%------------------------------------------------------------------------------ % File : cvc5---1.3.4 % Problem : BOO007-2 : TPTP v9.2.1. Released v1.0.0. % Transfm : none % Format : tptp:raw % Command : /export/starexec/sandbox2/solver/bin/do_cvc5 /export/starexec/sandbox2/benchmark/theBenchmark.p 300 THM % Computer : n011.cluster.edu % Model : x86_64 x86_64 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz % Memory : 8042.1875MB % OS : Linux 3.10.0-693.el7.x86_64 % CPULimit : 300s % WCLimit : 300s % DateTime : Wed Jun 3 08:09:00 AM UTC 2026 % Result : Unsatisfiable 19.14s 19.35s % Output : Proof 19.14s % Verified : % SZS Type : - % Comments : %------------------------------------------------------------------------------ %----WARNING: Could not form TPTP format derivation %------------------------------------------------------------------------------ %----ORIGINAL SYSTEM OUTPUT % 0.13/0.13 % Problem : BOO007-2 : TPTP v9.2.1. Released v1.0.0. % 0.13/0.15 % Command : /export/starexec/sandbox2/solver/bin/do_cvc5 /export/starexec/sandbox2/benchmark/theBenchmark.p 300 THM % 0.17/0.36 % Computer : n011.cluster.edu % 0.17/0.36 % Model : x86_64 x86_64 % 0.17/0.36 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz % 0.17/0.36 % Memory : 8042.1875MB % 0.17/0.36 % OS : Linux 3.10.0-693.el7.x86_64 % 0.17/0.36 % CPULimit : 300 % 0.17/0.36 % WCLimit : 300 % 0.17/0.36 % DateTime : Wed Jun 3 02:35:05 EDT 2026 % 0.17/0.36 % CPUTime : % 0.28/0.53 %----Proving TF0_NAR, FOF, or CNF % 0.28/0.54 --- Run --decision=internal --simplification=none --no-inst-no-entail --no-cbqi --full-saturate-quant at 15... % 15.53/15.78 --- Run --no-e-matching --full-saturate-quant at 6... % 19.14/19.35 % SZS status Unsatisfiable % 19.14/19.35 % SZS output start Proof % 19.14/19.36 ( % 19.14/19.36 (declare-sort $$unsorted 0) % 19.14/19.36 (declare-const tptp.a $$unsorted) % 19.14/19.36 (declare-const tptp.b $$unsorted) % 19.14/19.36 (declare-const tptp.c $$unsorted) % 19.14/19.36 (declare-const tptp.additive_identity $$unsorted) % 19.14/19.36 (declare-const tptp.inverse (-> $$unsorted $$unsorted)) % 19.14/19.36 (declare-const tptp.multiplicative_identity $$unsorted) % 19.14/19.36 (declare-const tptp.multiply (-> $$unsorted $$unsorted $$unsorted)) % 19.14/19.36 (declare-const tptp.add (-> $$unsorted $$unsorted $$unsorted)) % 19.14/19.36 (define @t1 () (@var "X" $$unsorted)) % 19.14/19.36 (define @t2 () (@var "Y" $$unsorted)) % 19.14/19.36 (define @t3 () (tptp.add @t1 @t2)) % 19.14/19.36 (define @t4 () (@list @t1 @t2)) % 19.14/19.36 (define @t5 () (tptp.multiply @t1 @t2)) % 19.14/19.36 (define @t6 () (forall @t4 (= @t5 (tptp.multiply @t2 @t1)))) % 19.14/19.36 (define @t7 () (@var "Z" $$unsorted)) % 19.14/19.36 (define @t8 () (tptp.add @t2 @t7)) % 19.14/19.36 (define @t9 () (tptp.add @t1 @t7)) % 19.14/19.36 (define @t10 () (@list @t1 @t2 @t7)) % 19.14/19.36 (define @t11 () (forall @t10 (= (tptp.add @t5 @t7) (tptp.multiply @t9 @t8)))) % 19.14/19.36 (define @t12 () (tptp.multiply @t2 @t7)) % 19.14/19.36 (define @t13 () (forall @t10 (= (tptp.add @t1 @t12) (tptp.multiply @t3 @t9)))) % 19.14/19.36 (define @t14 () (tptp.multiply @t1 @t7)) % 19.14/19.37 (define @t15 () (forall @t10 (= (tptp.multiply @t1 @t8) (tptp.add @t5 @t14)))) % 19.14/19.37 (define @t16 () (tptp.inverse @t1)) % 19.14/19.37 (define @t17 () (@list @t1)) % 19.14/19.37 (define @t18 () (tptp.add @t16 @t1)) % 19.14/19.37 (define @t19 () (forall @t17 (= @t18 tptp.multiplicative_identity))) % 19.14/19.37 (define @t20 () (tptp.multiply @t1 @t16)) % 19.14/19.37 (define @t21 () (forall @t17 (= @t20 tptp.additive_identity))) % 19.14/19.37 (define @t22 () (tptp.multiply @t16 @t1)) % 19.14/19.37 (define @t23 () (forall @t17 (= @t22 tptp.additive_identity))) % 19.14/19.37 (define @t24 () (tptp.multiply @t1 tptp.multiplicative_identity)) % 19.14/19.37 (define @t25 () (forall @t17 (= @t24 @t1))) % 19.14/19.37 (define @t26 () (tptp.add @t1 tptp.additive_identity)) % 19.14/19.37 (define @t27 () (forall @t17 (= @t26 @t1))) % 19.14/19.37 (define @t28 () (tptp.add tptp.additive_identity @t1)) % 19.14/19.37 (define @t29 () (forall @t17 (= @t28 @t1))) % 19.14/19.37 (define @t30 () (tptp.multiply tptp.a tptp.b)) % 19.14/19.37 (define @t31 () (tptp.multiply @t30 tptp.c)) % 19.14/19.37 (define @t32 () (tptp.multiply tptp.b tptp.c)) % 19.14/19.37 (define @t33 () (tptp.multiply tptp.a @t32)) % 19.14/19.37 (define @t34 () (= @t33 @t31)) % 19.14/19.37 (define @t35 () (not @t34)) % 19.14/19.37 (define @t36 () (@list tptp.multiplicative_identity tptp.multiplicative_identity tptp.multiplicative_identity)) % 19.14/19.37 (define @t37 () (tptp.multiply tptp.multiplicative_identity tptp.multiplicative_identity)) % 19.14/19.37 (define @t38 () (tptp.add tptp.multiplicative_identity @t37)) % 19.14/19.37 (define @t39 () (tptp.add tptp.multiplicative_identity tptp.multiplicative_identity)) % 19.14/19.37 (define @t40 () (tptp.multiply @t39 @t39)) % 19.14/19.37 (define @t41 () (= @t38 @t40)) % 19.14/19.37 (define @t42 () (= @t40 @t38)) % 19.14/19.37 (define @t43 () (@list false)) % 19.14/19.37 (define @t44 () (@list tptp.multiplicative_identity)) % 19.14/19.37 (define @t45 () (tptp.inverse tptp.multiplicative_identity)) % 19.14/19.37 (define @t46 () (@list tptp.a)) % 19.14/19.37 (define @t47 () (tptp.multiply tptp.additive_identity tptp.additive_identity)) % 19.14/19.37 (define @t48 () (tptp.add @t47 tptp.additive_identity)) % 19.14/19.37 (define @t49 () (tptp.add tptp.additive_identity tptp.additive_identity)) % 19.14/19.37 (define @t50 () (tptp.multiply @t49 @t49)) % 19.14/19.37 (define @t51 () (= @t48 @t50)) % 19.14/19.37 (define @t52 () (@list tptp.additive_identity tptp.additive_identity tptp.additive_identity)) % 19.14/19.37 (define @t53 () (= @t50 @t48)) % 19.14/19.37 (define @t54 () (@list tptp.additive_identity tptp.a)) % 19.14/19.37 (define @t55 () (tptp.multiply tptp.additive_identity @t49)) % 19.14/19.37 (define @t56 () (tptp.add @t47 @t47)) % 19.14/19.37 (define @t57 () (= @t55 @t56)) % 19.14/19.37 (define @t58 () (= @t56 @t55)) % 19.14/19.37 (define @t59 () (@list @t15)) % 19.14/19.37 (define @t60 () (@list tptp.b)) % 19.14/19.37 (define @t61 () (@list tptp.c)) % 19.14/19.37 (define @t62 () (@list tptp.a tptp.b)) % 19.14/19.37 (define @t63 () (@list tptp.b tptp.c)) % 19.14/19.37 (define @t64 () (@list @t30)) % 19.14/19.37 (define @t65 () (tptp.inverse tptp.a)) % 19.14/19.37 (define @t66 () (@list tptp.b @t32)) % 19.14/19.37 (define @t67 () (tptp.inverse tptp.b)) % 19.14/19.37 (define @t68 () (tptp.add tptp.additive_identity tptp.b)) % 19.14/19.37 (define @t69 () (@list tptp.additive_identity tptp.additive_identity tptp.c)) % 19.14/19.37 (define @t70 () (@list tptp.c @t30)) % 19.14/19.37 (define @t71 () (tptp.inverse tptp.c)) % 19.14/19.37 (define @t72 () (tptp.add tptp.additive_identity tptp.c)) % 19.14/19.37 (define @t73 () (tptp.multiply tptp.c @t30)) % 19.14/19.37 (define @t74 () (= @t73 @t31)) % 19.14/19.37 (define @t75 () (= @t31 @t73)) % 19.14/19.37 (define @t76 () (tptp.add tptp.c tptp.c)) % 19.14/19.37 (define @t77 () (tptp.multiply tptp.b @t76)) % 19.14/19.37 (define @t78 () (tptp.add @t32 @t32)) % 19.14/19.37 (define @t79 () (= @t77 @t78)) % 19.14/19.37 (define @t80 () (@list tptp.b tptp.c tptp.c)) % 19.14/19.37 (define @t81 () (= @t78 @t77)) % 19.14/19.37 (define @t82 () (tptp.multiply tptp.b @t32)) % 19.14/19.37 (define @t83 () (@list tptp.additive_identity tptp.c @t30)) % 19.14/19.37 (define @t84 () (tptp.multiply tptp.a @t30)) % 19.14/19.37 (define @t85 () (@list @t32 @t73)) % 19.14/19.37 (define @t86 () (tptp.multiply @t32 @t73)) % 19.14/19.37 (define @t87 () (tptp.multiply @t32 @t84)) % 19.14/19.37 (define @t88 () (tptp.add @t87 @t86)) % 19.14/19.37 (define @t89 () (tptp.add @t84 @t73)) % 19.14/19.37 (define @t90 () (tptp.multiply @t32 @t89)) % 19.14/19.37 (define @t91 () (= @t90 @t88)) % 19.14/19.37 (define @t92 () (not @t91)) % 19.14/19.37 (define @t93 () (tptp.add @t33 @t30)) % 19.14/19.37 (define @t94 () (tptp.add @t33 tptp.c)) % 19.14/19.37 (define @t95 () (tptp.multiply @t94 @t93)) % 19.14/19.37 (define @t96 () (= (tptp.add @t33 @t73) @t95)) % 19.14/19.37 (define @t97 () (not @t96)) % 19.14/19.37 (define @t98 () (tptp.add @t32 @t73)) % 19.14/19.37 (define @t99 () (tptp.add tptp.additive_identity @t73)) % 19.14/19.37 (define @t100 () (tptp.multiply tptp.additive_identity @t32)) % 19.14/19.37 (define @t101 () (tptp.add @t100 @t73)) % 19.14/19.37 (define @t102 () (= @t101 (tptp.multiply @t99 @t98))) % 19.14/19.37 (define @t103 () (not @t102)) % 19.14/19.37 (define @t104 () (tptp.add @t73 tptp.c)) % 19.14/19.37 (define @t105 () (tptp.add @t73 tptp.b)) % 19.14/19.37 (define @t106 () (tptp.add @t73 @t32)) % 19.14/19.37 (define @t107 () (= @t106 (tptp.multiply @t105 @t104))) % 19.14/19.37 (define @t108 () (not @t107)) % 19.14/19.37 (define @t109 () (tptp.multiply @t32 @t30)) % 19.14/19.37 (define @t110 () (tptp.add @t33 @t109)) % 19.14/19.37 (define @t111 () (= @t110 (tptp.multiply (tptp.add @t33 @t32) @t93))) % 19.14/19.37 (define @t112 () (not @t111)) % 19.14/19.37 (define @t113 () (tptp.multiply @t73 @t32)) % 19.14/19.37 (define @t114 () (= @t86 @t113)) % 19.14/19.37 (define @t115 () (not @t114)) % 19.14/19.37 (define @t116 () (= @t98 @t106)) % 19.14/19.37 (define @t117 () (not @t116)) % 19.14/19.37 (define @t118 () (tptp.multiply @t30 @t32)) % 19.14/19.37 (define @t119 () (tptp.add tptp.a @t30)) % 19.14/19.37 (define @t120 () (tptp.multiply @t119 @t32)) % 19.14/19.37 (define @t121 () (= @t120 (tptp.add @t33 @t118))) % 19.14/19.37 (define @t122 () (not @t121)) % 19.14/19.37 (define @t123 () (tptp.add tptp.c @t30)) % 19.14/19.37 (define @t124 () (tptp.add tptp.c @t73)) % 19.14/19.37 (define @t125 () (= @t124 (tptp.multiply @t76 @t123))) % 19.14/19.37 (define @t126 () (not @t125)) % 19.14/19.37 (define @t127 () (= @t124 @t104)) % 19.14/19.37 (define @t128 () (not @t127)) % 19.14/19.37 (define @t129 () (tptp.add tptp.b @t30)) % 19.14/19.37 (define @t130 () (tptp.add tptp.b tptp.c)) % 19.14/19.37 (define @t131 () (tptp.add tptp.b @t73)) % 19.14/19.37 (define @t132 () (= @t131 (tptp.multiply @t130 @t129))) % 19.14/19.37 (define @t133 () (not @t132)) % 19.14/19.37 (define @t134 () (= @t131 @t105)) % 19.14/19.37 (define @t135 () (not @t134)) % 19.14/19.37 (define @t136 () (tptp.add @t84 tptp.c)) % 19.14/19.37 (define @t137 () (tptp.add @t84 @t30)) % 19.14/19.37 (define @t138 () (tptp.multiply @t137 @t136)) % 19.14/19.37 (define @t139 () (= (tptp.add @t84 @t31) @t138)) % 19.14/19.37 (define @t140 () (not @t139)) % 19.14/19.37 (define @t141 () (tptp.add @t30 tptp.c)) % 19.14/19.37 (define @t142 () (tptp.multiply @t72 @t141)) % 19.14/19.37 (define @t143 () (tptp.multiply tptp.additive_identity @t30)) % 19.14/19.37 (define @t144 () (= (tptp.add @t143 tptp.c) @t142)) % 19.14/19.37 (define @t145 () (not @t144)) % 19.14/19.37 (define @t146 () (tptp.add tptp.additive_identity @t30)) % 19.14/19.37 (define @t147 () (tptp.multiply @t72 @t146)) % 19.14/19.37 (define @t148 () (= @t99 @t147)) % 19.14/19.37 (define @t149 () (not @t148)) % 19.14/19.37 (define @t150 () (tptp.multiply tptp.additive_identity tptp.c)) % 19.14/19.37 (define @t151 () (tptp.add @t150 @t30)) % 19.14/19.37 (define @t152 () (= @t151 (tptp.multiply @t146 @t123))) % 19.14/19.37 (define @t153 () (not @t152)) % 19.14/19.37 (define @t154 () (tptp.multiply @t30 tptp.additive_identity)) % 19.14/19.37 (define @t155 () (tptp.multiply tptp.a tptp.additive_identity)) % 19.14/19.37 (define @t156 () (tptp.add @t155 @t154)) % 19.14/19.37 (define @t157 () (= (tptp.multiply @t119 tptp.additive_identity) @t156)) % 19.14/19.37 (define @t158 () (not @t157)) % 19.14/19.37 (define @t159 () (tptp.multiply @t49 @t146)) % 19.14/19.37 (define @t160 () (= (tptp.add tptp.additive_identity @t143) @t159)) % 19.14/19.37 (define @t161 () (not @t160)) % 19.14/19.37 (define @t162 () (tptp.add @t32 tptp.c)) % 19.14/19.37 (define @t163 () (tptp.add tptp.a tptp.c)) % 19.14/19.37 (define @t164 () (tptp.multiply @t163 @t162)) % 19.14/19.37 (define @t165 () (= @t94 @t164)) % 19.14/19.37 (define @t166 () (not @t165)) % 19.14/19.37 (define @t167 () (tptp.add @t32 tptp.b)) % 19.14/19.37 (define @t168 () (= (tptp.multiply tptp.a @t167) @t93)) % 19.14/19.37 (define @t169 () (not @t168)) % 19.14/19.37 (define @t170 () (tptp.add @t33 @t82)) % 19.14/19.37 (define @t171 () (= @t170 (tptp.multiply (tptp.add tptp.a @t82) (tptp.add @t32 @t82)))) % 19.14/19.37 (define @t172 () (not @t171)) % 19.14/19.37 (define @t173 () (tptp.add tptp.additive_identity @t32)) % 19.14/19.37 (define @t174 () (tptp.add tptp.a @t32)) % 19.14/19.37 (define @t175 () (tptp.multiply @t174 @t173)) % 19.14/19.37 (define @t176 () (= (tptp.add @t155 @t32) @t175)) % 19.14/19.37 (define @t177 () (not @t176)) % 19.14/19.37 (define @t178 () (tptp.multiply @t32 tptp.additive_identity)) % 19.14/19.37 (define @t179 () (tptp.multiply tptp.b tptp.additive_identity)) % 19.14/19.37 (define @t180 () (tptp.add tptp.b @t32)) % 19.14/19.37 (define @t181 () (tptp.multiply @t180 tptp.additive_identity)) % 19.14/19.37 (define @t182 () (= @t181 (tptp.add @t179 @t178))) % 19.14/19.37 (define @t183 () (not @t182)) % 19.14/19.37 (define @t184 () (tptp.add tptp.additive_identity @t100)) % 19.14/19.37 (define @t185 () (= @t184 (tptp.multiply @t49 @t173))) % 19.14/19.37 (define @t186 () (not @t185)) % 19.14/19.37 (define @t187 () (not @t81)) % 19.14/19.37 (define @t188 () (tptp.add tptp.b tptp.additive_identity)) % 19.14/19.37 (define @t189 () (tptp.multiply @t130 @t188)) % 19.14/19.37 (define @t190 () (tptp.multiply tptp.c tptp.additive_identity)) % 19.14/19.37 (define @t191 () (= (tptp.add tptp.b @t190) @t189)) % 19.14/19.37 (define @t192 () (not @t191)) % 19.14/19.37 (define @t193 () (= @t109 @t118)) % 19.14/19.37 (define @t194 () (not @t193)) % 19.14/19.37 (define @t195 () (not @t75)) % 19.14/19.37 (define @t196 () (tptp.add @t155 tptp.c)) % 19.14/19.37 (define @t197 () (= @t196 (tptp.multiply @t163 @t72))) % 19.14/19.37 (define @t198 () (not @t197)) % 19.14/19.37 (define @t199 () (tptp.multiply tptp.additive_identity tptp.b)) % 19.14/19.37 (define @t200 () (tptp.add @t199 @t32)) % 19.14/19.37 (define @t201 () (= @t200 (tptp.multiply @t173 @t180))) % 19.14/19.37 (define @t202 () (not @t201)) % 19.14/19.37 (define @t203 () (tptp.multiply tptp.c tptp.multiplicative_identity)) % 19.14/19.37 (define @t204 () (tptp.add @t203 @t203)) % 19.14/19.37 (define @t205 () (= (tptp.multiply tptp.c @t39) @t204)) % 19.14/19.37 (define @t206 () (not @t205)) % 19.14/19.37 (define @t207 () (tptp.add tptp.b tptp.b)) % 19.14/19.37 (define @t208 () (= @t180 (tptp.multiply @t207 @t130))) % 19.14/19.37 (define @t209 () (not @t208)) % 19.14/19.37 (define @t210 () (tptp.add tptp.c tptp.b)) % 19.14/19.37 (define @t211 () (tptp.multiply @t68 @t210)) % 19.14/19.37 (define @t212 () (= (tptp.add @t150 tptp.b) @t211)) % 19.14/19.37 (define @t213 () (not @t212)) % 19.14/19.37 (define @t214 () (tptp.add @t30 tptp.additive_identity)) % 19.14/19.37 (define @t215 () (tptp.multiply tptp.additive_identity tptp.a)) % 19.14/19.37 (define @t216 () (tptp.add @t30 @t215)) % 19.14/19.37 (define @t217 () (= @t216 (tptp.multiply @t214 (tptp.add @t30 tptp.a)))) % 19.14/19.37 (define @t218 () (not @t217)) % 19.14/19.37 (define @t219 () (tptp.multiply @t72 @t130)) % 19.14/19.37 (define @t220 () (= @t219 (tptp.add (tptp.multiply @t72 tptp.b) (tptp.multiply @t72 tptp.c)))) % 19.14/19.37 (define @t221 () (not @t220)) % 19.14/19.37 (define @t222 () (tptp.multiply @t30 tptp.a)) % 19.14/19.37 (define @t223 () (= @t84 @t222)) % 19.14/19.37 (define @t224 () (not @t223)) % 19.14/19.37 (define @t225 () (tptp.add @t199 tptp.c)) % 19.14/19.37 (define @t226 () (= @t225 @t219)) % 19.14/19.37 (define @t227 () (not @t226)) % 19.14/19.37 (define @t228 () (= @t143 @t154)) % 19.14/19.37 (define @t229 () (not @t228)) % 19.14/19.37 (define @t230 () (tptp.multiply @t71 tptp.c)) % 19.14/19.37 (define @t231 () (tptp.add @t230 @t150)) % 19.14/19.37 (define @t232 () (tptp.add @t71 tptp.additive_identity)) % 19.14/19.37 (define @t233 () (= (tptp.multiply @t232 tptp.c) @t231)) % 19.14/19.37 (define @t234 () (not @t233)) % 19.14/19.37 (define @t235 () (= @t71 @t232)) % 19.14/19.37 (define @t236 () (not @t235)) % 19.14/19.37 (define @t237 () (= @t123 @t141)) % 19.14/19.37 (define @t238 () (not @t237)) % 19.14/19.37 (define @t239 () (tptp.multiply @t72 @t72)) % 19.14/19.37 (define @t240 () (= (tptp.add @t47 tptp.c) @t239)) % 19.14/19.37 (define @t241 () (not @t240)) % 19.14/19.37 (define @t242 () (tptp.multiply @t49 @t72)) % 19.14/19.37 (define @t243 () (= (tptp.add tptp.additive_identity @t150) @t242)) % 19.14/19.37 (define @t244 () (not @t243)) % 19.14/19.37 (define @t245 () (tptp.multiply @t68 tptp.b)) % 19.14/19.37 (define @t246 () (tptp.multiply @t68 tptp.a)) % 19.14/19.37 (define @t247 () (tptp.add @t246 @t245)) % 19.14/19.37 (define @t248 () (tptp.add tptp.a tptp.b)) % 19.14/19.37 (define @t249 () (tptp.multiply @t68 @t248)) % 19.14/19.37 (define @t250 () (= @t249 @t247)) % 19.14/19.37 (define @t251 () (not @t250)) % 19.14/19.37 (define @t252 () (tptp.multiply @t32 tptp.b)) % 19.14/19.37 (define @t253 () (= @t82 @t252)) % 19.14/19.37 (define @t254 () (not @t253)) % 19.14/19.37 (define @t255 () (= @t129 (tptp.add @t30 tptp.b))) % 19.14/19.37 (define @t256 () (not @t255)) % 19.14/19.37 (define @t257 () (tptp.multiply tptp.a @t207)) % 19.14/19.37 (define @t258 () (= @t257 (tptp.add @t30 @t30))) % 19.14/19.37 (define @t259 () (not @t258)) % 19.14/19.37 (define @t260 () (tptp.multiply @t67 tptp.b)) % 19.14/19.37 (define @t261 () (tptp.add tptp.additive_identity @t67)) % 19.14/19.37 (define @t262 () (tptp.multiply @t261 tptp.b)) % 19.14/19.37 (define @t263 () (= @t262 (tptp.add @t199 @t260))) % 19.14/19.37 (define @t264 () (not @t263)) % 19.14/19.37 (define @t265 () (= @t67 @t261)) % 19.14/19.37 (define @t266 () (not @t265)) % 19.14/19.37 (define @t267 () (tptp.multiply tptp.a tptp.a)) % 19.14/19.37 (define @t268 () (tptp.add @t30 @t267)) % 19.14/19.37 (define @t269 () (tptp.add tptp.b tptp.a)) % 19.14/19.37 (define @t270 () (= (tptp.multiply tptp.a @t269) @t268)) % 19.14/19.37 (define @t271 () (not @t270)) % 19.14/19.37 (define @t272 () (tptp.multiply tptp.b tptp.multiplicative_identity)) % 19.14/19.37 (define @t273 () (tptp.add @t272 @t272)) % 19.14/19.37 (define @t274 () (= (tptp.multiply tptp.b @t39) @t273)) % 19.14/19.37 (define @t275 () (not @t274)) % 19.14/19.37 (define @t276 () (= @t100 @t178)) % 19.14/19.37 (define @t277 () (not @t276)) % 19.14/19.37 (define @t278 () (tptp.add tptp.a tptp.a)) % 19.14/19.37 (define @t279 () (tptp.multiply @t278 @t248)) % 19.14/19.37 (define @t280 () (= @t119 @t279)) % 19.14/19.37 (define @t281 () (not @t280)) % 19.14/19.37 (define @t282 () (= @t180 @t167)) % 19.14/19.37 (define @t283 () (not @t282)) % 19.14/19.37 (define @t284 () (tptp.multiply @t65 tptp.a)) % 19.14/19.37 (define @t285 () (tptp.add @t215 @t284)) % 19.14/19.37 (define @t286 () (tptp.add tptp.additive_identity @t65)) % 19.14/19.37 (define @t287 () (= (tptp.multiply @t286 tptp.a) @t285)) % 19.14/19.37 (define @t288 () (not @t287)) % 19.14/19.37 (define @t289 () (tptp.multiply tptp.c tptp.b)) % 19.14/19.37 (define @t290 () (= @t32 @t289)) % 19.14/19.37 (define @t291 () (not @t290)) % 19.14/19.37 (define @t292 () (tptp.add tptp.a tptp.additive_identity)) % 19.14/19.37 (define @t293 () (tptp.multiply @t292 @t248)) % 19.14/19.37 (define @t294 () (tptp.add tptp.a @t199)) % 19.14/19.37 (define @t295 () (= @t294 @t293)) % 19.14/19.37 (define @t296 () (not @t295)) % 19.14/19.37 (define @t297 () (= @t65 @t286)) % 19.14/19.37 (define @t298 () (not @t297)) % 19.14/19.37 (define @t299 () (tptp.add @t199 tptp.additive_identity)) % 19.14/19.37 (define @t300 () (= @t299 (tptp.multiply @t49 @t188))) % 19.14/19.37 (define @t301 () (not @t300)) % 19.14/19.37 (define @t302 () (= @t30 @t214)) % 19.14/19.37 (define @t303 () (not @t302)) % 19.14/19.37 (define @t304 () (= @t30 @t146)) % 19.14/19.37 (define @t305 () (not @t304)) % 19.14/19.37 (define @t306 () (= (tptp.add @t215 tptp.b) @t249)) % 19.14/19.37 (define @t307 () (not @t306)) % 19.14/19.37 (define @t308 () (= @t130 @t210)) % 19.14/19.37 (define @t309 () (not @t308)) % 19.14/19.37 (define @t310 () (= tptp.additive_identity @t230)) % 19.14/19.37 (define @t311 () (not @t310)) % 19.14/19.37 (define @t312 () (= @t150 @t190)) % 19.14/19.37 (define @t313 () (not @t312)) % 19.14/19.37 (define @t314 () (= @t32 @t173)) % 19.14/19.37 (define @t315 () (not @t314)) % 19.14/19.37 (define @t316 () (tptp.add @t47 tptp.b)) % 19.14/19.37 (define @t317 () (= @t316 (tptp.multiply @t68 @t68))) % 19.14/19.37 (define @t318 () (not @t317)) % 19.14/19.37 (define @t319 () (tptp.multiply tptp.a tptp.multiplicative_identity)) % 19.14/19.37 (define @t320 () (tptp.multiply tptp.a @t39)) % 19.14/19.37 (define @t321 () (= @t320 (tptp.add @t319 @t319))) % 19.14/19.37 (define @t322 () (not @t321)) % 19.14/19.37 (define @t323 () (= tptp.additive_identity @t260)) % 19.14/19.37 (define @t324 () (not @t323)) % 19.14/19.37 (define @t325 () (= @t30 (tptp.multiply tptp.b tptp.a))) % 19.14/19.37 (define @t326 () (not @t325)) % 19.14/19.37 (define @t327 () (= @t248 @t269)) % 19.14/19.37 (define @t328 () (not @t327)) % 19.14/19.37 (define @t329 () (= tptp.c @t203)) % 19.14/19.37 (define @t330 () (not @t329)) % 19.14/19.37 (define @t331 () (tptp.multiply tptp.additive_identity @t292)) % 19.14/19.37 (define @t332 () (= @t331 (tptp.add @t215 @t47))) % 19.14/19.37 (define @t333 () (not @t332)) % 19.14/19.37 (define @t334 () (= tptp.c @t72)) % 19.14/19.37 (define @t335 () (not @t334)) % 19.14/19.37 (define @t336 () (= tptp.additive_identity @t284)) % 19.14/19.37 (define @t337 () (not @t336)) % 19.14/19.37 (define @t338 () (= @t199 @t179)) % 19.14/19.37 (define @t339 () (not @t338)) % 19.14/19.37 (define @t340 () (tptp.add tptp.additive_identity tptp.a)) % 19.14/19.37 (define @t341 () (tptp.add @t47 tptp.a)) % 19.14/19.37 (define @t342 () (= @t341 (tptp.multiply @t340 @t340))) % 19.14/19.37 (define @t343 () (not @t342)) % 19.14/19.37 (define @t344 () (= tptp.b @t272)) % 19.14/19.37 (define @t345 () (not @t344)) % 19.14/19.37 (define @t346 () (= tptp.b @t188)) % 19.14/19.37 (define @t347 () (not @t346)) % 19.14/19.37 (define @t348 () (= tptp.b @t68)) % 19.14/19.37 (define @t349 () (not @t348)) % 19.14/19.37 (define @t350 () (= tptp.a @t292)) % 19.14/19.37 (define @t351 () (not @t350)) % 19.14/19.37 (define @t352 () (tptp.multiply tptp.multiplicative_identity tptp.additive_identity)) % 19.14/19.37 (define @t353 () (tptp.add @t47 @t352)) % 19.14/19.37 (define @t354 () (tptp.add tptp.additive_identity tptp.multiplicative_identity)) % 19.14/19.37 (define @t355 () (= (tptp.multiply @t354 tptp.additive_identity) @t353)) % 19.14/19.37 (define @t356 () (not @t355)) % 19.14/19.37 (define @t357 () (= tptp.additive_identity @t49)) % 19.14/19.37 (define @t358 () (not @t357)) % 19.14/19.37 (define @t359 () (not @t58)) % 19.14/19.37 (define @t360 () (= (tptp.multiply @t49 tptp.additive_identity) @t56)) % 19.14/19.37 (define @t361 () (not @t360)) % 19.14/19.37 (define @t362 () (= @t215 @t155)) % 19.14/19.37 (define @t363 () (not @t362)) % 19.14/19.37 (define @t364 () (= @t340 @t292)) % 19.14/19.37 (define @t365 () (not @t364)) % 19.14/19.37 (define @t366 () (not @t53)) % 19.14/19.37 (define @t367 () (= tptp.a @t319)) % 19.14/19.37 (define @t368 () (not @t367)) % 19.14/19.37 (define @t369 () (tptp.multiply @t45 tptp.multiplicative_identity)) % 19.14/19.37 (define @t370 () (= @t45 @t369)) % 19.14/19.37 (define @t371 () (not @t370)) % 19.14/19.37 (define @t372 () (tptp.add @t45 tptp.multiplicative_identity)) % 19.14/19.37 (define @t373 () (tptp.multiply tptp.multiplicative_identity @t45)) % 19.14/19.37 (define @t374 () (tptp.add @t373 tptp.multiplicative_identity)) % 19.14/19.37 (define @t375 () (= @t374 (tptp.multiply @t39 @t372))) % 19.14/19.37 (define @t376 () (not @t375)) % 19.14/19.37 (define @t377 () (tptp.add tptp.multiplicative_identity tptp.additive_identity)) % 19.14/19.37 (define @t378 () (= tptp.multiplicative_identity @t377)) % 19.14/19.37 (define @t379 () (not @t378)) % 19.14/19.37 (define @t380 () (= tptp.multiplicative_identity @t37)) % 19.14/19.37 (define @t381 () (not @t380)) % 19.14/19.37 (define @t382 () (= tptp.additive_identity @t369)) % 19.14/19.37 (define @t383 () (not @t382)) % 19.14/19.37 (define @t384 () (= tptp.additive_identity @t373)) % 19.14/19.37 (define @t385 () (not @t384)) % 19.14/19.37 (define @t386 () (= tptp.multiplicative_identity @t372)) % 19.14/19.37 (define @t387 () (not @t386)) % 19.14/19.37 (define @t388 () (tptp.multiply @t39 tptp.multiplicative_identity)) % 19.14/19.37 (define @t389 () (= @t388 (tptp.add @t37 @t37))) % 19.14/19.37 (define @t390 () (not @t389)) % 19.14/19.37 (define @t391 () (not @t42)) % 19.14/19.37 (define @t392 () (tptp.add @t37 tptp.multiplicative_identity)) % 19.14/19.37 (define @t393 () (= @t392 @t40)) % 19.14/19.37 (define @t394 () (not @t393)) % 19.14/19.37 (define @t395 () (= @t377 @t354)) % 19.14/19.37 (define @t396 () (not @t395)) % 19.14/19.37 (define @t397 () (and @t35 @t395 @t393 @t42 @t389 @t386 @t384 @t382 @t380 @t378 @t375 @t370 @t367 @t53 @t364 @t362 @t360 @t58 @t357 @t355 @t350 @t348 @t346 @t344 @t342 @t338 @t336 @t334 @t332 @t329 @t327 @t325 @t323 @t321 @t317 @t314 @t312 @t310 @t308 @t306 @t304 @t302 @t300 @t297 @t295 @t290 @t287 @t282 @t280 @t276 @t274 @t270 @t265 @t263 @t258 @t255 @t253 @t250 @t243 @t240 @t237 @t235 @t233 @t228 @t226 @t223 @t220 @t217 @t212 @t208 @t205 @t201 @t197 @t75 @t193 @t191 @t81 @t185 @t182 @t176 @t171 @t168 @t165 @t160 @t157 @t152 @t148 @t144 @t139 @t134 @t132 @t127 @t125 @t121 @t116 @t114 @t111 @t107 @t102 @t96)) % 19.14/19.37 (assume @p1 (forall @t4 (= @t3 (tptp.add @t2 @t1)))) % 19.14/19.37 (assume @p2 @t6) % 19.14/19.37 (assume @p3 @t11) % 19.14/19.37 (assume @p4 @t13) % 19.14/19.37 (assume @p5 (forall @t10 (= (tptp.multiply @t3 @t7) (tptp.add @t14 @t12)))) % 19.14/19.37 (assume @p6 @t15) % 19.14/19.37 (assume @p7 (forall @t17 (= (tptp.add @t1 @t16) tptp.multiplicative_identity))) % 19.14/19.37 (assume @p8 @t19) % 19.14/19.37 (assume @p9 @t21) % 19.14/19.37 (assume @p10 @t23) % 19.14/19.37 (assume @p11 @t25) % 19.14/19.37 (assume @p12 (forall @t17 (= (tptp.multiply tptp.multiplicative_identity @t1) @t1))) % 19.14/19.37 (assume @p13 @t27) % 19.14/19.37 (assume @p14 @t29) % 19.14/19.37 (assume @p15 @t35) % 19.14/19.37 (step @p16 :rule instantiate :premises (@p1) :args ((@list tptp.multiplicative_identity tptp.additive_identity))) % 19.14/19.37 (step @p17 :rule instantiate :premises (@p3) :args (@t36)) % 19.14/19.37 (step @p18 :rule eq-symm :args (@t38 @t40)) % 19.14/19.37 (step @p19 :rule refl :args (@t13)) % 19.14/19.37 (step @p20 :rule cong :premises (@p19 @p18) :args ((=> @t13 @t41))) % 19.14/19.37 (assume-push @p726 @t13) % 19.14/19.37 (step @p22 :rule instantiate :premises (@p4) :args (@t36)) % 19.14/19.37 (step-pop @p727 :rule scope :premises (@p22)) % 19.14/19.37 (step @p23 :rule process_scope :premises (@p727) :args (@t41)) % 19.14/19.37 (step @p25 :rule eq_resolve :premises (@p23 @p20)) % 19.14/19.37 (step @p26 :rule implies_elim :premises (@p25)) % 19.14/19.37 (step @p27 :rule chain_m_resolution :premises (@p26 @p4) :args (@t42 @t43 (@list @t13))) % 19.14/19.37 (step @p28 :rule instantiate :premises (@p5) :args (@t36)) % 19.14/19.37 (step @p29 :rule eq-symm :args (@t18 tptp.multiplicative_identity)) % 19.14/19.37 (step @p30 :rule cong :premises (@p29) :args (@t19)) % 19.14/19.37 (step @p31 :rule eq_resolve :premises (@p8 @p30)) % 19.14/19.37 (step @p32 :rule instantiate :premises (@p31) :args (@t44)) % 19.14/19.37 (step @p33 :rule eq-symm :args (@t20 tptp.additive_identity)) % 19.14/19.37 (step @p34 :rule cong :premises (@p33) :args (@t21)) % 19.14/19.37 (step @p35 :rule eq_resolve :premises (@p9 @p34)) % 19.14/19.37 (step @p36 :rule instantiate :premises (@p35) :args (@t44)) % 19.14/19.37 (step @p37 :rule eq-symm :args (@t22 tptp.additive_identity)) % 19.14/19.37 (step @p38 :rule cong :premises (@p37) :args (@t23)) % 19.14/19.37 (step @p39 :rule eq_resolve :premises (@p10 @p38)) % 19.14/19.37 (step @p40 :rule instantiate :premises (@p39) :args (@t44)) % 19.14/19.37 (step @p41 :rule eq-symm :args (@t24 @t1)) % 19.14/19.37 (step @p42 :rule cong :premises (@p41) :args (@t25)) % 19.14/19.37 (step @p43 :rule eq_resolve :premises (@p11 @p42)) % 19.14/19.37 (step @p44 :rule instantiate :premises (@p43) :args (@t44)) % 19.14/19.37 (step @p45 :rule eq-symm :args (@t26 @t1)) % 19.14/19.37 (step @p46 :rule cong :premises (@p45) :args (@t27)) % 19.14/19.37 (step @p47 :rule eq_resolve :premises (@p13 @p46)) % 19.14/19.37 (step @p48 :rule instantiate :premises (@p47) :args (@t44)) % 19.14/19.37 (step @p49 :rule instantiate :premises (@p3) :args ((@list tptp.multiplicative_identity @t45 tptp.multiplicative_identity))) % 19.14/19.37 (step @p50 :rule instantiate :premises (@p43) :args ((@list @t45))) % 19.14/19.37 (step @p51 :rule instantiate :premises (@p43) :args (@t46)) % 19.14/19.37 (step @p52 :rule eq-symm :args (@t48 @t50)) % 19.14/19.37 (step @p53 :rule refl :args (@t11)) % 19.14/19.37 (step @p54 :rule cong :premises (@p53 @p52) :args ((=> @t11 @t51))) % 19.14/19.37 (assume-push @p728 @t11) % 19.14/19.37 (step @p56 :rule instantiate :premises (@p3) :args (@t52)) % 19.14/19.37 (step-pop @p729 :rule scope :premises (@p56)) % 19.14/19.37 (step @p57 :rule process_scope :premises (@p729) :args (@t51)) % 19.14/19.37 (step @p59 :rule eq_resolve :premises (@p57 @p54)) % 19.14/19.37 (step @p60 :rule implies_elim :premises (@p59)) % 19.14/19.37 (step @p61 :rule chain_m_resolution :premises (@p60 @p3) :args (@t53 @t43 (@list @t11))) % 19.14/19.37 (step @p62 :rule instantiate :premises (@p1) :args (@t54)) % 19.14/19.37 (step @p63 :rule instantiate :premises (@p2) :args (@t54)) % 19.14/19.37 (step @p64 :rule instantiate :premises (@p5) :args (@t52)) % 19.14/19.37 (step @p65 :rule eq-symm :args (@t55 @t56)) % 19.14/19.37 (step @p66 :rule refl :args (@t15)) % 19.14/19.37 (step @p67 :rule cong :premises (@p66 @p65) :args ((=> @t15 @t57))) % 19.14/19.37 (assume-push @p730 @t15) % 19.14/19.37 (step @p69 :rule instantiate :premises (@p6) :args (@t52)) % 19.14/19.37 (step-pop @p731 :rule scope :premises (@p69)) % 19.14/19.37 (step @p70 :rule process_scope :premises (@p731) :args (@t57)) % 19.14/19.37 (step @p72 :rule eq_resolve :premises (@p70 @p67)) % 19.14/19.37 (step @p73 :rule implies_elim :premises (@p72)) % 19.14/19.37 (step @p74 :rule chain_m_resolution :premises (@p73 @p6) :args (@t58 @t43 @t59)) % 19.14/19.37 (step @p75 :rule instantiate :premises (@p47) :args ((@list tptp.additive_identity))) % 19.14/19.37 (step @p76 :rule instantiate :premises (@p5) :args ((@list tptp.additive_identity tptp.multiplicative_identity tptp.additive_identity))) % 19.14/19.37 (step @p77 :rule instantiate :premises (@p47) :args (@t46)) % 19.14/19.37 (step @p78 :rule eq-symm :args (@t28 @t1)) % 19.14/19.37 (step @p79 :rule cong :premises (@p78) :args (@t29)) % 19.14/19.37 (step @p80 :rule eq_resolve :premises (@p14 @p79)) % 19.14/19.37 (step @p81 :rule instantiate :premises (@p80) :args (@t60)) % 19.14/19.37 (step @p82 :rule instantiate :premises (@p47) :args (@t60)) % 19.14/19.37 (step @p83 :rule instantiate :premises (@p43) :args (@t60)) % 19.14/19.37 (step @p84 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.additive_identity tptp.a))) % 19.14/19.37 (step @p85 :rule instantiate :premises (@p2) :args ((@list tptp.additive_identity tptp.b))) % 19.14/19.37 (step @p86 :rule instantiate :premises (@p39) :args (@t46)) % 19.14/19.37 (step @p87 :rule instantiate :premises (@p80) :args (@t61)) % 19.14/19.37 (step @p88 :rule instantiate :premises (@p6) :args ((@list tptp.additive_identity tptp.a tptp.additive_identity))) % 19.14/19.37 (step @p89 :rule instantiate :premises (@p43) :args (@t61)) % 19.14/19.37 (step @p90 :rule instantiate :premises (@p1) :args (@t62)) % 19.14/19.37 (step @p91 :rule instantiate :premises (@p2) :args (@t62)) % 19.14/19.37 (step @p92 :rule instantiate :premises (@p39) :args (@t60)) % 19.14/19.37 (step @p93 :rule instantiate :premises (@p6) :args ((@list tptp.a tptp.multiplicative_identity tptp.multiplicative_identity))) % 19.14/19.37 (step @p94 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.additive_identity tptp.b))) % 19.14/19.37 (step @p95 :rule instantiate :premises (@p80) :args ((@list @t32))) % 19.14/19.37 (step @p96 :rule instantiate :premises (@p2) :args ((@list tptp.additive_identity tptp.c))) % 19.14/19.37 (step @p97 :rule instantiate :premises (@p39) :args (@t61)) % 19.14/19.37 (step @p98 :rule instantiate :premises (@p1) :args (@t63)) % 19.14/19.37 (step @p99 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.a tptp.b))) % 19.14/19.37 (step @p100 :rule instantiate :premises (@p80) :args (@t64)) % 19.14/19.37 (step @p101 :rule instantiate :premises (@p47) :args (@t64)) % 19.14/19.37 (step @p102 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.b tptp.additive_identity))) % 19.14/19.37 (step @p103 :rule instantiate :premises (@p80) :args ((@list @t65))) % 19.14/19.37 (step @p104 :rule instantiate :premises (@p4) :args ((@list tptp.a tptp.additive_identity tptp.b))) % 19.14/19.37 (step @p105 :rule instantiate :premises (@p2) :args (@t63)) % 19.14/19.37 (step @p106 :rule instantiate :premises (@p5) :args ((@list tptp.additive_identity @t65 tptp.a))) % 19.14/19.37 (step @p107 :rule instantiate :premises (@p1) :args (@t66)) % 19.14/19.37 (step @p108 :rule instantiate :premises (@p4) :args ((@list tptp.a tptp.a tptp.b))) % 19.14/19.37 (step @p109 :rule instantiate :premises (@p2) :args ((@list tptp.additive_identity @t32))) % 19.14/19.37 (step @p110 :rule instantiate :premises (@p6) :args ((@list tptp.b tptp.multiplicative_identity tptp.multiplicative_identity))) % 19.14/19.37 (step @p111 :rule instantiate :premises (@p6) :args ((@list tptp.a tptp.b tptp.a))) % 19.14/19.37 (step @p112 :rule instantiate :premises (@p80) :args ((@list @t67))) % 19.14/19.37 (step @p113 :rule instantiate :premises (@p5) :args ((@list tptp.additive_identity @t67 tptp.b))) % 19.14/19.37 (step @p114 :rule instantiate :premises (@p6) :args ((@list tptp.a tptp.b tptp.b))) % 19.14/19.37 (step @p115 :rule instantiate :premises (@p1) :args ((@list tptp.b @t30))) % 19.14/19.37 (step @p116 :rule instantiate :premises (@p2) :args (@t66)) % 19.14/19.37 (step @p117 :rule instantiate :premises (@p6) :args ((@list @t68 tptp.a tptp.b))) % 19.14/19.37 (step @p118 :rule instantiate :premises (@p4) :args (@t69)) % 19.14/19.37 (step @p119 :rule instantiate :premises (@p3) :args (@t69)) % 19.14/19.37 (step @p120 :rule instantiate :premises (@p1) :args (@t70)) % 19.14/19.37 (step @p121 :rule instantiate :premises (@p47) :args ((@list @t71))) % 19.14/19.37 (step @p122 :rule instantiate :premises (@p5) :args ((@list @t71 tptp.additive_identity tptp.c))) % 19.14/19.37 (step @p123 :rule instantiate :premises (@p2) :args ((@list tptp.additive_identity @t30))) % 19.14/19.37 (step @p124 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.b tptp.c))) % 19.14/19.37 (step @p125 :rule instantiate :premises (@p2) :args ((@list tptp.a @t30))) % 19.14/19.37 (step @p126 :rule instantiate :premises (@p6) :args ((@list @t72 tptp.b tptp.c))) % 19.14/19.37 (step @p127 :rule instantiate :premises (@p4) :args ((@list @t30 tptp.additive_identity tptp.a))) % 19.14/19.37 (step @p128 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.c tptp.b))) % 19.14/19.37 (step @p129 :rule instantiate :premises (@p4) :args ((@list tptp.b tptp.b tptp.c))) % 19.14/19.37 (step @p130 :rule instantiate :premises (@p6) :args ((@list tptp.c tptp.multiplicative_identity tptp.multiplicative_identity))) % 19.14/19.37 (step @p131 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity tptp.b @t32))) % 19.14/19.37 (step @p132 :rule instantiate :premises (@p3) :args ((@list tptp.a tptp.additive_identity tptp.c))) % 19.14/19.37 (step @p133 :rule eq-symm :args (@t73 @t31)) % 19.14/19.37 (step @p134 :rule refl :args (@t6)) % 19.14/19.37 (step @p135 :rule cong :premises (@p134 @p133) :args ((=> @t6 @t74))) % 19.14/19.37 (assume-push @p732 @t6) % 19.14/19.37 (step @p137 :rule instantiate :premises (@p2) :args (@t70)) % 19.14/19.37 (step-pop @p733 :rule scope :premises (@p137)) % 19.14/19.37 (step @p138 :rule process_scope :premises (@p733) :args (@t74)) % 19.14/19.37 (step @p140 :rule eq_resolve :premises (@p138 @p135)) % 19.14/19.37 (step @p141 :rule implies_elim :premises (@p140)) % 19.14/19.37 (step @p142 :rule chain_m_resolution :premises (@p141 @p2) :args (@t75 @t43 (@list @t6))) % 19.14/19.37 (step @p143 :rule instantiate :premises (@p2) :args ((@list @t32 @t30))) % 19.14/19.37 (step @p144 :rule instantiate :premises (@p4) :args ((@list tptp.b tptp.c tptp.additive_identity))) % 19.14/19.37 (step @p145 :rule eq-symm :args (@t77 @t78)) % 19.14/19.37 (step @p146 :rule cong :premises (@p66 @p145) :args ((=> @t15 @t79))) % 19.14/19.37 (assume-push @p734 @t15) % 19.14/19.37 (step @p148 :rule instantiate :premises (@p6) :args (@t80)) % 19.14/19.37 (step-pop @p735 :rule scope :premises (@p148)) % 19.14/19.37 (step @p149 :rule process_scope :premises (@p735) :args (@t79)) % 19.14/19.37 (step @p151 :rule eq_resolve :premises (@p149 @p146)) % 19.14/19.37 (step @p152 :rule implies_elim :premises (@p151)) % 19.14/19.37 (step @p153 :rule chain_m_resolution :premises (@p152 @p6) :args (@t81 @t43 @t59)) % 19.14/19.37 (step @p154 :rule instantiate :premises (@p4) :args ((@list tptp.additive_identity tptp.additive_identity @t32))) % 19.14/19.37 (step @p155 :rule instantiate :premises (@p5) :args ((@list tptp.b @t32 tptp.additive_identity))) % 19.14/19.37 (step @p156 :rule instantiate :premises (@p3) :args ((@list tptp.a tptp.additive_identity @t32))) % 19.14/19.37 (step @p157 :rule instantiate :premises (@p3) :args ((@list tptp.a @t32 @t82))) % 19.14/19.37 (step @p158 :rule instantiate :premises (@p6) :args ((@list tptp.a @t32 tptp.b))) % 19.14/19.37 (step @p159 :rule instantiate :premises (@p3) :args ((@list tptp.a @t32 tptp.c))) % 19.14/19.37 (step @p160 :rule instantiate :premises (@p4) :args ((@list tptp.additive_identity tptp.additive_identity @t30))) % 19.14/19.37 (step @p161 :rule instantiate :premises (@p5) :args ((@list tptp.a @t30 tptp.additive_identity))) % 19.14/19.37 (step @p162 :rule instantiate :premises (@p3) :args (@t83)) % 19.14/19.37 (step @p163 :rule instantiate :premises (@p4) :args (@t83)) % 19.14/19.37 (step @p164 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity @t30 tptp.c))) % 19.14/19.37 (step @p165 :rule instantiate :premises (@p4) :args ((@list @t84 @t30 tptp.c))) % 19.14/19.37 (step @p166 :rule instantiate :premises (@p1) :args ((@list tptp.b @t73))) % 19.14/19.37 (step @p167 :rule instantiate :premises (@p4) :args ((@list tptp.b tptp.c @t30))) % 19.14/19.37 (step @p168 :rule instantiate :premises (@p1) :args ((@list tptp.c @t73))) % 19.14/19.37 (step @p169 :rule instantiate :premises (@p4) :args ((@list tptp.c tptp.c @t30))) % 19.14/19.37 (step @p170 :rule instantiate :premises (@p5) :args ((@list tptp.a @t30 @t32))) % 19.14/19.37 (step @p171 :rule instantiate :premises (@p1) :args (@t85)) % 19.14/19.37 (step @p172 :rule instantiate :premises (@p2) :args (@t85)) % 19.14/19.37 (step @p173 :rule instantiate :premises (@p4) :args ((@list @t33 @t32 @t30))) % 19.14/19.37 (step @p174 :rule instantiate :premises (@p4) :args ((@list @t73 tptp.b tptp.c))) % 19.14/19.37 (step @p175 :rule instantiate :premises (@p3) :args ((@list tptp.additive_identity @t32 @t73))) % 19.14/19.37 (step @p176 :rule instantiate :premises (@p4) :args ((@list @t33 tptp.c @t30))) % 19.14/19.37 (step @p177 :rule instantiate :premises (@p6) :args ((@list @t32 @t84 @t73))) % 19.14/19.37 (step @p178 :rule refl :args (@t92)) % 19.14/19.37 (step @p179 :rule refl :args (@t97)) % 19.14/19.37 (step @p180 :rule refl :args (@t103)) % 19.14/19.37 (step @p181 :rule refl :args (@t108)) % 19.14/19.37 (step @p182 :rule refl :args (@t112)) % 19.14/19.37 (step @p183 :rule refl :args (@t115)) % 19.14/19.37 (step @p184 :rule refl :args (@t117)) % 19.14/19.37 (step @p185 :rule refl :args (@t122)) % 19.14/19.37 (step @p186 :rule refl :args (@t126)) % 19.14/19.37 (step @p187 :rule refl :args (@t128)) % 19.14/19.37 (step @p188 :rule refl :args (@t133)) % 19.14/19.37 (step @p189 :rule refl :args (@t135)) % 19.14/19.37 (step @p190 :rule refl :args (@t140)) % 19.14/19.37 (step @p191 :rule refl :args (@t145)) % 19.14/19.37 (step @p192 :rule refl :args (@t149)) % 19.14/19.37 (step @p193 :rule refl :args (@t153)) % 19.14/19.37 (step @p194 :rule refl :args (@t158)) % 19.14/19.37 (step @p195 :rule refl :args (@t161)) % 19.14/19.37 (step @p196 :rule refl :args (@t166)) % 19.14/19.37 (step @p197 :rule refl :args (@t169)) % 19.14/19.37 (step @p198 :rule refl :args (@t172)) % 19.14/19.37 (step @p199 :rule refl :args (@t177)) % 19.14/19.37 (step @p200 :rule refl :args (@t183)) % 19.14/19.37 (step @p201 :rule refl :args (@t186)) % 19.14/19.37 (step @p202 :rule refl :args (@t187)) % 19.14/19.37 (step @p203 :rule refl :args (@t192)) % 19.14/19.37 (step @p204 :rule refl :args (@t194)) % 19.14/19.37 (step @p205 :rule refl :args (@t195)) % 19.14/19.37 (step @p206 :rule refl :args (@t198)) % 19.14/19.37 (step @p207 :rule refl :args (@t202)) % 19.14/19.37 (step @p208 :rule refl :args (@t206)) % 19.14/19.37 (step @p209 :rule refl :args (@t209)) % 19.14/19.37 (step @p210 :rule refl :args (@t213)) % 19.14/19.37 (step @p211 :rule refl :args (@t218)) % 19.14/19.37 (step @p212 :rule refl :args (@t221)) % 19.14/19.37 (step @p213 :rule refl :args (@t224)) % 19.14/19.37 (step @p214 :rule refl :args (@t227)) % 19.14/19.37 (step @p215 :rule refl :args (@t229)) % 19.14/19.37 (step @p216 :rule refl :args (@t234)) % 19.14/19.37 (step @p217 :rule refl :args (@t236)) % 19.14/19.37 (step @p218 :rule refl :args (@t238)) % 19.14/19.37 (step @p219 :rule refl :args (@t241)) % 19.14/19.37 (step @p220 :rule refl :args (@t244)) % 19.14/19.37 (step @p221 :rule refl :args (@t251)) % 19.14/19.37 (step @p222 :rule refl :args (@t254)) % 19.14/19.37 (step @p223 :rule refl :args (@t256)) % 19.14/19.37 (step @p224 :rule refl :args (@t259)) % 19.14/19.37 (step @p225 :rule refl :args (@t264)) % 19.14/19.37 (step @p226 :rule refl :args (@t266)) % 19.14/19.37 (step @p227 :rule refl :args (@t271)) % 19.14/19.37 (step @p228 :rule refl :args (@t275)) % 19.14/19.37 (step @p229 :rule refl :args (@t277)) % 19.14/19.37 (step @p230 :rule refl :args (@t281)) % 19.14/19.37 (step @p231 :rule refl :args (@t283)) % 19.14/19.37 (step @p232 :rule refl :args (@t288)) % 19.14/19.37 (step @p233 :rule refl :args (@t291)) % 19.14/19.37 (step @p234 :rule refl :args (@t296)) % 19.14/19.37 (step @p235 :rule refl :args (@t298)) % 19.14/19.37 (step @p236 :rule refl :args (@t301)) % 19.14/19.37 (step @p237 :rule refl :args (@t303)) % 19.14/19.37 (step @p238 :rule refl :args (@t305)) % 19.14/19.37 (step @p239 :rule refl :args (@t307)) % 19.14/19.37 (step @p240 :rule refl :args (@t309)) % 19.14/19.37 (step @p241 :rule refl :args (@t311)) % 19.14/19.37 (step @p242 :rule refl :args (@t313)) % 19.14/19.37 (step @p243 :rule refl :args (@t315)) % 19.14/19.37 (step @p244 :rule refl :args (@t318)) % 19.14/19.37 (step @p245 :rule refl :args (@t322)) % 19.14/19.37 (step @p246 :rule refl :args (@t324)) % 19.14/19.37 (step @p247 :rule refl :args (@t326)) % 19.14/19.37 (step @p248 :rule refl :args (@t328)) % 19.14/19.37 (step @p249 :rule refl :args (@t330)) % 19.14/19.37 (step @p250 :rule refl :args (@t333)) % 19.14/19.37 (step @p251 :rule refl :args (@t335)) % 19.14/19.37 (step @p252 :rule refl :args (@t337)) % 19.14/19.37 (step @p253 :rule refl :args (@t339)) % 19.14/19.37 (step @p254 :rule refl :args (@t343)) % 19.14/19.37 (step @p255 :rule refl :args (@t345)) % 19.14/19.37 (step @p256 :rule refl :args (@t347)) % 19.14/19.37 (step @p257 :rule refl :args (@t349)) % 19.14/19.37 (step @p258 :rule refl :args (@t351)) % 19.14/19.37 (step @p259 :rule refl :args (@t356)) % 19.14/19.37 (step @p260 :rule refl :args (@t358)) % 19.14/19.37 (step @p261 :rule refl :args (@t359)) % 19.14/19.37 (step @p262 :rule refl :args (@t361)) % 19.14/19.37 (step @p263 :rule refl :args (@t363)) % 19.14/19.37 (step @p264 :rule refl :args (@t365)) % 19.14/19.37 (step @p265 :rule refl :args (@t366)) % 19.14/19.37 (step @p266 :rule refl :args (@t368)) % 19.14/19.37 (step @p267 :rule refl :args (@t371)) % 19.14/19.37 (step @p268 :rule refl :args (@t376)) % 19.14/19.37 (step @p269 :rule refl :args (@t379)) % 19.14/19.37 (step @p270 :rule refl :args (@t381)) % 19.14/19.37 (step @p271 :rule refl :args (@t383)) % 19.14/19.37 (step @p272 :rule refl :args (@t385)) % 19.14/19.37 (step @p273 :rule refl :args (@t387)) % 19.14/19.37 (step @p274 :rule refl :args (@t390)) % 19.14/19.37 (step @p275 :rule refl :args (@t391)) % 19.14/19.37 (step @p276 :rule refl :args (@t394)) % 19.14/19.37 (step @p277 :rule refl :args (@t396)) % 19.14/19.37 (step @p278 :rule bool-double-not-elim :args (@t34)) % 19.14/19.37 (step @p279 :rule nary_cong :premises (@p278 @p277 @p276 @p275 @p274 @p273 @p272 @p271 @p270 @p269 @p268 @p267 @p266 @p265 @p264 @p263 @p262 @p261 @p260 @p259 @p258 @p257 @p256 @p255 @p254 @p253 @p252 @p251 @p250 @p249 @p248 @p247 @p246 @p245 @p244 @p243 @p242 @p241 @p240 @p239 @p238 @p237 @p236 @p235 @p234 @p233 @p232 @p231 @p230 @p229 @p228 @p227 @p226 @p225 @p224 @p223 @p222 @p221 @p220 @p219 @p218 @p217 @p216 @p215 @p214 @p213 @p212 @p211 @p210 @p209 @p208 @p207 @p206 @p205 @p204 @p203 @p202 @p201 @p200 @p199 @p198 @p197 @p196 @p195 @p194 @p193 @p192 @p191 @p190 @p189 @p188 @p187 @p186 @p185 @p184 @p183 @p182 @p181 @p180 @p179 @p178) :args ((or (not @t35) @t396 @t394 @t391 @t390 @t387 @t385 @t383 @t381 @t379 @t376 @t371 @t368 @t366 @t365 @t363 @t361 @t359 @t358 @t356 @t351 @t349 @t347 @t345 @t343 @t339 @t337 @t335 @t333 @t330 @t328 @t326 @t324 @t322 @t318 @t315 @t313 @t311 @t309 @t307 @t305 @t303 @t301 @t298 @t296 @t291 @t288 @t283 @t281 @t277 @t275 @t271 @t266 @t264 @t259 @t256 @t254 @t251 @t244 @t241 @t238 @t236 @t234 @t229 @t227 @t224 @t221 @t218 @t213 @t209 @t206 @t202 @t198 @t195 @t194 @t192 @t187 @t186 @t183 @t177 @t172 @t169 @t166 @t161 @t158 @t153 @t149 @t145 @t140 @t135 @t133 @t128 @t126 @t122 @t117 @t115 @t112 @t108 @t103 @t97 @t92))) % 19.14/19.37 (assume-push @p736 @t35) % 19.14/19.37 (assume-push @p737 @t395) % 19.14/19.37 (assume-push @p738 @t393) % 19.14/19.37 (assume-push @p739 @t42) % 19.14/19.37 (assume-push @p740 @t389) % 19.14/19.37 (assume-push @p741 @t386) % 19.14/19.37 (assume-push @p742 @t384) % 19.14/19.37 (assume-push @p743 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19.14/19.37 (step @p587 :rule trans :premises (@p77 @p586)) % 19.14/19.37 (step @p588 :rule cong :premises (@p587 @p587) :args (@t267)) % 19.14/19.37 (step @p589 :rule trans :premises (@p588 @p585 @p584 @p62 @p421)) % 19.14/19.37 (step @p590 :rule cong :premises (@p581 @p589) :args (@t268)) % 19.14/19.37 (step @p591 :rule cong :premises (@p421 @p90) :args (@t293)) % 19.14/19.37 (step @p592 :rule symm :premises (@p510)) % 19.14/19.37 (step @p593 :rule trans :premises (@p77 @p592 @p104 @p591 @p111 @p590)) % 19.14/19.37 (step @p594 :rule cong :premises (@p101 @p593) :args (@t222)) % 19.14/19.37 (step @p595 :rule trans :premises (@p125 @p594 @p583 @p582 @p580)) % 19.14/19.37 (step @p596 :rule cong :premises (@p558 @p595) :args (@t87)) % 19.14/19.37 (step @p597 :rule trans :premises (@p596 @p579 @p563 @p562 @p560 @p559)) % 19.14/19.37 (step @p598 :rule cong :premises (@p597 @p557) :args (@t88)) % 19.14/19.37 (step @p599 :rule trans :premises (@p598 @p176 @p478 @p137)) % 19.14/19.37 (step @p600 :rule symm :premises (@p414)) % 19.14/19.37 (step @p601 :rule cong :premises (@p600 @p581) :args (@t151)) % 19.14/19.37 (step @p602 :rule symm :premises (@p162)) % 19.14/19.37 (step @p603 :rule cong :premises (@p595 @p412) :args (@t136)) % 19.14/19.37 (step @p604 :rule trans :premises (@p603 @p500)) % 19.14/19.37 (step @p605 :rule symm :premises (@p402)) % 19.14/19.37 (step @p606 :rule cong :premises (@p417 @p605) :args (@t257)) % 19.14/19.37 (step @p607 :rule symm :premises (@p114)) % 19.14/19.37 (step @p608 :rule cong :premises (@p595 @p581) :args (@t137)) % 19.14/19.37 (step @p609 :rule trans :premises (@p608 @p607 @p606)) % 19.14/19.37 (step @p610 :rule trans :premises (@p609 @p100)) % 19.14/19.37 (step @p611 :rule cong :premises (@p610 @p604) :args (@t138)) % 19.14/19.37 (step @p612 :rule refl :args (@t84)) % 19.14/19.37 (step @p613 :rule cong :premises (@p612 @p137) :args (@t89)) % 19.14/19.37 (step @p614 :rule trans :premises (@p613 @p165 @p611 @p602 @p601 @p479)) % 19.14/19.37 (step @p615 :rule cong :premises (@p558 @p614) :args (@t90)) % 19.14/19.37 (step @p616 :rule trans :premises (@p615 @p579 @p563 @p562 @p560 @p559)) % 19.14/19.37 (step @p617 :rule cong :premises (@p616 @p599) :args (@t91)) % 19.14/19.37 (step @p618 :rule trans :premises (@p617 @p380)) % 19.14/19.37 (step @p619 :rule false_elim :premises (@p618)) % 19.14/19.37 (step-pop @p836 :rule scope :premises (@p619)) % 19.14/19.37 (step-pop @p837 :rule scope :premises (@p836)) % 19.14/19.37 (step-pop @p838 :rule scope :premises (@p837)) % 19.14/19.37 (step-pop @p839 :rule scope :premises (@p838)) % 19.14/19.37 (step-pop @p840 :rule scope :premises (@p839)) % 19.14/19.37 (step-pop @p841 :rule scope :premises (@p840)) % 19.14/19.37 (step-pop @p842 :rule scope :premises (@p841)) % 19.14/19.37 (step-pop @p843 :rule scope :premises (@p842)) % 19.14/19.37 (step-pop @p844 :rule scope :premises (@p843)) % 19.14/19.37 (step-pop @p845 :rule scope :premises (@p844)) % 19.14/19.37 (step-pop @p846 :rule scope :premises (@p845)) % 19.14/19.37 (step-pop @p847 :rule scope :premises (@p846)) % 19.14/19.37 (step-pop @p848 :rule scope :premises (@p847)) % 19.14/19.37 (step-pop @p849 :rule scope :premises (@p848)) % 19.14/19.37 (step-pop @p850 :rule scope :premises (@p849)) % 19.14/19.37 (step-pop @p851 :rule scope :premises (@p850)) % 19.14/19.37 (step-pop @p852 :rule scope :premises (@p851)) % 19.14/19.37 (step-pop @p853 :rule scope :premises (@p852)) % 19.14/19.37 (step-pop @p854 :rule scope :premises (@p853)) % 19.14/19.37 (step-pop @p855 :rule scope :premises (@p854)) % 19.14/19.37 (step-pop @p856 :rule scope :premises (@p855)) % 19.14/19.37 (step-pop @p857 :rule scope :premises (@p856)) % 19.14/19.37 (step-pop @p858 :rule scope :premises (@p857)) % 19.14/19.37 (step-pop @p859 :rule scope :premises (@p858)) % 19.14/19.37 (step-pop @p860 :rule scope :premises (@p859)) % 19.14/19.37 (step-pop @p861 :rule scope :premises (@p860)) % 19.14/19.37 (step-pop @p862 :rule scope :premises (@p861)) % 19.14/19.37 (step-pop @p863 :rule scope :premises (@p862)) % 19.14/19.37 (step-pop @p864 :rule scope :premises (@p863)) % 19.14/19.37 (step-pop @p865 :rule scope :premises (@p864)) % 19.14/19.37 (step-pop @p866 :rule scope :premises (@p865)) % 19.14/19.37 (step-pop @p867 :rule scope :premises (@p866)) % 19.14/19.37 (step-pop @p868 :rule scope :premises (@p867)) % 19.14/19.37 (step-pop @p869 :rule scope :premises (@p868)) % 19.14/19.37 (step-pop @p870 :rule scope :premises (@p869)) % 19.14/19.37 (step-pop @p871 :rule scope :premises (@p870)) % 19.14/19.37 (step-pop @p872 :rule scope :premises (@p871)) % 19.14/19.37 (step-pop @p873 :rule scope :premises (@p872)) % 19.14/19.37 (step-pop @p874 :rule scope :premises (@p873)) % 19.14/19.37 (step-pop @p875 :rule scope :premises (@p874)) % 19.14/19.37 (step-pop @p876 :rule scope :premises (@p875)) % 19.14/19.37 (step-pop @p877 :rule scope :premises (@p876)) % 19.14/19.37 (step-pop @p878 :rule scope :premises (@p877)) % 19.14/19.37 (step-pop @p879 :rule scope :premises (@p878)) % 19.14/19.37 (step-pop @p880 :rule scope :premises (@p879)) % 19.14/19.37 (step-pop @p881 :rule scope :premises (@p880)) % 19.14/19.37 (step-pop @p882 :rule scope :premises (@p881)) % 19.14/19.37 (step-pop @p883 :rule scope :premises (@p882)) % 19.14/19.37 (step-pop @p884 :rule scope :premises (@p883)) % 19.14/19.37 (step-pop @p885 :rule scope :premises (@p884)) % 19.14/19.37 (step-pop @p886 :rule scope :premises (@p885)) % 19.14/19.37 (step-pop @p887 :rule scope :premises (@p886)) % 19.14/19.37 (step-pop @p888 :rule scope :premises (@p887)) % 19.14/19.37 (step-pop @p889 :rule scope :premises (@p888)) % 19.14/19.37 (step-pop @p890 :rule scope :premises (@p889)) % 19.14/19.37 (step-pop @p891 :rule scope :premises (@p890)) % 19.14/19.37 (step-pop @p892 :rule scope :premises (@p891)) % 19.14/19.37 (step-pop @p893 :rule scope :premises (@p892)) % 19.14/19.37 (step-pop @p894 :rule scope :premises (@p893)) % 19.14/19.37 (step-pop @p895 :rule scope :premises (@p894)) % 19.14/19.37 (step-pop @p896 :rule scope :premises (@p895)) % 19.14/19.37 (step-pop @p897 :rule scope :premises (@p896)) % 19.14/19.37 (step-pop @p898 :rule scope :premises (@p897)) % 19.14/19.37 (step-pop @p899 :rule scope :premises (@p898)) % 19.14/19.37 (step-pop @p900 :rule scope :premises (@p899)) % 19.14/19.37 (step-pop @p901 :rule scope :premises (@p900)) % 19.14/19.37 (step-pop @p902 :rule scope :premises (@p901)) % 19.14/19.37 (step-pop @p903 :rule scope :premises (@p902)) % 19.14/19.37 (step-pop @p904 :rule scope :premises (@p903)) % 19.14/19.37 (step-pop @p905 :rule scope :premises (@p904)) % 19.14/19.37 (step-pop @p906 :rule scope :premises (@p905)) % 19.14/19.37 (step-pop @p907 :rule scope :premises (@p906)) % 19.14/19.37 (step-pop @p908 :rule scope :premises (@p907)) % 19.14/19.37 (step-pop @p909 :rule scope :premises (@p908)) % 19.14/19.37 (step-pop @p910 :rule scope :premises (@p909)) % 19.14/19.37 (step-pop @p911 :rule scope :premises (@p910)) % 19.14/19.37 (step-pop @p912 :rule scope :premises (@p911)) % 19.14/19.37 (step-pop @p913 :rule scope :premises (@p912)) % 19.14/19.37 (step-pop @p914 :rule scope :premises (@p913)) % 19.14/19.37 (step-pop @p915 :rule scope :premises (@p914)) % 19.14/19.37 (step-pop @p916 :rule scope :premises (@p915)) % 19.14/19.37 (step-pop @p917 :rule scope :premises (@p916)) % 19.14/19.37 (step-pop @p918 :rule scope :premises (@p917)) % 19.14/19.37 (step-pop @p919 :rule scope :premises (@p918)) % 19.14/19.37 (step-pop @p920 :rule scope :premises (@p919)) % 19.14/19.37 (step-pop @p921 :rule scope :premises (@p920)) % 19.14/19.37 (step-pop @p922 :rule scope :premises (@p921)) % 19.14/19.37 (step-pop @p923 :rule scope :premises (@p922)) % 19.14/19.37 (step-pop @p924 :rule scope :premises (@p923)) % 19.14/19.37 (step-pop @p925 :rule scope :premises (@p924)) % 19.14/19.37 (step-pop @p926 :rule scope :premises (@p925)) % 19.14/19.37 (step-pop @p927 :rule scope :premises (@p926)) % 19.14/19.37 (step-pop @p928 :rule scope :premises (@p927)) % 19.14/19.37 (step-pop @p929 :rule scope :premises (@p928)) % 19.14/19.37 (step-pop @p930 :rule scope :premises (@p929)) % 19.14/19.37 (step-pop @p931 :rule scope :premises (@p930)) % 19.14/19.37 (step-pop @p932 :rule scope :premises (@p931)) % 19.14/19.37 (step-pop @p933 :rule scope :premises (@p932)) % 19.14/19.37 (step-pop @p934 :rule scope :premises (@p933)) % 19.14/19.37 (step-pop @p935 :rule scope :premises (@p934)) % 19.14/19.37 (step @p620 :rule process_scope :premises (@p935) :args (@t92)) % 19.14/19.37 (step @p721 :rule implies_elim :premises (@p620)) % 19.14/19.37 (step @p722 :rule cnf_and_neg :args (@t397)) % 19.14/19.37 (step @p723 :rule resolution :premises (@p722 @p721) :args (true @t397)) % 19.14/19.37 (step @p724 :rule eq_resolve :premises (@p723 @p279)) % 19.14/19.37 (step @p725 false :rule chain_m_resolution :premises (@p724 @p177 @p176 @p175 @p174 @p173 @p172 @p171 @p170 @p169 @p168 @p167 @p166 @p165 @p164 @p163 @p162 @p161 @p160 @p159 @p158 @p157 @p156 @p155 @p154 @p153 @p144 @p143 @p142 @p132 @p131 @p130 @p129 @p128 @p127 @p126 @p125 @p124 @p123 @p122 @p121 @p120 @p119 @p118 @p117 @p116 @p115 @p114 @p113 @p112 @p111 @p110 @p109 @p108 @p107 @p106 @p105 @p104 @p103 @p102 @p101 @p100 @p99 @p98 @p97 @p96 @p95 @p94 @p93 @p92 @p91 @p90 @p89 @p88 @p87 @p86 @p85 @p84 @p83 @p82 @p81 @p77 @p76 @p75 @p74 @p64 @p63 @p62 @p61 @p51 @p50 @p49 @p48 @p44 @p40 @p36 @p32 @p28 @p27 @p17 @p16 @p15) :args (false (@list false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false false true) (@list @t91 @t96 @t102 @t107 @t111 @t114 @t116 @t121 @t125 @t127 @t132 @t134 @t139 @t144 @t148 @t152 @t157 @t160 @t165 @t168 @t171 @t176 @t182 @t185 @t81 @t191 @t193 @t75 @t197 @t201 @t205 @t208 @t212 @t217 @t220 @t223 @t226 @t228 @t233 @t235 @t237 @t240 @t243 @t250 @t253 @t255 @t258 @t263 @t265 @t270 @t274 @t276 @t280 @t282 @t287 @t290 @t295 @t297 @t300 @t302 @t304 @t306 @t308 @t310 @t312 @t314 @t317 @t321 @t323 @t325 @t327 @t329 @t332 @t334 @t336 @t338 @t342 @t344 @t346 @t348 @t350 @t355 @t357 @t58 @t360 @t362 @t364 @t53 @t367 @t370 @t375 @t378 @t380 @t382 @t384 @t386 @t389 @t42 @t393 @t395 @t34))) % 19.14/19.37 ) % 19.14/19.37 % SZS output end Proof % 19.14/19.37 % cvc5 exiting %------------------------------------------------------------------------------