TPTP Problem File: PRV099+1.s
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- Solve Problem
%------------------------------------------------------------------------------
% File : PRV099+1.s : ProoVer 2026
% Proof : Problems/PRV099+1.p
%------------------------------------------------------------------------------
% SZS output start Proof
fof(a_sat,axiom,
g(e),
file('Problems/PRV099+1.p',a_sat) ).
fof(c,conjecture,
~ ( ( pp1_1
| pp1_2
| pp1_3
| pp1_4
| pp1_5
| pp1_6
| pp1_7
| pp1_8
| pp1_9 )
& ( pp2_1
| pp2_2
| pp2_3
| pp2_4
| pp2_5
| pp2_6
| pp2_7
| pp2_8
| pp2_9 )
& ( pp3_1
| pp3_2
| pp3_3
| pp3_4
| pp3_5
| pp3_6
| pp3_7
| pp3_8
| pp3_9 )
& ( pp4_1
| pp4_2
| pp4_3
| pp4_4
| pp4_5
| pp4_6
| pp4_7
| pp4_8
| pp4_9 )
& ( pp5_1
| pp5_2
| pp5_3
| pp5_4
| pp5_5
| pp5_6
| pp5_7
| pp5_8
| pp5_9 )
& ( pp6_1
| pp6_2
| pp6_3
| pp6_4
| pp6_5
| pp6_6
| pp6_7
| pp6_8
| pp6_9 )
& ( pp7_1
| pp7_2
| pp7_3
| pp7_4
| pp7_5
| pp7_6
| pp7_7
| pp7_8
| pp7_9 )
& ( pp8_1
| pp8_2
| pp8_3
| pp8_4
| pp8_5
| pp8_6
| pp8_7
| pp8_8
| pp8_9 )
& ( pp9_1
| pp9_2
| pp9_3
| pp9_4
| pp9_5
| pp9_6
| pp9_7
| pp9_8
| pp9_9 )
& ( pp10_1
| pp10_2
| pp10_3
| pp10_4
| pp10_5
| pp10_6
| pp10_7
| pp10_8
| pp10_9 )
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| ~ pp2_1 )
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| ~ pp3_1 )
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| ~ pp4_1 )
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| ~ pp5_1 )
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| ~ pp6_1 )
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| ~ pp7_1 )
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| ~ pp4_1 )
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| ~ pp5_1 )
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| ~ pp8_1 )
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| ~ pp9_1 )
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| ~ pp4_1 )
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| ~ pp8_1 )
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& ( ~ pp8_1
| ~ pp9_1 )
& ( ~ pp8_1
| ~ pp10_1 )
& ( ~ pp9_1
| ~ pp10_1 )
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| ~ pp2_2 )
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| ~ pp3_2 )
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| ~ pp2_9 )
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| ~ pp3_9 )
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| ~ pp4_9 )
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| ~ pp4_9 )
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| ~ pp5_9 )
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| ~ pp6_9 )
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| ~ pp7_9 )
& ( ~ pp3_9
| ~ pp8_9 )
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| ~ pp9_9 )
& ( ~ pp3_9
| ~ pp10_9 )
& ( ~ pp4_9
| ~ pp5_9 )
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| ~ pp6_9 )
& ( ~ pp4_9
| ~ pp7_9 )
& ( ~ pp4_9
| ~ pp8_9 )
& ( ~ pp4_9
| ~ pp9_9 )
& ( ~ pp4_9
| ~ pp10_9 )
& ( ~ pp5_9
| ~ pp6_9 )
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| ~ pp7_9 )
& ( ~ pp5_9
| ~ pp8_9 )
& ( ~ pp5_9
| ~ pp9_9 )
& ( ~ pp5_9
| ~ pp10_9 )
& ( ~ pp6_9
| ~ pp7_9 )
& ( ~ pp6_9
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& ( ~ pp6_9
| ~ pp9_9 )
& ( ~ pp6_9
| ~ pp10_9 )
& ( ~ pp7_9
| ~ pp8_9 )
& ( ~ pp7_9
| ~ pp9_9 )
& ( ~ pp7_9
| ~ pp10_9 )
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| ~ pp9_9 )
& ( ~ pp8_9
| ~ pp10_9 )
& ( ~ pp9_9
| ~ pp10_9 ) ),
file('Problems/PRV099+1.p',c) ).
fof(neg,negated_conjecture,
( ( pp1_1
| pp1_2
| pp1_3
| pp1_4
| pp1_5
| pp1_6
| pp1_7
| pp1_8
| pp1_9 )
& ( pp2_1
| pp2_2
| pp2_3
| pp2_4
| pp2_5
| pp2_6
| pp2_7
| pp2_8
| pp2_9 )
& ( pp3_1
| pp3_2
| pp3_3
| pp3_4
| pp3_5
| pp3_6
| pp3_7
| pp3_8
| pp3_9 )
& ( pp4_1
| pp4_2
| pp4_3
| pp4_4
| pp4_5
| pp4_6
| pp4_7
| pp4_8
| pp4_9 )
& ( pp5_1
| pp5_2
| pp5_3
| pp5_4
| pp5_5
| pp5_6
| pp5_7
| pp5_8
| pp5_9 )
& ( pp6_1
| pp6_2
| pp6_3
| pp6_4
| pp6_5
| pp6_6
| pp6_7
| pp6_8
| pp6_9 )
& ( pp7_1
| pp7_2
| pp7_3
| pp7_4
| pp7_5
| pp7_6
| pp7_7
| pp7_8
| pp7_9 )
& ( pp8_1
| pp8_2
| pp8_3
| pp8_4
| pp8_5
| pp8_6
| pp8_7
| pp8_8
| pp8_9 )
& ( pp9_1
| pp9_2
| pp9_3
| pp9_4
| pp9_5
| pp9_6
| pp9_7
| pp9_8
| pp9_9 )
& ( pp10_1
| pp10_2
| pp10_3
| pp10_4
| pp10_5
| pp10_6
| pp10_7
| pp10_8
| pp10_9 )
& ( ~ pp1_1
| ~ pp2_1 )
& ( ~ pp1_1
| ~ pp3_1 )
& ( ~ pp1_1
| ~ pp4_1 )
& ( ~ pp1_1
| ~ pp5_1 )
& ( ~ pp1_1
| ~ pp6_1 )
& ( ~ pp1_1
| ~ pp7_1 )
& ( ~ pp1_1
| ~ pp8_1 )
& ( ~ pp1_1
| ~ pp9_1 )
& ( ~ pp1_1
| ~ pp10_1 )
& ( ~ pp2_1
| ~ pp3_1 )
& ( ~ pp2_1
| ~ pp4_1 )
& ( ~ pp2_1
| ~ pp5_1 )
& ( ~ pp2_1
| ~ pp6_1 )
& ( ~ pp2_1
| ~ pp7_1 )
& ( ~ pp2_1
| ~ pp8_1 )
& ( ~ pp2_1
| ~ pp9_1 )
& ( ~ pp2_1
| ~ pp10_1 )
& ( ~ pp3_1
| ~ pp4_1 )
& ( ~ pp3_1
| ~ pp5_1 )
& ( ~ pp3_1
| ~ pp6_1 )
& ( ~ pp3_1
| ~ pp7_1 )
& ( ~ pp3_1
| ~ pp8_1 )
& ( ~ pp3_1
| ~ pp9_1 )
& ( ~ pp3_1
| ~ pp10_1 )
& ( ~ pp4_1
| ~ pp5_1 )
& ( ~ pp4_1
| ~ pp6_1 )
& ( ~ pp4_1
| ~ pp7_1 )
& ( ~ pp4_1
| ~ pp8_1 )
& ( ~ pp4_1
| ~ pp9_1 )
& ( ~ pp4_1
| ~ pp10_1 )
& ( ~ pp5_1
| ~ pp6_1 )
& ( ~ pp5_1
| ~ pp7_1 )
& ( ~ pp5_1
| ~ pp8_1 )
& ( ~ pp5_1
| ~ pp9_1 )
& ( ~ pp5_1
| ~ pp10_1 )
& ( ~ pp6_1
| ~ pp7_1 )
& ( ~ pp6_1
| ~ pp8_1 )
& ( ~ pp6_1
| ~ pp9_1 )
& ( ~ pp6_1
| ~ pp10_1 )
& ( ~ pp7_1
| ~ pp8_1 )
& ( ~ pp7_1
| ~ pp9_1 )
& ( ~ pp7_1
| ~ pp10_1 )
& ( ~ pp8_1
| ~ pp9_1 )
& ( ~ pp8_1
| ~ pp10_1 )
& ( ~ pp9_1
| ~ pp10_1 )
& ( ~ pp1_2
| ~ pp2_2 )
& ( ~ pp1_2
| ~ pp3_2 )
& ( ~ pp1_2
| ~ pp4_2 )
& ( ~ pp1_2
| ~ pp5_2 )
& ( ~ pp1_2
| ~ pp6_2 )
& ( ~ pp1_2
| ~ pp7_2 )
& ( ~ pp1_2
| ~ pp8_2 )
& ( ~ pp1_2
| ~ pp9_2 )
& ( ~ pp1_2
| ~ pp10_2 )
& ( ~ pp2_2
| ~ pp3_2 )
& ( ~ pp2_2
| ~ pp4_2 )
& ( ~ pp2_2
| ~ pp5_2 )
& ( ~ pp2_2
| ~ pp6_2 )
& ( ~ pp2_2
| ~ pp7_2 )
& ( ~ pp2_2
| ~ pp8_2 )
& ( ~ pp2_2
| ~ pp9_2 )
& ( ~ pp2_2
| ~ pp10_2 )
& ( ~ pp3_2
| ~ pp4_2 )
& ( ~ pp3_2
| ~ pp5_2 )
& ( ~ pp3_2
| ~ pp6_2 )
& ( ~ pp3_2
| ~ pp7_2 )
& ( ~ pp3_2
| ~ pp8_2 )
& ( ~ pp3_2
| ~ pp9_2 )
& ( ~ pp3_2
| ~ pp10_2 )
& ( ~ pp4_2
| ~ pp5_2 )
& ( ~ pp4_2
| ~ pp6_2 )
& ( ~ pp4_2
| ~ pp7_2 )
& ( ~ pp4_2
| ~ pp8_2 )
& ( ~ pp4_2
| ~ pp9_2 )
& ( ~ pp4_2
| ~ pp10_2 )
& ( ~ pp5_2
| ~ pp6_2 )
& ( ~ pp5_2
| ~ pp7_2 )
& ( ~ pp5_2
| ~ pp8_2 )
& ( ~ pp5_2
| ~ pp9_2 )
& ( ~ pp5_2
| ~ pp10_2 )
& ( ~ pp6_2
| ~ pp7_2 )
& ( ~ pp6_2
| ~ pp8_2 )
& ( ~ pp6_2
| ~ pp9_2 )
& ( ~ pp6_2
| ~ pp10_2 )
& ( ~ pp7_2
| ~ pp8_2 )
& ( ~ pp7_2
| ~ pp9_2 )
& ( ~ pp7_2
| ~ pp10_2 )
& ( ~ pp8_2
| ~ pp9_2 )
& ( ~ pp8_2
| ~ pp10_2 )
& ( ~ pp9_2
| ~ pp10_2 )
& ( ~ pp1_3
| ~ pp2_3 )
& ( ~ pp1_3
| ~ pp3_3 )
& ( ~ pp1_3
| ~ pp4_3 )
& ( ~ pp1_3
| ~ pp5_3 )
& ( ~ pp1_3
| ~ pp6_3 )
& ( ~ pp1_3
| ~ pp7_3 )
& ( ~ pp1_3
| ~ pp8_3 )
& ( ~ pp1_3
| ~ pp9_3 )
& ( ~ pp1_3
| ~ pp10_3 )
& ( ~ pp2_3
| ~ pp3_3 )
& ( ~ pp2_3
| ~ pp4_3 )
& ( ~ pp2_3
| ~ pp5_3 )
& ( ~ pp2_3
| ~ pp6_3 )
& ( ~ pp2_3
| ~ pp7_3 )
& ( ~ pp2_3
| ~ pp8_3 )
& ( ~ pp2_3
| ~ pp9_3 )
& ( ~ pp2_3
| ~ pp10_3 )
& ( ~ pp3_3
| ~ pp4_3 )
& ( ~ pp3_3
| ~ pp5_3 )
& ( ~ pp3_3
| ~ pp6_3 )
& ( ~ pp3_3
| ~ pp7_3 )
& ( ~ pp3_3
| ~ pp8_3 )
& ( ~ pp3_3
| ~ pp9_3 )
& ( ~ pp3_3
| ~ pp10_3 )
& ( ~ pp4_3
| ~ pp5_3 )
& ( ~ pp4_3
| ~ pp6_3 )
& ( ~ pp4_3
| ~ pp7_3 )
& ( ~ pp4_3
| ~ pp8_3 )
& ( ~ pp4_3
| ~ pp9_3 )
& ( ~ pp4_3
| ~ pp10_3 )
& ( ~ pp5_3
| ~ pp6_3 )
& ( ~ pp5_3
| ~ pp7_3 )
& ( ~ pp5_3
| ~ pp8_3 )
& ( ~ pp5_3
| ~ pp9_3 )
& ( ~ pp5_3
| ~ pp10_3 )
& ( ~ pp6_3
| ~ pp7_3 )
& ( ~ pp6_3
| ~ pp8_3 )
& ( ~ pp6_3
| ~ pp9_3 )
& ( ~ pp6_3
| ~ pp10_3 )
& ( ~ pp7_3
| ~ pp8_3 )
& ( ~ pp7_3
| ~ pp9_3 )
& ( ~ pp7_3
| ~ pp10_3 )
& ( ~ pp8_3
| ~ pp9_3 )
& ( ~ pp8_3
| ~ pp10_3 )
& ( ~ pp9_3
| ~ pp10_3 )
& ( ~ pp1_4
| ~ pp2_4 )
& ( ~ pp1_4
| ~ pp3_4 )
& ( ~ pp1_4
| ~ pp4_4 )
& ( ~ pp1_4
| ~ pp5_4 )
& ( ~ pp1_4
| ~ pp6_4 )
& ( ~ pp1_4
| ~ pp7_4 )
& ( ~ pp1_4
| ~ pp8_4 )
& ( ~ pp1_4
| ~ pp9_4 )
& ( ~ pp1_4
| ~ pp10_4 )
& ( ~ pp2_4
| ~ pp3_4 )
& ( ~ pp2_4
| ~ pp4_4 )
& ( ~ pp2_4
| ~ pp5_4 )
& ( ~ pp2_4
| ~ pp6_4 )
& ( ~ pp2_4
| ~ pp7_4 )
& ( ~ pp2_4
| ~ pp8_4 )
& ( ~ pp2_4
| ~ pp9_4 )
& ( ~ pp2_4
| ~ pp10_4 )
& ( ~ pp3_4
| ~ pp4_4 )
& ( ~ pp3_4
| ~ pp5_4 )
& ( ~ pp3_4
| ~ pp6_4 )
& ( ~ pp3_4
| ~ pp7_4 )
& ( ~ pp3_4
| ~ pp8_4 )
& ( ~ pp3_4
| ~ pp9_4 )
& ( ~ pp3_4
| ~ pp10_4 )
& ( ~ pp4_4
| ~ pp5_4 )
& ( ~ pp4_4
| ~ pp6_4 )
& ( ~ pp4_4
| ~ pp7_4 )
& ( ~ pp4_4
| ~ pp8_4 )
& ( ~ pp4_4
| ~ pp9_4 )
& ( ~ pp4_4
| ~ pp10_4 )
& ( ~ pp5_4
| ~ pp6_4 )
& ( ~ pp5_4
| ~ pp7_4 )
& ( ~ pp5_4
| ~ pp8_4 )
& ( ~ pp5_4
| ~ pp9_4 )
& ( ~ pp5_4
| ~ pp10_4 )
& ( ~ pp6_4
| ~ pp7_4 )
& ( ~ pp6_4
| ~ pp8_4 )
& ( ~ pp6_4
| ~ pp9_4 )
& ( ~ pp6_4
| ~ pp10_4 )
& ( ~ pp7_4
| ~ pp8_4 )
& ( ~ pp7_4
| ~ pp9_4 )
& ( ~ pp7_4
| ~ pp10_4 )
& ( ~ pp8_4
| ~ pp9_4 )
& ( ~ pp8_4
| ~ pp10_4 )
& ( ~ pp9_4
| ~ pp10_4 )
& ( ~ pp1_5
| ~ pp2_5 )
& ( ~ pp1_5
| ~ pp3_5 )
& ( ~ pp1_5
| ~ pp4_5 )
& ( ~ pp1_5
| ~ pp5_5 )
& ( ~ pp1_5
| ~ pp6_5 )
& ( ~ pp1_5
| ~ pp7_5 )
& ( ~ pp1_5
| ~ pp8_5 )
& ( ~ pp1_5
| ~ pp9_5 )
& ( ~ pp1_5
| ~ pp10_5 )
& ( ~ pp2_5
| ~ pp3_5 )
& ( ~ pp2_5
| ~ pp4_5 )
& ( ~ pp2_5
| ~ pp5_5 )
& ( ~ pp2_5
| ~ pp6_5 )
& ( ~ pp2_5
| ~ pp7_5 )
& ( ~ pp2_5
| ~ pp8_5 )
& ( ~ pp2_5
| ~ pp9_5 )
& ( ~ pp2_5
| ~ pp10_5 )
& ( ~ pp3_5
| ~ pp4_5 )
& ( ~ pp3_5
| ~ pp5_5 )
& ( ~ pp3_5
| ~ pp6_5 )
& ( ~ pp3_5
| ~ pp7_5 )
& ( ~ pp3_5
| ~ pp8_5 )
& ( ~ pp3_5
| ~ pp9_5 )
& ( ~ pp3_5
| ~ pp10_5 )
& ( ~ pp4_5
| ~ pp5_5 )
& ( ~ pp4_5
| ~ pp6_5 )
& ( ~ pp4_5
| ~ pp7_5 )
& ( ~ pp4_5
| ~ pp8_5 )
& ( ~ pp4_5
| ~ pp9_5 )
& ( ~ pp4_5
| ~ pp10_5 )
& ( ~ pp5_5
| ~ pp6_5 )
& ( ~ pp5_5
| ~ pp7_5 )
& ( ~ pp5_5
| ~ pp8_5 )
& ( ~ pp5_5
| ~ pp9_5 )
& ( ~ pp5_5
| ~ pp10_5 )
& ( ~ pp6_5
| ~ pp7_5 )
& ( ~ pp6_5
| ~ pp8_5 )
& ( ~ pp6_5
| ~ pp9_5 )
& ( ~ pp6_5
| ~ pp10_5 )
& ( ~ pp7_5
| ~ pp8_5 )
& ( ~ pp7_5
| ~ pp9_5 )
& ( ~ pp7_5
| ~ pp10_5 )
& ( ~ pp8_5
| ~ pp9_5 )
& ( ~ pp8_5
| ~ pp10_5 )
& ( ~ pp9_5
| ~ pp10_5 )
& ( ~ pp1_6
| ~ pp2_6 )
& ( ~ pp1_6
| ~ pp3_6 )
& ( ~ pp1_6
| ~ pp4_6 )
& ( ~ pp1_6
| ~ pp5_6 )
& ( ~ pp1_6
| ~ pp6_6 )
& ( ~ pp1_6
| ~ pp7_6 )
& ( ~ pp1_6
| ~ pp8_6 )
& ( ~ pp1_6
| ~ pp9_6 )
& ( ~ pp1_6
| ~ pp10_6 )
& ( ~ pp2_6
| ~ pp3_6 )
& ( ~ pp2_6
| ~ pp4_6 )
& ( ~ pp2_6
| ~ pp5_6 )
& ( ~ pp2_6
| ~ pp6_6 )
& ( ~ pp2_6
| ~ pp7_6 )
& ( ~ pp2_6
| ~ pp8_6 )
& ( ~ pp2_6
| ~ pp9_6 )
& ( ~ pp2_6
| ~ pp10_6 )
& ( ~ pp3_6
| ~ pp4_6 )
& ( ~ pp3_6
| ~ pp5_6 )
& ( ~ pp3_6
| ~ pp6_6 )
& ( ~ pp3_6
| ~ pp7_6 )
& ( ~ pp3_6
| ~ pp8_6 )
& ( ~ pp3_6
| ~ pp9_6 )
& ( ~ pp3_6
| ~ pp10_6 )
& ( ~ pp4_6
| ~ pp5_6 )
& ( ~ pp4_6
| ~ pp6_6 )
& ( ~ pp4_6
| ~ pp7_6 )
& ( ~ pp4_6
| ~ pp8_6 )
& ( ~ pp4_6
| ~ pp9_6 )
& ( ~ pp4_6
| ~ pp10_6 )
& ( ~ pp5_6
| ~ pp6_6 )
& ( ~ pp5_6
| ~ pp7_6 )
& ( ~ pp5_6
| ~ pp8_6 )
& ( ~ pp5_6
| ~ pp9_6 )
& ( ~ pp5_6
| ~ pp10_6 )
& ( ~ pp6_6
| ~ pp7_6 )
& ( ~ pp6_6
| ~ pp8_6 )
& ( ~ pp6_6
| ~ pp9_6 )
& ( ~ pp6_6
| ~ pp10_6 )
& ( ~ pp7_6
| ~ pp8_6 )
& ( ~ pp7_6
| ~ pp9_6 )
& ( ~ pp7_6
| ~ pp10_6 )
& ( ~ pp8_6
| ~ pp9_6 )
& ( ~ pp8_6
| ~ pp10_6 )
& ( ~ pp9_6
| ~ pp10_6 )
& ( ~ pp1_7
| ~ pp2_7 )
& ( ~ pp1_7
| ~ pp3_7 )
& ( ~ pp1_7
| ~ pp4_7 )
& ( ~ pp1_7
| ~ pp5_7 )
& ( ~ pp1_7
| ~ pp6_7 )
& ( ~ pp1_7
| ~ pp7_7 )
& ( ~ pp1_7
| ~ pp8_7 )
& ( ~ pp1_7
| ~ pp9_7 )
& ( ~ pp1_7
| ~ pp10_7 )
& ( ~ pp2_7
| ~ pp3_7 )
& ( ~ pp2_7
| ~ pp4_7 )
& ( ~ pp2_7
| ~ pp5_7 )
& ( ~ pp2_7
| ~ pp6_7 )
& ( ~ pp2_7
| ~ pp7_7 )
& ( ~ pp2_7
| ~ pp8_7 )
& ( ~ pp2_7
| ~ pp9_7 )
& ( ~ pp2_7
| ~ pp10_7 )
& ( ~ pp3_7
| ~ pp4_7 )
& ( ~ pp3_7
| ~ pp5_7 )
& ( ~ pp3_7
| ~ pp6_7 )
& ( ~ pp3_7
| ~ pp7_7 )
& ( ~ pp3_7
| ~ pp8_7 )
& ( ~ pp3_7
| ~ pp9_7 )
& ( ~ pp3_7
| ~ pp10_7 )
& ( ~ pp4_7
| ~ pp5_7 )
& ( ~ pp4_7
| ~ pp6_7 )
& ( ~ pp4_7
| ~ pp7_7 )
& ( ~ pp4_7
| ~ pp8_7 )
& ( ~ pp4_7
| ~ pp9_7 )
& ( ~ pp4_7
| ~ pp10_7 )
& ( ~ pp5_7
| ~ pp6_7 )
& ( ~ pp5_7
| ~ pp7_7 )
& ( ~ pp5_7
| ~ pp8_7 )
& ( ~ pp5_7
| ~ pp9_7 )
& ( ~ pp5_7
| ~ pp10_7 )
& ( ~ pp6_7
| ~ pp7_7 )
& ( ~ pp6_7
| ~ pp8_7 )
& ( ~ pp6_7
| ~ pp9_7 )
& ( ~ pp6_7
| ~ pp10_7 )
& ( ~ pp7_7
| ~ pp8_7 )
& ( ~ pp7_7
| ~ pp9_7 )
& ( ~ pp7_7
| ~ pp10_7 )
& ( ~ pp8_7
| ~ pp9_7 )
& ( ~ pp8_7
| ~ pp10_7 )
& ( ~ pp9_7
| ~ pp10_7 )
& ( ~ pp1_8
| ~ pp2_8 )
& ( ~ pp1_8
| ~ pp3_8 )
& ( ~ pp1_8
| ~ pp4_8 )
& ( ~ pp1_8
| ~ pp5_8 )
& ( ~ pp1_8
| ~ pp6_8 )
& ( ~ pp1_8
| ~ pp7_8 )
& ( ~ pp1_8
| ~ pp8_8 )
& ( ~ pp1_8
| ~ pp9_8 )
& ( ~ pp1_8
| ~ pp10_8 )
& ( ~ pp2_8
| ~ pp3_8 )
& ( ~ pp2_8
| ~ pp4_8 )
& ( ~ pp2_8
| ~ pp5_8 )
& ( ~ pp2_8
| ~ pp6_8 )
& ( ~ pp2_8
| ~ pp7_8 )
& ( ~ pp2_8
| ~ pp8_8 )
& ( ~ pp2_8
| ~ pp9_8 )
& ( ~ pp2_8
| ~ pp10_8 )
& ( ~ pp3_8
| ~ pp4_8 )
& ( ~ pp3_8
| ~ pp5_8 )
& ( ~ pp3_8
| ~ pp6_8 )
& ( ~ pp3_8
| ~ pp7_8 )
& ( ~ pp3_8
| ~ pp8_8 )
& ( ~ pp3_8
| ~ pp9_8 )
& ( ~ pp3_8
| ~ pp10_8 )
& ( ~ pp4_8
| ~ pp5_8 )
& ( ~ pp4_8
| ~ pp6_8 )
& ( ~ pp4_8
| ~ pp7_8 )
& ( ~ pp4_8
| ~ pp8_8 )
& ( ~ pp4_8
| ~ pp9_8 )
& ( ~ pp4_8
| ~ pp10_8 )
& ( ~ pp5_8
| ~ pp6_8 )
& ( ~ pp5_8
| ~ pp7_8 )
& ( ~ pp5_8
| ~ pp8_8 )
& ( ~ pp5_8
| ~ pp9_8 )
& ( ~ pp5_8
| ~ pp10_8 )
& ( ~ pp6_8
| ~ pp7_8 )
& ( ~ pp6_8
| ~ pp8_8 )
& ( ~ pp6_8
| ~ pp9_8 )
& ( ~ pp6_8
| ~ pp10_8 )
& ( ~ pp7_8
| ~ pp8_8 )
& ( ~ pp7_8
| ~ pp9_8 )
& ( ~ pp7_8
| ~ pp10_8 )
& ( ~ pp8_8
| ~ pp9_8 )
& ( ~ pp8_8
| ~ pp10_8 )
& ( ~ pp9_8
| ~ pp10_8 )
& ( ~ pp1_9
| ~ pp2_9 )
& ( ~ pp1_9
| ~ pp3_9 )
& ( ~ pp1_9
| ~ pp4_9 )
& ( ~ pp1_9
| ~ pp5_9 )
& ( ~ pp1_9
| ~ pp6_9 )
& ( ~ pp1_9
| ~ pp7_9 )
& ( ~ pp1_9
| ~ pp8_9 )
& ( ~ pp1_9
| ~ pp9_9 )
& ( ~ pp1_9
| ~ pp10_9 )
& ( ~ pp2_9
| ~ pp3_9 )
& ( ~ pp2_9
| ~ pp4_9 )
& ( ~ pp2_9
| ~ pp5_9 )
& ( ~ pp2_9
| ~ pp6_9 )
& ( ~ pp2_9
| ~ pp7_9 )
& ( ~ pp2_9
| ~ pp8_9 )
& ( ~ pp2_9
| ~ pp9_9 )
& ( ~ pp2_9
| ~ pp10_9 )
& ( ~ pp3_9
| ~ pp4_9 )
& ( ~ pp3_9
| ~ pp5_9 )
& ( ~ pp3_9
| ~ pp6_9 )
& ( ~ pp3_9
| ~ pp7_9 )
& ( ~ pp3_9
| ~ pp8_9 )
& ( ~ pp3_9
| ~ pp9_9 )
& ( ~ pp3_9
| ~ pp10_9 )
& ( ~ pp4_9
| ~ pp5_9 )
& ( ~ pp4_9
| ~ pp6_9 )
& ( ~ pp4_9
| ~ pp7_9 )
& ( ~ pp4_9
| ~ pp8_9 )
& ( ~ pp4_9
| ~ pp9_9 )
& ( ~ pp4_9
| ~ pp10_9 )
& ( ~ pp5_9
| ~ pp6_9 )
& ( ~ pp5_9
| ~ pp7_9 )
& ( ~ pp5_9
| ~ pp8_9 )
& ( ~ pp5_9
| ~ pp9_9 )
& ( ~ pp5_9
| ~ pp10_9 )
& ( ~ pp6_9
| ~ pp7_9 )
& ( ~ pp6_9
| ~ pp8_9 )
& ( ~ pp6_9
| ~ pp9_9 )
& ( ~ pp6_9
| ~ pp10_9 )
& ( ~ pp7_9
| ~ pp8_9 )
& ( ~ pp7_9
| ~ pp9_9 )
& ( ~ pp7_9
| ~ pp10_9 )
& ( ~ pp8_9
| ~ pp9_9 )
& ( ~ pp8_9
| ~ pp10_9 )
& ( ~ pp9_9
| ~ pp10_9 ) ),
inference(negated_conjecture,[status(cth)],[c]) ).
fof(hard,plain,
$false,
inference(resolution,[status(thm)],[neg]) ).
fof(badcheap,plain,
$false,
inference(consequence,[status(thm)],[a_sat]) ).
% SZS output end Proof