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SRS Standard Certified pair #487547691
details
property
value
status
complete
benchmark
z095.xml
ran by
Akihisa Yamada
cpu timeout
1200 seconds
wallclock timeout
300 seconds
memory limit
137438953472 bytes
execution host
n009.star.cs.uiowa.edu
space
Zantema_04
run statistics
property
value
solver
ttt2-1.20
configuration
ttt2_cert
runtime (wallclock)
7.19728589058 seconds
cpu usage
27.549353007
max memory
1.47861504E9
stage attributes
key
value
certification-result
CERTIFIED
output-size
43820
starexec-result
YES
certification-time
2.2
output
/export/starexec/sandbox/solver/bin/starexec_run_ttt2_cert /export/starexec/sandbox/benchmark/theBenchmark.xml /export/starexec/sandbox/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" xsi:noNamespaceSchemaLocation="cpf.xsd"><input><trsInput><trs><rules><rule><lhs><funapp><name>a</name><arg><funapp><name>a</name><arg><funapp><name>b</name><arg><funapp><name>b</name><arg><var>x1</var></arg></funapp></arg></funapp></arg></funapp></arg></funapp></lhs><rhs><funapp><name>b</name><arg><funapp><name>b</name><arg><funapp><name>b</name><arg><funapp><name>a</name><arg><funapp><name>a</name><arg><funapp><name>a</name><arg><funapp><name>a</name><arg><funapp><name>a</name><arg><var>x1</var></arg></funapp></arg></funapp></arg></funapp></arg></funapp></arg></funapp></arg></funapp></arg></funapp></arg></funapp></rhs></rule></rules></trs></trsInput></input><cpfVersion>2.1</cpfVersion><proof><trsTerminationProof><bounds><type><match/></type><bound>5</bound><finalStates><state>3</state></finalStates><treeAutomaton><finalStates><state>3</state></finalStates><transitions><transition><lhs><state>339</state></lhs><rhs><state>286</state></rhs></transition><transition><lhs><state>454</state></lhs><rhs><state>475</state></rhs></transition><transition><lhs><state>80</state></lhs><rhs><state>110</state></rhs></transition><transition><lhs><state>98</state></lhs><rhs><state>130</state></rhs></transition><transition><lhs><state>98</state></lhs><rhs><state>145</state></rhs></transition><transition><lhs><state>97</state></lhs><rhs><state>212</state></rhs></transition><transition><lhs><state>181</state></lhs><rhs><state>311</state></rhs></transition><transition><lhs><state>211</state></lhs><rhs><state>25</state></rhs></transition><transition><lhs><state>18</state></lhs><rhs><state>74</state></rhs></transition><transition><lhs><state>120</state></lhs><rhs><state>23</state></rhs></transition><transition><lhs><state>3</state></lhs><rhs><state>13</state></rhs></transition><transition><lhs><state>184</state></lhs><rhs><state>79</state></rhs></transition><transition><lhs><state>184</state></lhs><rhs><state>78</state></rhs></transition><transition><lhs><state>50</state></lhs><rhs><state>15</state></rhs></transition><transition><lhs><state>50</state></lhs><rhs><state>13</state></rhs></transition><transition><lhs><state>50</state></lhs><rhs><state>3</state></rhs></transition><transition><lhs><state>50</state></lhs><rhs><state>14</state></rhs></transition><transition><lhs><state>218</state></lhs><rhs><state>275</state></rhs></transition><transition><lhs><state>411</state></lhs><rhs><state>213</state></rhs></transition><transition><lhs><state>209</state></lhs><rhs><state>248</state></rhs></transition><transition><lhs><state>65</state></lhs><rhs><state>23</state></rhs></transition><transition><lhs><state>456</state></lhs><rhs><state>277</state></rhs></transition><transition><lhs><state>319</state></lhs><rhs><state>241</state></rhs></transition><transition><lhs><state>483</state></lhs><rhs><state>279</state></rhs></transition><transition><lhs><state>255</state></lhs><rhs><state>284</state></rhs></transition><transition><lhs><state>175</state></lhs><rhs><state>23</state></rhs></transition><transition><lhs><state>20</state></lhs><rhs><state>42</state></rhs></transition><transition><lhs><state>99</state></lhs><rhs><state>154</state></rhs></transition><transition><lhs><state>446</state></lhs><rhs><state>448</state></rhs></transition><transition><lhs><state>49</state></lhs><rhs><state>66</state></rhs></transition><transition><lhs><state>409</state></lhs><rhs><state>412</state></rhs></transition><transition><lhs><state>490</state></lhs><rhs><state>511</state></rhs></transition><transition><lhs><state>183</state></lhs><rhs><state>239</state></rhs></transition><transition><lhs><state>73</state></lhs><rhs><state>14</state></rhs></transition><transition><lhs><state>253</state></lhs><rhs><state>331</state></rhs></transition><transition><lhs><state>21</state></lhs><rhs><state>3</state></rhs></transition><transition><lhs><state>21</state></lhs><rhs><state>15</state></rhs></transition><transition><lhs><state>21</state></lhs><rhs><state>14</state></rhs></transition><transition><lhs><state>138</state></lhs><rhs><state>203</state></rhs></transition><transition><lhs><state>346</state></lhs><rhs><state>403</state></rhs></transition><transition><lhs><state>519</state></lhs><rhs><state>452</state></rhs></transition><transition><lhs><state>337</state></lhs><rhs><state>376</state></rhs></transition><transition><lhs><state>116</state></lhs><rhs><state>132</state></rhs></transition><transition><lhs><state>153</state></lhs><rhs><state>77</state></rhs></transition><transition><lhs><state>153</state></lhs><rhs><state>76</state></rhs></transition><transition><lhs><state>220</state></lhs><rhs><state>156</state></rhs></transition><transition><lhs><state>54</state></lhs><rhs><state>14</state></rhs></transition><transition><lhs><state>384</state></lhs><rhs><state>288</state></rhs></transition><transition><lhs><state>292</state></lhs><rhs><state>94</state></rhs></transition><transition><lhs><state>283</state></lhs><rhs><state>158</state></rhs></transition><transition>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<state>135</state></lhs><rhs><state>136</state></rhs></transition><transition><lhs><name>a</name><height>2</height><state>114</state></lhs><rhs><state>115</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>410</state></lhs><rhs><state>411</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>237</state></lhs><rhs><state>238</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>346</state></lhs><rhs><state>347</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>246</state></lhs><rhs><state>247</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>309</state></lhs><rhs><state>310</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>255</state></lhs><rhs><state>256</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>152</state></lhs><rhs><state>153</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>308</state></lhs><rhs><state>309</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>235</state></lhs><rhs><state>236</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>291</state></lhs><rhs><state>292</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>217</state></lhs><rhs><state>218</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>408</state></lhs><rhs><state>409</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>236</state></lhs><rhs><state>237</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>151</state></lhs><rhs><state>152</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>244</state></lhs><rhs><state>245</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>254</state></lhs><rhs><state>255</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>150</state></lhs><rhs><state>151</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>181</state></lhs><rhs><state>182</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>281</state></lhs><rhs><state>282</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>282</state></lhs><rhs><state>283</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>218</state></lhs><rhs><state>219</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>245</state></lhs><rhs><state>246</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>347</state></lhs><rhs><state>348</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>208</state></lhs><rhs><state>209</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>280</state></lhs><rhs><state>281</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>307</state></lhs><rhs><state>308</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>345</state></lhs><rhs><state>346</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>290</state></lhs><rhs><state>291</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>409</state></lhs><rhs><state>410</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>183</state></lhs><rhs><state>184</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>289</state></lhs><rhs><state>290</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>209</state></lhs><rhs><state>210</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>253</state></lhs><rhs><state>254</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>219</state></lhs><rhs><state>220</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>210</state></lhs><rhs><state>211</state></rhs></transition><transition><lhs><name>b</name><height>3</height><state>182</state></lhs><rhs><state>183</state></rhs></transition><transition><lhs><name>a</name><height>0</height><state>3</state></lhs><rhs><state>3</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>97</state></lhs><rhs><state>98</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>138</state></lhs><rhs><state>139</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>160</state></lhs><rhs><state>161</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>115</state></lhs><rhs><state>116</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>99</state></lhs><rhs><state>100</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>29</state></lhs><rhs><state>30</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>137</state></lhs><rhs><state>138</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>161</state></lhs><rhs><state>162</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>117</state></lhs><rhs><state>118</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>80</state></lhs><rhs><state>81</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>81</state></lhs><rhs><state>82</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>98</state></lhs><rhs><state>99</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>28</state></lhs><rhs><state>29</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>116</state></lhs><rhs><state>117</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>139</state></lhs><rhs><state>140</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>27</state></lhs><rhs><state>28</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>159</state></lhs><rhs><state>160</state></rhs></transition><transition><lhs><name>b</name><height>2</height><state>79</state></lhs><rhs><state>80</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>
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