32360 lines
1.3 MiB
32360 lines
1.3 MiB
{
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"contractName": "GnosisMath",
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"abi": [
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{
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"constant": true,
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"inputs": [],
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"name": "LN2",
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"outputs": [
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{
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"name": "",
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"type": "uint256"
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}
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],
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"payable": false,
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"stateMutability": "view",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [],
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"name": "LOG2_E",
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"outputs": [
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{
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"name": "",
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"type": "uint256"
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}
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],
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"payable": false,
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"stateMutability": "view",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [],
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"name": "ONE",
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"outputs": [
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{
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"name": "",
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"type": "uint256"
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}
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],
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"payable": false,
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"stateMutability": "view",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [
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{
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"name": "x",
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"type": "int256"
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}
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],
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"name": "exp",
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"outputs": [
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{
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"name": "",
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"type": "uint256"
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}
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],
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"payable": false,
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"stateMutability": "pure",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [
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{
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"name": "x",
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"type": "uint256"
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}
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],
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"name": "ln",
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"outputs": [
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{
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"name": "",
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"type": "int256"
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}
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],
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"payable": false,
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"stateMutability": "pure",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [
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{
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"name": "x",
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"type": "uint256"
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}
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],
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"name": "floorLog2",
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"outputs": [
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{
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"name": "lo",
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"type": "int256"
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}
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],
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"payable": false,
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"stateMutability": "pure",
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"type": "function"
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},
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{
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"constant": true,
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"inputs": [
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{
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"name": "nums",
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"type": "int256[]"
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}
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],
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"name": "max",
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"outputs": [
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{
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"name": "maxNum",
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"type": "int256"
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}
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],
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"payable": false,
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"stateMutability": "pure",
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"type": "function"
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}
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],
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"metadata": "{\"compiler\":{\"version\":\"0.5.8+commit.23d335f2\"},\"language\":\"Solidity\",\"output\":{\"abi\":[{\"constant\":true,\"inputs\":[],\"name\":\"LN2\",\"outputs\":[{\"name\":\"\",\"type\":\"uint256\"}],\"payable\":false,\"stateMutability\":\"view\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[],\"name\":\"LOG2_E\",\"outputs\":[{\"name\":\"\",\"type\":\"uint256\"}],\"payable\":false,\"stateMutability\":\"view\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[{\"name\":\"x\",\"type\":\"uint256\"}],\"name\":\"ln\",\"outputs\":[{\"name\":\"\",\"type\":\"int256\"}],\"payable\":false,\"stateMutability\":\"pure\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[{\"name\":\"x\",\"type\":\"uint256\"}],\"name\":\"floorLog2\",\"outputs\":[{\"name\":\"lo\",\"type\":\"int256\"}],\"payable\":false,\"stateMutability\":\"pure\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[],\"name\":\"ONE\",\"outputs\":[{\"name\":\"\",\"type\":\"uint256\"}],\"payable\":false,\"stateMutability\":\"view\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[{\"name\":\"nums\",\"type\":\"int256[]\"}],\"name\":\"max\",\"outputs\":[{\"name\":\"maxNum\",\"type\":\"int256\"}],\"payable\":false,\"stateMutability\":\"pure\",\"type\":\"function\"},{\"constant\":true,\"inputs\":[{\"name\":\"x\",\"type\":\"int256\"}],\"name\":\"exp\",\"outputs\":[{\"name\":\"\",\"type\":\"uint256\"}],\"payable\":false,\"stateMutability\":\"pure\",\"type\":\"function\"}],\"devdoc\":{\"author\":\"Alan Lu - <alan.lu@gnosis.pm>Stefan George - <stefan@gnosis.pm>\",\"methods\":{\"exp(int256)\":{\"details\":\"Returns natural exponential function value of given x\",\"params\":{\"x\":\"x\"},\"return\":\"e**x\"},\"floorLog2(uint256)\":{\"details\":\"Returns base 2 logarithm value of given x\",\"params\":{\"x\":\"x\"},\"return\":\"logarithmic value\"},\"ln(uint256)\":{\"details\":\"Returns natural logarithm value of given x\",\"params\":{\"x\":\"x\"},\"return\":\"ln(x)\"},\"max(int256[])\":{\"details\":\"Returns maximum of an array\",\"params\":{\"nums\":\"Numbers to look through\"},\"return\":\"Maximum number\"}},\"title\":\"Math library - Allows calculation of logarithmic and exponential functions\"},\"userdoc\":{\"methods\":{}}},\"settings\":{\"compilationTarget\":{\"@gnosis.pm/util-contracts/contracts/Math.sol\":\"GnosisMath\"},\"evmVersion\":\"petersburg\",\"libraries\":{},\"optimizer\":{\"enabled\":true,\"runs\":500},\"remappings\":[]},\"sources\":{\"@gnosis.pm/util-contracts/contracts/Math.sol\":{\"keccak256\":\"0x857768cd0d460e33778dcde29e997b539640bbf37ea23832213b2e5039147ea5\",\"urls\":[\"bzzr://628f7e63a0d6a092aad389b70cc55d6d9c10cd9753f3644d5ea9dc75a3314a8e\"]}},\"version\":1}",
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"bytecode": "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",
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"deployedBytecode": "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",
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"sourceMap": "200:9220:5:-;;132:2:-1;166:7;155:9;146:7;137:37;255:7;249:14;246:1;241:23;235:4;232:33;222:2;;269:9;222:2;293:9;290:1;283:20;323:4;314:7;306:22;347:7;338;331:24",
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"source": "pragma solidity ^0.5.2;\n\n/// @title Math library - Allows calculation of logarithmic and exponential functions\n/// @author Alan Lu - <alan.lu@gnosis.pm>\n/// @author Stefan George - <stefan@gnosis.pm>\nlibrary GnosisMath {\n /*\n * Constants\n */\n // This is equal to 1 in our calculations\n uint public constant ONE = 0x10000000000000000;\n uint public constant LN2 = 0xb17217f7d1cf79ac;\n uint public constant LOG2_E = 0x171547652b82fe177;\n\n /*\n * Public functions\n */\n /// @dev Returns natural exponential function value of given x\n /// @param x x\n /// @return e**x\n function exp(int x) public pure returns (uint) {\n // revert if x is > MAX_POWER, where\n // MAX_POWER = int(mp.floor(mp.log(mpf(2**256 - 1) / ONE) * ONE))\n require(x <= 2454971259878909886679);\n // return 0 if exp(x) is tiny, using\n // MIN_POWER = int(mp.floor(mp.log(mpf(1) / ONE) * ONE))\n if (x < -818323753292969962227) return 0;\n // Transform so that e^x -> 2^x\n x = x * int(ONE) / int(LN2);\n // 2^x = 2^whole(x) * 2^frac(x)\n // ^^^^^^^^^^ is a bit shift\n // so Taylor expand on z = frac(x)\n int shift;\n uint z;\n if (x >= 0) {\n shift = x / int(ONE);\n z = uint(x % int(ONE));\n } else {\n shift = x / int(ONE) - 1;\n z = ONE - uint(-x % int(ONE));\n }\n // 2^x = 1 + (ln 2) x + (ln 2)^2/2! x^2 + ...\n //\n // Can generate the z coefficients using mpmath and the following lines\n // >>> from mpmath import mp\n // >>> mp.dps = 100\n // >>> ONE = 0x10000000000000000\n // >>> print('\\n'.join(hex(int(mp.log(2)**i / mp.factorial(i) * ONE)) for i in range(1, 7)))\n // 0xb17217f7d1cf79ab\n // 0x3d7f7bff058b1d50\n // 0xe35846b82505fc5\n // 0x276556df749cee5\n // 0x5761ff9e299cc4\n // 0xa184897c363c3\n uint zpow = z;\n uint result = ONE;\n result += 0xb17217f7d1cf79ab * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x3d7f7bff058b1d50 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0xe35846b82505fc5 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x276556df749cee5 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x5761ff9e299cc4 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0xa184897c363c3 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0xffe5fe2c4586 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x162c0223a5c8 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x1b5253d395e * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x1e4cf5158b * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x1e8cac735 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x1c3bd650 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x1816193 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x131496 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0xe1b7 * zpow / ONE;\n zpow = zpow * z / ONE;\n result += 0x9c7 * zpow / ONE;\n if (shift >= 0) {\n if (result >> (256 - shift) > 0) return (2 ** 256 - 1);\n return result << shift;\n } else return result >> (-shift);\n }\n\n /// @dev Returns natural logarithm value of given x\n /// @param x x\n /// @return ln(x)\n function ln(uint x) public pure returns (int) {\n require(x > 0);\n // binary search for floor(log2(x))\n int ilog2 = floorLog2(x);\n int z;\n if (ilog2 < 0) z = int(x << uint(-ilog2));\n else z = int(x >> uint(ilog2));\n // z = x * 2^-⌊log₂x⌋\n // so 1 <= z < 2\n // and ln z = ln x - ⌊log₂x⌋/log₂e\n // so just compute ln z using artanh series\n // and calculate ln x from that\n int term = (z - int(ONE)) * int(ONE) / (z + int(ONE));\n int halflnz = term;\n int termpow = term * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 3;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 5;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 7;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 9;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 11;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 13;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 15;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 17;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 19;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 21;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 23;\n termpow = termpow * term / int(ONE) * term / int(ONE);\n halflnz += termpow / 25;\n return (ilog2 * int(ONE)) * int(ONE) / int(LOG2_E) + 2 * halflnz;\n }\n\n /// @dev Returns base 2 logarithm value of given x\n /// @param x x\n /// @return logarithmic value\n function floorLog2(uint x) public pure returns (int lo) {\n lo = -64;\n int hi = 193;\n // I use a shift here instead of / 2 because it floors instead of rounding towards 0\n int mid = (hi + lo) >> 1;\n while ((lo + 1) < hi) {\n if (mid < 0 && x << uint(-mid) < ONE || mid >= 0 && x >> uint(mid) < ONE) hi = mid;\n else lo = mid;\n mid = (hi + lo) >> 1;\n }\n }\n\n /// @dev Returns maximum of an array\n /// @param nums Numbers to look through\n /// @return Maximum number\n function max(int[] memory nums) public pure returns (int maxNum) {\n require(nums.length > 0);\n maxNum = -2 ** 255;\n for (uint i = 0; i < nums.length; i++) if (nums[i] > maxNum) maxNum = nums[i];\n }\n\n /// @dev Returns whether an add operation causes an overflow\n /// @param a First addend\n /// @param b Second addend\n /// @return Did no overflow occur?\n function safeToAdd(uint a, uint b) internal pure returns (bool) {\n return a + b >= a;\n }\n\n /// @dev Returns whether a subtraction operation causes an underflow\n /// @param a Minuend\n /// @param b Subtrahend\n /// @return Did no underflow occur?\n function safeToSub(uint a, uint b) internal pure returns (bool) {\n return a >= b;\n }\n\n /// @dev Returns whether a multiply operation causes an overflow\n /// @param a First factor\n /// @param b Second factor\n /// @return Did no overflow occur?\n function safeToMul(uint a, uint b) internal pure returns (bool) {\n return b == 0 || a * b / b == a;\n }\n\n /// @dev Returns sum if no overflow occurred\n /// @param a First addend\n /// @param b Second addend\n /// @return Sum\n function add(uint a, uint b) internal pure returns (uint) {\n require(safeToAdd(a, b));\n return a + b;\n }\n\n /// @dev Returns difference if no overflow occurred\n /// @param a Minuend\n /// @param b Subtrahend\n /// @return Difference\n function sub(uint a, uint b) internal pure returns (uint) {\n require(safeToSub(a, b));\n return a - b;\n }\n\n /// @dev Returns product if no overflow occurred\n /// @param a First factor\n /// @param b Second factor\n /// @return Product\n function mul(uint a, uint b) internal pure returns (uint) {\n require(safeToMul(a, b));\n return a * b;\n }\n\n /// @dev Returns whether an add operation causes an overflow\n /// @param a First addend\n /// @param b Second addend\n /// @return Did no overflow occur?\n function safeToAdd(int a, int b) internal pure returns (bool) {\n return (b >= 0 && a + b >= a) || (b < 0 && a + b < a);\n }\n\n /// @dev Returns whether a subtraction operation causes an underflow\n /// @param a Minuend\n /// @param b Subtrahend\n /// @return Did no underflow occur?\n function safeToSub(int a, int b) internal pure returns (bool) {\n return (b >= 0 && a - b <= a) || (b < 0 && a - b > a);\n }\n\n /// @dev Returns whether a multiply operation causes an overflow\n /// @param a First factor\n /// @param b Second factor\n /// @return Did no overflow occur?\n function safeToMul(int a, int b) internal pure returns (bool) {\n return (b == 0) || (a * b / b == a);\n }\n\n /// @dev Returns sum if no overflow occurred\n /// @param a First addend\n /// @param b Second addend\n /// @return Sum\n function add(int a, int b) internal pure returns (int) {\n require(safeToAdd(a, b));\n return a + b;\n }\n\n /// @dev Returns difference if no overflow occurred\n /// @param a Minuend\n /// @param b Subtrahend\n /// @return Difference\n function sub(int a, int b) internal pure returns (int) {\n require(safeToSub(a, b));\n return a - b;\n }\n\n /// @dev Returns product if no overflow occurred\n /// @param a First factor\n /// @param b Second factor\n /// @return Product\n function mul(int a, int b) internal pure returns (int) {\n require(safeToMul(a, b));\n return a * b;\n }\n}\n",
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