%------------------------------------------------------------------------------
% File : SPASS-SCL---0.1
% Problem : SYN539-1 : TPTP v9.2.1. Released v2.1.0.
% Transfm : none
% Format : tptp
% Command : /export/starexec/sandbox/solver/bin/execute.py 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% Computer : n008.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 : Thu May 7 07:39:59 PM UTC 2026
% Result : Satisfiable 1.44s 0.82s
% Output : Assurance 0s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----No solution output by system
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.00/0.12 % Problem : SYN539-1 : TPTP v9.2.1. Released v2.1.0.
% 0.14/0.13 % Command : /export/starexec/sandbox/solver/bin/execute.py 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 0.17/0.34 % Computer : n008.cluster.edu
% 0.17/0.34 % Model : x86_64 x86_64
% 0.17/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.17/0.34 % Memory : 8042.1875MB
% 0.17/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.17/0.34 % CPULimit : 300
% 0.17/0.34 % WCLimit : 300
% 0.17/0.34 % DateTime : Thu May 7 13:45:44 EDT 2026
% 0.17/0.34 % CPUTime :
% 0.17/0.34 SPASS-SCL-FOL version:
% 0.21/0.43 SPASS-SCL-FOL 0.1 (595c0c7b1) [parallel mode]
% 1.44/0.82 Starting: ./SPASS-SCL-FOL --heuristics_normal -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_1 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_2 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82 Starting: ./SPASS-SCL-FOL --heuristics_resolution_3 -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82 Starting: ./SPASS-SCL-FOL --heuristics_lmodel_grow -t 300 /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82 Execution lmodel_grow ended with status: satisfiable
% 1.44/0.82 Used heuristic: lmodel_grow
% 1.44/0.82
% 1.44/0.82 Input Clauses:
% 1.44/0.82
% 1.44/0.82 Predicates: c5_0 ndr1_0 c3_0 c4_0 ssSkC7 ssSkC4 ssSkC3 ssSkC1 ssSkC0 ndr1_1 c2_1 c3_1 c5_1 ssSkP3 ssSkP2 ssSkP1 ssSkP0 c1_2 c1_1 ssSkC5 c1_0 c4_1 c5_2 c4_2 c3_2 c2_2 ssSkC6 c2_0 ssSkC2
% 1.44/0.82 Fol Constants: a637 a587 a624 a608 a593 a638 a631 a594 a634 a626 a625 a621 a609 a603 a602 a599 a592 a633 a629 a619 a616 a611 a630 a620 a615 a612 a600 a639 a613 a601 a622 a614 a618 a588 a591 a590 a589 a596 a598 a597 a635 a595 a632 a628 a617 a610 a627 a604 a636 a605 a623
% 1.44/0.82 Fol Functions:
% 1.44/0.82 Problem Properties:
% 1.44/0.82 This is a Bernays Schoenfinkel problem.
% 1.44/0.82
% 1.44/0.82 After reduction: Problem Properties:
% 1.44/0.82 This is a Bernays Schoenfinkel problem.
% 1.44/0.82
% 1.44/0.82
% 1.44/0.82 Reduced Input Clauses:
% 1.44/0.82 155:1:0:[10.0,3.1]:: -> ndr1_0
% 1.44/0.82 247:9:3:[155.0,154.2,205.6,246.5]:TopTopTop: c2_2(x0,x1),ndr1_1(x0),c4_2(a596,x2),c1_2(a596,x2) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c3_2(a596,x2),c2_0
% 1.44/0.82 245:9:3:[155.0,153.1]:TopTopTop: ndr1_1(x0),c1_2(a605,x1),ndr1_1(a605),c1_0 -> c4_2(x0,x2),c5_2(x0,x2),c3_1(x0),c5_2(a605,x1),c3_2(a605,x1)
% 1.44/0.82 244:8:2:[155.0,152.5]:TopTop: c4_2(x0,x1),c2_2(x0,x1),ndr1_1(x0),c3_2(x0,a623),c3_1(x0),c4_0,c1_0 -> c1_2(x0,x1)
% 1.44/0.82 243:7:3:[155.0,151.4,1.0,242.5]:TopTopTop: c2_2(x0,x1),ndr1_1(x0),c2_2(x0,x2),c3_2(x0,a636),c2_0 -> c4_2(x0,x1),c1_2(x0,x2)
% 1.44/0.82 241:9:3:[155.0,150.5]:TopTopTop: ssSkP1(x0),ssSkP2(x0),c5_2(x1,x2),ndr1_1(x1),c1_1(x1),c1_2(x0,a604) -> c4_2(x1,x2),c1_2(x1,x2),c1_0
% 1.44/0.82 156:2:0:[2.1,26.1]:: ssSkC5 -> ndr1_0
% 1.44/0.82 240:8:2:[155.0,149.7]:TopTop: ssSkC4,c5_2(x0,x1),c1_2(x0,x1),c3_2(x0,x1),ndr1_1(x0),c2_2(x0,a627),c3_1(x0) -> c2_0
% 1.44/0.82 157:2:0:[1.0,51.0]:: c1_0 -> ndr1_0
% 1.44/0.82 158:2:0:[1.0,52.0]:: -> c4_1(a619),c1_0
% 1.44/0.82 159:2:0:[1.0,53.0]:: -> c1_1(a619),c1_0
% 1.44/0.82 160:2:0:[1.0,54.0]:: -> c5_1(a619),c1_0
% 1.44/0.82 161:2:0:[1.0,55.0]:: -> c1_1(a616),c4_0
% 1.44/0.82 239:8:3:[155.0,148.1]:TopTopTop: ndr1_1(x0),c3_2(a605,x1),ndr1_1(a605),c1_0 -> c4_2(x0,x2),c5_2(x0,x2),c3_1(x0),c2_2(a605,x1)
% 1.44/0.82 162:2:0:[1.0,67.1]:: c3_1(a616) -> c4_0
% 1.44/0.82 163:2:0:[1.0,68.1]:: c2_1(a616) -> c4_0
% 1.44/0.82 164:2:0:[1.0,73.1]:: c4_1(a620),c1_0 ->
% 1.44/0.82 166:3:1:[20.1,78.0,155.0,165.1]:Top: -> ndr1_1(x0),c2_1(x0),ssSkC2
% 1.44/0.82 167:4:1:[155.0,79.1]:Top: c5_1(x0) -> ndr1_1(x0),c3_1(x0),c4_0
% 1.44/0.82 168:4:1:[155.0,80.1]:Top: ssSkP0(x0) -> c1_2(x0,a600),c2_1(x0),ssSkC2
% 1.44/0.82 169:4:1:[155.0,81.1]:Top: ssSkP0(x0) -> c2_2(x0,a600),c2_1(x0),ssSkC2
% 1.44/0.82 170:4:1:[155.0,82.1]:Top: c5_1(x0) -> c5_2(x0,a639),c3_1(x0),c4_0
% 1.44/0.82 171:5:1:[155.0,83.1]:Top: c2_1(x0) -> ndr1_1(x0),c1_1(x0),c2_0,c4_0
% 1.44/0.82 173:4:1:[166.4,84.0,155.0,172.2]:Top: c3_1(x0) -> ndr1_1(x0),c2_1(x0),c2_0
% 1.44/0.82 175:4:2:[16.1,85.0,155.0,174.1]:TopTop: c2_1(x0) -> c2_1(x1),ndr1_1(x0),c2_0
% 1.44/0.82 176:4:1:[155.0,86.1]:Top: c3_1(x0),c3_0 -> c5_1(x0),ndr1_1(a613)
% 1.44/0.82 177:4:1:[155.0,87.2]:Top: ssSkP0(x0),c3_2(x0,a600) -> c2_1(x0),ssSkC2
% 1.44/0.82 178:4:1:[155.0,88.2]:Top: c1_2(x0,a639),c5_1(x0) -> c3_1(x0),c4_0
% 1.44/0.82 179:4:1:[155.0,89.2]:Top: c2_2(x0,a639),c5_1(x0) -> c3_1(x0),c4_0
% 1.44/0.82 180:5:1:[155.0,90.2]:Top: ssSkC2,c3_1(x0) -> c4_2(x0,a601),c2_1(x0),c2_0
% 1.44/0.82 181:5:1:[155.0,91.2]:Top: ssSkC2,c3_1(x0) -> c2_2(x0,a601),c2_1(x0),c2_0
% 1.44/0.82 182:5:1:[155.0,92.2]:Top: ssSkC2,c3_1(x0) -> c5_2(x0,a601),c2_1(x0),c2_0
% 1.44/0.82 183:3:1:[17.0,93.1]:Top: c3_2(a608,x0) -> c2_2(a608,x0),ssSkC3
% 1.44/0.82 184:5:2:[155.0,95.1]:TopTop: ssSkP3(x0),c2_1(x0) -> c2_1(x1),c5_2(x0,a622),c2_0
% 1.44/0.82 185:4:1:[155.0,96.1]:Top: c3_1(x0),c3_0 -> c5_1(x0),c1_2(a613,a614)
% 1.44/0.82 186:4:1:[155.0,97.1]:Top: c3_1(x0),c3_1(a613),c3_0 -> c5_1(x0)
% 1.44/0.82 187:5:1:[155.0,98.2]:Top: c4_2(x0,a618),c2_1(x0) -> c1_1(x0),c2_0,c4_0
% 1.44/0.82 188:5:1:[155.0,99.2]:Top: c3_2(x0,a618),c2_1(x0) -> c1_1(x0),c2_0,c4_0
% 1.44/0.82 189:5:1:[155.0,100.2]:Top: c2_2(x0,a618),c2_1(x0) -> c1_1(x0),c2_0,c4_0
% 1.44/0.82 190:5:1:[155.0,101.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),ndr1_1(a588)
% 1.44/0.82 191:3:1:[17.0,102.2]:Top: c2_2(a608,x0),c5_2(a608,x0) -> ssSkC3
% 1.44/0.82 192:5:2:[155.0,103.1]:TopTop: ssSkP3(x0),c1_2(x0,a622),c2_1(x0) -> c2_1(x1),c2_0
% 1.44/0.82 193:4:1:[155.0,104.1]:Top: c3_1(x0),c4_2(a613,a614),c3_0 -> c5_1(x0)
% 1.44/0.82 194:4:1:[155.0,105.1]:Top: c3_1(x0),c3_2(a613,a614),c3_0 -> c5_1(x0)
% 1.44/0.82 195:4:1:[15.0,106.0]:Top: -> c3_2(a624,x0),c2_2(a624,x0),c5_2(a624,x0),ssSkC4
% 1.44/0.82 196:5:1:[155.0,107.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),c5_2(a588,a591)
% 1.44/0.82 197:5:1:[155.0,108.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),c2_2(a588,a590)
% 1.44/0.82 198:5:1:[155.0,109.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),c1_2(a588,a590)
% 1.44/0.82 199:5:1:[155.0,110.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),c2_2(a588,a589)
% 1.44/0.82 200:5:1:[155.0,111.1]:Top: c3_1(x0),c2_0 -> c2_1(x0),c5_1(x0),c3_2(a588,a589)
% 1.44/0.82 201:5:1:[155.0,113.1]:Top: c3_1(x0),c2_2(a588,a591),c2_0 -> c2_1(x0),c5_1(x0)
% 1.44/0.82 202:5:1:[155.0,114.1]:Top: c3_1(x0),c4_2(a588,a590),c2_0 -> c2_1(x0),c5_1(x0)
% 1.44/0.82 203:5:1:[155.0,115.1]:Top: c3_1(x0),c1_2(a588,a589),c2_0 -> c2_1(x0),c5_1(x0)
% 1.44/0.82 204:5:1:[69.2,118.1]:Top: c3_2(a611,x0),c4_0,c2_0 -> c5_2(a611,x0),c2_2(a611,x0)
% 1.44/0.82 205:7:2:[155.0,119.2]:TopTop: c2_2(x0,x1),ndr1_1(x0) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),ndr1_1(a596),c2_0
% 1.44/0.82 206:7:2:[155.0,120.2]:TopTop: c2_2(x0,x1),ndr1_1(x0) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c1_2(a596,a598),c2_0
% 1.44/0.82 207:7:2:[155.0,121.2]:TopTop: c2_2(x0,x1),ndr1_1(x0) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c2_2(a596,a598),c2_0
% 1.44/0.82 208:7:2:[155.0,122.2]:TopTop: c2_2(x0,x1),ndr1_1(x0) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c5_2(a596,a597),c2_0
% 1.44/0.82 210:5:2:[155.0,123.1,176.4,209.3]:TopTop: c3_1(x0),c2_2(a613,x1),c3_0 -> c5_1(x0),c1_2(a613,x1)
% 1.44/0.82 211:7:2:[155.0,124.5]:TopTop: ssSkC7,c1_2(x0,x1),ndr1_1(x0),c2_2(x0,a635),c5_1(x0) -> c2_2(x0,x1),c1_0
% 1.44/0.82 212:7:2:[155.0,126.2]:TopTop: c2_2(x0,x1),ndr1_1(x0),c4_2(a596,a598) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c2_0
% 1.44/0.82 213:7:2:[155.0,127.2]:TopTop: c2_2(x0,x1),ndr1_1(x0),c2_2(a596,a597) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c2_0
% 1.44/0.82 214:7:2:[155.0,128.2]:TopTop: c2_2(x0,x1),ndr1_1(x0),c1_2(a596,a597) -> c3_2(x0,x1),c2_1(x0),c1_1(x0),c2_0
% 1.44/0.82 216:5:2:[155.0,129.4,1.0,215.5]:TopTop: c5_2(x0,x1),ndr1_1(x0),c4_2(x0,a595),c1_1(x0) -> c2_2(x0,x1)
% 1.44/0.82 218:5:2:[155.0,130.4,1.0,217.5]:TopTop: c5_2(x0,x1),ndr1_1(x0),c1_2(x0,a595),c1_1(x0) -> c2_2(x0,x1)
% 1.44/0.82 219:7:2:[155.0,131.3]:TopTop: c1_2(x0,x1),ndr1_1(x0),c2_2(x0,a632) -> c3_2(x0,x1),c5_2(x0,x1),c2_1(x0),ssSkC6
% 1.44/0.82 220:7:2:[155.0,132.3]:TopTop: c1_2(x0,x1),ndr1_1(x0),c3_2(x0,a632) -> c3_2(x0,x1),c5_2(x0,x1),c2_1(x0),ssSkC6
% 1.44/0.82 221:7:2:[155.0,133.3]:TopTop: c1_2(x0,x1),ndr1_1(x0),c4_1(x0) -> c2_2(x0,x1),c3_2(x0,x1),c4_2(x0,a628),ssSkC5
% 1.44/0.82 222:7:2:[155.0,134.3]:TopTop: c5_2(x0,x1),c1_2(x0,x1),ndr1_1(x0),c2_0 -> c2_2(x0,x1),c4_2(x0,a617),c1_1(x0)
% 1.44/0.82 223:9:3:[155.0,135.4]:TopTopTop: ssSkC3,ndr1_1(x0),c1_1(x0),c3_1(x0) -> c5_2(x0,x1),c4_2(x0,x1),ndr1_1(x2),c5_1(x2),c1_1(x2)
% 1.44/0.82 224:7:2:[155.0,136.4]:TopTop: c1_2(x0,x1),ndr1_1(x0),c1_2(x0,a628),c4_1(x0) -> c2_2(x0,x1),c3_2(x0,x1),ssSkC5
% 1.44/0.82 225:7:2:[155.0,137.4]:TopTop: c1_2(x0,x1),ndr1_1(x0),c5_2(x0,a628),c4_1(x0) -> c2_2(x0,x1),c3_2(x0,x1),ssSkC5
% 1.44/0.82 226:7:2:[155.0,138.4]:TopTop: c5_2(x0,x1),c1_2(x0,x1),ndr1_1(x0),c1_2(x0,a617),c2_0 -> c2_2(x0,x1),c1_1(x0)
% 1.44/0.82 229:7:3:[19.1,139.0,18.1,227.1,155.0,228.5]:TopTopTop: c5_2(x0,x1),ndr1_1(x0),c1_1(x0) -> c4_2(x0,x1),c1_2(x0,x1),ndr1_1(x2),c1_0
% 1.44/0.82 230:9:3:[155.0,140.4]:TopTopTop: ssSkC3,ndr1_1(x0),c1_1(x0),c3_1(x0) -> c5_2(x0,x1),c4_2(x0,x1),c2_2(x2,a610),c5_1(x2),c1_1(x2)
% 1.44/0.82 231:9:3:[155.0,141.4]:TopTopTop: ssSkC3,ndr1_1(x0),c1_1(x0),c3_1(x0) -> c5_2(x0,x1),c4_2(x0,x1),c3_2(x2,a610),c5_1(x2),c1_1(x2)
% 1.44/0.82 232:8:2:[155.0,142.6]:TopTop: ssSkC4,c5_2(x0,x1),c1_2(x0,x1),c3_2(x0,x1),ndr1_1(x0),c3_1(x0) -> c1_2(x0,a627),c2_0
% 1.44/0.82 233:9:3:[155.0,143.5]:TopTopTop: ssSkP1(x0),ssSkP2(x0),c5_2(x1,x2),ndr1_1(x1),c1_1(x1) -> c4_2(x1,x2),c1_2(x1,x2),c4_2(x0,a604),c1_0
% 1.44/0.82 234:9:3:[155.0,144.5]:TopTopTop: ssSkP1(x0),ssSkP2(x0),c5_2(x1,x2),ndr1_1(x1),c1_1(x1) -> c4_2(x1,x2),c1_2(x1,x2),c3_2(x0,a604),c1_0
% 1.44/0.82 235:8:2:[155.0,145.4]:TopTop: c1_2(x0,x1),c4_2(x0,x1),ndr1_1(x0),c2_1(x0),c4_0,c3_0 -> c2_2(x0,x1),c4_1(x0)
% 1.44/0.82 237:7:3:[155.0,146.3,1.0,236.4]:TopTopTop: c2_2(x0,x1),ndr1_1(x0),c2_2(x0,x2),c2_0 -> c4_2(x0,x1),c1_2(x0,x2),c2_2(x0,a636)
% 1.44/0.82 238:9:3:[155.0,147.4]:TopTopTop: ssSkC3,ndr1_1(x0),c1_1(x0),c3_1(x0),c1_2(x1,a610) -> c5_2(x0,x2),c4_2(x0,x2),c5_1(x1),c1_1(x1)
% 1.44/0.82
% 1.44/0.82 Most General Atoms: c5_0 ndr1_0 c3_0 c3_2(x0,x1) c2_0 c1_0 c3_1(x0) c4_0 c2_2(x0,x2) ssSkP1(x0) ssSkP2(x0) c4_2(x1,x2) c1_2(x1,x2) ssSkC0 ssSkC1 ssSkC4 ssSkP3(x0) ssSkC3 ssSkP0(x0) ssSkC5 c5_2(x0,x1) ssSkC7 ssSkC6 ssSkC2 c2_1(x1) c4_1(x0) ndr1_1(x2) c1_1(x2) c5_1(x1)
% 1.44/0.82
% 1.44/0.82 === Starting SPASS-SCL-FOL A Little Less Naive, considering 177 atoms initially, heuristics mode: lmodel_grow ===
% 1.44/0.82
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 189
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 200
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 209
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 219
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 228
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 235
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 247
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 254
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 264
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 278
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 289
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 297
% 1.44/0.82 === Conflict found: 235:8:2:[155.0,145.4]:TopTop: c1_2(x0,x1),c4_2(x0,x1),ndr1_1(x0),c2_1(x0),c4_0,c3_0 -> c2_2(x0,x1),c4_1(x0) {x0 -> a617, x1 -> a621}
% 1.44/0.82 === Backtracking. Learning clause 250:5:1:[36.0,248.0,16.0,249.1,235.1,35.1,60.1]:Top: c2_1(x0),c4_0,c3_0 -> c4_1(x0),ssSkP3(x0)
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 314
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 320
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 325
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 336
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 346
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 352
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 361
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 370
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 379
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 392
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 404
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 411
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 436
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 447
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 461
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 484
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 501
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 515
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 532
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 553
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 573
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 589
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 607
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 634
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 650
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 658
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 665
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 668
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 672
% 1.44/0.82 === Clause set with instances from active satisfied. Growing active. New size: 673
% 1.44/0.82
% 1.44/0.82 Linear Model Building succeeded.
% 1.44/0.82 SZS status Satisfiable
% 1.44/0.82
% 1.44/0.82 Problem: /export/starexec/sandbox/benchmark/theBenchmark.p
% 1.44/0.82
% 1.44/0.82 SPASS-SCL-FOL Statistics:
% 1.44/0.82 Number of learned clauses: 1
% 1.44/0.82 Number of propagations: 212
% 1.44/0.82 Number of decisions: 528
% 1.44/0.82 Number of resolutions: 2
% 1.44/0.82 Number of condensations: 0
% 1.44/0.82 Number of sub resolutions: 95
% 1.44/0.82 Number of input literals (deduplicated): 177
% 1.44/0.82 Number of grows: 42
% 1.44/0.82 Number of considered ground atoms: 673
% 1.44/0.82
% 1.44/0.82 Needed: 0:00:00.27
% 1.44/0.82
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