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ctx.setSignal(\"in4\", [], bigInt(ctx.getSignal(\"in2\", [])).mul(bigInt(ctx.getSignal(\"in2\", []))).mod(__P__));\n ctx.setSignal(\"out\", [], bigInt(ctx.getSignal(\"in4\", [])).mul(bigInt(ctx.getSignal(\"in\", []))).mod(__P__));\n}\n", "Ark": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setSignal(\"out\", [ctx.getVar(\"i\",[])], bigInt(ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])])).add(bigInt(ctx.getVar(\"C\",[bigInt(ctx.getVar(\"i\",[])).add(bigInt(ctx.getVar(\"r\",[]))).mod(__P__)]))).mod(__P__));\n }\n\n }\n}\n", "Mix": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], 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1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setVar(\"clsb\", [], bigInt(bigInt(bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__)).greater(bigInt(256)) ? 0 : bigInt(ctx.getVar(\"ct\",[])).shr(bigInt(bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__))).and(__MASK__)).and(bigInt(\"1\")).and(__MASK__));\n ctx.setVar(\"cmsb\", [], bigInt(bigInt(bigInt(bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__)).add(bigInt(\"1\")).mod(__P__)).greater(bigInt(256)) ? 0 : bigInt(ctx.getVar(\"ct\",[])).shr(bigInt(bigInt(bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__)).add(bigInt(\"1\")).mod(__P__))).and(__MASK__)).and(bigInt(\"1\")).and(__MASK__));\n ctx.setVar(\"slsb\", [], ctx.getSignal(\"in\", [bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__)]));\n ctx.setVar(\"smsb\", [], ctx.getSignal(\"in\", [bigInt(bigInt(ctx.getVar(\"i\",[])).mul(bigInt(\"2\")).mod(__P__)).add(bigInt(\"1\")).mod(__P__)]));\n if (bigInt(bigInt((bigInt(ctx.getVar(\"cmsb\",[])).eq(bigInt(\"0\")) ? 1 : 0)).and(bigInt((bigInt(ctx.getVar(\"clsb\",[])).eq(bigInt(\"0\")) ? 1 : 0))).and(__MASK__)).neq(bigInt(0))) {\n {\n ctx.setSignal(\"parts\", [ctx.getVar(\"i\",[])], bigInt(bigInt(bigInt(bigInt(__P__.sub(bigInt(ctx.getVar(\"b\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__)).add(bigInt(bigInt(ctx.getVar(\"b\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__))).mod(__P__)).add(bigInt(bigInt(ctx.getVar(\"b\",[])).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__))).mod(__P__));\n }\n\n } else {\n if (bigInt(bigInt((bigInt(ctx.getVar(\"cmsb\",[])).eq(bigInt(\"0\")) ? 1 : 0)).and(bigInt((bigInt(ctx.getVar(\"clsb\",[])).eq(bigInt(\"1\")) ? 1 : 0))).and(__MASK__)).neq(bigInt(0))) {\n {\n ctx.setSignal(\"parts\", [ctx.getVar(\"i\",[])], bigInt(bigInt(bigInt(bigInt(bigInt(bigInt(ctx.getVar(\"a\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__)).add(__P__).sub(bigInt(bigInt(ctx.getVar(\"a\",[])).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__))).mod(__P__)).add(bigInt(bigInt(ctx.getVar(\"b\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__))).mod(__P__)).add(__P__).sub(bigInt(bigInt(ctx.getVar(\"a\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__))).mod(__P__)).add(bigInt(ctx.getVar(\"a\",[]))).mod(__P__));\n }\n\n } else {\n if (bigInt(bigInt((bigInt(ctx.getVar(\"cmsb\",[])).eq(bigInt(\"1\")) ? 1 : 0)).and(bigInt((bigInt(ctx.getVar(\"clsb\",[])).eq(bigInt(\"0\")) ? 1 : 0))).and(__MASK__)).neq(bigInt(0))) {\n {\n ctx.setSignal(\"parts\", [ctx.getVar(\"i\",[])], bigInt(bigInt(bigInt(bigInt(ctx.getVar(\"b\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__)).add(__P__).sub(bigInt(bigInt(ctx.getVar(\"a\",[])).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__))).mod(__P__)).add(bigInt(ctx.getVar(\"a\",[]))).mod(__P__));\n }\n\n } else {\n {\n ctx.setSignal(\"parts\", [ctx.getVar(\"i\",[])], bigInt(bigInt(bigInt(__P__.sub(bigInt(ctx.getVar(\"a\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"smsb\",[]))).mod(__P__)).mul(bigInt(ctx.getVar(\"slsb\",[]))).mod(__P__)).add(bigInt(ctx.getVar(\"a\",[]))).mod(__P__));\n }\n\n }\n\n }\n\n }\n ctx.setVar(\"sum\", [], bigInt(ctx.getVar(\"sum\",[])).add(bigInt(ctx.getSignal(\"parts\", [ctx.getVar(\"i\",[])]))).mod(__P__));\n ctx.setVar(\"b\", [], bigInt(ctx.getVar(\"b\",[])).add(__P__).sub(bigInt(ctx.getVar(\"e\",[]))).mod(__P__));\n ctx.setVar(\"a\", [], bigInt(ctx.getVar(\"a\",[])).add(bigInt(ctx.getVar(\"e\",[]))).mod(__P__));\n ctx.setVar(\"e\", [], bigInt(ctx.getVar(\"e\",[])).mul(bigInt(\"2\")).mod(__P__));\n }\n\n }\n ctx.setSignal(\"sout\", [], ctx.getVar(\"sum\",[]));\n ctx.setPin(\"num2bits\", [], \"in\", [], ctx.getSignal(\"sout\", []));\n ctx.setSignal(\"out\", [], ctx.getPin(\"num2bits\", [], \"out\", [\"127\"]));\n}\n", "AliasCheck": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"254\")) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n ctx.setPin(\"compConstant\", [], \"in\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])]))\n }\n ctx.assert(ctx.getPin(\"compConstant\", [], \"out\", []), \"0\", \"undefined:30:4\");\n}\n", "AliasCheckBabyJub": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"251\")) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n ctx.setPin(\"compConstant\", [], \"in\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])]))\n }\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"3\")) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n ctx.setPin(\"compConstant\", [], \"in\", [bigInt(\"251\").add(bigInt(ctx.getVar(\"i\",[]))).mod(__P__)], \"0\")\n }\n ctx.assert(bigInt(ctx.getPin(\"compConstant\", [], \"out\", [])).mul(bigInt(ctx.getSignal(\"enabled\", []))).mod(__P__), \"0\", \"undefined:42:4\");\n}\n", "Num2Bits": "function(ctx) {\n ctx.setVar(\"lc1\", [], \"0\");\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"n\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setSignal(\"out\", [ctx.getVar(\"i\",[])], bigInt(bigInt(ctx.getVar(\"i\",[])).greater(bigInt(256)) ? 0 : bigInt(ctx.getSignal(\"in\", [])).shr(bigInt(ctx.getVar(\"i\",[]))).and(__MASK__)).and(bigInt(\"1\")).and(__MASK__));\n ctx.assert(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).mul(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).add(__P__).sub(bigInt(\"1\")).mod(__P__))).mod(__P__), \"0\", \"/private/tmp/tornado-deploy/tornado-anonymity-mining/node_modules/circomlib/circuits/bitify.circom:32:8\");\n ctx.setVar(\"lc1\", [], bigInt(ctx.getVar(\"lc1\",[])).add(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"i\",[])), __P__))).mod(__P__))).mod(__P__));\n }\n\n }\n ctx.assert(ctx.getVar(\"lc1\",[]), ctx.getSignal(\"in\", []), \"/private/tmp/tornado-deploy/tornado-anonymity-mining/node_modules/circomlib/circuits/bitify.circom:36:4\");\n}\n", "Num2Bits_strict": "function(ctx) {\n ctx.setPin(\"n2b\", [], \"in\", [], ctx.getSignal(\"in\", []));\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"254\")) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setSignal(\"out\", [ctx.getVar(\"i\",[])], ctx.getPin(\"n2b\", [], \"out\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"aliasCheck\", [], \"in\", [ctx.getVar(\"i\",[])], ctx.getPin(\"n2b\", [], \"out\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n}\n", "Bits2Num": "function(ctx) {\n ctx.setVar(\"lc1\", [], \"0\");\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"n\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setVar(\"lc1\", [], bigInt(ctx.getVar(\"lc1\",[])).add(bigInt(bigInt(ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"i\",[])), __P__))).mod(__P__))).mod(__P__));\n }\n\n }\n ctx.setSignal(\"out\", [], ctx.getVar(\"lc1\",[]));\n}\n", "Bits2Num_strict": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"254\")) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"b2n\", [], \"in\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"aliasCheck\", [], \"in\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"in\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setSignal(\"out\", [], ctx.getPin(\"b2n\", [], \"out\", []));\n}\n", "Num2BitsNeg": "function(ctx) {\n ctx.setVar(\"lc1\", [], \"0\");\n ctx.setVar(\"neg\", [], bigInt((bigInt(ctx.getVar(\"n\",[])).eq(bigInt(\"0\")) ? 1 : 0)).neq(bigInt(0)) ? (\"0\") : (bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"n\",[])), __P__)).add(__P__).sub(bigInt(ctx.getSignal(\"in\", []))).mod(__P__)));\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"n\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setSignal(\"out\", [ctx.getVar(\"i\",[])], bigInt(bigInt(ctx.getVar(\"i\",[])).greater(bigInt(256)) ? 0 : bigInt(ctx.getVar(\"neg\",[])).shr(bigInt(ctx.getVar(\"i\",[]))).and(__MASK__)).and(bigInt(\"1\")).and(__MASK__));\n ctx.assert(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).mul(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).add(__P__).sub(bigInt(\"1\")).mod(__P__))).mod(__P__), \"0\", \"undefined:94:8\");\n ctx.setVar(\"lc1\", [], bigInt(ctx.getVar(\"lc1\",[])).add(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"i\",[])])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"i\",[])), __P__))).mod(__P__))).mod(__P__));\n }\n\n }\n ctx.setPin(\"isZero\", [], \"in\", [], ctx.getSignal(\"in\", []));\n ctx.assert(bigInt(ctx.getVar(\"lc1\",[])).add(bigInt(bigInt(ctx.getPin(\"isZero\", [], \"out\", [])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"n\",[])), __P__))).mod(__P__))).mod(__P__), bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"n\",[])), __P__)).add(__P__).sub(bigInt(ctx.getSignal(\"in\", []))).mod(__P__), \"undefined:102:4\");\n}\n", "HashLeftRight": "function(ctx) {\n ctx.setPin(\"hasher\", [], \"inputs\", [\"0\"], ctx.getSignal(\"left\", []));\n ctx.setPin(\"hasher\", [], \"inputs\", [\"1\"], ctx.getSignal(\"right\", []));\n ctx.setSignal(\"hash\", [], ctx.getPin(\"hasher\", [], \"out\", []));\n}\n", "DualMux": "function(ctx) {\n ctx.assert(bigInt(ctx.getSignal(\"s\", [])).mul(bigInt(bigInt(\"1\").add(__P__).sub(bigInt(ctx.getSignal(\"s\", []))).mod(__P__))).mod(__P__), \"0\", \"/private/tmp/tornado-deploy/tornado-anonymity-mining/circuits/MerkleTree.circom:23:4\");\n ctx.setSignal(\"out\", [\"0\"], bigInt(bigInt(bigInt(ctx.getSignal(\"in\", [\"1\"])).add(__P__).sub(bigInt(ctx.getSignal(\"in\", [\"0\"]))).mod(__P__)).mul(bigInt(ctx.getSignal(\"s\", []))).mod(__P__)).add(bigInt(ctx.getSignal(\"in\", [\"0\"]))).mod(__P__));\n ctx.setSignal(\"out\", [\"1\"], bigInt(bigInt(bigInt(ctx.getSignal(\"in\", [\"0\"])).add(__P__).sub(bigInt(ctx.getSignal(\"in\", [\"1\"]))).mod(__P__)).mul(bigInt(ctx.getSignal(\"s\", []))).mod(__P__)).add(bigInt(ctx.getSignal(\"in\", [\"1\"]))).mod(__P__));\n}\n", "RawMerkleTree": "function(ctx) {\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"levels\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"selectors\", [ctx.getVar(\"i\",[])], \"in\", [\"0\"], bigInt((bigInt(ctx.getVar(\"i\",[])).eq(bigInt(\"0\")) ? 1 : 0)).neq(bigInt(0)) ? (ctx.getSignal(\"leaf\", [])) : (ctx.getPin(\"hashers\", [bigInt(ctx.getVar(\"i\",[])).add(__P__).sub(bigInt(\"1\")).mod(__P__)], \"hash\", [])));\n ctx.setPin(\"selectors\", [ctx.getVar(\"i\",[])], \"in\", [\"1\"], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"selectors\", [ctx.getVar(\"i\",[])], \"s\", [], ctx.getSignal(\"pathIndices\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"hashers\", [ctx.getVar(\"i\",[])], \"left\", [], ctx.getPin(\"selectors\", [ctx.getVar(\"i\",[])], \"out\", [\"0\"]));\n ctx.setPin(\"hashers\", [ctx.getVar(\"i\",[])], \"right\", [], ctx.getPin(\"selectors\", [ctx.getVar(\"i\",[])], \"out\", [\"1\"]));\n }\n\n }\n ctx.setSignal(\"root\", [], ctx.getPin(\"hashers\", [bigInt(ctx.getVar(\"levels\",[])).add(__P__).sub(bigInt(\"1\")).mod(__P__)], \"hash\", []));\n}\n", "MerkleTree": "function(ctx) {\n ctx.setPin(\"indexBits\", [], \"in\", [], ctx.getSignal(\"pathIndices\", []));\n ctx.setPin(\"tree\", [], \"leaf\", [], ctx.getSignal(\"leaf\", []));\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"levels\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"tree\", [], \"pathIndices\", [ctx.getVar(\"i\",[])], ctx.getPin(\"indexBits\", [], \"out\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"tree\", [], \"pathElements\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setSignal(\"root\", [], ctx.getPin(\"tree\", [], \"root\", []));\n}\n", "MerkleTreeUpdater": "function(ctx) {\n ctx.setPin(\"indexBits\", [], \"in\", [], ctx.getSignal(\"pathIndices\", []));\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"levels\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"treeBefore\", [], \"pathIndices\", [ctx.getVar(\"i\",[])], ctx.getPin(\"indexBits\", [], \"out\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"treeBefore\", [], \"pathElements\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setPin(\"treeBefore\", [], \"leaf\", [], ctx.getVar(\"zeroLeaf\",[]));\n ctx.assert(ctx.getPin(\"treeBefore\", [], \"root\", []), ctx.getSignal(\"oldRoot\", []), \"/private/tmp/tornado-deploy/tornado-anonymity-mining/circuits/MerkleTreeUpdater.circom:24:4\");\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(ctx.getVar(\"levels\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"i\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"treeAfter\", [], \"pathIndices\", [ctx.getVar(\"i\",[])], ctx.getPin(\"indexBits\", [], \"out\", [ctx.getVar(\"i\",[])]));\n ctx.setPin(\"treeAfter\", [], \"pathElements\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setPin(\"treeAfter\", [], \"leaf\", [], ctx.getSignal(\"leaf\", []));\n ctx.assert(ctx.getPin(\"treeAfter\", [], \"root\", []), ctx.getSignal(\"newRoot\", []), \"/private/tmp/tornado-deploy/tornado-anonymity-mining/circuits/MerkleTreeUpdater.circom:32:4\");\n}\n" }, "functions": { "POSEIDON_C": { "params": [ "t" ], "func": "function(ctx) {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"2\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [\"7469812735641498973138339799018703911675450080508822118378307459584888344832\",\"13499767581262597548234950364109657712100327939756220875452439812600925501614\",\"14134701569010979570319302031657259652171087358735504271043337500009220846558\",\"17362492759116696690472618685391650778536146367221467509502706467074059105276\",\"14791604924248861707091943113213328673330306360654056520295508983680965650622\",\"11307068246298185680811679719699068551253319499256460880470188838788780667569\",\"19942984743062909716514016382985382333510826139709707489326933474558995346622\",\"157922350354434219480750696505525444861001786721610000551779758354412272826\",\"6391929524061307597943492497428043712665241229216403880616963019082620680787\",\"10366161239681136515575495755099528011840301094256334408517039892281983839519\",\"5261389810304858237482444281744948567032051736516096738936697616901630910492\",\"2187506765073734640758812572237111877149126769330067114922014100515756559126\",\"7674918196511539283466964459994990772464027736440231911814927222521413187150\",\"4108602177358577502334934016782777040220216348870393495122376601272933848120\",\"15061107422182545273396416827118660892286776412862584119993224182282255927601\",\"18660646807531410968687908982374642310263035861436074942224256064703434509122\",\"671574661853913868479452048714122158670685562743188309812562012331379888643\",\"11763173318144656295841484270147384242533998825158849539703643483380114284179\",\"17236039608265910682162468025749964386869080335741676715780919471393048011989\",\"1552557139056674429314495900545898478826350352387540734459836603699042135605\",\"20753339030127516817112292652204250122482780352581029516839555511068190145218\",\"19846900141800242383149218986757009577814552596279418194950816699388204206373\",\"14537734631915654284471241249666802016497154182986996045277789285233914548822\",\"21390619732176314718352762559512456229806711647835545460561893469045256487192\",\"12910654619306800084491153302424664662581013777070112840328746640468682005261\",\"4110439222673050428702717726658589579317427085993725490577125491814308639379\",\"2391349713901519866982999424162504613979008659486669338851255442367376929836\",\"3826307782019831044722454344760804575447074478178960334140437228916471893876\",\"19175737765250264429870807256512542752382297837702268377236169473067961877408\",\"19499569551159299647927075190852506289716592332569746732832178382944693375758\",\"11378207381378972891176056690446155689336065710753428202903895381025116821391\",\"20563720103242784011630908725015038800368747223066729764791174431531980142388\",\"1820287517287403504164442752238212644332750222151735640977360365351603432784\",\"1759142175851220687447401976488923502675906361753255732734261672625105803755\",\"5995638120852495889997366554220487175202991496696124128273881214597811260662\",\"19802687677615186669911467714777171536484630793128842041682257327599838293018\",\"1540579821426814716760654209529715968862093353620070095003450841812107002123\",\"4009140797911641660330145997599386557920489919798684234909949447518369974013\",\"15178950351903576412683282133835387326515889627134347075077217092957609035912\",\"12116350494978033248475004554902270412068117186739854863779793105148005259645\",\"8504252833417017878422352905645222047908500532291806901197583264841691235798\",\"10806859527125038979164670882639478780676602496915780163480586795678659028913\",\"18925415238555128358114665722118866184992115145398133279049239952650402397972\",\"16360034633225143036014272377295886852471218386585909004062074590375151217848\",\"6632085793841807792400397510848255859155489961861922482931968476522623138277\",\"8911966663117157249841214474850707548513585315301596706810839313624190097596\",\"15394323195397043662460733925781305355549069112565035231591592533030986354489\",\"13806297860545649869394191187037676547146927383223346774645118462365129127223\",\"1604475871238719349998505150379089551579906887189539988947605458209776765163\",\"16779162015433684089544002541193161662729187064246478331508339197206763578132\",\"19978417743770400315884671985221245845632393893143222649284749034661754850108\",\"17177337717446037837041280825239259181898175828222982127842042089925900419420\",\"21426558565977657191894983951538453398543373825826077684376308227007797745925\",\"5226422202385122954143814879574167463853813276710857331120697984210461656483\",\"7350813722246147500860252259664869210026778573821110855322322080763738166885\",\"17103594866903737735798182159124032353692170442421367211137294644963254661212\",\"20254864341076881583798282857979185204833791542628245045485482046173248701053\",\"12253848748208680973949154170948497945294169413444192055098517679291307702396\",\"8391978300956558870058479630283300385421448885207106449708409856999877061281\",\"11633571686764267820375988048801788281642433143705016606702940089466991065377\",\"2078497429721151933167414987199547466199088346066886243518818648082916874409\",\"13570281428324414714250624044335768411817749911757672287935604900028717611980\",\"17615707523033905684325710910983656400731513757302735728528146258335525178055\",\"19677972014185358766317482563077356603530662564050892282170622168240720794359\",\"7422752214219862726710269736840533333801125214963061679485387092394672431573\",\"20402179732197335189692468817458504870074626249233859761761956136797456673518\",\"2068152307533787394697353219875646700851946172447242139790802511026880862443\",\"12296020714600331420200480121551555925234376470737800913072203820123163985955\",\"13783483633697802252301044927365447090085338890820022787164500718939022486596\",\"18912889880849238663941998398274594167978362055050359538265640000867227207233\",\"15449351084834439786207922710484474308420612687503835883563675429324040085575\",\"14889472529668769709285018937407194915215373206702849274592890813044609533733\",\"15388434467778352450846321302794908727724088326515309186753679830246247650465\",\"15689288125500635122871409087917917320865130945179758533068120703481658149870\",\"17080579844319958259172134617559807569258479158330404406086961960779012617631\",\"17544582816863191895978638643810397399118519574750281413786461145716329029450\",\"19630420571541229797625805689884749361916017518522645972411305099640624617064\",\"712933558428638417622504841836665097772109650950205054608838854203252147503\",\"18301689645305088222115473555625809351569645542835229534278949020082832294881\",\"1922815385962891199097456679225154421827687241330978526970906017251117783747\",\"17370710518775925789989331273729523893980436680914908706493170676448078697740\",\"19212604377120071231627286377880951770634156479948224147680342392903826451309\",\"15137925895352327184980965088009255301007709092018704357513160403246905498621\",\"15155917387809259922573084313725264230357783820067693824580394815404076784677\",\"9729812074459164278152932893680241875972130280884622273811877864707657893462\",\"18364544033717361774794628314768815180305942546686161760616504164893017679514\"];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"3\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"4\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"5\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n }\n\n }\n\n }\n\n }\n}\n" }, "POSEIDON_M": { "params": [ "t" ], "func": "function(ctx) {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"2\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"1140064964715108418133553163533086673345244718305666233913541757620397931220\",\"12202246184625762661934890609898885866855023835469225582328473604374665770622\"],[\"312364892922958638359501404670332217460213476442513771180993363302014754736\",\"8806804612901796474283564798418796093853001263007306557756797022663631368190\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"3\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"9126583946507506092370829490113801193208434025860581466528490242021543489712\",\"14025326728836298831329302571822102577027768903992121489277933031319880731837\",\"1338375978817829714163126768609936082895389344673064451194517289859868949734\"],[\"5782494737836789158141241926202915997334203581426984651933431522887287341750\",\"8674491333309527697290378754010141834714458505280287364117039681658116299550\",\"21022101075802619508005094718213047677474297746031718159776589771616970670558\"],[\"1840629387506155580597632538853759008968255681447054654962041870499107706241\",\"13847421030902010732994264081616016192479582175665248605233943629628751156721\",\"11558692227094507785690493600196149302214000826207238997394938796421117372236\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"4\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"2403374341218329033833829319126620678574142855762879845168386992221997973377\",\"20303444033185345927253543355249938284801104906712037388978287653221123789736\",\"8231993393123497086981394024326299723908082400485525981041091100174769035844\",\"585233341195159271286053075000909871551306018625471288182302288198085306667\"],[\"437528551181724695777836861476472920145695123965547982941391351805226960484\",\"9734491229714010905696125164225537239823896802828333113497265186294853876714\",\"9965000562911777424035307094810532793483803310364029181404609811348995585030\",\"1215065203743124699166369466206182992335742749427189296205606913049951528764\"],[\"8600580947939115424471003927536788141947593594142989705969216462391314596572\",\"6324812422188376328933097806060173298416399816447329362928366451181032079438\",\"5621422643914750135588540724128233056460898507503426936316567240510271898969\",\"17683329333418488083483817583127183371098078775072467845113351734487397671025\"],[\"13075300035791730432639015066661077293959594697015675956313619695500989415827\",\"7535622448031697494144663954201432659072667815870398064330664130043149450232\",\"16593849570733422937607293657222479196717169788194541293105377115912754743900\",\"18760851327694390706765234440501415771357767106691332918000594196321498802971\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"5\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"4321611927776058311767123728022945879605259740367320485221523247578434580025\",\"13973393340386329736028253713254906495826221131977154040242308290752547500418\",\"4091884991697317229487614433353077376431820637368169745992890533860584711763\",\"16426467906796583417962870596995534057963354149302860118733508744317336167358\",\"10952611224529330603431753698222600800357634816511070358066639275160146595908\"],[\"15989991007632456369312774869178473488664804018688449193482544462056494356658\",\"12220410048105574261540438479214919750088182287992274600137268674168038738634\",\"21309813307833352945719694348227899428408145655577220633218818226495232062286\",\"18521870891026464132697061546460859123752980434945895747929753113338148880878\",\"2605423032284207148663716057277569851352553980433261005171004768420607095373\"],[\"18328336566925999075406818301906298996666385610524602266862490280721393907194\",\"19221555657068154572366940686847079362797737362224862145887217844728345602620\",\"18574117475371848772166650180623571427870712091579889268472898332727860695243\",\"18963537256596788819503550083313588774059753870744976349572186527536081709907\",\"10093680706438744951324243931049925827364415909130642733363243289907449635705\"],[\"7605473470686475059986402094593252449463230967537956812668105309874785488964\",\"13870551825833494464238479497469623220836538278446702685725140383913781291031\",\"2772196817516523247367233921434816350888826824438090142030409135219590066355\",\"12719144534478522503540516105161111407916240288629350344352954946181158934709\",\"5139130881389673887642018059120007911702787585939052988543482466900881165855\"],[\"571921081390612491793234080685807410190432532763892014739268233098437411752\",\"677605610766403883646743514666281795154858380340225536681088422096241460010\",\"34775120980716924110203995864461570703502924661964151006969783721891454066\",\"6364279384491602354705078539761645393704022550238358185590892019003182646072\",\"996068689918323604154483367887506988655466965821861546690405237184619397990\"]];;\n }\n\n }\n\n }\n\n }\n\n }\n}\n" }, "nbits": { "params": [ "a" ], "func": "function(ctx) {\n ctx.setVar(\"n\", [], \"1\");\n ctx.setVar(\"r\", [], \"0\");\n while (bigInt(bigInt(bigInt(ctx.getVar(\"n\",[])).add(__P__).sub(bigInt(\"1\")).mod(__P__)).lt(bigInt(ctx.getVar(\"a\",[]))) ? 1 : 0).neq(bigInt(0))) {\n {\n (ctx.setVar(\"r\", [], bigInt(ctx.getVar(\"r\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__);\n ctx.setVar(\"n\", [], bigInt(ctx.getVar(\"n\",[])).mul(bigInt(\"2\")).mod(__P__));\n }\n\n }\n return ctx.getVar(\"r\",[]);;\n}\n" } }, "nPrvInputs": 20, "nPubInputs": 4, "nInputs": 24, "nOutputs": 0, "nVars": 6842, "nConstants": 10284, "nSignals": 17126 }