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emergent-agent-e1
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24 KiB
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1 line
24 KiB
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{"dependencies":[{"name":"../utils.js","data":{"asyncType":null,"isESMImport":true,"locs":[{"start":{"line":8,"column":0,"index":275},"end":{"line":8,"column":125,"index":400}}],"key":"dGswK136diHRCgUa8xpQUn/UMbc=","exportNames":["*"],"imports":1}},{"name":"./modular.js","data":{"asyncType":null,"isESMImport":true,"locs":[{"start":{"line":9,"column":0,"index":401},"end":{"line":9,"column":35,"index":436}}],"key":"9k+FDNYf3zXm2KDVSy5nBT9psY4=","exportNames":["*"],"imports":1}}],"output":[{"data":{"code":"__d(function (global, require, _$$_IMPORT_DEFAULT, _$$_IMPORT_ALL, module, exports, _dependencyMap) {\n \"use strict\";\n\n Object.defineProperty(exports, '__esModule', {\n value: true\n });\n exports.montgomery = montgomery;\n var _utilsJs = require(_dependencyMap[0], \"../utils.js\");\n var _modularJs = require(_dependencyMap[1], \"./modular.js\");\n /**\n * Montgomery curve methods. It's not really whole montgomery curve,\n * just bunch of very specific methods for X25519 / X448 from\n * [RFC 7748](https://www.rfc-editor.org/rfc/rfc7748)\n * @module\n */\n /*! noble-curves - MIT License (c) 2022 Paul Miller (paulmillr.com) */\n\n const _0n = BigInt(0);\n const _1n = BigInt(1);\n const _2n = BigInt(2);\n function validateOpts(curve) {\n (0, _utilsJs._validateObject)(curve, {\n adjustScalarBytes: 'function',\n powPminus2: 'function'\n });\n return Object.freeze({\n ...curve\n });\n }\n function montgomery(curveDef) {\n const CURVE = validateOpts(curveDef);\n const {\n P,\n type,\n adjustScalarBytes,\n powPminus2,\n randomBytes: rand\n } = CURVE;\n const is25519 = type === 'x25519';\n if (!is25519 && type !== 'x448') throw new Error('invalid type');\n const randomBytes_ = rand || _utilsJs.randomBytes;\n const montgomeryBits = is25519 ? 255 : 448;\n const fieldLen = is25519 ? 32 : 56;\n const Gu = is25519 ? BigInt(9) : BigInt(5);\n // RFC 7748 #5:\n // The constant a24 is (486662 - 2) / 4 = 121665 for curve25519/X25519 and\n // (156326 - 2) / 4 = 39081 for curve448/X448\n // const a = is25519 ? 156326n : 486662n;\n const a24 = is25519 ? BigInt(121665) : BigInt(39081);\n // RFC: x25519 \"the resulting integer is of the form 2^254 plus\n // eight times a value between 0 and 2^251 - 1 (inclusive)\"\n // x448: \"2^447 plus four times a value between 0 and 2^445 - 1 (inclusive)\"\n const minScalar = is25519 ? _2n ** BigInt(254) : _2n ** BigInt(447);\n const maxAdded = is25519 ? BigInt(8) * _2n ** BigInt(251) - _1n : BigInt(4) * _2n ** BigInt(445) - _1n;\n const maxScalar = minScalar + maxAdded + _1n; // (inclusive)\n const modP = n => (0, _modularJs.mod)(n, P);\n const GuBytes = encodeU(Gu);\n function encodeU(u) {\n return (0, _utilsJs.numberToBytesLE)(modP(u), fieldLen);\n }\n function decodeU(u) {\n const _u = (0, _utilsJs.ensureBytes)('u coordinate', u, fieldLen);\n // RFC: When receiving such an array, implementations of X25519\n // (but not X448) MUST mask the most significant bit in the final byte.\n if (is25519) _u[31] &= 127; // 0b0111_1111\n // RFC: Implementations MUST accept non-canonical values and process them as\n // if they had been reduced modulo the field prime. The non-canonical\n // values are 2^255 - 19 through 2^255 - 1 for X25519 and 2^448 - 2^224\n // - 1 through 2^448 - 1 for X448.\n return modP((0, _utilsJs.bytesToNumberLE)(_u));\n }\n function decodeScalar(scalar) {\n return (0, _utilsJs.bytesToNumberLE)(adjustScalarBytes((0, _utilsJs.ensureBytes)('scalar', scalar, fieldLen)));\n }\n function scalarMult(scalar, u) {\n const pu = montgomeryLadder(decodeU(u), decodeScalar(scalar));\n // Some public keys are useless, of low-order. Curve author doesn't think\n // it needs to be validated, but we do it nonetheless.\n // https://cr.yp.to/ecdh.html#validate\n if (pu === _0n) throw new Error('invalid private or public key received');\n return encodeU(pu);\n }\n // Computes public key from private. By doing scalar multiplication of base point.\n function scalarMultBase(scalar) {\n return scalarMult(scalar, GuBytes);\n }\n // cswap from RFC7748 \"example code\"\n function cswap(swap, x_2, x_3) {\n // dummy = mask(swap) AND (x_2 XOR x_3)\n // Where mask(swap) is the all-1 or all-0 word of the same length as x_2\n // and x_3, computed, e.g., as mask(swap) = 0 - swap.\n const dummy = modP(swap * (x_2 - x_3));\n x_2 = modP(x_2 - dummy); // x_2 = x_2 XOR dummy\n x_3 = modP(x_3 + dummy); // x_3 = x_3 XOR dummy\n return {\n x_2,\n x_3\n };\n }\n /**\n * Montgomery x-only multiplication ladder.\n * @param pointU u coordinate (x) on Montgomery Curve 25519\n * @param scalar by which the point would be multiplied\n * @returns new Point on Montgomery curve\n */\n function montgomeryLadder(u, scalar) {\n (0, _utilsJs.aInRange)('u', u, _0n, P);\n (0, _utilsJs.aInRange)('scalar', scalar, minScalar, maxScalar);\n const k = scalar;\n const x_1 = u;\n let x_2 = _1n;\n let z_2 = _0n;\n let x_3 = u;\n let z_3 = _1n;\n let swap = _0n;\n for (let t = BigInt(montgomeryBits - 1); t >= _0n; t--) {\n const k_t = k >> t & _1n;\n swap ^= k_t;\n ({\n x_2,\n x_3\n } = cswap(swap, x_2, x_3));\n ({\n x_2: z_2,\n x_3: z_3\n } = cswap(swap, z_2, z_3));\n swap = k_t;\n const A = x_2 + z_2;\n const AA = modP(A * A);\n const B = x_2 - z_2;\n const BB = modP(B * B);\n const E = AA - BB;\n const C = x_3 + z_3;\n const D = x_3 - z_3;\n const DA = modP(D * A);\n const CB = modP(C * B);\n const dacb = DA + CB;\n const da_cb = DA - CB;\n x_3 = modP(dacb * dacb);\n z_3 = modP(x_1 * modP(da_cb * da_cb));\n x_2 = modP(AA * BB);\n z_2 = modP(E * (AA + modP(a24 * E)));\n }\n ({\n x_2,\n x_3\n } = cswap(swap, x_2, x_3));\n ({\n x_2: z_2,\n x_3: z_3\n } = cswap(swap, z_2, z_3));\n const z2 = powPminus2(z_2); // `Fp.pow(x, P - _2n)` is much slower equivalent\n return modP(x_2 * z2); // Return x_2 * (z_2^(p - 2))\n }\n const lengths = {\n secretKey: fieldLen,\n publicKey: fieldLen,\n seed: fieldLen\n };\n const randomSecretKey = (seed = randomBytes_(fieldLen)) => {\n (0, _utilsJs.abytes)(seed, lengths.seed);\n return seed;\n };\n function keygen(seed) {\n const secretKey = randomSecretKey(seed);\n return {\n secretKey,\n publicKey: scalarMultBase(secretKey)\n };\n }\n const utils = {\n randomSecretKey,\n randomPrivateKey: randomSecretKey\n };\n return {\n keygen,\n getSharedSecret: (secretKey, publicKey) => scalarMult(secretKey, publicKey),\n getPublicKey: secretKey => scalarMultBase(secretKey),\n scalarMult,\n scalarMultBase,\n utils,\n GuBytes: GuBytes.slice(),\n lengths\n };\n 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