details

property	value
status	complete
benchmark	5076.xml
ran by	Akihisa Yamada
cpu timeout	1200 seconds
wallclock timeout	300 seconds
memory limit	137438953472 bytes
execution host	n134.star.cs.uiowa.edu
space	ICFP_2010

run statistics

property	value
solver	ttt2-1.20
configuration	ttt2_cert
runtime (wallclock)	40.0276727676 seconds
cpu usage	158.435125296
max memory	5.19323648E9

stage attributes

key	value
certification-result	CERTIFIED
output-size	155324
starexec-result	YES
certification-time	866.2

output

/export/starexec/sandbox2/solver/bin/starexec_run_ttt2_cert /export/starexec/sandbox2/benchmark/theBenchmark.xml /export/starexec/sandbox2/output/output_files -------------------------------------------------------------------------------- YES <?xml version="1.0"?> <?xml-stylesheet type="text/xsl" href="cpfHTML.xsl"?><certificationProblem xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" 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e></rhs></transition><transition><lhs><state>31</state></lhs><rhs><state>178</state></rhs></transition><transition><lhs><state>31</state></lhs><rhs><state>309</state></rhs></transition><transition><lhs><state>1034</state></lhs><rhs><state>1304</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>7</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>301</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>118</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>328</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>128</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>105</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>235</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>288</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>254</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>46</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>129</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>327</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>280</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>106</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>219</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>244</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>47</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>290</state></rhs></transition><transition><lhs><state>40</state></lhs><rhs><state>1141</state></rhs></transition><transition><lhs><state>1443</state></lhs><rhs><state>1566</state></rhs></transition><transition><lhs><state>1078</state></lhs><rhs><state>1067</state></rhs></transition><transition><lhs><state>1026</state></lhs><rhs><state>1310</state></rhs></transition><transition><lhs><state>1591</state></lhs><rhs><state>530</state></rhs></transition><transition><lhs><state>287</state></lhs><rhs><state>148</state></rhs></transition><transition><lhs><state>877</state></lhs><rhs><state>976</state></rhs></transition><transition><lhs><state>877</state></lhs><rhs><state>980</state></rhs></transition><transition><lhs><state>877</state></lhs><rhs><state>1024</state></rhs></transition><transition><lhs><state>1009</state></lhs><rhs><state>771</state></rhs></transition><transition><lhs><state>1009</state></lhs><rhs><state>32</state></rhs></transition><transition><lhs><state>922</state></lhs><rhs><state>1146</state></rhs></transition><transition><lhs><state>1687</state></lhs><rhs><state>1378</state></rhs></transition><transition><lhs><state>977</state></lhs><rhs><state>968</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>7</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>209</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>56</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>170</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>20</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>288</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>303</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>254</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>46</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>1067</state></rhs></transition><transition><lhs><state>127</state></lhs><rhs><state>1078</state></rhs></transition><transition><lhs><state>1267</state></lhs><rhs><state>1257</state></rhs></transition><transition><lhs><state>1223</state></lhs><rhs><state>1212</state></rhs></transition><transition><lhs><state>1387</state></lhs><rhs><state>771</state></rhs></transition><transition><lhs><state>1387</state></lhs><rhs><state>32</state></rhs></transition><transition><lhs><state>60</state></lhs><rhs><state>24</state></rhs></transition><transition><lhs><state>1319</state></lhs><rhs><state>1067</state></rhs></transition><transition><lhs><state>1208</state></lhs><rhs><state>412</state></rhs></transition><transition><lhs><state>1607</state></lhs><rhs><state>1702</state></rhs></transition><transition><lhs><state>73</state></lhs><rhs><state>997</state></rhs></transition><transition><lhs><state>73</state></lhs><rhs><state>1014</state></rhs></transition><transition><lhs><state>1366</state></lhs><rhs><state>1008</state></rhs></transition><transition><lhs><state>1329</state></lhs><rhs><state>19</state></rhs></transition><transition><lhs><state>1161</state></lhs><rhs><state>349</state></rhs></transition><transition><lhs><state>261</state></lhs><rhs><state>1128</state></rhs></transition><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n><lhs><state>1181</state></lhs><rhs><state>54</state></rhs></transition><transition><lhs><state>1181</state></lhs><rhs><state>1266</state></rhs></transition><transition><lhs><state>1168</state></lhs><rhs><state>1523</state></rhs></transition><transition><lhs><state>1146</state></lhs><rhs><state>1211</state></rhs></transition><transition><lhs><state>1146</state></lhs><rhs><state>1224</state></rhs></transition><transition><lhs><state>1146</state></lhs><rhs><state>1421</state></rhs></transition><transition><lhs><state>538</state></lhs><rhs><state>993</state></rhs></transition><transition><lhs><state>538</state></lhs><rhs><state>1010</state></rhs></transition><transition><lhs><state>538</state></lhs><rhs><state>1132</state></rhs></transition><transition><lhs><state>538</state></lhs><rhs><state>1320</state></rhs></transition><transition><lhs><state>204</state></lhs><rhs><state>102</state></rhs></transition><transition><lhs><state>1337</state></lhs><rhs><state>19</state></rhs></transition><transition><lhs><state>143</state></lhs><rhs><state>1083</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>209</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>56</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>234</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>104</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>30</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>19</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>45</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>218</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>7</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>170</state></rhs></transition><transition><lhs><state>923</state></lhs><rhs><state>20</state></rhs></transition><transition><lhs><state>814</state></lhs><rhs><state>288</state></rhs></transition><transition><lhs><state>814</state></lhs><rhs><state>7</state></rhs></transition><transition><lhs><state>814</state></lhs><rhs><state>254</state></rhs></transition><transition><lhs><state>814</state></lhs><rhs><state>46</state></rhs></transition><transition><lhs><state>787</state></lhs><rhs><state>199</state></rhs></transition><transition><lhs><state>979</state></lhs><rhs><state>21</state></rhs></transition><transition><lhs><state>1679</state></lhs><rhs><state>209</state></rhs></transition><transition><lhs><state>528</state></lhs><rhs><state>56</state></rhs></transition><transition><lhs><state>528</state></lhs><rhs><state>794</state></rhs></transition><transition><lhs><state>528</state></lhs><rhs><state>914</state></rhs></transition><transition><lhs><state>28</state></lhs><rhs><state>410</state></rhs></transition><transition><lhs><state>28</state></lhs><rhs><state>527</state></rhs></transition><transition><lhs><state>1504</state></lhs><rhs><state>20</state></rhs></transition><transition><lhs><state>843</state></lhs><rhs><state>135</state></rhs></transition><transition><lhs><state>557</state></lhs><rhs><state>1289</state></rhs></transition><transition><lhs><state>419</state></lhs><rhs><state>1041</state></rhs></transition><transition><lhs><state>419</state></lhs><rhs><state>1124</state></rhs></transition><transition><lhs><state>419</state></lhs><rhs><state>1194</state></rhs></transition><transition><lhs><state>1404</state></lhs><rhs><state>1558</state></rhs></transition><transition><lhs><state>1451</state></lhs><rhs><state>1607</state></rhs></transition><transition><lhs><state>1451</state></lhs><rhs><state>1613</state></rhs></transition><transition><lhs><state>1451</state></lhs><rhs><state>1657</state></rhs></transition><transition><lhs><state>1035</state></lhs><rhs><state>20</state></rhs></transition><transition><lhs><state>1108</state></lhs><rhs><state>210</state></rhs></transition><transition><lhs><state>1015</state></lhs><rhs><state>56</state></rhs></transition><transition><lhs><state>1015</state></lhs><rhs><state>1107</state></rhs></transition><transition><lhs><state>1015</state></lhs><rhs><state>1168</state></rhs></transition><transition><lhs><state>1587</state></lhs><rhs><state>1568</state></rhs></transition><transition><lhs><state>66</state></lhs><rhs><state>197</state></rhs></transition><transition><lhs><state>66</state></lhs><rhs><state>348</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>280</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>234</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>104</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>30</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>19</state></rhs></transition><transition><lhs><state>106</state></lhs><rhs><state>45</state></rhs></transition><transition><lh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eight><state>325</state></lhs><rhs><state>326</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>143</state></lhs><rhs><state>144</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>916</state></lhs><rhs><state>917</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>202</state></lhs><rhs><state>203</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>301</state></lhs><rhs><state>302</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>245</state></lhs><rhs><state>246</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>54</state></lhs><rhs><state>55</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>184</state></lhs><rhs><state>185</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>1394</state></lhs><rhs><state>1395</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>812</state></lhs><rhs><state>813</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>1182</state></lhs><rhs><state>1183</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>808</state></lhs><rhs><state>809</state></rhs></transition><transition><lhs><name>0</name><height>1</height><state>377</state></lhs><rhs><state>378</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1378</state></lhs><rhs><state>1379</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1536</state></lhs><rhs><state>1537</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1360</state></lhs><rhs><state>1361</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1572</state></lhs><rhs><state>1573</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1218</state></lhs><rhs><state>1219</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1400</state></lhs><rhs><state>1401</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1118</state></lhs><rhs><state>1119</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1358</state></lhs><rhs><state>1359</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1128</state></lhs><rhs><state>1129</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1217</state></lhs><rhs><state>1218</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1047</state></lhs><rhs><state>1048</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1122</state></lhs><rhs><state>1123</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1205</state></lhs><rhs><state>1206</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1380</state></lhs><rhs><state>1381</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1006</state></lhs><rhs><state>1007</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1215</state></lhs><rhs><state>1216</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1246</state></lhs><rhs><state>1247</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1213</state></lhs><rhs><state>1214</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1113</state></lhs><rhs><state>1114</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1124</state></lhs><rhs><state>1125</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>535</state></lhs><rhs><state>536</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1240</state></lhs><rhs><state>1241</state></rhs></transition><transition><lhs><name>4</name><height>2</height><state>1396</state></lhs><rhs><state>1397</state></rhs></transition><transition><lhs><name>3</name><height>0</height><state>7</state></lhs><rhs><state>7</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1241</state></lhs><rhs><state>1242</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1529</state></lhs><rhs><state>1530</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1072</state></lhs><rhs><state>1073</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1384</state></lhs><rhs><state>1385</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1005</state></lhs><rhs><state>1006</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1216</state></lhs><rhs><state>1217</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1209</state></lhs><rhs><state>1210</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1220</state></lhs><rhs><state>1221</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>530</state></lhs><rhs><state>531</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>987</state></lhs><rhs><state>988</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1202</state></lhs><rhs><state>1203</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1243</state></lhs><rhs><state>1244</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1204</state></lhs><rhs><state>1205</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1003</state></lhs><rhs><state>1004</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1574</state></lhs><rhs><state>1575</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1219</state></lhs><rhs><state>1220</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>972</state></lhs><rhs><state>973</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1359</state></lhs><rhs><state>1360</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>999</state></lhs><rhs><state>1000</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1568</state></lhs><rhs><state>1569</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1053</state></lhs><rhs><state>1054</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1206</state></lhs><rhs><state>1207</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1007</state></lhs><rhs><state>1008</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1050</state></lhs><rhs><state>1051</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1361</state></lhs><rhs><state>1362</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1403</state></lhs><rhs><state>1404</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1049</state></lhs><rhs><state>1050</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1386</state></lhs><rhs><state>1387</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>536</state></lhs><rhs><state>537</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1434</state></lhs><rhs><state>1435</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1198</state></lhs><rhs><state>1199</state></rhs></transition><transition><lhs><name>1</name><height>2</height><state>1566</state></lhs><rhs><state>1567</state></rhs></transition></transitions></treeAutomaton><criterion><compatibility/></criterion></bounds></trsTerminationProof></proof><origin><proofOrigin><tool><name>ttt2</name><version>ttt2 1.20 [hg: unknown]</version><strategy>((if standard then var else fail) | con | (if srs then ((sleep -t 25?;rlab;(((( (if srs then arctic -dim 1 -ib 4 -ob 5 else fail) || (if srs then arctic -dim 2 -ib 2 -ob 3 else fail) || (if srs then arctic -dim 3 -ib 1 -ob 2 else fail) || (if srs then arctic -dim 3 -ib 2 -ob 2 else fail) || matrix -dim 1 -ib 5 -ob 8 || matrix -dim 2 -ib 3 -ob 4 || matrix -dim 3 -ib 2 -ob 3 || matrix -dim 3 -ib 1 -ob 2 || matrix -dim 4 -ib 1 -ob 2 || matrix -dim 5 -ib 1 -ob 1 || kbo -ib 3 -ob 4 || wpo -msum -ib 3 -ob 4 -cpf || fail)[5]*);((dp;(edg -gtcap -nl[1.0]?;(sccs | ((sc || sc -rec -defs || sc -mulex -defs) || sct || {ur?;( (wpo -cpf -dp -ur -sum -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -pol -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -max -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -msum -ib 3 -ob 3 [4] | wpo -cpf -dp -ur -mat -dim 2 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -mat -dim 3 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -ib 3 -ob 3 [9] | fail ) || matrix -dp -ur -dim 1 -ib 3 -ob 5 || matrix -dp -ur -dim 1 -ib 3 -ob 8 -rat 2 -db 1 || matrix -dp -ur -dim 1 -ib 4 -ob 10 -rat 4 -db 1 || matrix -dp -ur -dim 2 -ib 2 -ob 3 || matrix -dp -ur -dim 2 -ib 3 -ob 4 -rat 2 -db 0 || matrix -dp -ur -dim 3 -ib 1 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 -rat 2 -db 0 || matrix -dp -ur -dim 4 -ib 1 -ob 2 || lpo -ur -af || (arctic -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || (arctic -bz -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -bz -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -bz -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -bz -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || fail) } restore) )*[29])) || (bounds -cert || fail;(bounds -rfc -qc))))! || (( unfold || fail)*[7])!)[299])! || ((((( (if srs then arctic -dim 1 -ib 4 -ob 5 else fail) || (if srs then arctic -dim 2 -ib 2 -ob 3 else fail) || (if srs then arctic -dim 3 -ib 1 -ob 2 else fail) || (if srs then arctic -dim 3 -ib 2 -ob 2 else fail) || matrix -dim 1 -ib 5 -ob 8 || matrix -dim 2 -ib 3 -ob 4 || matrix -dim 3 -ib 2 -ob 3 || matrix -dim 3 -ib 1 -ob 2 || matrix -dim 4 -ib 1 -ob 2 || matrix -dim 5 -ib 1 -ob 1 || kbo -ib 3 -ob 4 || wpo -msum -ib 3 -ob 4 -cpf || fail)[5]*);((dp;(edg -gtcap -nl[1.0]?;(sccs | ((sc || sc -rec -defs || sc -mulex -defs) || sct || {ur?;( (wpo -cpf -dp -ur -sum -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -pol -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -max -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -msum -ib 3 -ob 3 [4] | wpo -cpf -dp -ur -mat -dim 2 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -mat -dim 3 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -ib 3 -ob 3 [9] | fail ) || matrix -dp -ur -dim 1 -ib 3 -ob 5 || matrix -dp -ur -dim 1 -ib 3 -ob 8 -rat 2 -db 1 || matrix -dp -ur -dim 1 -ib 4 -ob 10 -rat 4 -db 1 || matrix -dp -ur -dim 2 -ib 2 -ob 3 || matrix -dp -ur -dim 2 -ib 3 -ob 4 -rat 2 -db 0 || matrix -dp -ur -dim 3 -ib 1 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 -rat 2 -db 0 || matrix -dp -ur -dim 4 -ib 1 -ob 2 || lpo -ur -af || (arctic -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || (arctic -bz -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -bz -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -bz -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -bz -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || fail) } restore) )*[29])) || (bounds -cert || fail;(bounds -rfc -qc))))! || (( unfold || fail)*[7])!)[299])! || (rev?;((( (if srs then arctic -dim 1 -ib 4 -ob 5 else fail) || (if srs then arctic -dim 2 -ib 2 -ob 3 else fail) || (if srs then arctic -dim 3 -ib 1 -ob 2 else fail) || (if srs then arctic -dim 3 -ib 2 -ob 2 else fail) || matrix -dim 1 -ib 5 -ob 8 || matrix -dim 2 -ib 3 -ob 4 || matrix -dim 3 -ib 2 -ob 3 || matrix -dim 3 -ib 1 -ob 2 || matrix -dim 4 -ib 1 -ob 2 || matrix -dim 5 -ib 1 -ob 1 || kbo -ib 3 -ob 4 || wpo -msum -ib 3 -ob 4 -cpf || fail)[5]*);((dp;(edg -gtcap -nl[1.0]?;(sccs | ((sc || sc -rec -defs || sc -mulex -defs) || sct || {ur?;( (wpo -cpf -dp -ur -sum -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -pol -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -max -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -msum -ib 3 -ob 3 [4] | wpo -cpf -dp -ur -mat -dim 2 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -mat -dim 3 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -ib 3 -ob 3 [9] | fail ) || matrix -dp -ur -dim 1 -ib 3 -ob 5 || matrix -dp -ur -dim 1 -ib 3 -ob 8 -rat 2 -db 1 || matrix -dp -ur -dim 1 -ib 4 -ob 10 -rat 4 -db 1 || matrix -dp -ur -dim 2 -ib 2 -ob 3 || matrix -dp -ur -dim 2 -ib 3 -ob 4 -rat 2 -db 0 || matrix -dp -ur -dim 3 -ib 1 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 -rat 2 -db 0 || matrix -dp -ur -dim 4 -ib 1 -ob 2 || lpo -ur -af || (arctic -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || (arctic -bz -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -bz -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -bz -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -bz -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || fail) } restore) )*[29])) || (bounds -cert || fail;(bounds -rfc -qc))))![299])! ) else ((((( (if srs then arctic -dim 1 -ib 4 -ob 5 else fail) || (if srs then arctic -dim 2 -ib 2 -ob 3 else fail) || (if srs then arctic -dim 3 -ib 1 -ob 2 else fail) || (if srs then arctic -dim 3 -ib 2 -ob 2 else fail) || matrix -dim 1 -ib 5 -ob 8 || matrix -dim 2 -ib 3 -ob 4 || matrix -dim 3 -ib 2 -ob 3 || matrix -dim 3 -ib 1 -ob 2 || matrix -dim 4 -ib 1 -ob 2 || matrix -dim 5 -ib 1 -ob 1 || kbo -ib 3 -ob 4 || wpo -msum -ib 3 -ob 4 -cpf || fail)[5]*);((dp;(edg -gtcap -nl[1.0]?;(sccs | ((sc || sc -rec -defs || sc -mulex -defs) || sct || {ur?;( (wpo -cpf -dp -ur -sum -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -pol -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -max -ib 3 -ob 3 [3] | wpo -cpf -dp -ur -msum -ib 3 -ob 3 [4] | wpo -cpf -dp -ur -mat -dim 2 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -mat -dim 3 -ib 3 -ob 3 [5] | wpo -cpf -dp -ur -ib 3 -ob 3 [9] | fail ) || matrix -dp -ur -dim 1 -ib 3 -ob 5 || matrix -dp -ur -dim 1 -ib 3 -ob 8 -rat 2 -db 1 || matrix -dp -ur -dim 1 -ib 4 -ob 10 -rat 4 -db 1 || matrix -dp -ur -dim 2 -ib 2 -ob 3 || matrix -dp -ur -dim 2 -ib 3 -ob 4 -rat 2 -db 0 || matrix -dp -ur -dim 3 -ib 1 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 || matrix -dp -ur -dim 3 -ib 2 -ob 3 -rat 2 -db 0 || matrix -dp -ur -dim 4 -ib 1 -ob 2 || lpo -ur -af || (arctic -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || (arctic -bz -dp -ur -dim 1 -ib 4 -ob 3[25] | arctic -bz -dp -ur -dim 2 -ib 2 -ob 2[28] | arctic -bz -dp -ur -dim 3 -ib 1 -ob 1[28] | arctic -bz -dp -ur -dim 4 -ib 1 -ob 1[28] | fail) || fail) } restore) )*[29])) || (bounds -cert || fail;(bounds -rfc -qc))))! || (( unfold || fail)*[7])!)[299])))</strategy></tool></proofOrigin></origin></certificationProblem> popout

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