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bigInt(ctx.getSignal(\"in\", [])).mul(bigInt(ctx.getSignal(\"in\", []))).mod(__P__));\n 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\", [], bigInt(ctx.getVar(\"i\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setVar(\"lc\", [], \"0\");\n for (ctx.setVar(\"j\", [], \"0\");bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"j\", [], bigInt(ctx.getVar(\"j\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setVar(\"lc\", [], bigInt(ctx.getVar(\"lc\",[])).add(bigInt(bigInt(ctx.getVar(\"M\",[ctx.getVar(\"j\",[]),ctx.getVar(\"i\",[])])).mul(bigInt(ctx.getSignal(\"in\", [ctx.getVar(\"j\",[])]))).mod(__P__))).mod(__P__));\n }\n\n }\n ctx.setSignal(\"out\", [ctx.getVar(\"i\",[])], ctx.getVar(\"lc\",[]));\n }\n\n }\n}\n", "Poseidon": "function(ctx) {\n ctx.setVar(\"N_ROUNDS_P\", [], [\"56\",\"57\",\"56\",\"60\",\"60\",\"63\",\"64\",\"63\"]);\n ctx.setVar(\"t\", [], bigInt(ctx.getVar(\"nInputs\",[])).add(bigInt(\"1\")).mod(__P__));\n ctx.setVar(\"nRoundsF\", [], \"8\");\n ctx.setVar(\"nRoundsP\", [], ctx.getVar(\"N_ROUNDS_P\",[bigInt(ctx.getVar(\"t\",[])).add(__P__).sub(bigInt(\"2\")).mod(__P__)]));\n ctx.setVar(\"C\", [], ctx.callFunction(\"POSEIDON_C\", [ctx.getVar(\"t\",[])]));\n ctx.setVar(\"M\", [], ctx.callFunction(\"POSEIDON_M\", [ctx.getVar(\"t\",[])]));\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).add(bigInt(ctx.getVar(\"nRoundsP\",[]))).mod(__P__)).add(__P__).sub(bigInt(\"1\")).mod(__P__))) ? 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 for (ctx.setVar(\"j\", [], \"0\");bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"j\", [], bigInt(ctx.getVar(\"j\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n if (bigInt((bigInt(ctx.getVar(\"i\",[])).eq(bigInt(\"0\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n if (bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"nInputs\",[]))) ? 1 : 0).neq(bigInt(0))) {\n {\n ctx.setPin(\"ark\", [ctx.getVar(\"i\",[])], \"in\", [ctx.getVar(\"j\",[])], ctx.getSignal(\"inputs\", [ctx.getVar(\"j\",[])]));\n }\n\n } else {\n {\n ctx.setPin(\"ark\", [ctx.getVar(\"i\",[])], \"in\", [ctx.getVar(\"j\",[])], \"0\");\n }\n\n }\n }\n\n } else {\n {\n ctx.setPin(\"ark\", [ctx.getVar(\"i\",[])], \"in\", [ctx.getVar(\"j\",[])], ctx.getPin(\"mix\", [bigInt(ctx.getVar(\"i\",[])).add(__P__).sub(bigInt(\"1\")).mod(__P__)], \"out\", [ctx.getVar(\"j\",[])]));\n }\n\n }\n }\n\n }\n if (bigInt(((bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).mul( bigInt(\"2\").inverse(__P__) ).mod(__P__))) ? 1 : 0).neq(bigInt(0)) || bigInt(bigInt(ctx.getVar(\"i\",[])).greaterOrEquals(bigInt(bigInt(ctx.getVar(\"nRoundsP\",[])).add(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).mul( bigInt(\"2\").inverse(__P__) ).mod(__P__))).mod(__P__))) ? 1 : 0).neq(bigInt(0))) ? bigInt(1) : bigInt(0))).neq(bigInt(0))) {\n {\n ctx.setVar(\"k\", [], bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).mul( bigInt(\"2\").inverse(__P__) ).mod(__P__))) ? 1 : 0).neq(bigInt(0)) ? (ctx.getVar(\"i\",[])) : (bigInt(ctx.getVar(\"i\",[])).add(__P__).sub(bigInt(ctx.getVar(\"nRoundsP\",[]))).mod(__P__)));\n for (ctx.setVar(\"j\", [], \"0\");bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"j\", [], bigInt(ctx.getVar(\"j\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"sigmaF\", [ctx.getVar(\"k\",[]),ctx.getVar(\"j\",[])], \"in\", [], ctx.getPin(\"ark\", [ctx.getVar(\"i\",[])], \"out\", [ctx.getVar(\"j\",[])]));\n ctx.setPin(\"mix\", [ctx.getVar(\"i\",[])], \"in\", [ctx.getVar(\"j\",[])], ctx.getPin(\"sigmaF\", [ctx.getVar(\"k\",[]),ctx.getVar(\"j\",[])], \"out\", []));\n }\n\n }\n }\n\n } else {\n {\n ctx.setVar(\"k\", [], bigInt(ctx.getVar(\"i\",[])).add(__P__).sub(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).mul( bigInt(\"2\").inverse(__P__) ).mod(__P__))).mod(__P__));\n ctx.setPin(\"sigmaP\", [ctx.getVar(\"k\",[])], \"in\", [], ctx.getPin(\"ark\", [ctx.getVar(\"i\",[])], \"out\", [\"0\"]));\n ctx.setPin(\"mix\", [ctx.getVar(\"i\",[])], \"in\", [\"0\"], ctx.getPin(\"sigmaP\", [ctx.getVar(\"k\",[])], \"out\", []));\n for (ctx.setVar(\"j\", [], \"1\");bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"t\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"j\", [], bigInt(ctx.getVar(\"j\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setPin(\"mix\", [ctx.getVar(\"i\",[])], \"in\", [ctx.getVar(\"j\",[])], ctx.getPin(\"ark\", [ctx.getVar(\"i\",[])], \"out\", [ctx.getVar(\"j\",[])]));\n }\n\n }\n }\n\n }\n }\n\n }\n ctx.setPin(\"lastSigmaF\", [], \"in\", [], bigInt(ctx.getPin(\"mix\", [bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).add(bigInt(ctx.getVar(\"nRoundsP\",[]))).mod(__P__)).add(__P__).sub(bigInt(\"2\")).mod(__P__)], \"out\", [\"0\"])).add(bigInt(ctx.getVar(\"C\",[bigInt(ctx.getVar(\"t\",[])).mul(bigInt(bigInt(bigInt(ctx.getVar(\"nRoundsF\",[])).add(bigInt(ctx.getVar(\"nRoundsP\",[]))).mod(__P__)).add(__P__).sub(bigInt(\"1\")).mod(__P__))).mod(__P__)]))).mod(__P__));\n ctx.setSignal(\"out\", [], ctx.getPin(\"lastSigmaF\", [], \"out\", []));\n}\n", "BinSum": "function(ctx) {\n ctx.setVar(\"nout\", [], ctx.callFunction(\"nbits\", [bigInt(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"n\",[])), __P__)).add(__P__).sub(bigInt(\"1\")).mod(__P__)).mul(bigInt(ctx.getVar(\"ops\",[]))).mod(__P__)]));\n ctx.setVar(\"lin\", [], \"0\");\n ctx.setVar(\"lout\", [], \"0\");\n for (ctx.setVar(\"k\", [], \"0\");bigInt(bigInt(ctx.getVar(\"k\",[])).lt(bigInt(ctx.getVar(\"n\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"k\", [], bigInt(ctx.getVar(\"k\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n for (ctx.setVar(\"j\", [], \"0\");bigInt(bigInt(ctx.getVar(\"j\",[])).lt(bigInt(ctx.getVar(\"ops\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"j\", [], bigInt(ctx.getVar(\"j\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setVar(\"lin\", [], bigInt(ctx.getVar(\"lin\",[])).add(bigInt(bigInt(ctx.getSignal(\"in\", [ctx.getVar(\"j\",[]),ctx.getVar(\"k\",[])])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"k\",[])), __P__))).mod(__P__))).mod(__P__));\n }\n\n }\n }\n\n }\n for (ctx.setVar(\"k\", [], \"0\");bigInt(bigInt(ctx.getVar(\"k\",[])).lt(bigInt(ctx.getVar(\"nout\",[]))) ? 1 : 0).neq(bigInt(0));(ctx.setVar(\"k\", [], bigInt(ctx.getVar(\"k\",[])).add(bigInt(\"1\")).mod(__P__))).add(__P__).sub(bigInt(1)).mod(__P__)) { \n {\n ctx.setSignal(\"out\", [ctx.getVar(\"k\",[])], bigInt(bigInt(ctx.getVar(\"k\",[])).greater(bigInt(256)) ? 0 : bigInt(ctx.getVar(\"lin\",[])).shr(bigInt(ctx.getVar(\"k\",[]))).and(__MASK__)).and(bigInt(\"1\")).and(__MASK__));\n ctx.assert(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"k\",[])])).mul(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"k\",[])])).add(__P__).sub(bigInt(\"1\")).mod(__P__))).mod(__P__), \"0\", \"undefined:87:8\");\n ctx.setVar(\"lout\", [], bigInt(ctx.getVar(\"lout\",[])).add(bigInt(bigInt(ctx.getSignal(\"out\", [ctx.getVar(\"k\",[])])).mul(bigInt(bigInt(\"2\").modPow(bigInt(ctx.getVar(\"k\",[])), __P__))).mod(__P__))).mod(__P__));\n }\n\n }\n ctx.assert(ctx.getVar(\"lin\",[]), ctx.getVar(\"lout\",[]), \"undefined:94:4\");\n}\n", "IsZero": "function(ctx) {\n ctx.setSignal(\"inv\", [], bigInt((bigInt(ctx.getSignal(\"in\", [])).eq(bigInt(\"0\")) ? 0 : 1)).neq(bigInt(0)) ? (bigInt(\"1\").mul( bigInt(ctx.getSignal(\"in\", [])).inverse(__P__) ).mod(__P__)) : (\"0\"));\n ctx.setSignal(\"out\", [], bigInt(bigInt(__P__.sub(bigInt(ctx.getSignal(\"in\", []))).mod(__P__)).mul(bigInt(ctx.getSignal(\"inv\", []))).mod(__P__)).add(bigInt(\"1\")).mod(__P__));\n ctx.assert(bigInt(ctx.getSignal(\"in\", [])).mul(bigInt(ctx.getSignal(\"out\", []))).mod(__P__), \"0\", \"undefined:32:4\");\n}\n", "IsEqual": "function(ctx) {\n ctx.setPin(\"isz\", [], \"in\", [], bigInt(ctx.getSignal(\"in\", [\"1\"])).add(__P__).sub(bigInt(ctx.getSignal(\"in\", [\"0\"]))).mod(__P__));\n ctx.setSignal(\"out\", [], ctx.getPin(\"isz\", [], \"out\", []));\n}\n", "ForceEqualIfEnabled": "function(ctx) {\n ctx.setPin(\"isz\", [], \"in\", [], bigInt(ctx.getSignal(\"in\", [\"1\"])).add(__P__).sub(bigInt(ctx.getSignal(\"in\", [\"0\"]))).mod(__P__));\n ctx.assert(bigInt(bigInt(\"1\").add(__P__).sub(bigInt(ctx.getPin(\"isz\", [], \"out\", []))).mod(__P__)).mul(bigInt(ctx.getSignal(\"enabled\", []))).mod(__P__), \"0\", \"undefined:55:4\");\n}\n", "LessThan": "function(ctx) {\n ctx.setPin(\"n2b\", [], \"in\", [], bigInt(bigInt(ctx.getSignal(\"in\", [\"0\"])).add(bigInt(bigInt(ctx.getVar(\"n\",[])).greater(bigInt(256)) ? 0 : bigInt(\"1\").shl(bigInt(ctx.getVar(\"n\",[]))).and(__MASK__))).mod(__P__)).add(__P__).sub(bigInt(ctx.getSignal(\"in\", [\"1\"]))).mod(__P__));\n ctx.setSignal(\"out\", [], bigInt(\"1\").add(__P__).sub(bigInt(ctx.getPin(\"n2b\", [], \"out\", [ctx.getVar(\"n\",[])]))).mod(__P__));\n}\n", "LessEqThan": "function(ctx) {\n ctx.setPin(\"lt\", [], \"in\", [\"0\"], ctx.getSignal(\"in\", [\"0\"]));\n ctx.setPin(\"lt\", [], \"in\", [\"1\"], bigInt(ctx.getSignal(\"in\", [\"1\"])).add(bigInt(\"1\")).mod(__P__));\n ctx.setSignal(\"out\", [], ctx.getPin(\"lt\", [], \"out\", []));\n}\n", "GreaterThan": "function(ctx) {\n ctx.setPin(\"lt\", [], \"in\", [\"0\"], ctx.getSignal(\"in\", [\"1\"]));\n ctx.setPin(\"lt\", [], \"in\", [\"1\"], ctx.getSignal(\"in\", [\"0\"]));\n ctx.setSignal(\"out\", [], ctx.getPin(\"lt\", [], \"out\", []));\n}\n", "GreaterEqThan": "function(ctx) {\n ctx.setPin(\"lt\", [], \"in\", [\"0\"], ctx.getSignal(\"in\", [\"1\"]));\n ctx.setPin(\"lt\", [], \"in\", [\"1\"], bigInt(ctx.getSignal(\"in\", [\"0\"])).add(bigInt(\"1\")).mod(__P__));\n ctx.setSignal(\"out\", [], ctx.getPin(\"lt\", [], \"out\", []));\n}\n", "CompConstant": "function(ctx) {\n ctx.setVar(\"sum\", [], \"0\");\n ctx.setVar(\"b\", [], \"340282366920938463463374607431768211455\");\n ctx.setVar(\"a\", [], \"1\");\n ctx.setVar(\"e\", [], \"1\");\n for (ctx.setVar(\"i\", [], \"0\");bigInt(bigInt(ctx.getVar(\"i\",[])).lt(bigInt(\"127\")) ? 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\", \"/Users/poma/dev/liqidity-mining-v2/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\", []), \"/Users/poma/dev/liqidity-mining-v2/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\", \"/Users/poma/dev/liqidity-mining-v2/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", "MerkleTree": "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(\"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.getPin(\"indexBits\", [], \"out\", [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", "MerkleTreeUpdater": "function(ctx) {\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.setPin(\"treeBefore\", [], \"pathElements\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setPin(\"treeBefore\", [], \"pathIndices\", [], ctx.getSignal(\"pathIndices\", []));\n ctx.setPin(\"treeBefore\", [], \"leaf\", [], ctx.getVar(\"zeroLeaf\",[]));\n ctx.assert(ctx.getPin(\"treeBefore\", [], \"root\", []), ctx.getSignal(\"oldRoot\", []), \"/Users/poma/dev/liqidity-mining-v2/circuits/MerkleTreeUpdater.circom:18:4\");\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.setPin(\"treeAfter\", [], \"pathElements\", [ctx.getVar(\"i\",[])], ctx.getSignal(\"pathElements\", [ctx.getVar(\"i\",[])]));\n }\n\n }\n ctx.setPin(\"treeAfter\", [], \"pathIndices\", [], ctx.getSignal(\"pathIndices\", []));\n ctx.setPin(\"treeAfter\", [], \"leaf\", [], ctx.getSignal(\"leaf\", []));\n ctx.assert(ctx.getPin(\"treeAfter\", [], \"root\", []), ctx.getSignal(\"newRoot\", []), \"/Users/poma/dev/liqidity-mining-v2/circuits/MerkleTreeUpdater.circom:26:4\");\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 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}\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 } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"6\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"7\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"8\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"9\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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}\n\n }\n\n }\n\n }\n\n }\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 [[\"2910766817845651019878574839501801340070030115151021261302834310722729507541\",\"19727366863391167538122140361473584127147630672623100827934084310230022599144\"],[\"5776684794125549462448597414050232243778680302179439492664047328281728356345\",\"8348174920934122550483593999453880006756108121341067172388445916328941978568\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"3\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"7511745149465107256748700652201246547602992235352608707588321460060273774987\",\"10370080108974718697676803824769673834027675643658433702224577712625900127200\",\"19705173408229649878903981084052839426532978878058043055305024233888854471533\"],[\"18732019378264290557468133440468564866454307626475683536618613112504878618481\",\"20870176810702568768751421378473869562658540583882454726129544628203806653987\",\"7266061498423634438633389053804536045105766754026813321943009179476902321146\"],[\"9131299761947733513298312097611845208338517739621853568979632113419485819303\",\"10595341252162738537912664445405114076324478519622938027420701542910180337937\",\"11597556804922396090267472882856054602429588299176362916247939723151043581408\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"4\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"16023668707004248971294664614290028914393192768609916554276071736843535714477\",\"17849615858846139011678879517964683507928512741474025695659909954675835121177\",\"1013663139540921998616312712475594638459213772728467613870351821911056489570\",\"13211800058103802189838759488224684841774731021206389709687693993627918500545\"],[\"19204974983793400699898444372535256207646557857575315905278218870961389967884\",\"3722304780857845144568029505892077496425786544014166938942516810831732569870\",\"11920634922168932145084219049241528148129057802067880076377897257847125830511\",\"6085682566123812000257211683010755099394491689511511633947011263229442977967\"],[\"14672613178263529785795301930884172260797190868602674472542654261498546023746\",\"20850178060552184587113773087797340350525370429749200838012809627359404457643\",\"7082289538076771741936674361200789891432311337766695368327626572220036527624\",\"1787876543469562003404632310460227730887431311758627706450615128255538398187\"],[\"21407770160218607278833379114951608489910182969042472165261557405353704846967\",\"16058955581309173858487265533260133430557379878452348481750737813742488209262\",\"593311177550138061601452020934455734040559402531605836278498327468203888086\",\"341662423637860635938968460722645910313598807845686354625820505885069260074\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"5\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"16789463359527776692258765063233607350971630674230623383979223533600140787105\",\"17179611066821656668705197789232102741366879862607190942874777813024566441829\",\"18653277315487164762584377009009109585010878033606596417396490909822722930739\",\"7373070639853668650581790286343199505413793790160702463077019294817051722180\",\"4823864393442908763804841692709014014130031798360007432734996408628916373879\"],[\"19196309854577132760746782449135315310664418272926255500908899397538686486585\",\"18123132816088485879885148351452823314623055244145916622592591084094232513914\",\"18436594886553181913092702411547018228276047601279727265790147051821171174455\",\"15167500404313194506503404655898040457721633218143681920692711693000769735187\",\"9437986152015460505719924283993842205604222075968464846270136901243896809793\"],[\"21445376105821232747280055223032050399373725161014449207033808524504027971613\",\"49684738714301073369749035791061182456037935161360748355432247732088942674\",\"9826409059947591908303145327284336313371973037536805760095514429930589897515\",\"8494798325496773219358794086647759478982958403252584257436898618394561204124\",\"21251937175072447337747316555423152807036003235223125066270735279039060889959\"],[\"5539100337780919206842837176908516952801756637410959104376645017856664270896\",\"6297628909516159190915174165284309160976659474973668336571577778869958189934\",\"12792263637464508665199868777503118105486490400267592501708855807938962470650\",\"17254685306085558791725544672172906900581495686070720065168939143671412445514\",\"3590396502942934679818900672232030233017710909687947858184099000783280809247\"],[\"19055249881366445073616526879263250763682650596233071589085239500077496415637\",\"7367697936402141224946246030743627391716576575953707640061577218995381577033\",\"1322791522030759131093883057746095061798181102708855007233180025036972924046\",\"20456741074925985565499300081580917471340328842103779922028754640077047587707\",\"9059147312071680695674575245237100802111605600478121517359780850134328696420\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"6\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"8266021233794274332054729525918686051968756165685671155584565440479247355160\",\"7947823415909040438587565055355894256799314737783432792935458921778371169026\",\"16508811191852041977017821887204137955816331040385276110261643892701458724933\",\"1804800467126006102677564831888710635194614232739335985819349312754063580223\",\"11189892034806587650995829160516587240879881493093022855087765921356611070470\",\"20567450145123179140729389574352706949280207113956641415022972885523439610844\"],[\"4666756311257455192796774305229624459258864488677689058174087310651786875914\",\"11389253665835451896363091846189307652796786468610595637047377864063404843117\",\"18793736599347263150867965517898541872137378991464725717839931503944801692688\",\"4206344588923325482680116848820594823631536459347642329098796888497153867720\",\"1739462481670645248707834504605096139894257554120906850613041004917967456145\",\"18514227342636266640333254638454588508118462110178719555586534011641424431745\"],[\"17887039315911403193186866703775654467672391491657957999455462537283842145802\",\"2824959020572825365047639014537190268717891749361604043531643698340708119767\",\"12521547103713919592301476538318318223836047611311454785951907894055964264287\",\"8658146183671258251984364885894342376430874614261222570603159082682815800788\",\"154390145585284450772861151318029820117470958184878116158462181541183085587\",\"7593705166056392393963956710828665339496927193740869686529339432486182720653\"],[\"5529559239163081088908568555890212324771345012509269613465629182165427812002\",\"3729910453162885538930719732708124491456460687048972152311428493400220125686\",\"11942815243552870715777415109008273807076911177089425348095503288499102855779\",\"498938524453430895689241565973888863905147713935369405079343247530256066618\",\"3976257517234324421403708035200810671331954932478384823208414346189926720724\",\"723540703523219510043977323240437576248315561543814629392162302024056718473\"],[\"13306548824219676333032339487546407241767961556934015003605485324283250885682\",\"7970147269291664639740298762956131361316495463191268382513594527221399186752\",\"20633313939958767604804835838065337107615699351647541991788258289962727735454\",\"17162090859520817529294904484646695645841022315617926715432606252643123848792\",\"9181379842957190051440498041153333325098774266789773971685141362947015398641\",\"7051606617662816798224904133351061549832959857069896192072217769241273559278\"],[\"16619522548478824222688310091434959542211899852679631815023615875678448806029\",\"14965311177811968100298579672135357167599499478246106482433786066289128683961\",\"9792733250919070275775594069208673385381167169182805600474820364274865306108\",\"2069253833779081039049908513863485270550301879399727430830923273191877809560\",\"15847298987712771667136245955631872888473964330474501593909263901393348546986\",\"12244443532166430060291409356011430759892629145539185535677568234713942157668\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"7\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"19332164824128329382868318451458022991369413618825711961282217322674570624669\",\"12346323761995603285640868741615937712088302657627126374070962894016296466118\",\"3913895681115272361294397190916803190924061797587910478563401817340941991811\",\"7048322889096718105055545382948709082135086733564574465991576956878202831861\",\"10375086910057323893637057154182902576957472442368661576421122036461645295833\",\"12765622911241487148932810040772504127756393086809438933166282251044289864727\",\"266900212758702307861826326591090138389415348463003233900705815890364224151\"],[\"14435131616556129905356866638030823183270286404767286105643513738132789033353\",\"5780976801287540146775934937953368730928109502001687434229528186520268917700\",\"1618320442446662026869390273942730786145909339107736579759397243640902802126\",\"3818399583522206096165108192531271582827953520684743806492664825009577810261\",\"11764506724346386316602508039052965575734225646587104133777798242528580374987\",\"2414215974836165993714858157462355581258152126063378817495129367240311967136\",\"17609437036230923129211608175600293197801044251801590649435913902851695334081\"],[\"363438080029711424794236047863047716381155074181485245036621530063262917196\",\"535766679023716739184211613469394818313893958493710642899297971974381051070\",\"5305068908469731303772738758164870877638068032868328180355958394150421214337\",\"10807632568240507366657354568432178961148417327580695024415275247652313539292\",\"15964415873358391713354948903242729080763777490509563223190335273158191600135\",\"20700362719972015883260687302741075186857660623182772413609788566925949033885\",\"10135127975676256977820296631533839366076919827597067890970660746228807376456\"],[\"4251490167543116819728642817282216847143714366441358372252125244838181656331\",\"7745587495915033527847242564710473705100826890903278244320948416581724663023\",\"11741113129223221800185946819924457344647035336264986754437921049066977440806\",\"11630296782890656599545188109639399768829653360050213193782325240600583381364\",\"16861140446185941149398487176581839232380972247302922484807333229513905651035\",\"365879246117123675211400356410703684399715291171114630107795112994207447819\",\"21725607857580053522363567649763546934441685061337033780528788383243719579033\"],[\"9222866548596464928765000608129177609426964853736257576074550520759533736918\",\"10261578281201197531384003420612639018011405529775212563256392340336951230146\",\"15644037447921591571869862919382888810859308861783088910843592577202362807673\",\"12752004188139535619565478547449108772137477456363099481095747591698702436636\",\"4205805109630387448825516813913983509046636797101589615147198457314360427718\",\"21047095155106717901091873146599497621258071512562421967648909471775919992713\",\"15624165295872926124160584750951090817255240214488120310950503163805737026315\"],[\"15064589937731741958666763896598138037875460434244947486199623542160035749721\",\"1801577872277160959016940766173040841160105238799805406938450020949902989173\",\"2896766420608048344829901127120623317655260981420052771341833288256800199953\",\"12828791469509204618898135640019714232831708508424682785876476343251730674999\",\"21363471986981372923191391880511344708743312828234098289107697080824665183315\",\"21372706354350795416381912271616633829725494570576895047490974943034914894898\",\"16006531510217730955981102005088687858079561573088629102219485906666961331083\"],[\"2389357602244845938251345005183369360523566673990464798041306722747500447645\",\"15275955107196234672088664710679934029171843237458844492987233368659104714648\",\"8038797517535218686870517662905230585331773059774130312418943649247287196930\",\"17923922393436914864421862212181654800719733137689602673604754147078808030201\",\"12890519745320143484176500044628647247549456778462652469313611980363507314914\",\"8058516556024397257577081553178859094042894928866720408652077334516681924252\",\"768425396034382182896247252731538808045254601036758108993106260984310129743\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"8\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return [[\"12051363189633051999486642007657476767332174247874678146882148540363198906151\",\"6387692555402871022209406699166470377527846400909826148301704257996818597444\",\"5501161701967897191598344153113501150221327945211106479845703139297020305204\",\"11704372055359680530622226011526065512090721245437046184430227296826364812961\",\"1448611482943320179763394986273491989368427112997509352702795612841455555221\",\"11429145481524962708631235759094055797723504985787912972575745356597208940857\",\"18021858528471759023192195347788820214752298716891162685115069036283008604659\",\"19817577944622399780828745167469547332167999743980557486183403063955748437619\"],[\"16868980302925985719076889965831700407328155411673408077166038059874616424216\",\"14717432944340806781505761211058502775325970511884444497202848327581753493322\",\"6273484270523289845253546319956998489830555038697388950038256377785540828355\",\"7726043103954429233325852791166106732104332590864071922310309250010129731951\",\"21052353119157611359715869265647287129868507410601603360127523286602350622783\",\"14881796557136180514390287939887071460258251160875710427576954128871507002642\",\"16341327439981153879863707938117355436152690262312411284193970279829974799334\",\"10737675906107372302108775622264379258926415910493665638388971468924879578019\"],[\"17652699767629314433191915267767147860052614073432922215674211498672835339113\",\"7457854400138129895665591719907473144796504905294990100367501377050420942800\",\"2136850802972823585140870808569264373787409642804109426616292140046700710743\",\"14029467347298896610468190615212519453678316548442709087191045978401072380889\",\"17927699952921266007590534383984238136710494507499176330493504416180410161683\",\"1404719213830610030709583332543456268094679432456284386108188509031502237811\",\"15774757292079018355173698870903422490868220545526384876021336136892926326596\",\"13992040374687149195439840459922227749294794072303579532004750946306028893274\"],[\"19895094843870397064274579657905921299619388074084417486420154568847155746891\",\"943833985612967248618844364501030453998731991825395875139617731659343743483\",\"18334641092245356682448009823797080853859186519922476229272838591594967878678\",\"12440287044655505483131716236615633401781045711053210640202766768864619378050\",\"19130942564098572936370308509908873069169152245172660555660369853346605570826\",\"13687979327148217614616687417475244897906227789285703940171633508277844471062\",\"16887921327479880141959363366262254722342925451159884082370074726344024008329\",\"20378003125024698406589040864014894045124234695859352480989552885205935609512\"],[\"9961553412530901953022991497331082655746860319830309417179972582392489275965\",\"17755268665220780466271147660314410613992814315871705414495724015443459797439\",\"15394131279964876131165951719955566821453162041574233072088124095626652523043\",\"12668230348320365182085867728169435383987570924921845106243310905832768752125\",\"14046812111383844816383347755263287603387502282980410255379630204396960343368\",\"11590093969266595252327261214735156204516524792938909229175092594303424141199\",\"4623517074925959322927421514289132524032863498392441375476410779446526502799\",\"11550389531965919926150256242174358326491059727918559332939872696684299343135\"],[\"408487396317981846281976563618407581852133413686169882346565860317912856432\",\"10717757571561029382519744040791773994731123262749372629687813122941078154016\",\"21323787615496251932181222397986048515693661833099659753170924658480548866921\",\"20780799310067873093555276926357624414275975377319941015818682052081980020892\",\"9948385944800296129032348634683354181546876394979291412116493575442898426065\",\"4957033413111065858035065225611730571499258914257595411830870977545212164095\",\"5227254936689728148737265263965107718869714128941995977191096572191110991079\",\"3582814872786080867997255427740166393615552773099677831398251586195329933975\"],[\"2136737803483410555580163900871515004623198990079556379647848364282254542316\",\"2965752098571712086281180512370022839542603960309127077035724860894697782076\",\"1478525086510042909660572998242949118476342047444968703549274608283885678547\",\"3563375996604290844805064443647611841824012587505923250907062088840679700555\",\"15461452581843517997080348781604020486994675070532901120353124746087231692278\",\"20472517020063295821544268171575414161230806406668271887185150097779785573889\",\"21058001005918321995459971112208002381460494177332965873048074199074929946172\",\"15805746645980285645504697043988763170971539673993759868487715403982423015009\"],[\"7141240965656437676130015766799708612940092856280620325870466265817008351948\",\"21418010338098024788434337801477243267248314524079104488811186206038748626642\",\"20272108634229595317682817969506273496034097230124371921628691470754475805838\",\"16734095147399743907618148751687506877774623133599770145304816136018239803101\",\"8439324632051181834455499457268557602816180314723268640869118054114888151316\",\"4953900961796661020464968131122569974581908893169105485631905994366550928492\",\"18071625983692455679240094911529791119099077429122520426399552756115503123111\",\"19638917592063029281156873227053827678889868373299664608974791764751784473040\"]];;\n }\n\n } else {\n if (bigInt((bigInt(ctx.getVar(\"t\",[])).eq(bigInt(\"9\")) ? 1 : 0)).neq(bigInt(0))) {\n {\n return 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541516305251718414192107787058980727971856888501176820100904791554730\",\"7744063601405355255689420547832904761861257642931934580021876189691881462544\"],[\"5444730929053688962452159157646022068806222098484627080046464163159451208522\",\"1524118152994294864739915388438939180298324297960159419600850033701763764640\",\"1334622237342346242862023763160346671504959163544406543315614662442562816653\",\"16126317914306849967682996412350336172782726693375105190424151365140854833923\",\"6345975085253358297751050638846919833013142450462810543971050115910612860460\",\"2703875280053263252177031410407166981522153304496807669518295313468095058674\",\"20550626512184448884716175825490086259235894802178999642552696391947509065676\",\"15013718986700828670892638677446258841869291160144196138236407826511808592486\",\"4682264015512203762723381542642871160915706748420642731100634327658667608042\"],[\"12834108073603507925748862283503586970613250684810871463629807392488566121352\",\"8422606792378744850363509404165092879785007388646473871019846954536829739979\",\"9339209090550177650528715604504958143078492516052997365409534971861874881780\",\"9141831918422847136631159987994781722269889810731887947045878986971886716767\",\"18329180549061748373684938917948729366786279119056979983310618862430068636631\",\"2009551904565170718789964252583363785971078331314490170341991643087565227885\",\"3859729780601667888281187160881197567257456581829833310753128034179061564519\",\"8535335342372994336873304745903510543599314397287086554558824692658347277251\",\"14148514289641991520153975838000398174635263164584825009402034843810351225518\"]];;\n }\n\n }\n\n }\n\n }\n\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": 4, "nPubInputs": 4, "nInputs": 8, "nOutputs": 0, "nVars": 1901, "nConstants": 3117, "nSignals": 5018 }