(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_70,negated_conjecture,
( r1(sK28(U_64),sK29(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_71,negated_conjecture,
( r1(sK29(U_64),sK30(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_72,negated_conjecture,
( r1(sK30(U_64),sK31(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_73,negated_conjecture,
( ~ $false
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_74,negated_conjecture,
( r1(sK31(U_64),sK32(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_75,negated_conjecture,
( sP0(U_7)
| ~ r1(sK31(U_64),U_7)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_76,negated_conjecture,
( sP1(U_9)
| ~ r1(sK30(U_64),U_9)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_77,negated_conjecture,
( sP2(U_11)
| ~ r1(sK29(U_64),U_11)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_78,negated_conjecture,
( sP3(U_13)
| ~ r1(sK28(U_64),U_13)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_79,negated_conjecture,
( sP4(U_15)
| ~ r1(sK27(U_64),U_15)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_80,negated_conjecture,
( sP5(U_17)
| ~ r1(sK26(U_64),U_17)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_81,negated_conjecture,
( sP6(U_19)
| ~ r1(sK25(U_64),U_19)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_82,negated_conjecture,
( sP7(U_21)
| ~ r1(sK24(U_64),U_21)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_83,negated_conjecture,
( sP8(U_23)
| ~ r1(sK23(U_64),U_23)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_84,negated_conjecture,
( sP9(U_25)
| ~ r1(sK22(U_64),U_25)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_85,negated_conjecture,
( sP10(U_27)
| ~ r1(sK21(U_64),U_27)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_86,negated_conjecture,
( sP11(U_29)
| ~ r1(sK20(U_64),U_29)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_87,negated_conjecture,
( sP12(U_31)
| ~ r1(sK19(U_64),U_31)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_88,negated_conjecture,
( sP13(U_33)
| ~ r1(sK18(U_64),U_33)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_89,negated_conjecture,
( sP14(U_35)
| ~ r1(sK17(U_64),U_35)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_90,negated_conjecture,
( sP15(U_37)
| ~ r1(sK16(U_64),U_37)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_91,negated_conjecture,
( sP16(U_39)
| ~ r1(sK15(U_64),U_39)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_92,negated_conjecture,
( sP17(U_41)
| ~ r1(sK14(U_64),U_41)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_93,negated_conjecture,
( sP18(U_43)
| ~ r1(sK13(U_64),U_43)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_94,negated_conjecture,
( sP19(U_45)
| ~ r1(sK12(U_64),U_45)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_95,negated_conjecture,
( sP20(U_47)
| ~ r1(sK11(U_64),U_47)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_96,negated_conjecture,
( sP21(U_49)
| ~ r1(sK10(U_64),U_49)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_97,negated_conjecture,
( sP22(U_51)
| ~ r1(sK9(U_64),U_51)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_98,negated_conjecture,
( sP23(U_53)
| ~ r1(sK8(U_64),U_53)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_99,negated_conjecture,
( sP24(U_55)
| ~ r1(sK7(U_64),U_55)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_100,negated_conjecture,
( sP25(U_57)
| ~ r1(sK6(U_64),U_57)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_101,negated_conjecture,
( sP26(U_59)
| ~ r1(sK5(U_64),U_59)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_102,negated_conjecture,
( sP27(U_61)
| ~ r1(U_64,U_61)
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_103,negated_conjecture,
( r1(U_64,sK33(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_104,negated_conjecture,
( ~ p30(sK33(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_105,negated_conjecture,
( r1(U_64,sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_106,negated_conjecture,
( p29(sK34(U_64))
| p28(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_107,negated_conjecture,
( ~ p28(sK34(U_64))
| ~ p29(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_108,negated_conjecture,
( p28(sK34(U_64))
| p27(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_109,negated_conjecture,
( ~ p27(sK34(U_64))
| ~ p28(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_110,negated_conjecture,
( p27(sK34(U_64))
| p26(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_111,negated_conjecture,
( ~ p26(sK34(U_64))
| ~ p27(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_112,negated_conjecture,
( p26(sK34(U_64))
| p25(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_113,negated_conjecture,
( ~ p25(sK34(U_64))
| ~ p26(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_114,negated_conjecture,
( p25(sK34(U_64))
| p24(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_115,negated_conjecture,
( ~ p24(sK34(U_64))
| ~ p25(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_116,negated_conjecture,
( p24(sK34(U_64))
| p23(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_117,negated_conjecture,
( ~ p23(sK34(U_64))
| ~ p24(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_118,negated_conjecture,
( p23(sK34(U_64))
| p22(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_119,negated_conjecture,
( ~ p22(sK34(U_64))
| ~ p23(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_120,negated_conjecture,
( p22(sK34(U_64))
| p21(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_121,negated_conjecture,
( ~ p21(sK34(U_64))
| ~ p22(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_122,negated_conjecture,
( p21(sK34(U_64))
| p20(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_123,negated_conjecture,
( ~ p20(sK34(U_64))
| ~ p21(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_124,negated_conjecture,
( p20(sK34(U_64))
| p19(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_125,negated_conjecture,
( ~ p19(sK34(U_64))
| ~ p20(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_126,negated_conjecture,
( p19(sK34(U_64))
| p18(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_127,negated_conjecture,
( ~ p18(sK34(U_64))
| ~ p19(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_128,negated_conjecture,
( p18(sK34(U_64))
| p17(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_129,negated_conjecture,
( ~ p17(sK34(U_64))
| ~ p18(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_130,negated_conjecture,
( p17(sK34(U_64))
| p16(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_131,negated_conjecture,
( ~ p16(sK34(U_64))
| ~ p17(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_132,negated_conjecture,
( p16(sK34(U_64))
| p15(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_133,negated_conjecture,
( ~ p15(sK34(U_64))
| ~ p16(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_134,negated_conjecture,
( p15(sK34(U_64))
| p14(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_135,negated_conjecture,
( ~ p14(sK34(U_64))
| ~ p15(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_136,negated_conjecture,
( p14(sK34(U_64))
| p13(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_137,negated_conjecture,
( ~ p13(sK34(U_64))
| ~ p14(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_138,negated_conjecture,
( p13(sK34(U_64))
| p12(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_139,negated_conjecture,
( ~ p12(sK34(U_64))
| ~ p13(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_140,negated_conjecture,
( p12(sK34(U_64))
| p11(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_141,negated_conjecture,
( ~ p11(sK34(U_64))
| ~ p12(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_142,negated_conjecture,
( p11(sK34(U_64))
| p10(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_143,negated_conjecture,
( ~ p10(sK34(U_64))
| ~ p11(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_144,negated_conjecture,
( p10(sK34(U_64))
| p9(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_145,negated_conjecture,
( ~ p9(sK34(U_64))
| ~ p10(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_146,negated_conjecture,
( p9(sK34(U_64))
| p8(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_147,negated_conjecture,
( ~ p8(sK34(U_64))
| ~ p9(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_148,negated_conjecture,
( p8(sK34(U_64))
| p7(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_149,negated_conjecture,
( ~ p7(sK34(U_64))
| ~ p8(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_150,negated_conjecture,
( p7(sK34(U_64))
| p6(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_151,negated_conjecture,
( ~ p6(sK34(U_64))
| ~ p7(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_152,negated_conjecture,
( p6(sK34(U_64))
| p5(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_153,negated_conjecture,
( ~ p5(sK34(U_64))
| ~ p6(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_154,negated_conjecture,
( p5(sK34(U_64))
| p4(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_155,negated_conjecture,
( ~ p4(sK34(U_64))
| ~ p5(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_156,negated_conjecture,
( p4(sK34(U_64))
| p3(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_157,negated_conjecture,
( ~ p3(sK34(U_64))
| ~ p4(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_158,negated_conjecture,
( p3(sK34(U_64))
| p2(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_159,negated_conjecture,
( ~ p2(sK34(U_64))
| ~ p3(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_160,negated_conjecture,
( p2(sK34(U_64))
| p1(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_161,negated_conjecture,
( ~ p1(sK34(U_64))
| ~ p2(sK34(U_64))
| ~ sP28(U_55,U_41,U_53,U_27,U_23,U_11,U_43,U_45,U_9,U_47,U_33,U_19,U_61,U_37,U_39,U_49,U_31,U_29,U_13,U_7,U_64,U_17,U_15,U_25,U_59,U_51,U_35,U_57,U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_162,negated_conjecture,
( p28(U_7)
| ~ p29(U_7)
| ~ sP0(U_7) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_163,negated_conjecture,
( ~ p28(U_7)
| p29(U_7)
| ~ sP0(U_7) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_164,negated_conjecture,
( p27(U_9)
| ~ p28(U_9)
| ~ sP1(U_9) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_165,negated_conjecture,
( ~ p27(U_9)
| p28(U_9)
| ~ sP1(U_9) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_166,negated_conjecture,
( p26(U_11)
| ~ p27(U_11)
| ~ sP2(U_11) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_167,negated_conjecture,
( ~ p26(U_11)
| p27(U_11)
| ~ sP2(U_11) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_168,negated_conjecture,
( p25(U_13)
| ~ p26(U_13)
| ~ sP3(U_13) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_169,negated_conjecture,
( ~ p25(U_13)
| p26(U_13)
| ~ sP3(U_13) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_170,negated_conjecture,
( p24(U_15)
| ~ p25(U_15)
| ~ sP4(U_15) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_171,negated_conjecture,
( ~ p24(U_15)
| p25(U_15)
| ~ sP4(U_15) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_172,negated_conjecture,
( p23(U_17)
| ~ p24(U_17)
| ~ sP5(U_17) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_173,negated_conjecture,
( ~ p23(U_17)
| p24(U_17)
| ~ sP5(U_17) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_174,negated_conjecture,
( p22(U_19)
| ~ p23(U_19)
| ~ sP6(U_19) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_175,negated_conjecture,
( ~ p22(U_19)
| p23(U_19)
| ~ sP6(U_19) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_176,negated_conjecture,
( p21(U_21)
| ~ p22(U_21)
| ~ sP7(U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_177,negated_conjecture,
( ~ p21(U_21)
| p22(U_21)
| ~ sP7(U_21) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_178,negated_conjecture,
( p20(U_23)
| ~ p21(U_23)
| ~ sP8(U_23) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_179,negated_conjecture,
( ~ p20(U_23)
| p21(U_23)
| ~ sP8(U_23) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_180,negated_conjecture,
( p19(U_25)
| ~ p20(U_25)
| ~ sP9(U_25) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_181,negated_conjecture,
( ~ p19(U_25)
| p20(U_25)
| ~ sP9(U_25) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_182,negated_conjecture,
( p18(U_27)
| ~ p19(U_27)
| ~ sP10(U_27) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_183,negated_conjecture,
( ~ p18(U_27)
| p19(U_27)
| ~ sP10(U_27) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_184,negated_conjecture,
( p17(U_29)
| ~ p18(U_29)
| ~ sP11(U_29) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_185,negated_conjecture,
( ~ p17(U_29)
| p18(U_29)
| ~ sP11(U_29) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_186,negated_conjecture,
( p16(U_31)
| ~ p17(U_31)
| ~ sP12(U_31) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_187,negated_conjecture,
( ~ p16(U_31)
| p17(U_31)
| ~ sP12(U_31) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_188,negated_conjecture,
( p15(U_33)
| ~ p16(U_33)
| ~ sP13(U_33) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_189,negated_conjecture,
( ~ p15(U_33)
| p16(U_33)
| ~ sP13(U_33) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_190,negated_conjecture,
( p14(U_35)
| ~ p15(U_35)
| ~ sP14(U_35) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_191,negated_conjecture,
( ~ p14(U_35)
| p15(U_35)
| ~ sP14(U_35) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_192,negated_conjecture,
( p13(U_37)
| ~ p14(U_37)
| ~ sP15(U_37) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_193,negated_conjecture,
( ~ p13(U_37)
| p14(U_37)
| ~ sP15(U_37) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_194,negated_conjecture,
( p12(U_39)
| ~ p13(U_39)
| ~ sP16(U_39) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_195,negated_conjecture,
( ~ p12(U_39)
| p13(U_39)
| ~ sP16(U_39) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_196,negated_conjecture,
( p11(U_41)
| ~ p12(U_41)
| ~ sP17(U_41) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_197,negated_conjecture,
( ~ p11(U_41)
| p12(U_41)
| ~ sP17(U_41) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_198,negated_conjecture,
( p10(U_43)
| ~ p11(U_43)
| ~ sP18(U_43) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_199,negated_conjecture,
( ~ p10(U_43)
| p11(U_43)
| ~ sP18(U_43) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_200,negated_conjecture,
( p9(U_45)
| ~ p10(U_45)
| ~ sP19(U_45) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_201,negated_conjecture,
( ~ p9(U_45)
| p10(U_45)
| ~ sP19(U_45) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_202,negated_conjecture,
( p8(U_47)
| ~ p9(U_47)
| ~ sP20(U_47) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_203,negated_conjecture,
( ~ p8(U_47)
| p9(U_47)
| ~ sP20(U_47) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_204,negated_conjecture,
( p7(U_49)
| ~ p8(U_49)
| ~ sP21(U_49) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_205,negated_conjecture,
( ~ p7(U_49)
| p8(U_49)
| ~ sP21(U_49) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_206,negated_conjecture,
( p6(U_51)
| ~ p7(U_51)
| ~ sP22(U_51) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_207,negated_conjecture,
( ~ p6(U_51)
| p7(U_51)
| ~ sP22(U_51) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_208,negated_conjecture,
( p5(U_53)
| ~ p6(U_53)
| ~ sP23(U_53) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_209,negated_conjecture,
( ~ p5(U_53)
| p6(U_53)
| ~ sP23(U_53) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_210,negated_conjecture,
( p4(U_55)
| ~ p5(U_55)
| ~ sP24(U_55) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_211,negated_conjecture,
( ~ p4(U_55)
| p5(U_55)
| ~ sP24(U_55) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_212,negated_conjecture,
( p3(U_57)
| ~ p4(U_57)
| ~ sP25(U_57) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_213,negated_conjecture,
( ~ p3(U_57)
| p4(U_57)
| ~ sP25(U_57) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_214,negated_conjecture,
( p2(U_59)
| ~ p3(U_59)
| ~ sP26(U_59) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_215,negated_conjecture,
( ~ p2(U_59)
| p3(U_59)
| ~ sP26(U_59) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_216,negated_conjecture,
( p1(U_61)
| ~ p2(U_61)
| ~ sP27(U_61) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_217,negated_conjecture,
( ~ p1(U_61)
| p2(U_61)
| ~ sP27(U_61) ),
inference(clausify,[status(thm)],[f_3_39]) ).
cnf(f_3_73_true,negated_conjecture,
$true,
inference(clause_is_true,[status(thm)],[f_3_73]) ).
cnf(sat_proved,plain,
$false,
inference(cadical,[status(thm)],[]) ).
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.02 % Problem : LCL686+1.010 : TPTP v9.3.1. Released v4.0.0.
% 0.00/0.03 This is a FOF_THM_RFO_NEQ problem
% 0.00/0.04 % Command : /export/starexec/sandbox/solver/bin/connect++ --verbosity 1 --no-colour --tptp-proof --schedule default --timeout 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.09/0.35 % Computer : n005.cluster.edu
% 0.09/0.35 % Model : x86_64 x86_64
% 0.09/0.35 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.09/0.35 % Memory : 8046.5625MB
% 0.09/0.35 % OS : Linux 6.8.0-71-generic
% 0.09/0.35 % CPULimit : 300
% 0.09/0.35 % WCLimit : 300
% 0.09/0.35 % DateTime : Sat Sep 19 15:45:33 UTC 2026
% 0.09/0.36 % CPUTime :
% 19.54/19.87 % SZS status Theorem for theBenchmark
% 19.54/19.87 % SZS output start Proof for theBenchmark
% See solution above
%------------------------------------------------------------------------------