details

property	value
status	complete
benchmark	not_3258.xml
ran by	Akihisa Yamada
cpu timeout	1200 seconds
wallclock timeout	300 seconds
memory limit	137438953472 bytes
execution host	n077.star.cs.uiowa.edu
space	Kaliszyk_19

run statistics

property	value
solver	NaTT 2.1
configuration	default
runtime (wallclock)	0.670749902725 seconds
cpu usage	0.665720823
max memory	5.9252736E7

stage attributes

key	value
output-size	1087646
starexec-result	NO

output

/export/starexec/sandbox2/solver/bin/starexec_run_default /export/starexec/sandbox2/benchmark/theBenchmark.xml /export/starexec/sandbox2/output/output_files -------------------------------------------------------------------------------- NO Input TRS: 1: iapply(yu_ofu_x(),deltau_x4()) -> delta4u_y() 2: iapply(rotate126(),arclengthu_xu_123()) -> arclengthu_xu_126() 3: iapply(rotate6(),ldihu_xu_divu_sqrtdeltau_posbranch()) -> ldih6u_xu_divu_sqrtdeltau_posbranch() 4: iapply(rotate6(),solu_euleru_xu_divu_sqrtdelta()) -> solu_euler156u_xu_divu_sqrtdelta() 5: iapply(yu_ofu_x(),x1u_deltau_x()) -> x1u_deltau_y() 6: iapply(rotate4(),eta2u_135()) -> eta2u_456() 7: iapply(rotate234(),arclengthu_xu_123()) -> arclengthu_xu_234() 8: iapply(rotate4(),solu_euleru_xu_divu_sqrtdelta()) -> solu_euler246u_xu_divu_sqrtdelta() 9: iapply(rotate3(),ldihu_xu_divu_sqrtdeltau_posbranch()) -> ldih3u_xu_divu_sqrtdeltau_posbranch() 10: iapply(yu_ofu_x(),upperu_dihu_x()) -> upperu_dihu_y() 11: iapply(node2u_y(),rhazim()) -> rhazim2() 12: iapply(node3u_y(),rhazim()) -> rhazim3() 13: iapply(mku_135(),dih5u_x()) -> dih5u_xu_135u_s2() 14: iapply(mku_135(),dih4u_x()) -> dih4u_xu_135u_s2() 15: iapply(mku_126(),dih6u_x()) -> dih6u_xu_126u_s2() 16: iapply(rotate3(),rhazimu_xu_divu_sqrtdeltau_posbranch()) -> rhazim3u_xu_divu_sqrtdeltau_posbranch() 17: iapply(yu_ofu_x(),volu_x()) -> volu_y() 18: iapply(rotate5(),ldihu_xu_divu_sqrtdeltau_posbranch()) -> ldih5u_xu_divu_sqrtdeltau_posbranch() 19: iapply(rotate2(),ldihu_xu_divu_sqrtdeltau_posbranch()) -> ldih2u_xu_divu_sqrtdeltau_posbranch() 20: iapply(rotate5(),solu_euleru_xu_divu_sqrtdelta()) -> solu_euler345u_xu_divu_sqrtdelta() 21: iapply(yu_ofu_x(),rad2u_x()) -> rad2u_y() 22: iapply(rotate4(),dihu_xu_divu_sqrtdeltau_posbranch()) -> dih4u_xu_divu_sqrtdeltau_posbranch() 23: iapply(rotate2(),ldihu_x()) -> ldih2u_x() 24: iapply(mku_135(),ldihu_xu_n()) -> ldihu_xu_135u_n() 25: iapply(rotate3(),ldihu_x()) -> ldih3u_x() 26: iapply(mku_135(),dih6u_x()) -> dih6u_xu_135u_s2() 27: iapply(rotate2(),rhazimu_xu_divu_sqrtdeltau_posbranch()) -> rhazim2u_xu_divu_sqrtdeltau_posbranch() 28: iapply(rotate3(),dihu_xu_divu_sqrtdeltau_posbranch()) -> dih3u_xu_divu_sqrtdeltau_posbranch() 29: iapply(rotate5(),dihu_xu_divu_sqrtdeltau_posbranch()) -> dih5u_xu_divu_sqrtdeltau_posbranch() 30: iapply(mku_126(),dih5u_x()) -> dih5u_xu_126u_s2() 31: iapply(mku_126(),ldihu_xu_n()) -> ldihu_xu_126u_n() 32: iapply(mku_126(),dih4u_x()) -> dih4u_xu_126u_s2() 33: iapply(yu_ofu_x(),delta4u_squaredu_x()) -> delta4u_squaredu_y() 34: iapply(rotate3(),eta2u_126()) -> eta2u_135() 35: iapply(rotate2(),dihu_x()) -> dih2u_x() 36: iapply(rotate2(),rhazimu_x()) -> rhazim2u_x() 37: iapply(rotate3(),dihu_x()) -> dih3u_x() 38: iapply(rotate3(),rhazimu_x()) -> rhazim3u_x() 39: iapply(TAGB(),x) -> x 40: iapply(ODD(),u_0()) -> F() 41: iapply(w_(),T()) -> F() 42: iapply(realu_abs(),pi()) -> pi() 43: iapply(PRE(),u_0()) -> u_0() 44: iapply(BIT0(),u_0()) -> u_0() 45: iapply(EVEN(),u_0()) -> T() 46: iapply(neutral(),s_b_()) -> T() 47: iapply(w_(),F()) -> T() 48: iapply(mku_num(),INDu_0()) -> u_0() 49: iapply(topspace(),euclideanreal()) -> UNIV() 50: iapply(SND(),abdodec()) -> bdodec() 51: iapply(topology0(),realu_open()) -> euclideanreal() 52: iapply(FST(),abdodec()) -> adodec() 53: iapply(netlimit(),iapply(atreal(),a)) -> a 54: iapply(iapply(realu_min(),x),x) -> x 55: iapply(iapply(realu_max(),x),x) -> x 56: iapply(iapply(mul6(),proju_x1()),deltau_x()) -> x1u_deltau_x() 57: iapply(w_(),iapply(w_(),t)) -> t 58: iapply(realu_ofu_int(),iapply(intu_ofu_num(),u)) -> iapply(realu_ofu_num(),u) 59: iapply(w_(),iapply(EVEN(),n)) -> iapply(ODD(),n) 60: iapply(drop(),iapply(vec(),n)) -> iapply(realu_ofu_num(),n) 61: iapply(ODD(),iapply(NUMERAL(),n)) -> iapply(ODD(),n) 62: iapply(EVEN(),iapply(NUMERAL(),n)) -> iapply(EVEN(),n) 63: iapply(PRE(),iapply(BIT1(),n)) -> iapply(BIT0(),n) 64: iapply(SUC(),iapply(BIT0(),n)) -> iapply(BIT1(),n) 65: iapply(iapply(p_(),n),n) -> iapply(BIT0(),n) 66: iapply(realu_abs(),iapply(realu_ofu_num(),n)) -> iapply(realu_ofu_num(),n) 67: iapply(floor(),iapply(realu_ofu_num(),n)) -> iapply(realu_ofu_num(),n) 68: iapply(intu_abs(),iapply(intu_ofu_num(),n)) -> iapply(intu_ofu_num(),n) 69: iapply(lift(),iapply(realu_ofu_num(),n)) -> iapply(vec(),n) 70: iapply(w_(),iapply(ODD(),n)) -> iapply(EVEN(),n) 71: iapply(iapply(ineq(),NIL()),c) -> c 72: iapply(ODD(),iapply(NUMERAL(),u_0())) -> F() 73: iapply(iapply(l_(),u_0()),u_0()) -> F() 74: iapply(iapply(bnu_containsUnacceptableEdge(),N),NIL()) -> F() 75: iapply(mku_nadd(),iapply(destu_nadd(),a)) -> a 76: iapply(triu_sy(),iapply(tupleu_triu_sy(),a)) -> a 77: iapply(mku_456(),iapply(truncateu_volu_x(),c)) -> iapply(truncateu_vol3ru_456(),c) 78: iapply(flatu_term(),iapply(sqrt(),x)) -> iapply(flatu_termu_x(),x) 79: iapply(intu_abs(),iapply(intu_abs(),x)) -> iapply(intu_abs(),x) 80: iapply(intu_abs(),iapply(intu_neg(),x)) -> iapply(intu_abs(),x) 81: iapply(realu_abs(),iapply(twopow(),a)) -> iapply(twopow(),a) 82: iapply(iapply(intu_max(),x),x) -> x 83: iapply(iapply(intu_min(),x),x) -> x 84: iapply(bnu_graph(),iapply(bnu_maxGon(),p)) -> iapply(bnu_Seed(),p) 85: iapply(intu_ofu_real(),iapply(realu_ofu_num(),n)) -> iapply(intu_ofu_num(),n) 86: iapply(vectoru_norm(),iapply(pad2d3d(),x)) -> iapply(vectoru_norm(),x) 87: iapply(iapply(rotate2d(),pi()),z) -> iapply(vectoru_neg(),z) 88: iapply(vectoru_norm(),iapply(cnj(),z)) -> iapply(vectoru_norm(),z) 89: iapply(ccos(),iapply(vectoru_neg(),z)) -> iapply(ccos(),z) 90: iapply(iapply(openu_in(),euclideanreal()),s0) -> iapply(realu_open(),s0) 91: iapply(iapply(closedu_in(),euclideanreal()),s0) -> iapply(realu_closed(),s0) 92: iapply(real0(),iapply(complexu_inv(),z)) -> iapply(real0(),z) popout

output may be truncated. 'popout' for the full output.

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all output return to TRS Standard