0.09/0.13	% Problem    : theBenchmark.p : TPTP v0.0.0. Released v0.0.0.
0.09/0.13	% Command    : run_E /export/starexec/sandbox2/benchmark/theBenchmark.p 240 THM
0.10/0.34	% Computer : n022.cluster.edu
0.10/0.34	% Model    : x86_64 x86_64
0.10/0.34	% CPU      : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
0.10/0.34	% Memory   : 8042.1875MB
0.10/0.34	% OS       : Linux 3.10.0-693.el7.x86_64
0.10/0.34	% CPULimit   : 1920
0.10/0.34	% WCLimit    : 240
0.10/0.34	% DateTime   : Wed Jul 30 05:49:34 EDT 2025
0.10/0.34	% CPUTime    : 
0.16/0.47	Running higher-order theorem proving
0.16/0.48	Running: /export/starexec/sandbox2/solver/bin/eprover-ho --delete-bad-limit=2000000000 --definitional-cnf=24 -s --print-statistics -R --print-version --proof-object --auto-schedule=8 --cpu-limit=240 /export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p
236.40/36.39	# Version: 3.0.0-ho
236.40/36.39	# partial match(1): HSSSSLSSSLMNSSA
236.40/36.39	# Preprocessing class: HSMSSLSSSLMNSSA.
236.40/36.39	# Scheduled 4 strats onto 8 cores with 240 seconds (1920 total)
236.40/36.39	# Starting new_ho_10 with 1200s (5) cores
236.40/36.39	# Starting new_bool_2 with 240s (1) cores
236.40/36.39	# Starting new_bool_9 with 240s (1) cores
236.40/36.39	# Starting ehoh_best_sine_rwall with 240s (1) cores
236.40/36.39	# new_bool_9 with pid 24056 completed with status 0
236.40/36.39	# Result found by new_bool_9
236.40/36.39	# partial match(1): HSSSSLSSSLMNSSA
236.40/36.39	# Preprocessing class: HSMSSLSSSLMNSSA.
236.40/36.39	# Scheduled 4 strats onto 8 cores with 240 seconds (1920 total)
236.40/36.39	# Starting new_ho_10 with 1200s (5) cores
236.40/36.39	# Starting new_bool_2 with 240s (1) cores
236.40/36.39	# Starting new_bool_9 with 240s (1) cores
236.40/36.39	# SinE strategy is GSinE(CountFormulas,hypos,1,,2,20000,1.0)
236.40/36.39	# Search class: HGHSF-FFSF22-SSSFMSBN
236.40/36.39	# partial match(1): HGHSF-FFSF22-SSFFMSBN
236.40/36.39	# Scheduled 5 strats onto 1 cores with 240 seconds (240 total)
236.40/36.39	# Starting new_ho_10 with 145s (1) cores
236.40/36.39	# new_ho_10 with pid 24058 completed with status 0
236.40/36.39	# Result found by new_ho_10
236.40/36.39	# partial match(1): HSSSSLSSSLMNSSA
236.40/36.39	# Preprocessing class: HSMSSLSSSLMNSSA.
236.40/36.39	# Scheduled 4 strats onto 8 cores with 240 seconds (1920 total)
236.40/36.39	# Starting new_ho_10 with 1200s (5) cores
236.40/36.39	# Starting new_bool_2 with 240s (1) cores
236.40/36.39	# Starting new_bool_9 with 240s (1) cores
236.40/36.39	# SinE strategy is GSinE(CountFormulas,hypos,1,,2,20000,1.0)
236.40/36.39	# Search class: HGHSF-FFSF22-SSSFMSBN
236.40/36.39	# partial match(1): HGHSF-FFSF22-SSFFMSBN
236.40/36.39	# Scheduled 5 strats onto 1 cores with 240 seconds (240 total)
236.40/36.39	# Starting new_ho_10 with 145s (1) cores
236.40/36.39	# Preprocessing time       : 0.001 s
236.40/36.39	# Presaturation interreduction done
236.40/36.39	
236.40/36.39	# Proof found!
236.40/36.39	# SZS status Theorem
236.40/36.39	# SZS output start CNFRefutation
236.40/36.39	thf(decl_23, type, in: $i > $i > $o).
236.40/36.39	thf(decl_24, type, emptyset: $i).
236.40/36.39	thf(decl_25, type, setadjoin: $i > $i > $i).
236.40/36.39	thf(decl_26, type, dsetconstr: $i > ($i > $o) > $i).
236.40/36.39	thf(decl_27, type, dsetconstrI: $o).
236.40/36.39	thf(decl_28, type, dsetconstrEL: $o).
236.40/36.39	thf(decl_29, type, dsetconstrER: $o).
236.40/36.39	thf(decl_30, type, setext: $o).
236.40/36.39	thf(decl_31, type, uniqinunit: $o).
236.40/36.39	thf(decl_32, type, eqinunit: $o).
236.40/36.39	thf(decl_33, type, singleton: $i > $o).
236.40/36.39	thf(decl_34, type, esk1_2: $i > $i > $i).
236.40/36.39	thf(decl_35, type, esk2_2: $i > $i > $i).
236.40/36.39	thf(decl_36, type, esk3_0: $i).
236.40/36.39	thf(decl_37, type, epred1_0: $i > $o).
236.40/36.39	thf(decl_38, type, esk4_0: $i).
236.40/36.39	thf(dsetconstrEL, axiom, ((dsetconstrEL)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ (dsetconstr @ X1 @ (^[X4:$i]:((X2 @ X4)))))=>(in @ X3 @ X1)))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', dsetconstrEL)).
236.40/36.39	thf(singleton, axiom, ((singleton)=(^[X1:$i]:(?[X3:$i]:(((in @ X3 @ X1)&((X1)=(setadjoin @ X3 @ emptyset))))))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', singleton)).
236.40/36.39	thf(dsetconstrER, axiom, ((dsetconstrER)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ (dsetconstr @ X1 @ (^[X4:$i]:((X2 @ X4)))))=>(X2 @ X3)))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', dsetconstrER)).
236.40/36.39	thf(dsetconstrI, axiom, ((dsetconstrI)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ X1)=>((X2 @ X3)=>(in @ X3 @ (dsetconstr @ X1 @ (^[X4:$i]:((X2 @ X4))))))))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', dsetconstrI)).
236.40/36.39	thf(singletonprop, conjecture, ((dsetconstrI)=>((((setext)=>((![X1:$i, X2:$i > $o]:((![X3:$i]:(((in @ X3 @ X1)=>![X4:$i]:((((X2 @ X3)=>(((X3)=(X4))<=(X2 @ X4)))<=(in @ X4 @ X1)))))=>((singleton @ (dsetconstr @ X1 @ (^[X3:$i]:((X2 @ X3)))))<=?[X3:$i]:(((in @ X3 @ X1)&(X2 @ X3))))))<=(eqinunit))<=(uniqinunit)))<=(dsetconstrER))<=(dsetconstrEL))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', singletonprop)).
236.40/36.39	thf(eqinunit, axiom, ((eqinunit)<=>![X3:$i, X4:$i]:((((X3)=(X4))=>(in @ X3 @ (setadjoin @ X4 @ emptyset))))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', eqinunit)).
236.40/36.39	thf(uniqinunit, axiom, ((uniqinunit)<=>![X3:$i, X4:$i]:(((in @ X3 @ (setadjoin @ X4 @ emptyset))=>((X3)=(X4))))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', uniqinunit)).
236.40/36.39	thf(setext, axiom, ((setext)<=>![X1:$i, X5:$i]:((![X3:$i]:(((in @ X3 @ X1)=>(in @ X3 @ X5)))=>(![X3:$i]:(((in @ X3 @ X5)=>(in @ X3 @ X1)))=>((X1)=(X5)))))), file('/export/starexec/sandbox2/tmp/tmp.aMV8rwH9bs/E---3.1_23976.p', setext)).
236.40/36.39	thf(c_0_8, plain, ((dsetconstrEL)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ (dsetconstr @ X1 @ (^[Z0/* 3 */:$i]:((X2 @ Z0)))))=>(in @ X3 @ X1)))), inference(fof_simplification,[status(thm)],[dsetconstrEL])).
236.40/36.39	thf(c_0_9, plain, ((singleton)=(^[Z0/* 5 */:$i]:(?[X3:$i]:(((in @ X3 @ Z0)&((Z0)=(setadjoin @ X3 @ emptyset))))))), inference(fof_simplification,[status(thm)],[singleton])).
236.40/36.39	thf(c_0_10, plain, ((dsetconstrER)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ (dsetconstr @ X1 @ (^[Z0/* 3 */:$i]:((X2 @ Z0)))))=>(X2 @ X3)))), inference(fof_simplification,[status(thm)],[dsetconstrER])).
236.40/36.39	thf(c_0_11, plain, ((dsetconstrI)<=>![X1:$i, X2:$i > $o, X3:$i]:(((in @ X3 @ X1)=>((X2 @ X3)=>(in @ X3 @ (dsetconstr @ X1 @ (^[Z0/* 3 */:$i]:((X2 @ Z0))))))))), inference(fof_simplification,[status(thm)],[dsetconstrI])).
236.40/36.39	thf(c_0_12, negated_conjecture, ~((![X28:$i, X29:$i > $o, X30:$i]:(((in @ X30 @ X28)=>((X29 @ X30)=>(in @ X30 @ (dsetconstr @ X28 @ X29)))))=>(![X43:$i, X44:$i > $o, X45:$i]:(((in @ X45 @ (dsetconstr @ X43 @ X44))=>(in @ X45 @ X43)))=>(![X40:$i, X41:$i > $o, X42:$i]:(((in @ X42 @ (dsetconstr @ X40 @ X41))=>(X41 @ X42)))=>(![X31:$i, X32:$i]:((![X33:$i]:(((in @ X33 @ X31)=>(in @ X33 @ X32)))=>(![X34:$i]:(((in @ X34 @ X32)=>(in @ X34 @ X31)))=>((X31)=(X32)))))=>(![X38:$i, X39:$i]:(((in @ X38 @ (setadjoin @ X39 @ emptyset))=>((X38)=(X39))))=>(![X36:$i, X37:$i]:((((X36)=(X37))=>(in @ X36 @ (setadjoin @ X37 @ emptyset))))=>![X1:$i, X2:$i > $o]:((![X3:$i]:(((in @ X3 @ X1)=>![X4:$i]:(((in @ X4 @ X1)=>((X2 @ X3)=>((X2 @ X4)=>((X3)=(X4))))))))=>(?[X3:$i]:(((in @ X3 @ X1)&(X2 @ X3)))=>?[X35:$i]:(((in @ X35 @ (dsetconstr @ X1 @ X2))&((dsetconstr @ X1 @ X2)=(setadjoin @ X35 @ emptyset)))))))))))))), inference(fof_simplification,[status(thm)],[inference(fool_unroll,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(apply_def,[status(thm)],[inference(fof_simplification,[status(thm)],[inference(assume_negation,[status(cth)],[singletonprop])]), c_0_8]), c_0_9]), eqinunit]), uniqinunit]), c_0_10]), c_0_11]), setext])])])).
236.40/36.39	thf(c_0_13, negated_conjecture, ![X46:$i, X47:$i > $o, X48:$i, X49:$i, X50:$i > $o, X51:$i, X52:$i, X53:$i > $o, X54:$i, X55:$i, X56:$i, X59:$i, X60:$i, X61:$i, X62:$i, X65:$i, X66:$i, X68:$i]:(((~(in @ X48 @ X46)|(~(X47 @ X48)|(in @ X48 @ (dsetconstr @ X46 @ X47))))&((~(in @ X51 @ (dsetconstr @ X49 @ X50))|(in @ X51 @ X49))&((~(in @ X54 @ (dsetconstr @ X52 @ X53))|(X53 @ X54))&(((((in @ (esk2_2 @ X55 @ X56) @ X56)|((X55)=(X56))|(in @ (esk1_2 @ X55 @ X56) @ X55))&(~(in @ (esk2_2 @ X55 @ X56) @ X55)|((X55)=(X56))|(in @ (esk1_2 @ X55 @ X56) @ X55)))&(((in @ (esk2_2 @ X55 @ X56) @ X56)|((X55)=(X56))|~(in @ (esk1_2 @ X55 @ X56) @ X56))&(~(in @ (esk2_2 @ X55 @ X56) @ X55)|((X55)=(X56))|~(in @ (esk1_2 @ X55 @ X56) @ X56))))&((~(in @ X59 @ (setadjoin @ X60 @ emptyset))|((X59)=(X60)))&((((X61)!=(X62))|(in @ X61 @ (setadjoin @ X62 @ emptyset)))&((~(in @ X65 @ esk3_0)|(~(in @ X66 @ esk3_0)|(~(epred1_0 @ X65)|(~(epred1_0 @ X66)|((X65)=(X66))))))&(((in @ esk4_0 @ esk3_0)&(epred1_0 @ esk4_0))&(~(in @ X68 @ (dsetconstr @ esk3_0 @ epred1_0))|((dsetconstr @ esk3_0 @ epred1_0)!=(setadjoin @ X68 @ emptyset)))))))))))), inference(distribute,[status(thm)],[inference(fof_nnf,[status(thm)],[inference(shift_quantors,[status(thm)],[inference(skolemize,[status(esa)],[inference(variable_rename,[status(thm)],[inference(fof_nnf,[status(thm)],[c_0_12])])])])])])).
236.40/36.39	thf(c_0_14, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:(((in @ X1 @ X3)|~((in @ X1 @ (dsetconstr @ X3 @ X2))))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_15, negated_conjecture, ![X3:$i, X1:$i]:(((in @ (esk2_2 @ X1 @ X3) @ X3)|((X1)=(X3))|(in @ (esk1_2 @ X1 @ X3) @ X1))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_16, negated_conjecture, ![X3:$i, X1:$i]:((((X1)=(X3))|(in @ (esk1_2 @ X1 @ X3) @ X1)|~((in @ (esk2_2 @ X1 @ X3) @ X1)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_17, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i]:((((X1)=(dsetconstr @ X3 @ X2))|(in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X1)|(in @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3))), inference(spm,[status(thm)],[c_0_14, c_0_15])).
236.40/36.39	thf(c_0_18, negated_conjecture, ![X2:$i > $o, X1:$i]:((((dsetconstr @ X1 @ X2)=(X1))|(in @ (esk1_2 @ X1 @ (dsetconstr @ X1 @ X2)) @ X1))), inference(spm,[status(thm)],[c_0_16, c_0_17])).
236.40/36.39	thf(c_0_19, negated_conjecture, ![X1:$i, X3:$i]:((((X1)=(X3))|~((in @ X1 @ esk3_0))|~((in @ X3 @ esk3_0))|~((epred1_0 @ X1))|~((epred1_0 @ X3)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_20, negated_conjecture, (in @ esk4_0 @ esk3_0), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_21, negated_conjecture, (epred1_0 @ esk4_0), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_22, negated_conjecture, ![X1:$i, X3:$i]:((((X1)=(X3))|~((in @ X1 @ (setadjoin @ X3 @ emptyset))))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_23, negated_conjecture, ![X7:$i > $o, X2:$i > $o, X1:$i]:((((dsetconstr @ (dsetconstr @ X1 @ X2) @ X7)=(dsetconstr @ X1 @ X2))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ (dsetconstr @ X1 @ X2) @ X7)) @ X1))), inference(spm,[status(thm)],[c_0_14, c_0_18])).
236.40/36.39	thf(c_0_24, negated_conjecture, ![X1:$i]:((((X1)=(esk4_0))|~((in @ X1 @ esk3_0))|~((epred1_0 @ X1)))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_19, c_0_20]), c_0_21])])).
236.40/36.39	thf(c_0_25, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:(((X2 @ X1)|~((in @ X1 @ (dsetconstr @ X3 @ X2))))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_26, negated_conjecture, ![X1:$i, X7:$i > $o, X2:$i > $o]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ X7))=(X1))|((dsetconstr @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ X7)=(dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)))), inference(spm,[status(thm)],[c_0_22, c_0_23])).
236.40/36.39	thf(c_0_27, negated_conjecture, ![X2:$i > $o, X7:$i > $o]:((((esk1_2 @ (dsetconstr @ esk3_0 @ X2) @ (dsetconstr @ (dsetconstr @ esk3_0 @ X2) @ X7))=(esk4_0))|((dsetconstr @ (dsetconstr @ esk3_0 @ X2) @ X7)=(dsetconstr @ esk3_0 @ X2))|~((epred1_0 @ (esk1_2 @ (dsetconstr @ esk3_0 @ X2) @ (dsetconstr @ (dsetconstr @ esk3_0 @ X2) @ X7)))))), inference(spm,[status(thm)],[c_0_24, c_0_23])).
236.40/36.39	thf(c_0_28, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o]:((((dsetconstr @ (dsetconstr @ X1 @ X2) @ X7)=(dsetconstr @ X1 @ X2))|(X2 @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ (dsetconstr @ X1 @ X2) @ X7))))), inference(spm,[status(thm)],[c_0_25, c_0_18])).
236.40/36.39	thf(c_0_29, negated_conjecture, ![X1:$i, X3:$i]:(((in @ (esk2_2 @ X1 @ X3) @ X3)|((X1)=(X3))|~((in @ (esk1_2 @ X1 @ X3) @ X3)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_30, negated_conjecture, ![X1:$i, X7:$i > $o, X2:$i > $o]:((((dsetconstr @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ X7)=(dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))|(in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)))), inference(spm,[status(thm)],[c_0_18, c_0_26])).
236.40/36.39	thf(c_0_31, negated_conjecture, ![X2:$i > $o]:((((esk1_2 @ (dsetconstr @ esk3_0 @ epred1_0) @ (dsetconstr @ (dsetconstr @ esk3_0 @ epred1_0) @ X2))=(esk4_0))|((dsetconstr @ (dsetconstr @ esk3_0 @ epred1_0) @ X2)=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_27, c_0_28])).
236.40/36.39	thf(c_0_32, negated_conjecture, ![X1:$i, X2:$i > $o]:((((esk2_2 @ X1 @ (dsetconstr @ esk3_0 @ X2))=(esk4_0))|((X1)=(dsetconstr @ esk3_0 @ X2))|(in @ (esk1_2 @ X1 @ (dsetconstr @ esk3_0 @ X2)) @ X1)|~((epred1_0 @ (esk2_2 @ X1 @ (dsetconstr @ esk3_0 @ X2)))))), inference(spm,[status(thm)],[c_0_24, c_0_17])).
236.40/36.39	thf(c_0_33, negated_conjecture, ![X3:$i, X2:$i > $o, X1:$i]:((((dsetconstr @ X1 @ X2)=(X3))|(in @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ X3) @ X3)|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ X3) @ X1))), inference(spm,[status(thm)],[c_0_14, c_0_15])).
236.40/36.39	thf(c_0_34, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((X1)=(dsetconstr @ X3 @ X2))|(in @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3)|~((in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ (dsetconstr @ X3 @ X2))))), inference(spm,[status(thm)],[c_0_14, c_0_29])).
236.40/36.39	thf(c_0_35, negated_conjecture, ![X3:$i, X2:$i > $o, X1:$i]:(((in @ X1 @ (dsetconstr @ X3 @ X2))|~((in @ X1 @ X3))|~((X2 @ X1)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_36, negated_conjecture, ![X1:$i, X3:$i]:(((in @ X1 @ (setadjoin @ X3 @ emptyset))|((X1)!=(X3)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_37, negated_conjecture, ![X1:$i, X7:$i > $o, X3:$i, X2:$i > $o]:(((in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))|(X7 @ X3)|~((in @ X3 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))))), inference(spm,[status(thm)],[c_0_25, c_0_30])).
236.40/36.39	thf(c_0_38, negated_conjecture, ![X2:$i > $o]:((((dsetconstr @ (dsetconstr @ esk3_0 @ epred1_0) @ X2)=(dsetconstr @ esk3_0 @ epred1_0))|(in @ esk4_0 @ (dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_18, c_0_31])).
236.40/36.39	thf(c_0_39, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o]:((((esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ esk3_0 @ X7))=(esk4_0))|((dsetconstr @ X1 @ X2)=(dsetconstr @ esk3_0 @ X7))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ esk3_0 @ X7)) @ X1)|~((epred1_0 @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ esk3_0 @ X7)))))), inference(spm,[status(thm)],[c_0_14, c_0_32])).
236.40/36.39	thf(c_0_40, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ X3)=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(X3))|(in @ (esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ X3) @ X3))), inference(spm,[status(thm)],[c_0_22, c_0_33])).
236.40/36.39	thf(c_0_41, negated_conjecture, ![X1:$i, X3:$i]:((((X1)=(X3))|~((in @ (esk2_2 @ X1 @ X3) @ X1))|~((in @ (esk1_2 @ X1 @ X3) @ X3)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_42, negated_conjecture, ![X2:$i > $o, X1:$i]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(setadjoin @ X1 @ emptyset)))), inference(spm,[status(thm)],[c_0_22, c_0_18])).
236.40/36.39	thf(c_0_43, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((X1)=(dsetconstr @ X3 @ X2))|(in @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3)|~((in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3))|~((X2 @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)))))), inference(spm,[status(thm)],[c_0_34, c_0_35])).
236.40/36.39	thf(c_0_44, negated_conjecture, ![X1:$i]:((in @ X1 @ (setadjoin @ X1 @ emptyset))), inference(er,[status(thm)],[c_0_36])).
236.40/36.39	thf(c_0_45, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o, X3:$i]:(((in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))|(X7 @ X3)|~((in @ X3 @ (setadjoin @ X1 @ emptyset)))|~((X2 @ X3)))), inference(spm,[status(thm)],[c_0_37, c_0_35])).
236.40/36.39	thf(c_0_46, negated_conjecture, ![X2:$i > $o, X1:$i]:(((in @ esk4_0 @ (dsetconstr @ esk3_0 @ epred1_0))|(X2 @ X1)|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(spm,[status(thm)],[c_0_25, c_0_38])).
236.40/36.39	thf(c_0_47, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i]:((((dsetconstr @ X1 @ X2)=(X3))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ X3) @ (dsetconstr @ X1 @ X2))|~((in @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ X3) @ X1))|~((X2 @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ X3))))), inference(spm,[status(thm)],[c_0_16, c_0_35])).
236.40/36.39	thf(c_0_48, negated_conjecture, ![X3:$i, X2:$i > $o, X1:$i]:((((esk2_2 @ X1 @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X2))=(X3))|((X1)=(dsetconstr @ (setadjoin @ X3 @ emptyset) @ X2))|(in @ (esk1_2 @ X1 @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X2)) @ X1))), inference(spm,[status(thm)],[c_0_22, c_0_17])).
236.40/36.39	thf(c_0_49, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o]:((((esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ X7))=(esk4_0))|((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ X7))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ esk3_0 @ X7))|~((epred1_0 @ (esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ X7)))))), inference(spm,[status(thm)],[c_0_22, c_0_39])).
236.40/36.39	thf(c_0_50, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i, X7:$i > $o]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ X3 @ X7))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ X3 @ X7))|(X7 @ (esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ X3 @ X7))))), inference(spm,[status(thm)],[c_0_25, c_0_40])).
236.40/36.39	thf(c_0_51, negated_conjecture, ![X1:$i, X2:$i > $o]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(setadjoin @ X1 @ emptyset))|~((in @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)) @ (setadjoin @ X1 @ emptyset)))|~((in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))))), inference(spm,[status(thm)],[c_0_41, c_0_42])).
236.40/36.39	thf(c_0_52, negated_conjecture, ![X2:$i > $o, X1:$i]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(setadjoin @ X1 @ emptyset))|(in @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)) @ (setadjoin @ X1 @ emptyset))|~((X2 @ X1)))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_43, c_0_42]), c_0_44])])).
236.40/36.39	thf(c_0_53, negated_conjecture, ![X7:$i > $o, X2:$i > $o, X1:$i]:(((in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))|(X7 @ X1)|~((X2 @ X1)))), inference(spm,[status(thm)],[c_0_45, c_0_44])).
236.40/36.39	thf(c_0_54, negated_conjecture, ![X2:$i > $o, X1:$i]:(((in @ esk4_0 @ (dsetconstr @ esk3_0 @ epred1_0))|(X2 @ X1)|~((in @ X1 @ esk3_0))|~((epred1_0 @ X1)))), inference(spm,[status(thm)],[c_0_46, c_0_35])).
236.40/36.39	thf(c_0_55, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i]:((((dsetconstr @ X1 @ X2)=(X3))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ X3) @ X1)|~((in @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ X3) @ X1))|~((X2 @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ X3))))), inference(spm,[status(thm)],[c_0_14, c_0_47])).
236.40/36.39	thf(c_0_56, negated_conjecture, ![X2:$i > $o, X7:$i > $o, X3:$i, X1:$i]:((((dsetconstr @ X1 @ X2)=(dsetconstr @ X3 @ X7))|(in @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7)) @ X3)|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7)) @ X1))), inference(spm,[status(thm)],[c_0_14, c_0_17])).
236.40/36.39	thf(c_0_57, negated_conjecture, ![X2:$i > $o, X7:$i > $o, X3:$i, X1:$i]:((((esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7))=(X3))|((dsetconstr @ X1 @ X2)=(dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7)) @ X1))), inference(spm,[status(thm)],[c_0_14, c_0_48])).
236.40/36.39	thf(c_0_58, negated_conjecture, ![X1:$i, X3:$i]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ X3)=(X1))|((setadjoin @ X1 @ emptyset)=(X3))|(in @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ X3) @ X3))), inference(spm,[status(thm)],[c_0_22, c_0_15])).
236.40/36.39	thf(c_0_59, negated_conjecture, ![X1:$i, X2:$i > $o]:((((esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_49, c_0_50])).
236.40/36.39	thf(c_0_60, negated_conjecture, ![X1:$i, X2:$i > $o]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(setadjoin @ X1 @ emptyset))|~((in @ X1 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_51, c_0_52]), c_0_25])).
236.40/36.39	thf(c_0_61, negated_conjecture, ![X2:$i > $o]:(((in @ esk4_0 @ (dsetconstr @ (setadjoin @ esk4_0 @ emptyset) @ epred1_0))|(X2 @ esk4_0))), inference(spm,[status(thm)],[c_0_53, c_0_21])).
236.40/36.39	thf(c_0_62, negated_conjecture, ![X1:$i]:((~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0)))|((dsetconstr @ esk3_0 @ epred1_0)!=(setadjoin @ X1 @ emptyset)))), inference(split_conjunct,[status(thm)],[c_0_13])).
236.40/36.39	thf(c_0_63, negated_conjecture, ![X2:$i > $o]:(((in @ esk4_0 @ (dsetconstr @ esk3_0 @ epred1_0))|(X2 @ esk4_0))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_54, c_0_20]), c_0_21])])).
236.40/36.39	thf(c_0_64, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o]:((((dsetconstr @ X1 @ X2)=(dsetconstr @ X1 @ X7))|(in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X1 @ X7)) @ X1)|~((X2 @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X1 @ X7)))))), inference(spm,[status(thm)],[c_0_55, c_0_56])).
236.40/36.39	thf(c_0_65, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i, X7:$i > $o]:((((esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7))=(X3))|((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ (setadjoin @ X3 @ emptyset) @ X7)))), inference(spm,[status(thm)],[c_0_22, c_0_57])).
236.40/36.39	thf(c_0_66, negated_conjecture, ![X1:$i, X2:$i > $o]:((((esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ X2))=(esk4_0))|((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ X2))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ esk3_0 @ X2))|~((epred1_0 @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ X2)))))), inference(spm,[status(thm)],[c_0_22, c_0_32])).
236.40/36.39	thf(c_0_67, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ X3 @ X2))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ X3 @ X2))|(X2 @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ X3 @ X2))))), inference(spm,[status(thm)],[c_0_25, c_0_58])).
236.40/36.39	thf(c_0_68, negated_conjecture, ![X1:$i, X2:$i > $o]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ esk4_0 @ (setadjoin @ X1 @ emptyset)))|~((X2 @ esk4_0)))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_55, c_0_59]), c_0_22])).
236.40/36.39	thf(c_0_69, negated_conjecture, ![X2:$i > $o]:((((dsetconstr @ (setadjoin @ esk4_0 @ emptyset) @ epred1_0)=(setadjoin @ esk4_0 @ emptyset))|(X2 @ esk4_0))), inference(spm,[status(thm)],[c_0_60, c_0_61])).
236.40/36.39	thf(c_0_70, negated_conjecture, ![X2:$i > $o]:(((X2 @ esk4_0)|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_62, c_0_63])).
236.40/36.39	thf(c_0_71, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((X1)=(dsetconstr @ X3 @ X2))|(X2 @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)))|~((in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ (dsetconstr @ X3 @ X2))))), inference(spm,[status(thm)],[c_0_25, c_0_29])).
236.40/36.39	thf(c_0_72, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((X1)=(dsetconstr @ X3 @ X2))|~((in @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X1))|~((in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3))|~((X2 @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)))))), inference(spm,[status(thm)],[c_0_41, c_0_35])).
236.40/36.39	thf(c_0_73, negated_conjecture, ![X2:$i > $o, X1:$i]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(setadjoin @ X1 @ emptyset))|~((X2 @ X1)))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_60, c_0_35]), c_0_44])])).
236.40/36.39	thf(c_0_74, negated_conjecture, ![X7:$i > $o, X2:$i > $o, X1:$i]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X7))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ (setadjoin @ X1 @ emptyset) @ X7))|~((X2 @ X1)))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_64, c_0_65]), c_0_22])).
236.40/36.39	thf(c_0_75, negated_conjecture, ![X1:$i]:((((esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_66, c_0_67])).
236.40/36.39	thf(c_0_76, negated_conjecture, ![X2:$i > $o]:((((esk1_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|(X2 @ esk4_0))), inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_68, c_0_69]), c_0_44]), c_0_21])]), c_0_70])).
236.40/36.39	thf(c_0_77, negated_conjecture, ![X1:$i, X3:$i, X2:$i > $o]:((((X1)=(dsetconstr @ X3 @ X2))|(X2 @ (esk2_2 @ X1 @ (dsetconstr @ X3 @ X2)))|~((in @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)) @ X3))|~((X2 @ (esk1_2 @ X1 @ (dsetconstr @ X3 @ X2)))))), inference(spm,[status(thm)],[c_0_71, c_0_35])).
236.40/36.39	thf(c_0_78, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i, X7:$i > $o]:((((dsetconstr @ X1 @ X2)=(dsetconstr @ X3 @ X7))|~((in @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7)) @ X3))|~((in @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7)) @ X1))|~((X7 @ (esk1_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7))))|~((X2 @ (esk2_2 @ (dsetconstr @ X1 @ X2) @ (dsetconstr @ X3 @ X7)))))), inference(spm,[status(thm)],[c_0_72, c_0_35])).
236.40/36.39	thf(c_0_79, negated_conjecture, ![X1:$i, X2:$i > $o, X3:$i]:(((X2 @ X1)|~((in @ X1 @ (setadjoin @ X3 @ emptyset)))|~((X2 @ X3)))), inference(spm,[status(thm)],[c_0_25, c_0_73])).
236.40/36.39	thf(c_0_80, negated_conjecture, ![X7:$i > $o, X2:$i > $o, X1:$i]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ (setadjoin @ X1 @ emptyset) @ X7))|(in @ (esk2_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X7)) @ (setadjoin @ X1 @ emptyset))|~((X7 @ X1))|~((X2 @ X1)))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_43, c_0_74]), c_0_44])])).
236.40/36.39	thf(c_0_81, negated_conjecture, ![X1:$i]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ esk4_0 @ (setadjoin @ X1 @ emptyset))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_16, c_0_75]), c_0_22])).
236.40/36.39	thf(c_0_82, negated_conjecture, ![X2:$i > $o]:(((in @ (esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ esk3_0)|(X2 @ esk4_0))), inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_43, c_0_76]), c_0_20]), c_0_21])]), c_0_70])).
236.40/36.39	thf(c_0_83, negated_conjecture, ![X2:$i > $o]:(((epred1_0 @ (esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)))|(X2 @ esk4_0))), inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_77, c_0_76]), c_0_20]), c_0_21])]), c_0_70])).
236.40/36.39	thf(c_0_84, negated_conjecture, ![X7:$i > $o, X2:$i > $o, X1:$i]:((((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ (setadjoin @ X1 @ emptyset) @ X7))|~((X7 @ X1))|~((X2 @ X1)))), inference(csr,[status(thm)],[inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_78, c_0_74]), c_0_44])]), c_0_79]), c_0_80])).
236.40/36.39	thf(c_0_85, negated_conjecture, ![X1:$i]:((~((in @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ (setadjoin @ X1 @ emptyset)))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0)))|~((in @ esk4_0 @ (setadjoin @ X1 @ emptyset))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_41, c_0_81]), c_0_62])).
236.40/36.39	thf(c_0_86, negated_conjecture, ![X2:$i > $o]:((((esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|(X2 @ esk4_0))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_24, c_0_82]), c_0_83])).
236.40/36.39	thf(c_0_87, negated_conjecture, ![X1:$i, X2:$i > $o, X7:$i > $o, X3:$i]:(((in @ X1 @ (dsetconstr @ (setadjoin @ X3 @ emptyset) @ X2))|~((in @ X1 @ (setadjoin @ X3 @ emptyset)))|~((X7 @ X3))|~((X2 @ X3)))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_35, c_0_84]), c_0_79])).
236.40/36.39	thf(c_0_88, negated_conjecture, ![X2:$i > $o]:((X2 @ esk4_0)), inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_85, c_0_86]), c_0_44])]), c_0_63])).
236.40/36.39	thf(c_0_89, negated_conjecture, ![X2:$i > $o, X1:$i]:(((in @ X1 @ (dsetconstr @ (setadjoin @ esk4_0 @ emptyset) @ X2))|~((in @ X1 @ (setadjoin @ esk4_0 @ emptyset))))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_87, c_0_88]), c_0_88])])).
236.40/36.39	thf(c_0_90, negated_conjecture, ![X1:$i]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))|((setadjoin @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_62, c_0_58])).
236.40/36.39	thf(c_0_91, negated_conjecture, ![X2:$i > $o, X1:$i]:((((esk1_2 @ (dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((dsetconstr @ (setadjoin @ X1 @ emptyset) @ X2)=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ esk4_0 @ (setadjoin @ X1 @ emptyset))))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[c_0_68, c_0_88])])).
236.40/36.39	thf(c_0_92, negated_conjecture, ![X2:$i > $o]:(((dsetconstr @ (setadjoin @ esk4_0 @ emptyset) @ X2)=(setadjoin @ esk4_0 @ emptyset))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_60, c_0_89]), c_0_44])])).
236.40/36.39	thf(c_0_93, negated_conjecture, ![X1:$i]:((((esk1_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(X1))|((setadjoin @ X1 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0)))), inference(spm,[status(thm)],[c_0_90, c_0_75])).
236.40/36.39	thf(c_0_94, negated_conjecture, (((esk1_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|((setadjoin @ esk4_0 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_91, c_0_92]), c_0_44])])).
236.40/36.39	thf(c_0_95, negated_conjecture, ![X1:$i]:((((X1)=(dsetconstr @ esk3_0 @ epred1_0))|((setadjoin @ (esk2_2 @ X1 @ (dsetconstr @ esk3_0 @ epred1_0)) @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ (esk1_2 @ X1 @ (dsetconstr @ esk3_0 @ epred1_0)) @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(spm,[status(thm)],[c_0_62, c_0_29])).
236.40/36.39	thf(c_0_96, negated_conjecture, ![X1:$i]:(((in @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ esk3_0)|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_34, c_0_93]), c_0_62])).
236.40/36.39	thf(c_0_97, negated_conjecture, ![X1:$i]:(((epred1_0 @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)))|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_71, c_0_93]), c_0_62])).
236.40/36.39	thf(c_0_98, negated_conjecture, (((setadjoin @ esk4_0 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))|(in @ (esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ esk3_0)), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_43, c_0_94]), c_0_20]), c_0_88])])).
236.40/36.39	thf(c_0_99, negated_conjecture, (((setadjoin @ esk4_0 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))|(epred1_0 @ (esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)))), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_77, c_0_94]), c_0_20]), c_0_88])])).
236.40/36.39	thf(c_0_100, negated_conjecture, ![X1:$i]:((((setadjoin @ (esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0)) @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_95, c_0_93]), c_0_62])).
236.40/36.39	thf(c_0_101, negated_conjecture, ![X1:$i]:((((esk2_2 @ (setadjoin @ X1 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_24, c_0_96]), c_0_97])).
236.40/36.39	thf(c_0_102, negated_conjecture, (((esk2_2 @ (setadjoin @ esk4_0 @ emptyset) @ (dsetconstr @ esk3_0 @ epred1_0))=(esk4_0))|((setadjoin @ esk4_0 @ emptyset)=(dsetconstr @ esk3_0 @ epred1_0))), inference(csr,[status(thm)],[inference(spm,[status(thm)],[c_0_24, c_0_98]), c_0_99])).
236.40/36.39	thf(c_0_103, negated_conjecture, ![X1:$i]:((((setadjoin @ esk4_0 @ emptyset)!=(dsetconstr @ esk3_0 @ epred1_0))|~((in @ X1 @ (dsetconstr @ esk3_0 @ epred1_0))))), inference(spm,[status(thm)],[c_0_100, c_0_101])).
236.40/36.39	thf(c_0_104, negated_conjecture, ~((in @ esk4_0 @ (dsetconstr @ esk3_0 @ epred1_0))), inference(csr,[status(thm)],[inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_85, c_0_102]), c_0_44])]), c_0_103])).
236.40/36.39	thf(c_0_105, negated_conjecture, ($false), inference(cn,[status(thm)],[inference(rw,[status(thm)],[inference(rw,[status(thm)],[inference(spm,[status(thm)],[c_0_104, c_0_35]), c_0_20]), c_0_88])]), ['proof']).
236.40/36.39	# SZS output end CNFRefutation
236.40/36.39	# Parsed axioms                        : 19
236.40/36.39	# Removed by relevancy pruning/SinE    : 11
236.40/36.39	# Initial clauses                      : 13
236.40/36.39	# Removed in clause preprocessing      : 0
236.40/36.39	# Initial clauses in saturation        : 13
236.40/36.39	# Processed clauses                    : 13670
236.40/36.39	# ...of these trivial                  : 254
236.40/36.39	# ...subsumed                          : 9227
236.40/36.39	# ...remaining for further processing  : 4189
236.40/36.39	# Other redundant clauses eliminated   : 1
236.40/36.39	# Clauses deleted for lack of memory   : 0
236.40/36.39	# Backward-subsumed                    : 299
236.40/36.39	# Backward-rewritten                   : 516
236.40/36.39	# Generated clauses                    : 531899
236.40/36.39	# ...of the previous two non-redundant : 517753
236.40/36.39	# ...aggressively subsumed             : 0
236.40/36.39	# Contextual simplify-reflections      : 373
236.40/36.39	# Paramodulations                      : 531862
236.40/36.39	# Factorizations                       : 14
236.40/36.39	# NegExts                              : 0
236.40/36.39	# Equation resolutions                 : 1
236.40/36.39	# Disequality decompositions           : 0
236.40/36.39	# Total rewrite steps                  : 189675
236.40/36.39	# ...of those cached                   : 189378
236.40/36.39	# Propositional unsat checks           : 0
236.40/36.39	#    Propositional check models        : 0
236.40/36.39	#    Propositional check unsatisfiable : 0
236.40/36.39	#    Propositional clauses             : 0
236.40/36.39	#    Propositional clauses after purity: 0
236.40/36.39	#    Propositional unsat core size     : 0
236.40/36.39	#    Propositional preprocessing time  : 0.000
236.40/36.39	#    Propositional encoding time       : 0.000
236.40/36.39	#    Propositional solver time         : 0.000
236.40/36.39	#    Success case prop preproc time    : 0.000
236.40/36.39	#    Success case prop encoding time   : 0.000
236.40/36.39	#    Success case prop solver time     : 0.000
236.40/36.39	# Current number of processed clauses  : 3343
236.40/36.39	#    Positive orientable unit clauses  : 9
236.40/36.39	#    Positive unorientable unit clauses: 0
236.40/36.39	#    Negative unit clauses             : 1
236.40/36.39	#    Non-unit-clauses                  : 3333
236.40/36.39	# Current number of unprocessed clauses: 502296
236.40/36.39	# ...number of literals in the above   : 3334251
236.40/36.39	# Current number of archived formulas  : 0
236.40/36.39	# Current number of archived clauses   : 845
236.40/36.39	# Clause-clause subsumption calls (NU) : 3658944
236.40/36.39	# Rec. Clause-clause subsumption calls : 107885
236.40/36.39	# Non-unit clause-clause subsumptions  : 9992
236.40/36.39	# Unit Clause-clause subsumption calls : 10952
236.40/36.39	# Rewrite failures with RHS unbound    : 0
236.40/36.39	# BW rewrite match attempts            : 4708
236.40/36.39	# BW rewrite match successes           : 23
236.40/36.39	# Condensation attempts                : 13670
236.40/36.39	# Condensation successes               : 119
236.40/36.39	# Termbank termtop insertions          : 26289536
236.40/36.39	# Search garbage collected termcells   : 816
236.40/36.39	
236.40/36.39	# -------------------------------------------------
236.40/36.39	# User time                : 35.158 s
236.40/36.39	# System time              : 0.465 s
236.40/36.39	# Total time               : 35.623 s
236.40/36.39	# Maximum resident set size: 2080 pages
236.40/36.39	
236.40/36.39	# -------------------------------------------------
236.40/36.39	# User time                : 35.160 s
236.40/36.39	# System time              : 0.467 s
236.40/36.39	# Total time               : 35.627 s
236.40/36.39	# Maximum resident set size: 1776 pages
236.40/36.39	% E exiting
236.40/36.39	% E exiting
236.40/36.39	EOF