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Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LHL$LM$L\$HM$L\$PM$L\$XM$ L\$`M$(L\$hM$0L\$pM$8L\$xM$@L$M$HL$M$PL$M$XL$M$`L$M$hL$M$pL$M$xL$M\$L$M\$L$M\$L$M\$Mt$ID$IL$IT$It$I|$MD$ML$MT$I\$I$HI\$H\$@I$I\$HIHH%IDžAeHEL9r'HHEH]L5HH%AeHEL9rLIM;Xw4HHEH]HID$ID$IHH%IDžAeIxHEL9IM;XHHEH]HCHKHS Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LHL$LM$L\$@M$L\$HM$L\$PM$ L\$XM$(L\$`M$0L\$hM$8L\$pM$@L\$xM$HL$M$PL$M$XL$M$`L$M$hL$M$pL$M$xL$M\$L$M\$L$M\$L$M\$L$M\$Mt$ID$IL$IT$It$I|$MD$ML$MT$I\$I$HI\$I\$HIHH%IDžAefHEL9r'HHEH]L5HH%AeHEL9rLIM;Xw4HHEH]HID$ID$IHH%IDžAeIxHEL9IM;XHHEH]HCHKHS Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LHL$LM$L\$@M$L\$HM$L\$PM$ L\$XM$(L\$`M$0L\$hM$8L\$pM$@L\$xM$HL$M$PL$M$XL$M$`L$M$hL$M$pL$M$xL$M\$L$M\$L$M\$L$M\$L$M\$Mt$ID$IL$IT$It$I|$MD$ML$MT$I\$I$HI\$I\$HIHH%IDžAef@HEL9rEHHEH]HCL5HH]HHH]HEH%AefIyHEL9IM;XHHEH]HCHKHS Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LL$LHL$L5M$Lt$HM$Lt$PM$Lt$XM$Lt$`M$ Lt$hM$(Lt$pM$0Lt$xM$8L$M$@L$M$HL$M$PL$M$XL$M$`L$M$hL$M$pL$M$xL$Mt$L$Mt$L$Mt$L$Mt$ID$IL$IT$It$I|$MD$ML$MT$M\$I\$I$HI\$H\$@I$I\$HIHH%IDžAe@HEL9r'HHEH]L5HH%AeHEL9rLIM;Xw4HHEH]HID$ID$IHH%IDžAeIyHEL9IM;XHHEH]HCHKHS Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LL$LHL$L5M$Lt$@M$Lt$HM$Lt$PM$Lt$XM$ Lt$`M$(Lt$hM$0Lt$pM$8Lt$xM$@L$M$HL$M$PL$M$XL$M$`L$M$hL$M$pL$M$xL$Mt$L$Mt$L$Mt$L$Mt$L$Mt$ID$IL$IT$It$I|$MD$ML$MT$M\$I\$I$HI\$I\$HIHH%IDžAeHEL9r'HHEH]L5HH%AeHEL9rLIM;Xw4HHEH]HID$ID$IHH%IDžAeIyHEL9IM;XHHEH]HCHKHS Hs(H{0LC8LK@LSHL[PLsXHD$@HC`HL$HHKhHT$PHSpHt$XHsxH|$`HLD$hLLL$pLLT$xLL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LL$LHL$L5M$Lt$@M$Lt$HM$Lt$PM$Lt$XM$ 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H$XI$(H$`I$0H$hI$8H$pI$@H$xI$HH$I$PH$I$XH$I$`H$I$hH$I$pH$I$xH$It$H$It$H$It$H$It$H$It$H$It$H$It$H$It$I|$MD$ML$MT$M\$Mt$ID$IL$I$I$HIHH%IDž AefDQ>HL9HHELHuH# QHEHKHSHsH{LC'LK/LS7L[?LsGHD$@HCOH\$HH[WHL$PHL$HHI_HT$XHT$HHRgHt$`Ht$HHvoH|$hH|$HHwLD$pLD$HM@LL$xLL$HML$LT$HML$L\$HML$Lt$HMH$HD$HHH$H\$HHH$HL$HHH$HT$HHH$Ht$HHH$H|$HHL$LD$HML$LL$HML$LT$HML$L\$HML$Lt$HMH$HD$HHH$H\$HHH$H HH$HL$@HHL$`HHL$hHHL$pHHL$xH H$H(H$H0H$H8H$H@H$HHH$HPH$HXH$H`H$HhH$HpH$HxH$HMH$HMH$HMH$HMH$HMH$HMHUHuH}LELMLUL]LuHEH$HEHD$XHEHD$PHEH#! QHHHUHuH}LE LM(LU0L]8Lu@HD$PHEHHL$XHMPHT$`HUXHt$hHu`H|$pH}hLD$xLEpL$LMxL$LL$LL$LH$HH$HH$HH$HH$HL$LL$LL$LL$LL$LH$HH$HH$HI0M;XTH$HsH$H{L$ LCL$(LKL$0LS'L$8L[/L$@Ls7H$HHC?H$PHKGH$HSOH$XH[WH$`H$XHv_H$hH$XHgL$pL$XM@oL$xL$XMIwL$L$XMRL$L$XML$L$XMH$H$XHH$H$XHH$H$XHH$H$XHH$H$XHH$H$XHL$L$XML$L$XML$L$XML$L$XML$L$XMH$H$XHH$H$XHH$H$XHH$H$XHH$H5I$H$I$I$I$H5I$Ht$PI$Ht$XI$Ht$`I$Ht$hI$ Ht$pI$(Ht$xI$0H$I$8H$I$@H$I$HH$I$PH$I$XH$I$`H$I$hH$I$pH$I$xH$I$H$I$H$I$H$I$H$I$H$I$H$I$H$I$H$I$H$I$H$ I$H$(I$H$0I$H$8I$H$@I$H$HI$H$PI$H$`I$H$hI$H$pI$H$xI$ H$I$(H$I$0H$I$8H$I$@H$I$HH$I$PH$I$XH$I$`H$I$hH$I$pH$I$xH$It$H$It$H$It$H$It$H$It$H$It$H$It$H$It$I|$MD$ML$MT$M\$Mt$ID$IL$I$I$HIHH%HAeIDž0% HEL9r;HHEH]HCH[L5H HMHEH]H%Ae@I M;Xw*HID$Mt$I4$ID$IH%IDž HAeHEHMHUHuH} LE(LE0LE8LE@LEHLEPLEXLE`LEhLEpLExLLLLLLLLLLLLLLLLLIIHHIH(!!HEH]HMHULU L](L\$@L]0L\$HL]8L\$PL]@L\$XL]HL\$`L]PL\$hL]XL\$pL]`L\$xL]hL$L]pL$L]xL$LL$LL$LL$LL$LL$LL$LL$LL$LL$LL$LL$LIM;XL$LM$M$I$I$M$M$ I$(I$0I$8I$@M$HHD$@I$PHD$HI$XHD$PI$`HD$XI$hHD$`I$pHD$hI$xHD$pID$HD$xID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$ID$H$I$I$HHeIDžHLuHuH}LELMHAefDHefDHeDHeDHefDHeDHeD!HefD!HeVh)EZκoGt!+l|QNk)k ~]f2vQPd`2teN6d| {1_A K2֛]GŪ8MBsPbg^MW '|тF~z3cvc4mathsatnonesomeall}arithmeticAxioms = , rewriteAxioms = , noslice = , nonLinCuts = , autoKuts = , normalForm = , betaEquivalence = , alphaEquivalence = , extensionality = , ginteractive = , gradual = , minimalSol = , minimizeKs = , minimizeQs = , minimize = , save = , parts = , stats = , metadata = , solverStats = , elimStats = , elimBound = , eliminate = , allowHOqs = , allowHO = , defunction = , stringTheory = , linear = , solver = , maxPartSize = , minPartSize = , cores = , srcFile = Config {SMTSolverZ3MathsatCvc4EliminateNoneAllSomeConfigarithmeticAxiomsrewriteAxiomsnoslicenonLinCutsautoKutsnormalFormbetaEquivalencealphaEquivalenceextensionalityginteractivegradualminimalSolminimizeKsminimizeQsminimizesavepartsstatsmetadatasolverStatselimStatselimBoundeliminateallowHOqsallowHOdefunctionstringTheorylinearsolvermaxPartSizeminPartSizecoressrcFileConfigAll Rights Reserved. Liquid-Fixpoint Copyright 2013-15 Regents of the University of California. liquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgiLanguage.Fixpoint.Types.Config'Mathsat'Cvc4'Z3SMTSolver'All'Some'NoneEliminate'ConfigConfig fixpoint foo.fqTo check a file foo.fq type:Predicate Abstraction Based Horn-Clause Solverfixpoint Copyright 2009-15 Regents of the University of California.Predicate Abstraction Based Horn-Clause SolverfixpointDisable non-concrete KVar slicingallow axiom instantiation via rewritingDisable non-concrete KVar slicingTreat non-linear kvars as cutsIgnore given Kut vars, compute from scratchAllow lambda normal-form equivalence axiomsAllow lambda alpha equivalence axiomsAllow lambda alpha equivalence axiomsAllow function extensionality axiomsInteractive Gradual SolvingSolve gradual-refinement typing constraintsShrink fixpoint by removing implied qualifiersDelta debug to minimize fq file (sat with max kvars replaced by True)Delta debug to minimize fq file (sat with min qualifiers)Delta debug to minimize fq file (unsat with min constraints)Save Query as .fq and .bfq filesPartition constraints into indepdendent .fq filesCompute constraint statisticsPrint meta-data associated with constraintsPrint solver stats(alpha) Print eliminate stats(alpha) Maximum eliminate-chain depthelimBoundEliminate KVars [none = quals for all-kvars, cuts = quals for cut-kvars, all = eliminate all-kvars (TRUE for cuts)]Allow higher order qualifiersAllow higher order binders into fixpoint environmentAllow higher order binders into fixpoint environmentInterpretation of String Theory by SMTUse uninterpreted integer multiplication and divisionName of SMT Solver(numeric) Maximum partiton size when solving in parallel.(numeric) Minimum partition size when solving in parallel(numeric) Number of threads to useoutliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Noneliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Someliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Allliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Z3liquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Cvc4liquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Mathsatliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.Configliquid-fixpoint-0.6.0.1-3eFMjv17Mf8EVbYNi5msgi:Language.Fixpoint.Types.Config.ConfighP ! g ! g ! g ! g`n0^j\^q @q^@i6h\6o o^gf\v v^ed\s țs^țcb\} }^a`\m xm^x_o^\o{ P{^P]F\\Fx (x^([Z\Y n[oY^pۗY-X\T SWM>=ȖVT^WU\V EMrZ=kTa=0V^0)P\) %^M YM?=mO>8R^82R-RQ^Q-QR-`^`VN\VO CYM9?=ІMda=(O^( L\ M YM?=Kl|a=0|M^0|*|J\*|K |YM |?=xIxua=xuK^xutuH\tuI auYMWu?=NrGr\vW? cWYMYW?=T=TtRa=8R?^8R0R<\0R= RYMR?=O;OlMa=0M=^0M*M:\*M; MYM M?=J9JHa=hH;^hHdH8\dH9 QHYMGH?=>F7FDa=C9^CC6\C7 CYMC?=A5A?a=?7^??4\?5 u?YMk??==3s=;a=;5^;z;2\z;3 g;YM];?=9197a=73^770\71 7YM7?=6/5\4a= 41^ 44.\4/ 4YM3?=2-a21a=0/^00,\0- 0YM0?=Z/++/-a=--^--*\-+ -YM-?=d,)5,+a=*+^**(\*) *YM*?=)')|(a=@()^@(6(&\6(' #(YM(?=0'%'&a=%'^%%$\%% %YM%?=$#$#a=#%^##"\## #YM#?="!""a=!#^!! \!! !YM!?=&! t a=8 !^8 2 \2   YM ?=wa=^\ YM?=@a=^\ lYMb?=a=p^pf\f SYMI?=  a=^|\| iYM_?=+ a=^\ YM?=W< a=^\ YM?=ea=0^0(\( EM Z=a=^\ EMZ=a=`^`X \X  PEM:Z=3B=a= ^ \  EMZ=B=a= ^\  EMjZ=cLa=( ^( \  EMZ=@=a=^\ EMZ=@=|a=X^XP\P HEM2Z=+@=a=^\ EMZ=@=a=^\ xEMbZ=[@=Da= ^ \ EMZ=a=^\ EMZ=ta=P^PH\H @EM*Z=#@= a=^\ EMZ=@=a=^x\x pEMZZ=S@=<a=^\ EMZ=@=a=^\ EMZ=@=la=H^H@\@ 8EM"Z=@=a=^\ EMZ=@=a=x^xp\p hEMRZ=K@=4a=^\ EMZ=@=a=^\ EMZ={@=da=@^@8\8 0EMZ=@=a=^\ EMZ=@=a=p^ph\h `EMJZ=C@=,a=^\ EMZ=@=a=^\ EMzZ=s@=\a=8^80\0 (EMZ= @= a= ^  \  EM Z= @= a=h ^h ` \`  X EMB Z=; @=$ a= ^  \  EM Z= @= a= ^  \  EMr Z=k @=T a=0 ^0 ( \(  EM Z= @= a= ^  \  WM C= A= ]= R-X ^X P \P  H 6 GM Z=  `= T= = ^  \  WM = B=y ]=i R-8 ^8 4 \4  ,  GM w Z=  _= ^  \   WM} >=` 0 ^0 ( \(  EM Z= a=^\ MZ==y]=iR-8^82\2 (YM1=]=R-^\ MZ==oY ^ \ WM =ja=^\ MX==a=p^pi\i _[MU=N=G=@1]=!R-^\ YM=P=N=X^XQ\Q >WM40= a=^\ ^Mu-=U^-a=-^\ ^MH3= WM.=a=-^\ YM/=y]=iR-8^81\1 '[M2=]=R-^\ [M2=raR]=BR-^\ [M2=a=p^pl\l Y[MO2=H1 a=^\ [M2=;="o}hvIo*h aZSL>p7Q05)" qZC,|a=@^@7\7 $[M2= :=a=^\ [M2=4=paa=0^0,\, $VM<=a=^\ [M2=,=a=X^XQ\Q >WM46= a=^\ VM<=a=^\ t[Mj2=c=\H9a=^\ WM6=a=^\ VMz<=sda=@^@7\7 $[M2== a=^\ WM6=qa=@^@<\< 4VM*<=#~a=^|\} [M2=|{a=h}^haz\a{ NWMD6=0y!a={^x\y VM<=wa=y^u\v [M~2=w=lH=XtIa=v^s\t WM6=ra=t^q\r VM<=pta=Pr^PKn\Ko 8[M.2='=H=ma=o^l\m WM6=ka=Pm^PLj\Lk DVM:<=3i$a=k^g\h [M2==H=fa=xh^xqe\qf ^WMT6=@d1a=f^c\d VM<=ba=d^`\a [M2==|H=h_Ya=(a^(!^\!_ WM6=]a=_^\\] VM<=[a=`]^`[Y\[Z H[M>2=7=,H=X a=Z^W\X WM6=Va=`X^`\U\\V TVMJ<=CT4a=V^R\S [M2=wQa=S^P\Q nWMd6=POAa=Q^ N\ O VM<=Ma=O^K\L [M2=JpCaa=0L^0+I\+J [M2==Ha=J^G\H WM7=pFaa=0H^0,E\,F $VM<=Da=F^B\C WM6=Aa=hC^hd@\dA \VMR<=K?<a=A^=\> [M2==H=<a=>^;\< vWMl6=X:Ia=<^9\: VM<=8a=:^6\7 [M2==H=5qa=@7^@94\95 &WM6=3a=5^2\3 VM<=1a=x3^xs/\s0 `[MV2=O=DH=0.!a=0^-\. 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