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{"dependencies":[{"name":"@babel/runtime/helpers/readOnlyError","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"tW9vjPH6bEH6zBBMaoehmzXhDcQ=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/createClass","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"Z6pzkVZ2fvxBLkFTgVVOy4UDj30=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/classCallCheck","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"yg7e6laZwmpbIvId5jovq9ugXp8=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/callSuper","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"378KbBHdmndC3iMXZ2Ix8oB3LeE=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/inherits","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"y0uNg4LxF1CLscQChxzgo5dfjvA=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/wrapNativeSuper","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"imgnTtXT+OlBfDxpawXO7znTT9E=","exportNames":["*"],"imports":1}},{"name":"@babel/runtime/helpers/slicedToArray","data":{"asyncType":null,"isESMImport":false,"locs":[],"key":"5y7e5+zC7teYEEC6niD9f5zII1M=","exportNames":["*"],"imports":1}},{"name":"@noble/hashes/hmac.js","data":{"asyncType":null,"isESMImport":false,"locs":[{"start":{"line":41,"column":18,"index":1888},"end":{"line":41,"column":50,"index":1920}}],"key":"OsRgxCpwQqHSRFLXuLW2hZmZg64=","exportNames":["*"],"imports":1}},{"name":"@noble/hashes/utils","data":{"asyncType":null,"isESMImport":false,"locs":[{"start":{"line":42,"column":16,"index":1938},"end":{"line":42,"column":46,"index":1968}}],"key":"2Rf0wxfrJFf/X13KhBJ3DUHOYWE=","exportNames":["*"],"imports":1}},{"name":"../utils.js","data":{"asyncType":null,"isESMImport":false,"locs":[{"start":{"line":43,"column":19,"index":1989},"end":{"line":43,"column":41,"index":2011}}],"key":"Yc7DmwhweSDBIC4bv+r2fO8xp6U=","exportNames":["*"],"imports":1}},{"name":"./curve.js","data":{"asyncType":null,"isESMImport":false,"locs":[{"start":{"line":44,"column":19,"index":2032},"end":{"line":44,"column":40,"index":2053}}],"key":"D2lpvogjUpmMFXMnxIh5QgGQVQM=","exportNames":["*"],"imports":1}},{"name":"./modular.js","data":{"asyncType":null,"isESMImport":false,"locs":[{"start":{"line":45,"column":21,"index":2076},"end":{"line":45,"column":44,"index":2099}}],"key":"pkHxIsiyj9LvPZma2E+OjOIbg7k=","exportNames":["*"],"imports":1}}],"output":[{"data":{"code":"__d(function (global, require, _$$_IMPORT_DEFAULT, _$$_IMPORT_ALL, module, exports, _dependencyMap) {\n \"use strict\";\n\n var _readOnlyError = require(_dependencyMap[0], \"@babel/runtime/helpers/readOnlyError\").default;\n var _createClass = require(_dependencyMap[1], \"@babel/runtime/helpers/createClass\").default;\n var _classCallCheck = require(_dependencyMap[2], \"@babel/runtime/helpers/classCallCheck\").default;\n var _callSuper = require(_dependencyMap[3], \"@babel/runtime/helpers/callSuper\").default;\n var _inherits = require(_dependencyMap[4], \"@babel/runtime/helpers/inherits\").default;\n var _wrapNativeSuper = require(_dependencyMap[5], \"@babel/runtime/helpers/wrapNativeSuper\").default;\n var _slicedToArray = require(_dependencyMap[6], \"@babel/runtime/helpers/slicedToArray\").default;\n Object.defineProperty(exports, \"__esModule\", {\n value: true\n });\n exports.DER = exports.DERErr = void 0;\n exports._splitEndoScalar = _splitEndoScalar;\n exports._normFnElement = _normFnElement;\n exports.weierstrassN = weierstrassN;\n exports.SWUFpSqrtRatio = SWUFpSqrtRatio;\n exports.mapToCurveSimpleSWU = mapToCurveSimpleSWU;\n exports.ecdh = ecdh;\n exports.ecdsa = ecdsa;\n exports.weierstrassPoints = weierstrassPoints;\n exports._legacyHelperEquat = _legacyHelperEquat;\n exports.weierstrass = weierstrass;\n /**\n * Short Weierstrass curve methods. The formula is: y² = x³ + ax + b.\n *\n * ### Design rationale for types\n *\n * * Interaction between classes from different curves should fail:\n * `k256.Point.BASE.add(p256.Point.BASE)`\n * * For this purpose we want to use `instanceof` operator, which is fast and works during runtime\n * * Different calls of `curve()` would return different classes -\n * `curve(params) !== curve(params)`: if somebody decided to monkey-patch their curve,\n * it won't affect others\n *\n * TypeScript can't infer types for classes created inside a function. Classes is one instance\n * of nominative types in TypeScript and interfaces only check for shape, so it's hard to create\n * unique type for every function call.\n *\n * We can use generic types via some param, like curve opts, but that would:\n * 1. Enable interaction between `curve(params)` and `curve(params)` (curves of same params)\n * which is hard to debug.\n * 2. Params can be generic and we can't enforce them to be constant value:\n * if somebody creates curve from non-constant params,\n * it would be allowed to interact with other curves with non-constant params\n *\n * @todo https://www.typescriptlang.org/docs/handbook/release-notes/typescript-2-7.html#unique-symbol\n * @module\n */\n /*! noble-curves - MIT License (c) 2022 Paul Miller (paulmillr.com) */\n var hmac_js_1 = require(_dependencyMap[7], \"@noble/hashes/hmac.js\");\n var utils_1 = require(_dependencyMap[8], \"@noble/hashes/utils\");\n var utils_ts_1 = require(_dependencyMap[9], \"../utils.js\");\n var curve_ts_1 = require(_dependencyMap[10], \"./curve.js\");\n var modular_ts_1 = require(_dependencyMap[11], \"./modular.js\");\n // We construct basis in such way that den is always positive and equals n, but num sign depends on basis (not on secret value)\n var divNearest = (num, den) => (num + (num >= 0 ? den : -den) / _2n) / den;\n /**\n * Splits scalar for GLV endomorphism.\n */\n function _splitEndoScalar(k, basis, n) {\n // Split scalar into two such that part is ~half bits: `abs(part) < sqrt(N)`\n // Since part can be negative, we need to do this on point.\n // TODO: verifyScalar function which consumes lambda\n var _basis = _slicedToArray(basis, 2),\n _basis$ = _slicedToArray(_basis[0], 2),\n a1 = _basis$[0],\n b1 = _basis$[1],\n _basis$2 = _slicedToArray(_basis[1], 2),\n a2 = _basis$2[0],\n b2 = _basis$2[1];\n var c1 = divNearest(b2 * k, n);\n var c2 = divNearest(-b1 * k, n);\n // |k1|/|k2| is < sqrt(N), but can be negative.\n // If we do `k1 mod N`, we'll get big scalar (`> sqrt(N)`): so, we do cheaper negation instead.\n var k1 = k - c1 * a1 - c2 * a2;\n var k2 = -c1 * b1 - c2 * b2;\n var k1neg = k1 < _0n;\n var k2neg = k2 < _0n;\n if (k1neg) k1 = -k1;\n if (k2neg) k2 = -k2;\n // Double check that resulting scalar less than half bits of N: otherwise wNAF will fail.\n // This should only happen on wrong basises. Also, math inside is too complex and I don't trust it.\n var MAX_NUM = (0, utils_ts_1.bitMask)(Math.ceil((0, utils_ts_1.bitLen)(n) / 2)) + _1n; // Half bits of N\n if (k1 < _0n || k1 >= MAX_NUM || k2 < _0n || k2 >= MAX_NUM) {\n throw new Error('splitScalar (endomorphism): failed, k=' + k);\n }\n return {\n k1neg,\n k1,\n k2neg,\n k2\n };\n }\n function validateSigFormat(format) {\n if (!['compact', 'recovered', 'der'].includes(format)) throw new Error('Signature format must be \"compact\", \"recovered\", or \"der\"');\n return format;\n }\n function validateSigOpts(opts, def) {\n var optsn = {};\n for (var optName of Object.keys(def)) {\n // @ts-ignore\n optsn[optName] = opts[optName] === undefined ? def[optName] : opts[optName];\n }\n (0, utils_ts_1._abool2)(optsn.lowS, 'lowS');\n (0, utils_ts_1._abool2)(optsn.prehash, 'prehash');\n if (optsn.format !== undefined) validateSigFormat(optsn.format);\n return optsn;\n }\n var DERErr = /*#__PURE__*/function (_Error) {\n function DERErr() {\n var m = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : '';\n _classCallCheck(this, DERErr);\n return _callSuper(this, DERErr, [m]);\n }\n _inherits(DERErr, _Error);\n return _createClass(DERErr);\n }(/*#__PURE__*/_wrapNativeSuper(Error));\n exports.DERErr = DERErr;\n /**\n * ASN.1 DER encoding utilities. ASN is very complex & fragile. Format:\n *\n * [0x30 (SEQUENCE), bytelength, 0x02 (INTEGER), intLength, R, 0x02 (INTEGER), intLength, S]\n *\n * Docs: https://letsencrypt.org/docs/a-warm-welcome-to-asn1-and-der/, https://luca.ntop.org/Teaching/Appunti/asn1.html\n */\n exports.DER = {\n // asn.1 DER encoding utils\n Err: DERErr,\n // Basic building block is TLV (Tag-Length-Value)\n _tlv: {\n encode: (tag, data) => {\n var E = exports.DER.Err;\n if (tag < 0 || tag > 256) throw new E('tlv.encode: wrong tag');\n if (data.length & 1) throw new E('tlv.encode: unpadded data');\n var dataLen = data.length / 2;\n var len = (0, utils_ts_1.numberToHexUnpadded)(dataLen);\n if (len.length / 2 & 128) throw new E('tlv.encode: long form length too big');\n // length of length with long form flag\n var lenLen = dataLen > 127 ? (0, utils_ts_1.numberToHexUnpadded)(len.length / 2 | 128) : '';\n var t = (0, utils_ts_1.numberToHexUnpadded)(tag);\n return t + lenLen + len + data;\n },\n // v - value, l - left bytes (unparsed)\n decode(tag, data) {\n var E = exports.DER.Err;\n var pos = 0;\n if (tag < 0 || tag > 256) throw new E('tlv.encode: wrong tag');\n if (data.length < 2 || data[pos++] !== tag) throw new E('tlv.decode: wrong tlv');\n var first = data[pos++];\n var isLong = !!(first & 128); // First bit of first length byte is flag for short/long form\n var length = 0;\n if (!isLong) length = first;else {\n // Long form: [longFlag(1bit), lengthLength(7bit), length (BE)]\n var lenLen = first & 127;\n if (!lenLen) throw new E('tlv.decode(long): indefinite length not supported');\n if (lenLen > 4) throw new E('tlv.decode(long): byte length is too big'); // this will overflow u32 in js\n var lengthBytes = data.subarray(pos, pos + lenLen);\n if (lengthBytes.length !== lenLen) throw new E('tlv.decode: length bytes not complete');\n if (lengthBytes[0] === 0) throw new E('tlv.decode(long): zero leftmost byte');\n for (var b of lengthBytes) length = length << 8 | b;\n pos += lenLen;\n if (length < 128) throw new E('tlv.decode(long): not minimal encoding');\n }\n var v = data.subarray(pos, pos + length);\n if (v.length !== length) throw new E('tlv.decode: wrong value length');\n return {\n v,\n l: data.subarray(pos + length)\n };\n }\n },\n // https://crypto.stackexchange.com/a/57734 Leftmost bit of first byte is 'negative' flag,\n // since we always use positive integers here. It must always be empty:\n // - add zero byte if exists\n // - if next byte doesn't have a flag, leading zero is not allowed (minimal encoding)\n _int: {\n encode(num) {\n var E = exports.DER.Err;\n if (num < _0n) throw new E('integer: negative integers are not allowed');\n var hex = (0, utils_ts_1.numberToHexUnpadded)(num);\n // Pad with zero byte if negative flag is present\n if (Number.parseInt(hex[0], 16) & 0b1000) hex = '00' + hex;\n if (hex.length & 1) throw new E('unexpected DER parsing assertion: unpadded hex');\n return hex;\n },\n decode(data) {\n var E = exports.DER.Err;\n if (data[0] & 128) throw new E('invalid signature integer: negative');\n if (data[0] === 0x00 && !(data[1] & 128)) throw new E('invalid signature integer: unnecessary leading zero');\n return (0, utils_ts_1.bytesToNumberBE)(data);\n }\n },\n toSig(hex) {\n // parse DER signature\n var _exports$DER = exports.DER,\n E = _exports$DER.Err,\n int = _exports$DER._int,\n tlv = _exports$DER._tlv;\n var data = (0, utils_ts_1.ensureBytes)('signature', hex);\n var _tlv$decode = tlv.decode(0x30, data),\n seqBytes = _tlv$decode.v,\n seqLeftBytes = _tlv$decode.l;\n if (seqLeftBytes.length) throw new E('invalid signature: left bytes after parsing');\n var _tlv$decode2 = tlv.decode(0x02, seqBytes),\n rBytes = _tlv$decode2.v,\n rLeftBytes = _tlv$decode2.l;\n var _tlv$decode3 = tlv.decode(0x02, rLeftBytes),\n sBytes = _tlv$decode3.v,\n sLeftBytes = _tlv$decode3.l;\n if (sLeftBytes.length) throw new E('invalid signature: left bytes after parsing');\n return {\n r: int.decode(rBytes),\n s: int.decode(sBytes)\n };\n },\n hexFromSig(sig) {\n var _exports$DER2 = exports.DER,\n tlv = _exports$DER2._tlv,\n int = _exports$DER2._int;\n var rs = tlv.encode(0x02, int.encode(sig.r));\n var ss = tlv.encode(0x02, int.encode(sig.s));\n var seq = rs + ss;\n return tlv.encode(0x30, seq);\n }\n };\n // Be friendly to bad ECMAScript parsers by not using bigint literals\n // prettier-ignore\n var _0n = BigInt(0),\n _1n = BigInt(1),\n _2n = BigInt(2),\n _3n = BigInt(3),\n _4n = BigInt(4);\n function _normFnElement(Fn, key) {\n var expected = Fn.BYTES;\n var num;\n if (typeof key === 'bigint') {\n num = key;\n } else {\n var bytes = (0, utils_ts_1.ensureBytes)('private key', key);\n try {\n num = Fn.fromBytes(bytes);\n } catch (error) {\n throw new Error(`invalid private key: expected ui8a of size ${expected}, got ${typeof key}`);\n }\n }\n if (!Fn.isValidNot0(num)) throw new Error('invalid private key: out of range [1..N-1]');\n return num;\n }\n /**\n * Creates weierstrass Point constructor, based on specified curve options.\n *\n * @example\n ```js\n const opts = {\n p: BigInt('0xffffffff00000001000000000000000000000000ffffffffffffffffffffffff'),\n n: BigInt('0xffffffff00000000ffffffffffffffffbce6faada7179e84f3b9cac2fc632551'),\n h: BigInt(1),\n a: BigInt('0xffffffff00000001000000000000000000000000fffffffffffffffffffffffc'),\n b: BigInt('0x5ac635d8aa3a93e7b3ebbd55769886bc651d06b0cc53b0f63bce3c3e27d2604b'),\n Gx: BigInt('0x6b17d1f2e12c4247f8bce6e563a440f277037d812deb33a0f4a13945d898c296'),\n Gy: BigInt('0x4fe342e2fe1a7f9b8ee7eb4a7c0f9e162bce33576b315ececbb6406837bf51f5'),\n };\n const p256_Point = weierstrass(opts);\n ```\n */\n function weierstrassN(params) {\n var extraOpts = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : {};\n var validated = (0, curve_ts_1._createCurveFields)('weierstrass', params, extraOpts);\n var Fp = validated.Fp,\n Fn = validated.Fn;\n var _CURVE = validated.CURVE;\n var cofactor = _CURVE.h,\n CURVE_ORDER = _CURVE.n;\n (0, utils_ts_1._validateObject)(extraOpts, {}, {\n allowInfinityPoint: 'boolean',\n clearCofactor: 'function',\n isTorsionFree: 'function',\n fromBytes: 'function',\n toBytes: 'function',\n endo: 'object',\n wrapPrivateKey: 'boolean'\n });\n var endo = extraOpts.endo;\n if (endo) {\n // validateObject(endo, { beta: 'bigint', splitScalar: 'function' });\n if (!Fp.is0(_CURVE.a) || typeof endo.beta !== 'bigint' || !Array.isArray(endo.basises)) {\n throw new Error('invalid endo: expected \"beta\": bigint and \"basises\": array');\n }\n }\n var lengths = getWLengths(Fp, Fn);\n function assertCompressionIsSupported() {\n if (!Fp.isOdd) throw new Error('compression is not supported: Field does not have .isOdd()');\n }\n // Implements IEEE P1363 point encoding\n function pointToBytes(_c, point, isCompressed) {\n var _point$toAffine = point.toAffine(),\n x = _point$toAffine.x,\n y = _point$toAffine.y;\n var bx = Fp.toBytes(x);\n (0, utils_ts_1._abool2)(isCompressed, 'isCompressed');\n if (isCompressed) {\n assertCompressionIsSupported();\n var hasEvenY = !Fp.isOdd(y);\n return (0, utils_ts_1.concatBytes)(pprefix(hasEvenY), bx);\n } else {\n return (0, utils_ts_1.concatBytes)(Uint8Array.of(0x04), bx, Fp.toBytes(y));\n }\n }\n function pointFromBytes(bytes) {\n (0, utils_ts_1._abytes2)(bytes, undefined, 'Point');\n var comp = lengths.publicKey,\n uncomp = lengths.publicKeyUncompressed; // e.g. for 32-byte: 33, 65\n var length = bytes.length;\n var head = bytes[0];\n var tail = bytes.subarray(1);\n // No actual validation is done here: use .assertValidity()\n if (length === comp && (head === 0x02 || head === 0x03)) {\n var x = Fp.fromBytes(tail);\n if (!Fp.isValid(x)) throw new Error('bad point: is not on curve, wrong x');\n var y2 = weierstrassEquation(x); // y² = x³ + ax + b\n var y;\n try {\n y = Fp.sqrt(y2); // y = y² ^ (p+1)/4\n } catch (sqrtError) {\n var err = sqrtError instanceof Error ? ': ' + sqrtError.message : '';\n throw new Error('bad point: is not on curve, sqrt error' + err);\n }\n assertCompressionIsSupported();\n var isYOdd = Fp.isOdd(y); // (y & _1n) === _1n;\n var isHeadOdd = (head & 1) === 1; // ECDSA-specific\n if (isHeadOdd !== isYOdd) y = Fp.neg(y);\n return {\n x,\n y\n };\n } else if (length === uncomp && head === 0x04) {\n // TODO: more checks\n var L = Fp.BYTES;\n var _x = Fp.fromBytes(tail.subarray(0, L));\n var _y = Fp.fromBytes(tail.subarray(L, L * 2));\n if (!isValidXY(_x, _y)) throw new Error('bad point: is not on curve');\n return {\n x: _x,\n y: _y\n };\n } else {\n throw new Error(`bad point: got length ${length}, expected compressed=${comp} or uncompressed=${uncomp}`);\n }\n }\n var encodePoint = extraOpts.toBytes || pointToBytes;\n var decodePoint = extraOpts.fromBytes || pointFromBytes;\n function weierstrassEquation(x) {\n var x2 = Fp.sqr(x); // x * x\n var x3 = Fp.mul(x2, x); // x² * x\n return Fp.add(Fp.add(x3, Fp.mul(x, _CURVE.a)), _CURVE.b); // x³ + a * x + b\n }\n // TODO: move top-level\n /** Checks whether equation holds for given x, y: y² == x³ + ax + b */\n function isValidXY(x, y) {\n var left = Fp.sqr(y); // y²\n var right = weierstrassEquation(x); // x³ + ax + b\n return Fp.eql(left, right);\n }\n // Validate whether the passed curve params are valid.\n // Test 1: equation y² = x³ + ax + b should work for generator point.\n if (!isValidXY(_CURVE.Gx, _CURVE.Gy)) throw new Error('bad curve params: generator point');\n // Test 2: discriminant Δ part should be non-zero: 4a³ + 27b² != 0.\n // Guarantees curve is genus-1, smooth (non-singular).\n var _4a3 = Fp.mul(Fp.pow(_CURVE.a, _3n), _4n);\n var _27b2 = Fp.mul(Fp.sqr(_CURVE.b), BigInt(27));\n if (Fp.is0(Fp.add(_4a3, _27b2))) throw new Error('bad curve params: a or b');\n /** Asserts coordinate is valid: 0 <= n < Fp.ORDER. */\n function acoord(title, n) {\n var banZero = arguments.length > 2 && arguments[2] !== undefined ? arguments[2] : false;\n if (!Fp.isValid(n) || banZero && Fp.is0(n)) throw new Error(`bad point coordinate ${title}`);\n return n;\n }\n function aprjpoint(other) {\n if (!(other instanceof Point)) throw new Error('ProjectivePoint expected');\n }\n function splitEndoScalarN(k) {\n if (!endo || !endo.basises) throw new Error('no endo');\n return _splitEndoScalar(k, endo.basises, Fn.ORDER);\n }\n // Memoized toAffine / validity check. They are heavy. Points are immutable.\n // Converts Projective point to affine (x, y) coordinates.\n // Can accept precomputed Z^-1 - for example, from invertBatch.\n // (X, Y, Z) ∋ (x=X/Z, y=Y/Z)\n var toAffineMemo = (0, utils_ts_1.memoized)((p, iz) => {\n var X = p.X,\n Y = p.Y,\n Z = p.Z;\n // Fast-path for normalized points\n if (Fp.eql(Z, Fp.ONE)) return {\n x: X,\n y: Y\n };\n var is0 = p.is0();\n // If invZ was 0, we return zero point. However we still want to execute\n // all operations, so we replace invZ with a random number, 1.\n if (iz == null) iz = is0 ? Fp.ONE : Fp.inv(Z);\n var x = Fp.mul(X, iz);\n var y = Fp.mul(Y, iz);\n var zz = Fp.mul(Z, iz);\n if (is0) return {\n x: Fp.ZERO,\n y: Fp.ZERO\n };\n if (!Fp.eql(zz, Fp.ONE)) throw new Error('invZ was invalid');\n return {\n x,\n y\n };\n });\n // NOTE: on exception this will crash 'cached' and no value will be set.\n // Otherwise true will be return\n var assertValidMemo = (0, utils_ts_1.memoized)(p => {\n if (p.is0()) {\n // (0, 1, 0) aka ZERO is invalid in most contexts.\n // In BLS, ZERO can be serialized, so we allow it.\n // (0, 0, 0) is invalid representation of ZERO.\n if (extraOpts.allowInfinityPoint && !Fp.is0(p.Y)) return;\n throw new Error('bad point: ZERO');\n }\n // Some 3rd-party test vectors require different wording between here & `fromCompressedHex`\n var _p$toAffine = p.toAffine(),\n x = _p$toAffine.x,\n y = _p$toAffine.y;\n if (!Fp.isValid(x) || !Fp.isValid(y)) throw new Error('bad point: x or y not field elements');\n if (!isValidXY(x, y)) throw new Error('bad point: equation left != right');\n if (!p.isTorsionFree()) throw new Error('bad point: not in prime-order subgroup');\n return true;\n });\n function finishEndo(endoBeta, k1p, k2p, k1neg, k2neg) {\n k2p = new Point(Fp.mul(k2p.X, endoBeta), k2p.Y, k2p.Z);\n k1p = (0, curve_ts_1.negateCt)(k1neg, k1p);\n k2p = (0, curve_ts_1.negateCt)(k2neg, k2p);\n return k1p.add(k2p);\n }\n /**\n * Projective Point works in 3d / projective (homogeneous) coordinates:(X, Y, Z) ∋ (x=X/Z, y=Y/Z).\n * Default Point works in 2d / affine coordinates: (x, y).\n * We're doing calculations in projective, because its operations don't require costly inversion.\n */\n var Point = /*#__PURE__*/function () {\n /** Does NOT validate if the point is valid. Use `.assertValidity()`. */\n function Point(X, Y, Z) {\n _classCallCheck(this, Point);\n this.X = acoord('x', X);\n this.Y = acoord('y', Y, true);\n this.Z = acoord('z', Z);\n Object.freeze(this);\n }\n return _createClass(Point, [{\n key: \"x\",\n get: function () {\n return this.toAffine().x;\n }\n }, {\n key: \"y\",\n get: function () {\n return this.toAffine().y;\n }\n /**\n *\n * @param windowSize\n * @param isLazy true will defer table computation until the first multiplication\n * @returns\n */\n }, {\n key: \"precompute\",\n value: function precompute() {\n var windowSize = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : 8;\n var isLazy = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : true;\n wnaf.createCache(this, windowSize);\n if (!isLazy) this.multiply(_3n); // random number\n return this;\n }\n // TODO: return `this`\n /** A point on curve is valid if it conforms to equation. */\n }, {\n key: \"assertValidity\",\n value: function assertValidity() {\n assertValidMemo(this);\n }\n }, {\n key: \"hasEvenY\",\n value: function hasEvenY() {\n var _this$toAffine = this.toAffine(),\n y = _this$toAffine.y;\n if (!Fp.isOdd) throw new Error(\"Field doesn't support isOdd\");\n return !Fp.isOdd(y);\n }\n /** Compare one point to another. */\n }, {\n key: \"equals\",\n value: function equals(other) {\n aprjpoint(other);\n var X1 = this.X,\n Y1 = this.Y,\n Z1 = this.Z;\n var X2 = other.X,\n Y2 = other.Y,\n Z2 = other.Z;\n var U1 = Fp.eql(Fp.mul(X1, Z2), Fp.mul(X2, Z1));\n var U2 = Fp.eql(Fp.mul(Y1, Z2), Fp.mul(Y2, Z1));\n return U1 && U2;\n }\n /** Flips point to one corresponding to (x, -y) in Affine coordinates. */\n }, {\n key: \"negate\",\n value: function negate() {\n return new Point(this.X, Fp.neg(this.Y), this.Z);\n }\n // Renes-Costello-Batina exception-free doubling formula.\n // There is 30% faster Jacobian formula, but it is not complete.\n // https://eprint.iacr.org/2015/1060, algorithm 3\n // Cost: 8M + 3S + 3*a + 2*b3 + 15add.\n }, {\n key: \"double\",\n value: function double() {\n var a = _CURVE.a,\n b = _CURVE.b;\n var b3 = Fp.mul(b, _3n);\n var X1 = this.X,\n Y1 = this.Y,\n Z1 = this.Z;\n var X3 = Fp.ZERO,\n Y3 = Fp.ZERO,\n Z3 = Fp.ZERO; // prettier-ignore\n var t0 = Fp.mul(X1, X1); // step 1\n var t1 = Fp.mul(Y1, Y1);\n var t2 = Fp.mul(Z1, Z1);\n var t3 = Fp.mul(X1, Y1);\n t3 = Fp.add(t3, t3); // step 5\n Z3 = Fp.mul(X1, Z1);\n Z3 = Fp.add(Z3, Z3);\n X3 = Fp.mul(a, Z3);\n Y3 = Fp.mul(b3, t2);\n Y3 = Fp.add(X3, Y3); // step 10\n X3 = Fp.sub(t1, Y3);\n Y3 = Fp.add(t1, Y3);\n Y3 = Fp.mul(X3, Y3);\n X3 = Fp.mul(t3, X3);\n Z3 = Fp.mul(b3, Z3); // step 15\n t2 = Fp.mul(a, t2);\n t3 = Fp.sub(t0, t2);\n t3 = Fp.mul(a, t3);\n t3 = Fp.add(t3, Z3);\n Z3 = Fp.add(t0, t0); // step 20\n t0 = Fp.add(Z3, t0);\n t0 = Fp.add(t0, t2);\n t0 = Fp.mul(t0, t3);\n Y3 = Fp.add(Y3, t0);\n t2 = Fp.mul(Y1, Z1); // step 25\n t2 = Fp.add(t2, t2);\n t0 = Fp.mul(t2, t3);\n X3 = Fp.sub(X3, t0);\n Z3 = Fp.mul(t2, t1);\n Z3 = Fp.add(Z3, Z3); // step 30\n Z3 = Fp.add(Z3, Z3);\n return new Point(X3, Y3, Z3);\n }\n // Renes-Costello-Batina exception-free addition formula.\n // There is 30% faster Jacobian formula, but it is not complete.\n // https://eprint.iacr.org/2015/1060, algorithm 1\n // Cost: 12M + 0S + 3*a + 3*b3 + 23add.\n }, {\n key: \"add\",\n value: function add(other) {\n aprjpoint(other);\n var X1 = this.X,\n Y1 = this.Y,\n Z1 = this.Z;\n var X2 = other.X,\n Y2 = other.Y,\n Z2 = other.Z;\n var X3 = Fp.ZERO,\n Y3 = Fp.ZERO,\n Z3 = Fp.ZERO; // prettier-ignore\n var a = _CURVE.a;\n var b3 = Fp.mul(_CURVE.b, _3n);\n var t0 = Fp.mul(X1, X2); // step 1\n var t1 = Fp.mul(Y1, Y2);\n var t2 = Fp.mul(Z1, Z2);\n var t3 = Fp.add(X1, Y1);\n var t4 = Fp.add(X2, Y2); // step 5\n t3 = Fp.mul(t3, t4);\n t4 = Fp.add(t0, t1);\n t3 = Fp.sub(t3, t4);\n t4 = Fp.add(X1, Z1);\n var t5 = Fp.add(X2, Z2); // step 10\n t4 = Fp.mul(t4, t5);\n t5 = Fp.add(t0, t2);\n t4 = Fp.sub(t4, t5);\n t5 = Fp.add(Y1, Z1);\n X3 = Fp.add(Y2, Z2); // step 15\n t5 = Fp.mul(t5, X3);\n X3 = Fp.add(t1, t2);\n t5 = Fp.sub(t5, X3);\n Z3 = Fp.mul(a, t4);\n X3 = Fp.mul(b3, t2); // step 20\n Z3 = Fp.add(X3, Z3);\n X3 = Fp.sub(t1, Z3);\n Z3 = Fp.add(t1, Z3);\n Y3 = Fp.mul(X3, Z3);\n t1 = Fp.add(t0, t0); // step 25\n t1 = Fp.add(t1, t0);\n t2 = Fp.mul(a, t2);\n t4 = Fp.mul(b3, t4);\n t1 = Fp.add(t1, t2);\n t2 = Fp.sub(t0, t2); // step 30\n t2 = Fp.mul(a, t2);\n t4 = Fp.add(t4, t2);\n t0 = Fp.mul(t1, t4);\n Y3 = Fp.add(Y3, t0);\n t0 = Fp.mul(t5, t4); // step 35\n X3 = Fp.mul(t3, X3);\n X3 = Fp.sub(X3, t0);\n t0 = Fp.mul(t3, t1);\n Z3 = Fp.mul(t5, Z3);\n Z3 = Fp.add(Z3, t0); // step 40\n return new Point(X3, Y3, Z3);\n }\n }, {\n key: \"subtract\",\n value: function subtract(other) {\n return this.add(other.negate());\n }\n }, {\n key: \"is0\",\n value: function is0() {\n return this.equals(Point.ZERO);\n }\n /**\n * Constant time multiplication.\n * Uses wNAF method. Windowed method may be 10% faster,\n * but takes 2x longer to generate and consumes 2x memory.\n * Uses precomputes when available.\n * Uses endomorphism for Koblitz curves.\n * @param scalar by which the point would be multiplied\n * @returns New point\n */\n }, {\n key: \"multiply\",\n value: function multiply(scalar) {\n var endo = extraOpts.endo;\n if (!Fn.isValidNot0(scalar)) throw new Error('invalid scalar: out of range'); // 0 is invalid\n var point, fake; // Fake point is used to const-time mult\n var mul = n => wnaf.cached(this, n, p => (0, curve_ts_1.normalizeZ)(Point, p));\n /** See docs for {@link EndomorphismOpts} */\n if (endo) {\n var _splitEndoScalarN = splitEndoScalarN(scalar),\n k1neg = _splitEndoScalarN.k1neg,\n k1 = _splitEndoScalarN.k1,\n k2neg = _splitEndoScalarN.k2neg,\n k2 = _splitEndoScalarN.k2;\n var _mul = mul(k1),\n k1p = _mul.p,\n k1f = _mul.f;\n var _mul2 = mul(k2),\n k2p = _mul2.p,\n k2f = _mul2.f;\n fake = k1f.add(k2f);\n point = finishEndo(endo.beta, k1p, k2p, k1neg, k2neg);\n } else {\n var _mul3 = mul(scalar),\n p = _mul3.p,\n f = _mul3.f;\n point = p;\n fake = f;\n }\n // Normalize `z` for both points, but return only real one\n return (0, curve_ts_1.normalizeZ)(Point, [point, fake])[0];\n }\n /**\n * Non-constant-time multiplication. Uses double-and-add algorithm.\n * It's faster, but should only be used when you don't care about\n * an exposed secret key e.g. sig verification, which works over *public* keys.\n */\n }, {\n key: \"multiplyUnsafe\",\n value: function multiplyUnsafe(sc) {\n var endo = extraOpts.endo;\n var p = this;\n if (!Fn.isValid(sc)) throw new Error('invalid scalar: out of range'); // 0 is valid\n if (sc === _0n || p.is0()) return Point.ZERO;\n if (sc === _1n) return p; // fast-path\n if (wnaf.hasCache(this)) return this.multiply(sc);\n if (endo) {\n var _splitEndoScalarN2 = splitEndoScalarN(sc),\n k1neg = _splitEndoScalarN2.k1neg,\n k1 = _splitEndoScalarN2.k1,\n k2neg = _splitEndoScalarN2.k2neg,\n k2 = _splitEndoScalarN2.k2;\n var _ref = (0, curve_ts_1.mulEndoUnsafe)(Point, p, k1, k2),\n p1 = _ref.p1,\n p2 = _ref.p2; // 30% faster vs wnaf.unsafe\n return finishEndo(endo.beta, p1, p2, k1neg, k2neg);\n } else {\n return wnaf.unsafe(p, sc);\n }\n }\n }, {\n key: \"multiplyAndAddUnsafe\",\n value: function multiplyAndAddUnsafe(Q, a, b) {\n var sum = this.multiplyUnsafe(a).add(Q.multiplyUnsafe(b));\n return sum.is0() ? undefined : sum;\n }\n /**\n * Converts Projective point to affine (x, y) coordinates.\n * @param invertedZ Z^-1 (inverted zero) - optional, precomputation is useful for invertBatch\n */\n }, {\n key: \"toAffine\",\n value: function toAffine(invertedZ) {\n return toAffineMemo(this, invertedZ);\n }\n /**\n * Checks whether Point is free of torsion elements (is in prime subgroup).\n * Always torsion-free for cofactor=1 curves.\n */\n }, {\n key: \"isTorsionFree\",\n value: function isTorsionFree() {\n var isTorsionFree = extraOpts.isTorsionFree;\n if (cofactor === _1n) return true;\n if (isTorsionFree) return isTorsionFree(Point, this);\n return wnaf.unsafe(this, CURVE_ORDER).is0();\n }\n }, {\n key: \"clearCofactor\",\n value: function clearCofactor() {\n var clearCofactor = extraOpts.clearCofactor;\n if (cofactor === _1n) return this; // Fast-path\n if (clearCofactor) return clearCofactor(Point, this);\n return this.multiplyUnsafe(cofactor);\n }\n }, {\n key: \"isSmallOrder\",\n value: function isSmallOrder() {\n // can we use this.clearCofactor()?\n return this.multiplyUnsafe(cofactor).is0();\n }\n }, {\n key: \"toBytes\",\n value: function toBytes() {\n var isCompressed = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : true;\n (0, utils_ts_1._abool2)(isCompressed, 'isCompressed');\n this.assertValidity();\n return encodePoint(Point, this, isCompressed);\n }\n }, {\n key: \"toHex\",\n value: function toHex() {\n var isCompressed = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : true;\n return (0, utils_ts_1.bytesToHex)(this.toBytes(isCompressed));\n }\n }, {\n key: \"toString\",\n value: function toString() {\n return `<Point ${this.is0() ? 'ZERO' : this.toHex()}>`;\n }\n // TODO: remove\n }, {\n key: \"px\",\n get: function () {\n return this.X;\n }\n }, {\n key: \"py\",\n get: function () {\n return this.X;\n }\n }, {\n key: \"pz\",\n get: function () {\n return this.Z;\n }\n }, {\n key: \"toRawBytes\",\n value: function toRawBytes() {\n var isCompressed = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : true;\n return this.toBytes(isCompressed);\n }\n }, {\n key: \"_setWindowSize\",\n value: function _setWindowSize(windowSize) {\n this.precompute(windowSize);\n }\n }], [{\n key: \"CURVE\",\n value: function CURVE() {\n return _CURVE;\n }\n /** Does NOT validate if the point is valid. Use `.assertValidity()`. */\n }, {\n key: \"fromAffine\",\n value: function fromAffine(p) {\n var _ref2 = p || {},\n x = _ref2.x,\n y = _ref2.y;\n if (!p || !Fp.isValid(x) || !Fp.isValid(y)) throw new Error('invalid affine point');\n if (p instanceof Point) throw new Error('projective point not allowed');\n // (0, 0) would've produced (0, 0, 1) - instead, we need (0, 1, 0)\n if (Fp.is0(x) && Fp.is0(y)) return Point.ZERO;\n return new Point(x, y, Fp.ONE);\n }\n }, {\n key: \"fromBytes\",\n value: function fromBytes(bytes) {\n var P = Point.fromAffine(decodePoint((0, utils_ts_1._abytes2)(bytes, undefined, 'point')));\n P.assertValidity();\n return P;\n }\n }, {\n key: \"fromHex\",\n value: function fromHex(hex) {\n return Point.fromBytes((0, utils_ts_1.ensureBytes)('pointHex', hex));\n }\n }, {\n key: \"normalizeZ\",\n value: function normalizeZ(points) {\n return (0, curve_ts_1.normalizeZ)(Point, points);\n }\n }, {\n key: \"msm\",\n value: function msm(points, scalars) {\n return (0, curve_ts_1.pippenger)(Point, Fn, points, scalars);\n }\n }, {\n key: \"fromPrivateKey\",\n value: function fromPrivateKey(privateKey) {\n return Point.BASE.multiply(_normFnElement(Fn, privateKey));\n }\n }]);\n }(); // base / generator point\n Point.BASE = new Point(_CURVE.Gx, _CURVE.Gy, Fp.ONE);\n // zero / infinity / identity point\n Point.ZERO = new Point(Fp.ZERO, Fp.ONE, Fp.ZERO); // 0, 1, 0\n // math field\n Point.Fp = Fp;\n // scalar field\n Point.Fn = Fn;\n var bits = Fn.BITS;\n var wnaf = new curve_ts_1.wNAF(Point, extraOpts.endo ? Math.ceil(bits / 2) : bits);\n Point.BASE.precompute(8); // Enable precomputes. Slows down first publicKey computation by 20ms.\n return Point;\n }\n // Points start with byte 0x02 when y is even; otherwise 0x03\n function pprefix(hasEvenY) {\n return Uint8Array.of(hasEvenY ? 0x02 : 0x03);\n }\n /**\n * Implementation of the Shallue and van de Woestijne method for any weierstrass curve.\n * TODO: check if there is a way to merge this with uvRatio in Edwards; move to modular.\n * b = True and y = sqrt(u / v) if (u / v) is square in F, and\n * b = False and y = sqrt(Z * (u / v)) otherwise.\n * @param Fp\n * @param Z\n * @returns\n */\n function SWUFpSqrtRatio(Fp, Z) {\n // Generic implementation\n var q = Fp.ORDER;\n var l = _0n;\n for (var o = q - _1n; o % _2n === _0n; o /= _2n) l += _1n;\n var c1 = l; // 1. c1, the largest integer such that 2^c1 divides q - 1.\n // We need 2n ** c1 and 2n ** (c1-1). We can't use **; but we can use <<.\n // 2n ** c1 == 2n << (c1-1)\n var _2n_pow_c1_1 = _2n << c1 - _1n - _1n;\n var _2n_pow_c1 = _2n_pow_c1_1 * _2n;\n var c2 = (q - _1n) / _2n_pow_c1; // 2. c2 = (q - 1) / (2^c1) # Integer arithmetic\n var c3 = (c2 - _1n) / _2n; // 3. c3 = (c2 - 1) / 2 # Integer arithmetic\n var c4 = _2n_pow_c1 - _1n; // 4. c4 = 2^c1 - 1 # Integer arithmetic\n var c5 = _2n_pow_c1_1; // 5. c5 = 2^(c1 - 1) # Integer arithmetic\n var c6 = Fp.pow(Z, c2); // 6. c6 = Z^c2\n var c7 = Fp.pow(Z, (c2 + _1n) / _2n); // 7. c7 = Z^((c2 + 1) / 2)\n var sqrtRatio = (u, v) => {\n var tv1 = c6; // 1. tv1 = c6\n var tv2 = Fp.pow(v, c4); // 2. tv2 = v^c4\n var tv3 = Fp.sqr(tv2); // 3. tv3 = tv2^2\n tv3 = Fp.mul(tv3, v); // 4. tv3 = tv3 * v\n var tv5 = Fp.mul(u, tv3); // 5. tv5 = u * tv3\n tv5 = Fp.pow(tv5, c3); // 6. tv5 = tv5^c3\n tv5 = Fp.mul(tv5, tv2); // 7. tv5 = tv5 * tv2\n tv2 = Fp.mul(tv5, v); // 8. tv2 = tv5 * v\n tv3 = Fp.mul(tv5, u); // 9. tv3 = tv5 * u\n var tv4 = Fp.mul(tv3, tv2); // 10. tv4 = tv3 * tv2\n tv5 = Fp.pow(tv4, c5); // 11. tv5 = tv4^c5\n var isQR = Fp.eql(tv5, Fp.ONE); // 12. isQR = tv5 == 1\n tv2 = Fp.mul(tv3, c7); // 13. tv2 = tv3 * c7\n tv5 = Fp.mul(tv4, tv1); // 14. tv5 = tv4 * tv1\n tv3 = Fp.cmov(tv2, tv3, isQR); // 15. tv3 = CMOV(tv2, tv3, isQR)\n tv4 = Fp.cmov(tv5, tv4, isQR); // 16. tv4 = CMOV(tv5, tv4, isQR)\n // 17. for i in (c1, c1 - 1, ..., 2):\n for (var i = c1; i > _1n; i--) {\n var _tv = i - _2n; // 18. tv5 = i - 2\n _tv = _2n << _tv - _1n; // 19. tv5 = 2^tv5\n var tvv5 = Fp.pow(tv4, _tv); // 20. tv5 = tv4^tv5\n var e1 = Fp.eql(tvv5, Fp.ONE); // 21. e1 = tv5 == 1\n tv2 = Fp.mul(tv3, tv1); // 22. tv2 = tv3 * tv1\n tv1 = Fp.mul(tv1, tv1); // 23. tv1 = tv1 * tv1\n tvv5 = Fp.mul(tv4, tv1); // 24. tv5 = tv4 * tv1\n tv3 = Fp.cmov(tv2, tv3, e1); // 25. tv3 = CMOV(tv2, tv3, e1)\n tv4 = Fp.cmov(tvv5, tv4, e1); // 26. tv4 = CMOV(tv5, tv4, e1)\n }\n return {\n isValid: isQR,\n value: tv3\n };\n };\n if (Fp.ORDER % _4n === _3n) {\n // sqrt_ratio_3mod4(u, v)\n var _c2 = (Fp.ORDER - _3n) / _4n; // 1. c1 = (q - 3) / 4 # Integer arithmetic\n var _c3 = Fp.sqrt(Fp.neg(Z)); // 2. c2 = sqrt(-Z)\n sqrtRatio = (u, v) => {\n var tv1 = Fp.sqr(v); // 1. tv1 = v^2\n var tv2 = Fp.mul(u, v); // 2. tv2 = u * v\n tv1 = Fp.mul(tv1, tv2); // 3. tv1 = tv1 * tv2\n var y1 = Fp.pow(tv1, _c2); // 4. y1 = tv1^c1\n y1 = Fp.mul(y1, tv2); // 5. y1 = y1 * tv2\n var y2 = Fp.mul(y1, _c3); // 6. y2 = y1 * c2\n var tv3 = Fp.mul(Fp.sqr(y1), v); // 7. tv3 = y1^2; 8. tv3 = tv3 * v\n var isQR = Fp.eql(tv3, u); // 9. isQR = tv3 == u\n var y = Fp.cmov(y2, y1, isQR); // 10. y = CMOV(y2, y1, isQR)\n return {\n isValid: isQR,\n value: y\n }; // 11. return (isQR, y) isQR ? y : y*c2\n };\n }\n // No curves uses that\n // if (Fp.ORDER % _8n === _5n) // sqrt_ratio_5mod8\n return sqrtRatio;\n }\n /**\n * Simplified Shallue-van de Woestijne-Ulas Method\n * https://www.rfc-editor.org/rfc/rfc9380#section-6.6.2\n */\n function mapToCurveSimpleSWU(Fp, opts) {\n (0, modular_ts_1.validateField)(Fp);\n var A = opts.A,\n B = opts.B,\n Z = opts.Z;\n if (!Fp.isValid(A) || !Fp.isValid(B) || !Fp.isValid(Z)) throw new Error('mapToCurveSimpleSWU: invalid opts');\n var sqrtRatio = SWUFpSqrtRatio(Fp, Z);\n if (!Fp.isOdd) throw new Error('Field does not have .isOdd()');\n // Input: u, an element of F.\n // Output: (x, y), a point on E.\n return u => {\n // prettier-ignore\n var tv1, tv2, tv3, tv4, tv5, tv6, x, y;\n tv1 = Fp.sqr(u); // 1. tv1 = u^2\n tv1 = Fp.mul(tv1, Z); // 2. tv1 = Z * tv1\n tv2 = Fp.sqr(tv1); // 3. tv2 = tv1^2\n tv2 = Fp.add(tv2, tv1); // 4. tv2 = tv2 + tv1\n tv3 = Fp.add(tv2, Fp.ONE); // 5. tv3 = tv2 + 1\n tv3 = Fp.mul(tv3, B); // 6. tv3 = B * tv3\n tv4 = Fp.cmov(Z, Fp.neg(tv2), !Fp.eql(tv2, Fp.ZERO)); // 7. tv4 = CMOV(Z, -tv2, tv2 != 0)\n tv4 = Fp.mul(tv4, A); // 8. tv4 = A * tv4\n tv2 = Fp.sqr(tv3); // 9. tv2 = tv3^2\n tv6 = Fp.sqr(tv4); // 10. tv6 = tv4^2\n tv5 = Fp.mul(tv6, A); // 11. tv5 = A * tv6\n tv2 = Fp.add(tv2, tv5); // 12. tv2 = tv2 + tv5\n tv2 = Fp.mul(tv2, tv3); // 13. tv2 = tv2 * tv3\n tv6 = Fp.mul(tv6, tv4); // 14. tv6 = tv6 * tv4\n tv5 = Fp.mul(tv6, B); // 15. tv5 = B * tv6\n tv2 = Fp.add(tv2, tv5); // 16. tv2 = tv2 + tv5\n x = Fp.mul(tv1, tv3); // 17. x = tv1 * tv3\n var _sqrtRatio = sqrtRatio(tv2, tv6),\n isValid = _sqrtRatio.isValid,\n value = _sqrtRatio.value; // 18. (is_gx1_square, y1) = sqrt_ratio(tv2, tv6)\n y = Fp.mul(tv1, u); // 19. y = tv1 * u -> Z * u^3 * y1\n y = Fp.mul(y, value); // 20. y = y * y1\n x = Fp.cmov(x, tv3, isValid); // 21. x = CMOV(x, tv3, is_gx1_square)\n y = Fp.cmov(y, value, isValid); // 22. y = CMOV(y, y1, is_gx1_square)\n var e1 = Fp.isOdd(u) === Fp.isOdd(y); // 23. e1 = sgn0(u) == sgn0(y)\n y = Fp.cmov(Fp.neg(y), y, e1); // 24. y = CMOV(-y, y, e1)\n var tv4_inv = (0, modular_ts_1.FpInvertBatch)(Fp, [tv4], true)[0];\n x = Fp.mul(x, tv4_inv); // 25. x = x / tv4\n return {\n x,\n y\n };\n };\n }\n function getWLengths(Fp, Fn) {\n return {\n secretKey: Fn.BYTES,\n publicKey: 1 + Fp.BYTES,\n publicKeyUncompressed: 1 + 2 * Fp.BYTES,\n publicKeyHasPrefix: true,\n signature: 2 * Fn.BYTES\n };\n }\n /**\n * Sometimes users only need getPublicKey, getSharedSecret, and secret key handling.\n * This helper ensures no signature functionality is present. Less code, smaller bundle size.\n */\n function ecdh(Point) {\n var ecdhOpts = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : {};\n var Fn = Point.Fn;\n var randomBytes_ = ecdhOpts.randomBytes || utils_ts_1.randomBytes;\n var lengths = Object.assign(getWLengths(Point.Fp, Fn), {\n seed: (0, modular_ts_1.getMinHashLength)(Fn.ORDER)\n });\n function isValidSecretKey(secretKey) {\n try {\n return !!_normFnElement(Fn, secretKey);\n } catch (error) {\n return false;\n }\n }\n function isValidPublicKey(publicKey, isCompressed) {\n var comp = lengths.publicKey,\n publicKeyUncompressed = lengths.publicKeyUncompressed;\n try {\n var l = publicKey.length;\n if (isCompressed === true && l !== comp) return false;\n if (isCompressed === false && l !== publicKeyUncompressed) return false;\n return !!Point.fromBytes(publicKey);\n } catch (error) {\n return false;\n }\n }\n /**\n * Produces cryptographically secure secret key from random of size\n * (groupLen + ceil(groupLen / 2)) with modulo bias being negligible.\n */\n function randomSecretKey() {\n var seed = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : randomBytes_(lengths.seed);\n return (0, modular_ts_1.mapHashToField)((0, utils_ts_1._abytes2)(seed, lengths.seed, 'seed'), Fn.ORDER);\n }\n /**\n * Computes public key for a secret key. Checks for validity of the secret key.\n * @param isCompressed whether to return compact (default), or full key\n * @returns Public key, full when isCompressed=false; short when isCompressed=true\n */\n function getPublicKey(secretKey) {\n var isCompressed = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : true;\n return Point.BASE.multiply(_normFnElement(Fn, secretKey)).toBytes(isCompressed);\n }\n function keygen(seed) {\n var secretKey = randomSecretKey(seed);\n return {\n secretKey,\n publicKey: getPublicKey(secretKey)\n };\n }\n /**\n * Quick and dirty check for item being public key. Does not validate hex, or being on-curve.\n */\n function isProbPub(item) {\n if (typeof item === 'bigint') return false;\n if (item instanceof Point) return true;\n var secretKey = lengths.secretKey,\n publicKey = lengths.publicKey,\n publicKeyUncompressed = lengths.publicKeyUncompressed;\n if (Fn.allowedLengths || secretKey === publicKey) return undefined;\n var l = (0, utils_ts_1.ensureBytes)('key', item).length;\n return l === publicKey || l === publicKeyUncompressed;\n }\n /**\n * ECDH (Elliptic Curve Diffie Hellman).\n * Computes shared public key from secret key A and public key B.\n * Checks: 1) secret key validity 2) shared key is on-curve.\n * Does NOT hash the result.\n * @param isCompressed whether to return compact (default), or full key\n * @returns shared public key\n */\n function getSharedSecret(secretKeyA, publicKeyB) {\n var isCompressed = arguments.length > 2 && arguments[2] !== undefined ? arguments[2] : true;\n if (isProbPub(secretKeyA) === true) throw new Error('first arg must be private key');\n if (isProbPub(publicKeyB) === false) throw new Error('second arg must be public key');\n var s = _normFnElement(Fn, secretKeyA);\n var b = Point.fromHex(publicKeyB); // checks for being on-curve\n return b.multiply(s).toBytes(isCompressed);\n }\n var utils = {\n isValidSecretKey,\n isValidPublicKey,\n randomSecretKey,\n // TODO: remove\n isValidPrivateKey: isValidSecretKey,\n randomPrivateKey: randomSecretKey,\n normPrivateKeyToScalar: key => _normFnElement(Fn, key),\n precompute() {\n var windowSize = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : 8;\n var point = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : Point.BASE;\n return point.precompute(windowSize, false);\n }\n };\n return Object.freeze({\n getPublicKey,\n getSharedSecret,\n keygen,\n Point,\n utils,\n lengths\n });\n }\n /**\n * Creates ECDSA signing interface for given elliptic curve `Point` and `hash` function.\n * We need `hash` for 2 features:\n * 1. Message prehash-ing. NOT used if `sign` / `verify` are called with `prehash: false`\n * 2. k generation in `sign`, using HMAC-drbg(hash)\n *\n * ECDSAOpts are only rarely needed.\n *\n * @example\n * ```js\n * const p256_Point = weierstrass(...);\n * const p256_sha256 = ecdsa(p256_Point, sha256);\n * const p256_sha224 = ecdsa(p256_Point, sha224);\n * const p256_sha224_r = ecdsa(p256_Point, sha224, { randomBytes: (length) => { ... } });\n * ```\n */\n function ecdsa(Point, hash) {\n var ecdsaOpts = arguments.length > 2 && arguments[2] !== undefined ? arguments[2] : {};\n (0, utils_1.ahash)(hash);\n (0, utils_ts_1._validateObject)(ecdsaOpts, {}, {\n hmac: 'function',\n lowS: 'boolean',\n randomBytes: 'function',\n bits2int: 'function',\n bits2int_modN: 'function'\n });\n var randomBytes = ecdsaOpts.randomBytes || utils_ts_1.randomBytes;\n var hmac = ecdsaOpts.hmac || function (key) {\n for (var _len = arguments.length, msgs = new Array(_len > 1 ? _len - 1 : 0), _key = 1; _key < _len; _key++) {\n msgs[_key - 1] = arguments[_key];\n }\n return (0, hmac_js_1.hmac)(hash, key, (0, utils_ts_1.concatBytes)(...msgs));\n };\n var Fp = Point.Fp,\n Fn = Point.Fn;\n var CURVE_ORDER = Fn.ORDER,\n fnBits = Fn.BITS;\n var _ecdh = ecdh(Point, ecdsaOpts),\n keygen = _ecdh.keygen,\n getPublicKey = _ecdh.getPublicKey,\n getSharedSecret = _ecdh.getSharedSecret,\n utils = _ecdh.utils,\n lengths = _ecdh.lengths;\n var defaultSigOpts = {\n prehash: false,\n lowS: typeof ecdsaOpts.lowS === 'boolean' ? ecdsaOpts.lowS : false,\n format: undefined,\n //'compact' as ECDSASigFormat,\n extraEntropy: false\n };\n var defaultSigOpts_format = 'compact';\n function isBiggerThanHalfOrder(number) {\n var HALF = CURVE_ORDER >> _1n;\n return number > HALF;\n }\n function validateRS(title, num) {\n if (!Fn.isValidNot0(num)) throw new Error(`invalid signature ${title}: out of range 1..Point.Fn.ORDER`);\n return num;\n }\n function validateSigLength(bytes, format) {\n validateSigFormat(format);\n var size = lengths.signature;\n var sizer = format === 'compact' ? size : format === 'recovered' ? size + 1 : undefined;\n return (0, utils_ts_1._abytes2)(bytes, sizer, `${format} signature`);\n }\n /**\n * ECDSA signature with its (r, s) properties. Supports compact, recovered & DER representations.\n */\n var Signature = /*#__PURE__*/function () {\n function Signature(r, s, recovery) {\n _classCallCheck(this, Signature);\n this.r = validateRS('r', r); // r in [1..N-1];\n this.s = validateRS('s', s); // s in [1..N-1];\n if (recovery != null) this.recovery = recovery;\n Object.freeze(this);\n }\n return _createClass(Signature, [{\n key: \"addRecoveryBit\",\n value: function addRecoveryBit(recovery) {\n return new Signature(this.r, this.s, recovery);\n }\n }, {\n key: \"recoverPublicKey\",\n value: function recoverPublicKey(messageHash) {\n var FIELD_ORDER = Fp.ORDER;\n var r = this.r,\n s = this.s,\n rec = this.recovery;\n if (rec == null || ![0, 1, 2, 3].includes(rec)) throw new Error('recovery id invalid');\n // ECDSA recovery is hard for cofactor > 1 curves.\n // In sign, `r = q.x mod n`, and here we recover q.x from r.\n // While recovering q.x >= n, we need to add r+n for cofactor=1 curves.\n // However, for cofactor>1, r+n may not get q.x:\n // r+n*i would need to be done instead where i is unknown.\n // To easily get i, we either need to:\n // a. increase amount of valid recid values (4, 5...); OR\n // b. prohibit non-prime-order signatures (recid > 1).\n var hasCofactor = CURVE_ORDER * _2n < FIELD_ORDER;\n if (hasCofactor && rec > 1) throw new Error('recovery id is ambiguous for h>1 curve');\n var radj = rec === 2 || rec === 3 ? r + CURVE_ORDER : r;\n if (!Fp.isValid(radj)) throw new Error('recovery id 2 or 3 invalid');\n var x = Fp.toBytes(radj);\n var R = Point.fromBytes((0, utils_ts_1.concatBytes)(pprefix((rec & 1) === 0), x));\n var ir = Fn.inv(radj); // r^-1\n var h = bits2int_modN((0, utils_ts_1.ensureBytes)('msgHash', messageHash)); // Truncate hash\n var u1 = Fn.create(-h * ir); // -hr^-1\n var u2 = Fn.create(s * ir); // sr^-1\n // (sr^-1)R-(hr^-1)G = -(hr^-1)G + (sr^-1). unsafe is fine: there is no private data.\n var Q = Point.BASE.multiplyUnsafe(u1).add(R.multiplyUnsafe(u2));\n if (Q.is0()) throw new Error('point at infinify');\n Q.assertValidity();\n return Q;\n }\n // Signatures should be low-s, to prevent malleability.\n }, {\n key: \"hasHighS\",\n value: function hasHighS() {\n return isBiggerThanHalfOrder(this.s);\n }\n }, {\n key: \"toBytes\",\n value: function toBytes() {\n var format = arguments.length > 0 && arguments[0] !== undefined ? arguments[0] : defaultSigOpts_format;\n validateSigFormat(format);\n if (format === 'der') return (0, utils_ts_1.hexToBytes)(exports.DER.hexFromSig(this));\n var r = Fn.toBytes(this.r);\n var s = Fn.toBytes(this.s);\n if (format === 'recovered') {\n if (this.recovery == null) throw new Error('recovery bit must be present');\n return (0, utils_ts_1.concatBytes)(Uint8Array.of(this.recovery), r, s);\n }\n return (0, utils_ts_1.concatBytes)(r, s);\n }\n }, {\n key: \"toHex\",\n value: function toHex(format) {\n return (0, utils_ts_1.bytesToHex)(this.toBytes(format));\n }\n // TODO: remove\n }, {\n key: \"assertValidity\",\n value: function assertValidity() {}\n }, {\n key: \"normalizeS\",\n value: function normalizeS() {\n return this.hasHighS() ? new Signature(this.r, Fn.neg(this.s), this.recovery) : this;\n }\n }, {\n key: \"toDERRawBytes\",\n value: function toDERRawBytes() {\n return this.toBytes('der');\n }\n }, {\n key: \"toDERHex\",\n value: function toDERHex() {\n return (0, utils_ts_1.bytesToHex)(this.toBytes('der'));\n }\n }, {\n key: \"toCompactRawBytes\",\n value: function toCompactRawBytes() {\n return this.toBytes('compact');\n }\n }, {\n key: \"toCompactHex\",\n value: function toCompactHex() {\n return (0, utils_ts_1.bytesToHex)(this.toBytes('compact'));\n }\n }], [{\n key: \"fromBytes\",\n value: function fromBytes(bytes) {\n var format = arguments.length > 1 && arguments[1] !== undefined ? arguments[1] : defaultSigOpts_format;\n validateSigLength(bytes, format);\n var recid;\n if (format === 'der') {\n var _exports$DER$toSig = exports.DER.toSig((0, utils_ts_1._abytes2)(bytes)),\n _r = _exports$DER$toSig.r,\n _s = _exports$DER$toSig.s;\n return new Signature(_r, _s);\n }\n if (format === 'recovered') {\n recid = bytes[0];\n format = 'compact';\n bytes = bytes.subarray(1);\n }\n var L = Fn.BYTES;\n var r = bytes.subarray(0, L);\n var s = bytes.subarray(L, L * 2);\n return new Signature(Fn.fromBytes(r), Fn.fromBytes(s), recid);\n }\n }, {\n key: \"fromHex\",\n value: function fromHex(hex, format) {\n return this.fromBytes((0, utils_ts_1.hexToBytes)(hex), format);\n }\n }, {\n key: \"fromCompact\",\n value: function fromCompact(hex) {\n return Signature.fromBytes((0, utils_ts_1.ensureBytes)('sig', hex), 'compact');\n }\n }, {\n key: \"fromDER\",\n value: function fromDER(hex) {\n return Signature.fromBytes((0, utils_ts_1.ensureBytes)('sig', hex), 'der');\n }\n }]);\n }(); // RFC6979: ensure ECDSA msg is X bytes and < N. RFC suggests optional truncating via bits2octets.\n // FIPS 186-4 4.6 suggests the leftmost min(nBitLen, outLen) bits, which matches bits2int.\n // bits2int can produce res>N, we can do mod(res, N) since the bitLen is the same.\n // int2octets can't be used; pads small msgs with 0: unacceptatble for trunc as per RFC vectors\n var bits2int = ecdsaOpts.bits2int || function bits2int_def(bytes) {\n // Our custom check \"just in case\", for protection against DoS\n if (bytes.length > 8192) throw new Error('input is too large');\n // For curves with nBitLength % 8 !== 0: bits2octets(bits2octets(m)) !== bits2octets(m)\n // for some cases, since bytes.length * 8 is not actual bitLength.\n var num = (0, utils_ts_1.bytesToNumberBE)(bytes); // check for == u8 done here\n var delta = bytes.length * 8 - fnBits; // truncate to nBitLength leftmost bits\n return delta > 0 ? num >> BigInt(delta) : num;\n };\n var bits2int_modN = ecdsaOpts.bits2int_modN || function bits2int_modN_def(bytes) {\n return Fn.create(bits2int(bytes)); // can't use bytesToNumberBE here\n };\n // Pads output with zero as per spec\n var ORDER_MASK = (0, utils_ts_1.bitMask)(fnBits);\n /** Converts to bytes. Checks if num in `[0..ORDER_MASK-1]` e.g.: `[0..2^256-1]`. */\n function int2octets(num) {\n // IMPORTANT: the check ensures working for case `Fn.BYTES != Fn.BITS * 8`\n (0, utils_ts_1.aInRange)('num < 2^' + fnBits, num, _0n, ORDER_MASK);\n return Fn.toBytes(num);\n }\n function validateMsgAndHash(message, prehash) {\n (0, utils_ts_1._abytes2)(message, undefined, 'message');\n return prehash ? (0, utils_ts_1._abytes2)(hash(message), undefined, 'prehashed message') : message;\n }\n /**\n * Steps A, D of RFC6979 3.2.\n * Creates RFC6979 seed; converts msg/privKey to numbers.\n * Used only in sign, not in verify.\n *\n * Warning: we cannot assume here that message has same amount of bytes as curve order,\n * this will be invalid at least for P521. Also it can be bigger for P224 + SHA256.\n */\n function prepSig(message, privateKey, opts) {\n if (['recovered', 'canonical'].some(k => k in opts)) throw new Error('sign() legacy options not supported');\n var _validateSigOpts = validateSigOpts(opts, defaultSigOpts),\n lowS = _validateSigOpts.lowS,\n prehash = _validateSigOpts.prehash,\n extraEntropy = _validateSigOpts.extraEntropy;\n message = validateMsgAndHash(message, prehash); // RFC6979 3.2 A: h1 = H(m)\n // We can't later call bits2octets, since nested bits2int is broken for curves\n // with fnBits % 8 !== 0. Because of that, we unwrap it here as int2octets call.\n // const bits2octets = (bits) => int2octets(bits2int_modN(bits))\n var h1int = bits2int_modN(message);\n var d = _normFnElement(Fn, privateKey); // validate secret key, convert to bigint\n var seedArgs = [int2octets(d), int2octets(h1int)];\n // extraEntropy. RFC6979 3.6: additional k' (optional).\n if (extraEntropy != null && extraEntropy !== false) {\n // K = HMAC_K(V || 0x00 || int2octets(x) || bits2octets(h1) || k')\n // gen random bytes OR pass as-is\n var e = extraEntropy === true ? randomBytes(lengths.secretKey) : extraEntropy;\n seedArgs.push((0, utils_ts_1.ensureBytes)('extraEntropy', e)); // check for being bytes\n }\n var seed = (0, utils_ts_1.concatBytes)(...seedArgs); // Step D of RFC6979 3.2\n var m = h1int; // NOTE: no need to call bits2int second time here, it is inside truncateHash!\n // Converts signature params into point w r/s, checks result for validity.\n // To transform k => Signature:\n // q = k⋅G\n // r = q.x mod n\n // s = k^-1(m + rd) mod n\n // Can use scalar blinding b^-1(bm + bdr) where b ∈ [1,q−1] according to\n // https://tches.iacr.org/index.php/TCHES/article/view/7337/6509. We've decided against it:\n // a) dependency on CSPRNG b) 15% slowdown c) doesn't really help since bigints are not CT\n function k2sig(kBytes) {\n // RFC 6979 Section 3.2, step 3: k = bits2int(T)\n // Important: all mod() calls here must be done over N\n var k = bits2int(kBytes); // mod n, not mod p\n if (!Fn.isValidNot0(k)) return; // Valid scalars (including k) must be in 1..N-1\n var ik = Fn.inv(k); // k^-1 mod n\n var q = Point.BASE.multiply(k).toAffine(); // q = k⋅G\n var r = Fn.create(q.x); // r = q.x mod n\n if (r === _0n) return;\n var s = Fn.create(ik * Fn.create(m + r * d)); // Not using blinding here, see comment above\n if (s === _0n) return;\n var recovery = (q.x === r ? 0 : 2) | Number(q.y & _1n); // recovery bit (2 or 3, when q.x > n)\n var normS = s;\n if (lowS && isBiggerThanHalfOrder(s)) {\n normS = Fn.neg(s); // if lowS was passed, ensure s is always\n recovery ^= 1; // // in the bottom half of N\n }\n return new Signature(r, normS, recovery); // use normS, not s\n }\n return {\n seed,\n k2sig\n };\n }\n /**\n * Signs message hash with a secret key.\n *\n * ```\n * sign(m, d) where\n * k = rfc6979_hmac_drbg(m, d)\n * (x, y) = G × k\n * r = x mod n\n * s = (m + dr) / k mod n\n * ```\n */\n function sign(message, secretKey) {\n var opts = arguments.length > 2 && arguments[2] !== undefined ? arguments[2] : {};\n message = (0, utils_ts_1.ensureBytes)('message', message);\n var _prepSig = prepSig(message, secretKey, opts),\n seed = _prepSig.seed,\n k2sig = _prepSig.k2sig; // Steps A, D of RFC6979 3.2.\n var drbg = (0, utils_ts_1.createHmacDrbg)(hash.outputLen, Fn.BYTES, hmac);\n var sig = drbg(seed, k2sig); // Steps B, C, D, E, F, G\n return sig;\n }\n function tryParsingSig(sg) {\n // Try to deduce format\n var sig = undefined;\n var isHex = typeof sg === 'string' || (0, utils_ts_1.isBytes)(sg);\n var isObj = !isHex && sg !== null && typeof sg === 'object' && typeof sg.r === 'bigint' && typeof sg.s === 'bigint';\n if (!isHex && !isObj) throw new Error('invalid signature, expected Uint8Array, hex string or Signature instance');\n if (isObj) {\n sig = new Signature(sg.r, sg.s);\n } else if (isHex) {\n try {\n sig = Signature.fromBytes((0, utils_ts_1.ensureBytes)('sig', sg), 'der');\n } catch (derError) {\n if (!(derError instanceof exports.DER.Err)) throw derError;\n }\n if (!sig) {\n try {\n sig = Signature.fromBytes((0, utils_ts_1.ensureBytes)('sig', sg), 'compact');\n } catch (error) {\n return false;\n }\n }\n }\n if (!sig) return false;\n return sig;\n }\n /**\n * Verifies a signature against message and public key.\n * Rejects lowS signatures by default: see {@link ECDSAVerifyOpts}.\n * Implements section 4.1.4 from https://www.secg.org/sec1-v2.pdf:\n *\n * ```\n * verify(r, s, h, P) where\n * u1 = hs^-1 mod n\n * u2 = rs^-1 mod n\n * R = u1⋅G + u2⋅P\n * mod(R.x, n) == r\n * ```\n */\n function verify(signature, message, publicKey) {\n var opts = arguments.length > 3 && arguments[3] !== undefined ? arguments[3] : {};\n var _validateSigOpts2 = validateSigOpts(opts, defaultSigOpts),\n lowS = _validateSigOpts2.lowS,\n prehash = _validateSigOpts2.prehash,\n format = _validateSigOpts2.format;\n publicKey = (0, utils_ts_1.ensureBytes)('publicKey', publicKey);\n message = validateMsgAndHash((0, utils_ts_1.ensureBytes)('message', message), prehash);\n if ('strict' in opts) throw new Error('options.strict was renamed to lowS');\n var sig = format === undefined ? tryParsingSig(signature) : Signature.fromBytes((0, utils_ts_1.ensureBytes)('sig', signature), format);\n if (sig === false) return false;\n try {\n var P = Point.fromBytes(publicKey);\n if (lowS && sig.hasHighS()) return false;\n var r = sig.r,\n s = sig.s;\n var h = bits2int_modN(message); // mod n, not mod p\n var is = Fn.inv(s); // s^-1 mod n\n var u1 = Fn.create(h * is); // u1 = hs^-1 mod n\n var u2 = Fn.create(r * is); // u2 = rs^-1 mod n\n var R = Point.BASE.multiplyUnsafe(u1).add(P.multiplyUnsafe(u2)); // u1⋅G + u2⋅P\n if (R.is0()) return false;\n var v = Fn.create(R.x); // v = r.x mod n\n return v === r;\n } catch (e) {\n return false;\n }\n }\n function recoverPublicKey(signature, message) {\n var opts = arguments.length > 2 && arguments[2] !== undefined ? arguments[2] : {};\n var _validateSigOpts3 = validateSigOpts(opts, defaultSigOpts),\n prehash = _validateSigOpts3.prehash;\n message = validateMsgAndHash(message, prehash);\n return Signature.fromBytes(signature, 'recovered').recoverPublicKey(message).toBytes();\n }\n return Object.freeze({\n keygen,\n getPublicKey,\n getSharedSecret,\n utils,\n lengths,\n Point,\n sign,\n verify,\n recoverPublicKey,\n Signature,\n hash\n });\n }\n /** @deprecated use `weierstrass` in newer releases */\n function weierstrassPoints(c) {\n var _weierstrass_legacy_o = _weierstrass_legacy_opts_to_new(c),\n CURVE = _weierstrass_legacy_o.CURVE,\n curveOpts = _weierstrass_legacy_o.curveOpts;\n var Point = weierstrassN(CURVE, curveOpts);\n return _weierstrass_new_output_to_legacy(c, Point);\n }\n function _weierstrass_legacy_opts_to_new(c) {\n var CURVE = {\n a: c.a,\n b: c.b,\n p: c.Fp.ORDER,\n n: c.n,\n h: c.h,\n Gx: c.Gx,\n Gy: c.Gy\n };\n var Fp = c.Fp;\n var allowedLengths = c.allowedPrivateKeyLengths ? Array.from(new Set(c.allowedPrivateKeyLengths.map(l => Math.ceil(l / 2)))) : undefined;\n var Fn = (0, modular_ts_1.Field)(CURVE.n, {\n BITS: c.nBitLength,\n allowedLengths: allowedLengths,\n modFromBytes: c.wrapPrivateKey\n });\n var curveOpts = {\n Fp,\n Fn,\n allowInfinityPoint: c.allowInfinityPoint,\n endo: c.endo,\n isTorsionFree: c.isTorsionFree,\n clearCofactor: c.clearCofactor,\n fromBytes: c.fromBytes,\n toBytes: c.toBytes\n };\n return {\n CURVE,\n curveOpts\n };\n }\n function _ecdsa_legacy_opts_to_new(c) {\n var _weierstrass_legacy_o2 = _weierstrass_legacy_opts_to_new(c),\n CURVE = _weierstrass_legacy_o2.CURVE,\n curveOpts = _weierstrass_legacy_o2.curveOpts;\n var ecdsaOpts = {\n hmac: c.hmac,\n randomBytes: c.randomBytes,\n lowS: c.lowS,\n bits2int: c.bits2int,\n bits2int_modN: c.bits2int_modN\n };\n return {\n CURVE,\n curveOpts,\n hash: c.hash,\n ecdsaOpts\n };\n }\n function _legacyHelperEquat(Fp, a, b) {\n /**\n * y² = x³ + ax + b: Short weierstrass curve formula. Takes x, returns y².\n * @returns y²\n */\n function weierstrassEquation(x) {\n var x2 = Fp.sqr(x); // x * x\n var x3 = Fp.mul(x2, x); // x² * x\n return Fp.add(Fp.add(x3, Fp.mul(x, a)), b); // x³ + a * x + b\n }\n return weierstrassEquation;\n }\n function _weierstrass_new_output_to_legacy(c, Point) {\n var Fp = Point.Fp,\n Fn = Point.Fn;\n function isWithinCurveOrder(num) {\n return (0, utils_ts_1.inRange)(num, _1n, Fn.ORDER);\n }\n var weierstrassEquation = _legacyHelperEquat(Fp, c.a, c.b);\n return Object.assign({}, {\n CURVE: c,\n Point: Point,\n ProjectivePoint: Point,\n normPrivateKeyToScalar: key => _normFnElement(Fn, key),\n weierstrassEquation,\n isWithinCurveOrder\n });\n }\n function _ecdsa_new_output_to_legacy(c, _ecdsa) {\n var Point = _ecdsa.Point;\n return Object.assign({}, _ecdsa, {\n ProjectivePoint: Point,\n CURVE: Object.assign({}, c, (0, modular_ts_1.nLength)(Point.Fn.ORDER, Point.Fn.BITS))\n });\n }\n // _ecdsa_legacy\n function weierstrass(c) {\n var _ecdsa_legacy_opts_to = _ecdsa_legacy_opts_to_new(c),\n CURVE = _ecdsa_legacy_opts_to.CURVE,\n curveOpts = _ecdsa_legacy_opts_to.curveOpts,\n hash = _ecdsa_legacy_opts_to.hash,\n ecdsaOpts = _ecdsa_legacy_opts_to.ecdsaOpts;\n var Point = weierstrassN(CURVE, curveOpts);\n var signs = ecdsa(Point, hash, ecdsaOpts);\n return _ecdsa_new_output_to_legacy(c, signs);\n 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3,36,1070,38],[1203,38,1071,16],[1203,44,1071,22],[1203,48,1071,26,"Error"],[1203,53,1071,31],[1203,54,1071,32],[1203,94,1071,72],[1203,95,1071,73],[1204,10,1072,12],[1204,14,1072,18,"radj"],[1204,18,1072,22],[1204,21,1072,25,"rec"],[1204,24,1072,28],[1204,29,1072,33],[1204,30,1072,34],[1204,34,1072,38,"rec"],[1204,37,1072,41],[1204,42,1072,46],[1204,43,1072,47],[1204,46,1072,50,"r"],[1204,47,1072,51],[1204,50,1072,54,"CURVE_ORDER"],[1204,61,1072,65],[1204,64,1072,68,"r"],[1204,65,1072,69],[1205,10,1073,12],[1205,14,1073,16],[1205,15,1073,17,"Fp"],[1205,17,1073,19],[1205,18,1073,20,"isValid"],[1205,25,1073,27],[1205,26,1073,28,"radj"],[1205,30,1073,32],[1205,31,1073,33],[1205,33,1074,16],[1205,39,1074,22],[1205,43,1074,26,"Error"],[1205,48,1074,31],[1205,49,1074,32],[1205,77,1074,60],[1205,78,1074,61],[1206,10,1075,12],[1206,14,1075,18,"x"],[1206,15,1075,19],[1206,18,1075,22,"Fp"],[1206,20,1075,24],[1206,21,1075,25,"toBytes"],[1206,28,1075,32],[1206,29,1075,33,"radj"],[1206,33,1075,37],[1206,34,1075,38],[1207,10,1076,12],[1207,14,1076,18,"R"],[1207,15,1076,19],[1207,18,1076,22,"Point"],[1207,23,1076,27],[1207,24,1076,28,"fromBytes"],[1207,33,1076,37],[1207,34,1076,38],[1207,35,1076,39],[1207,36,1076,40],[1207,38,1076,42,"utils_ts_1"],[1207,48,1076,52],[1207,49,1076,53,"concatBytes"],[1207,60,1076,64],[1207,62,1076,66,"pprefix"],[1207,69,1076,73],[1207,70,1076,74],[1207,71,1076,75,"rec"],[1207,74,1076,78],[1207,77,1076,81],[1207,78,1076,82],[1207,84,1076,88],[1207,85,1076,89],[1207,86,1076,90],[1207,88,1076,92,"x"],[1207,89,1076,93],[1207,90,1076,94],[1207,91,1076,95],[1208,10,1077,12],[1208,14,1077,18,"ir"],[1208,16,1077,20],[1208,19,1077,23,"Fn"],[1208,21,1077,25],[1208,22,1077,26,"inv"],[1208,25,1077,29],[1208,26,1077,30,"radj"],[1208,30,1077,34],[1208,31,1077,35],[1208,32,1077,36],[1208,33,1077,37],[1209,10,1078,12],[1209,14,1078,18,"h"],[1209,15,1078,19],[1209,18,1078,22,"bits2int_modN"],[1209,31,1078,35],[1209,32,1078,36],[1209,33,1078,37],[1209,34,1078,38],[1209,36,1078,40,"utils_ts_1"],[1209,46,1078,50],[1209,47,1078,51,"ensureBytes"],[1209,58,1078,62],[1209,60,1078,64],[1209,69,1078,73],[1209,71,1078,75,"messageHash"],[1209,82,1078,86],[1209,83,1078,87],[1209,84,1078,88],[1209,85,1078,89],[1209,86,1078,90],[1210,10,1079,12],[1210,14,1079,18,"u1"],[1210,16,1079,20],[1210,19,1079,23,"Fn"],[1210,21,1079,25],[1210,22,1079,26,"create"],[1210,28,1079,32],[1210,29,1079,33],[1210,30,1079,34,"h"],[1210,31,1079,35],[1210,34,1079,38,"ir"],[1210,36,1079,40],[1210,37,1079,41],[1210,38,1079,42],[1210,39,1079,43],[1211,10,1080,12],[1211,14,1080,18,"u2"],[1211,16,1080,20],[1211,19,1080,23,"Fn"],[1211,21,1080,25],[1211,22,1080,26,"create"],[1211,28,1080,32],[1211,29,1080,33,"s"],[1211,30,1080,34],[1211,33,1080,37,"ir"],[1211,35,1080,39],[1211,36,1080,40],[1211,37,1080,41],[1211,38,1080,42],[1212,10,1081,12],[1213,10,1082,12],[1213,14,1082,18,"Q"],[1213,15,1082,19],[1213,18,1082,22,"Point"],[1213,23,1082,27],[1213,24,1082,28,"BASE"],[1213,28,1082,32],[1213,29,1082,33,"multiplyUnsafe"],[1213,43,1082,47],[1213,44,1082,48,"u1"],[1213,46,1082,50],[1213,47,1082,51],[1213,48,1082,52,"add"],[1213,51,1082,55],[1213,52,1082,56,"R"],[1213,53,1082,57],[1213,54,1082,58,"multiplyUnsafe"],[1213,68,1082,72],[1213,69,1082,73,"u2"],[1213,71,1082,75],[1213,72,1082,76],[1213,73,1082,77],[1214,10,1083,12],[1214,14,1083,16,"Q"],[1214,15,1083,17],[1214,16,1083,18,"is0"],[1214,19,1083,21],[1214,20,1083,22],[1214,21,1083,23],[1214,23,1084,16],[1214,29,1084,22],[1214,33,1084,26,"Error"],[1214,38,1084,31],[1214,39,1084,32],[1214,58,1084,51],[1214,59,1084,52],[1215,10,1085,12,"Q"],[1215,11,1085,13],[1215,12,1085,14,"assertValidity"],[1215,26,1085,28],[1215,27,1085,29],[1215,28,1085,30],[1216,10,1086,12],[1216,17,1086,19,"Q"],[1216,18,1086,20],[1217,8,1087,8],[1218,8,1088,8],[1219,6,1088,8],[1220,8,1088,8,"key"],[1220,11,1088,8],[1221,8,1088,8,"value"],[1221,13,1088,8],[1221,15,1089,8],[1221,24,1089,8,"hasHighS"],[1221,32,1089,16,"hasHighS"],[1221,33,1089,16],[1221,35,1089,19],[1222,10,1090,12],[1222,17,1090,19,"isBiggerThanHalfOrder"],[1222,38,1090,40],[1222,39,1090,41],[1222,43,1090,45],[1222,44,1090,46,"s"],[1222,45,1090,47],[1222,46,1090,48],[1223,8,1091,8],[1224,6,1091,9],[1225,8,1091,9,"key"],[1225,11,1091,9],[1226,8,1091,9,"value"],[1226,13,1091,9],[1226,15,1092,8],[1226,24,1092,8,"toBytes"],[1226,31,1092,15,"toBytes"],[1226,32,1092,15],[1226,34,1092,48],[1227,10,1092,48],[1227,14,1092,16,"format"],[1227,20,1092,22],[1227,23,1092,22,"arguments"],[1227,32,1092,22],[1227,33,1092,22,"length"],[1227,39,1092,22],[1227,47,1092,22,"arguments"],[1227,56,1092,22],[1227,64,1092,22,"undefined"],[1227,73,1092,22],[1227,76,1092,22,"arguments"],[1227,85,1092,22],[1227,91,1092,25,"defaultSigOpts_format"],[1227,112,1092,46],[1228,10,1093,12,"validateSigFormat"],[1228,27,1093,29],[1228,28,1093,30,"format"],[1228,34,1093,36],[1228,35,1093,37],[1229,10,1094,12],[1229,14,1094,16,"format"],[1229,20,1094,22],[1229,25,1094,27],[1229,30,1094,32],[1229,32,1095,16],[1229,39,1095,23],[1229,40,1095,24],[1229,41,1095,25],[1229,43,1095,27,"utils_ts_1"],[1229,53,1095,37],[1229,54,1095,38,"hexToBytes"],[1229,64,1095,48],[1229,66,1095,50,"exports"],[1229,73,1095,57],[1229,74,1095,58,"DER"],[1229,77,1095,61],[1229,78,1095,62,"hexFromSig"],[1229,88,1095,72],[1229,89,1095,73],[1229,93,1095,77],[1229,94,1095,78],[1229,95,1095,79],[1230,10,1096,12],[1230,14,1096,18,"r"],[1230,15,1096,19],[1230,18,1096,22,"Fn"],[1230,20,1096,24],[1230,21,1096,25,"toBytes"],[1230,28,1096,32],[1230,29,1096,33],[1230,33,1096,37],[1230,34,1096,38,"r"],[1230,35,1096,39],[1230,36,1096,40],[1231,10,1097,12],[1231,14,1097,18,"s"],[1231,15,1097,19],[1231,18,1097,22,"Fn"],[1231,20,1097,24],[1231,21,1097,25,"toBytes"],[1231,28,1097,32],[1231,29,1097,33],[1231,33,1097,37],[1231,34,1097,38,"s"],[1231,35,1097,39],[1231,36,1097,40],[1232,10,1098,12],[1232,14,1098,16,"format"],[1232,20,1098,22],[1232,25,1098,27],[1232,36,1098,38],[1232,38,1098,40],[1233,12,1099,16],[1233,16,1099,20],[1233,20,1099,24],[1233,21,1099,25,"recovery"],[1233,29,1099,33],[1233,33,1099,37],[1233,37,1099,41],[1233,39,1100,20],[1233,45,1100,26],[1233,49,1100,30,"Error"],[1233,54,1100,35],[1233,55,1100,36],[1233,85,1100,66],[1233,86,1100,67],[1234,12,1101,16],[1234,19,1101,23],[1234,20,1101,24],[1234,21,1101,25],[1234,23,1101,27,"utils_ts_1"],[1234,33,1101,37],[1234,34,1101,38,"concatBytes"],[1234,45,1101,49],[1234,47,1101,51,"Uint8Array"],[1234,57,1101,61],[1234,58,1101,62,"of"],[1234,60,1101,64],[1234,61,1101,65],[1234,65,1101,69],[1234,66,1101,70,"recovery"],[1234,74,1101,78],[1234,75,1101,79],[1234,77,1101,81,"r"],[1234,78,1101,82],[1234,80,1101,84,"s"],[1234,81,1101,85],[1234,82,1101,86],[1235,10,1102,12],[1236,10,1103,12],[1236,17,1103,19],[1236,18,1103,20],[1236,19,1103,21],[1236,21,1103,23,"utils_ts_1"],[1236,31,1103,33],[1236,32,1103,34,"concatBytes"],[1236,43,1103,45],[1236,45,1103,47,"r"],[1236,46,1103,48],[1236,48,1103,50,"s"],[1236,49,1103,51],[1236,50,1103,52],[1237,8,1104,8],[1238,6,1104,9],[1239,8,1104,9,"key"],[1239,11,1104,9],[1240,8,1104,9,"value"],[1240,13,1104,9],[1240,15,1105,8],[1240,24,1105,8,"toHex"],[1240,29,1105,13,"toHex"],[1240,30,1105,14,"format"],[1240,36,1105,20],[1240,38,1105,22],[1241,10,1106,12],[1241,17,1106,19],[1241,18,1106,20],[1241,19,1106,21],[1241,21,1106,23,"utils_ts_1"],[1241,31,1106,33],[1241,32,1106,34,"bytesToHex"],[1241,42,1106,44],[1241,44,1106,46],[1241,48,1106,50],[1241,49,1106,51,"toBytes"],[1241,56,1106,58],[1241,57,1106,59,"format"],[1241,63,1106,65],[1241,64,1106,66],[1241,65,1106,67],[1242,8,1107,8],[1243,8,1108,8],[1244,6,1108,8],[1245,8,1108,8,"key"],[1245,11,1108,8],[1246,8,1108,8,"value"],[1246,13,1108,8],[1246,15,1109,8],[1246,24,1109,8,"assertValidity"],[1246,38,1109,22,"assertValidity"],[1246,39,1109,22],[1246,41,1109,25],[1246,42,1109,27],[1247,6,1109,28],[1248,8,1109,28,"key"],[1248,11,1109,28],[1249,8,1109,28,"value"],[1249,13,1109,28],[1249,15,1116,8],[1249,24,1116,8,"normalizeS"],[1249,34,1116,18,"normalizeS"],[1249,35,1116,18],[1249,37,1116,21],[1250,10,1117,12],[1250,17,1117,19],[1250,21,1117,23],[1250,22,1117,24,"hasHighS"],[1250,30,1117,32],[1250,31,1117,33],[1250,32,1117,34],[1250,35,1117,37],[1250,39,1117,41,"Signature"],[1250,48,1117,50],[1250,49,1117,51],[1250,53,1117,55],[1250,54,1117,56,"r"],[1250,55,1117,57],[1250,57,1117,59,"Fn"],[1250,59,1117,61],[1250,60,1117,62,"neg"],[1250,63,1117,65],[1250,64,1117,66],[1250,68,1117,70],[1250,69,1117,71,"s"],[1250,70,1117,72],[1250,71,1117,73],[1250,73,1117,75],[1250,77,1117,79],[1250,78,1117,80,"recovery"],[1250,86,1117,88],[1250,87,1117,89],[1250,90,1117,92],[1250,94,1117,96],[1251,8,1118,8],[1252,6,1118,9],[1253,8,1118,9,"key"],[1253,11,1118,9],[1254,8,1118,9,"value"],[1254,13,1118,9],[1254,15,1119,8],[1254,24,1119,8,"toDERRawBytes"],[1254,37,1119,21,"toDERRawBytes"],[1254,38,1119,21],[1254,40,1119,24],[1255,10,1120,12],[1255,17,1120,19],[1255,21,1120,23],[1255,22,1120,24,"toBytes"],[1255,29,1120,31],[1255,30,1120,32],[1255,35,1120,37],[1255,36,1120,38],[1256,8,1121,8],[1257,6,1121,9],[1258,8,1121,9,"key"],[1258,11,1121,9],[1259,8,1121,9,"value"],[1259,13,1121,9],[1259,15,1122,8],[1259,24,1122,8,"toDERHex"],[1259,32,1122,16,"toDERHex"],[1259,33,1122,16],[1259,35,1122,19],[1260,10,1123,12],[1260,17,1123,19],[1260,18,1123,20],[1260,19,1123,21],[1260,21,1123,23,"utils_ts_1"],[1260,31,1123,33],[1260,32,1123,34,"bytesToHex"],[1260,42,1123,44],[1260,44,1123,46],[1260,48,1123,50],[1260,49,1123,51,"toBytes"],[1260,56,1123,58],[1260,57,1123,59],[1260,62,1123,64],[1260,63,1123,65],[1260,64,1123,66],[1261,8,1124,8],[1262,6,1124,9],[1263,8,1124,9,"key"],[1263,11,1124,9],[1264,8,1124,9,"value"],[1264,13,1124,9],[1264,15,1125,8],[1264,24,1125,8,"toCompactRawBytes"],[1264,41,1125,25,"toCompactRawBytes"],[1264,42,1125,25],[1264,44,1125,28],[1265,10,1126,12],[1265,17,1126,19],[1265,21,1126,23],[1265,22,1126,24,"toBytes"],[1265,29,1126,31],[1265,30,1126,32],[1265,39,1126,41],[1265,40,1126,42],[1266,8,1127,8],[1267,6,1127,9],[1268,8,1127,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302,26,1111,28],[1302,27,1111,29,"fromBytes"],[1302,36,1111,38],[1302,37,1111,39],[1302,38,1111,40],[1302,39,1111,41],[1302,41,1111,43,"utils_ts_1"],[1302,51,1111,53],[1302,52,1111,54,"ensureBytes"],[1302,63,1111,65],[1302,65,1111,67],[1302,70,1111,72],[1302,72,1111,74,"hex"],[1302,75,1111,77],[1302,76,1111,78],[1302,78,1111,80],[1302,87,1111,89],[1302,88,1111,90],[1303,8,1112,8],[1304,6,1112,9],[1305,8,1112,9,"key"],[1305,11,1112,9],[1306,8,1112,9,"value"],[1306,13,1112,9],[1306,15,1113,8],[1306,24,1113,15,"fromDER"],[1306,31,1113,22,"fromDER"],[1306,32,1113,23,"hex"],[1306,35,1113,26],[1306,37,1113,28],[1307,10,1114,12],[1307,17,1114,19,"Signature"],[1307,26,1114,28],[1307,27,1114,29,"fromBytes"],[1307,36,1114,38],[1307,37,1114,39],[1307,38,1114,40],[1307,39,1114,41],[1307,41,1114,43,"utils_ts_1"],[1307,51,1114,53],[1307,52,1114,54,"ensureBytes"],[1307,63,1114,65],[1307,65,1114,67],[1307,70,1114,72],[1307,72,1114,74,"hex"],[1307,75,1114,77],[1307,76,1114,78],[1307,78,1114,80],[1307,83,1114,85],[1307,84,1114,86],[1308,8,1115,8],[1309,6,1115,9],[1310,4,1115,9],[1310,9,1132,4],[1311,4,1133,4],[1312,4,1134,4],[1313,4,1135,4],[1314,4,1136,4],[1314,8,1136,10,"bits2int"],[1314,16,1136,18],[1314,19,1136,21,"ecdsaOpts"],[1314,28,1136,30],[1314,29,1136,31,"bits2int"],[1314,37,1136,39],[1314,41,1137,8],[1314,50,1137,17,"bits2int_def"],[1314,62,1137,29,"bits2int_def"],[1314,63,1137,30,"bytes"],[1314,68,1137,35],[1314,70,1137,37],[1315,6,1138,12],[1316,6,1139,12],[1316,10,1139,16,"bytes"],[1316,15,1139,21],[1316,16,1139,22,"length"],[1316,22,1139,28],[1316,25,1139,31],[1316,29,1139,35],[1316,31,1140,16],[1316,37,1140,22],[1316,41,1140,26,"Error"],[1316,46,1140,31],[1316,47,1140,32],[1316,67,1140,52],[1316,68,1140,53],[1317,6,1141,12],[1318,6,1142,12],[1319,6,1143,12],[1319,10,1143,18,"num"],[1319,13,1143,21],[1319,16,1143,24],[1319,17,1143,25],[1319,18,1143,26],[1319,20,1143,28,"utils_ts_1"],[1319,30,1143,38],[1319,31,1143,39,"bytesToNumberBE"],[1319,46,1143,54],[1319,48,1143,56,"bytes"],[1319,53,1143,61],[1319,54,1143,62],[1319,55,1143,63],[1319,56,1143,64],[1320,6,1144,12],[1320,10,1144,18,"delta"],[1320,15,1144,23],[1320,18,1144,26,"bytes"],[1320,23,1144,31],[1320,24,1144,32,"length"],[1320,30,1144,38],[1320,33,1144,41],[1320,34,1144,42],[1320,37,1144,45,"fnBits"],[1320,43,1144,51],[1320,44,1144,52],[1320,45,1144,53],[1321,6,1145,12],[1321,13,1145,19,"delta"],[1321,18,1145,24],[1321,21,1145,27],[1321,22,1145,28],[1321,25,1145,31,"num"],[1321,28,1145,34],[1321,32,1145,38,"BigInt"],[1321,38,1145,44],[1321,39,1145,45,"delta"],[1321,44,1145,50],[1321,45,1145,51],[1321,48,1145,54,"num"],[1321,51,1145,57],[1322,4,1146,8],[1322,5,1146,9],[1323,4,1147,4],[1323,8,1147,10,"bits2int_modN"],[1323,21,1147,23],[1323,24,1147,26,"ecdsaOpts"],[1323,33,1147,35],[1323,34,1147,36,"bits2int_modN"],[1323,47,1147,49],[1323,51,1148,8],[1323,60,1148,17,"bits2int_modN_def"],[1323,77,1148,34,"bits2int_modN_def"],[1323,78,1148,35,"bytes"],[1323,83,1148,40],[1323,85,1148,42],[1324,6,1149,12],[1324,13,1149,19,"Fn"],[1324,15,1149,21],[1324,16,1149,22,"create"],[1324,22,1149,28],[1324,23,1149,29,"bits2int"],[1324,31,1149,37],[1324,32,1149,38,"bytes"],[1324,37,1149,43],[1324,38,1149,44],[1324,39,1149,45],[1324,40,1149,46],[1324,41,1149,47],[1325,4,1150,8],[1325,5,1150,9],[1326,4,1151,4],[1327,4,1152,4],[1327,8,1152,10,"ORDER_MASK"],[1327,18,1152,20],[1327,21,1152,23],[1327,22,1152,24],[1327,23,1152,25],[1327,25,1152,27,"utils_ts_1"],[1327,35,1152,37],[1327,36,1152,38,"bitMask"],[1327,43,1152,45],[1327,45,1152,47,"fnBits"],[1327,51,1152,53],[1327,52,1152,54],[1328,4,1153,4],[1329,4,1154,4],[1329,13,1154,13,"int2octets"],[1329,23,1154,23,"int2octets"],[1329,24,1154,24,"num"],[1329,27,1154,27],[1329,29,1154,29],[1330,6,1155,8],[1331,6,1156,8],[1331,7,1156,9],[1331,8,1156,10],[1331,10,1156,12,"utils_ts_1"],[1331,20,1156,22],[1331,21,1156,23,"aInRange"],[1331,29,1156,31],[1331,31,1156,33],[1331,41,1156,43],[1331,44,1156,46,"fnBits"],[1331,50,1156,52],[1331,52,1156,54,"num"],[1331,55,1156,57],[1331,57,1156,59,"_0n"],[1331,60,1156,62],[1331,62,1156,64,"ORDER_MASK"],[1331,72,1156,74],[1331,73,1156,75],[1332,6,1157,8],[1332,13,1157,15,"Fn"],[1332,15,1157,17],[1332,16,1157,18,"toBytes"],[1332,23,1157,25],[1332,24,1157,26,"num"],[1332,27,1157,29],[1332,28,1157,30],[1333,4,1158,4],[1334,4,1159,4],[1334,13,1159,13,"validateMsgAndHash"],[1334,31,1159,31,"validateMsgAndHash"],[1334,32,1159,32,"message"],[1334,39,1159,39],[1334,41,1159,41,"prehash"],[1334,48,1159,48],[1334,50,1159,50],[1335,6,1160,8],[1335,7,1160,9],[1335,8,1160,10],[1335,10,1160,12,"utils_ts_1"],[1335,20,1160,22],[1335,21,1160,23,"_abytes2"],[1335,29,1160,31],[1335,31,1160,33,"message"],[1335,38,1160,40],[1335,40,1160,42,"undefined"],[1335,49,1160,51],[1335,51,1160,53],[1335,60,1160,62],[1335,61,1160,63],[1336,6,1161,8],[1336,13,1161,15,"prehash"],[1336,20,1161,22],[1336,23,1161,25],[1336,24,1161,26],[1336,25,1161,27],[1336,27,1161,29,"utils_ts_1"],[1336,37,1161,39],[1336,38,1161,40,"_abytes2"],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80,39,1204,23],[1380,40,1204,24],[1381,8,1205,12],[1381,12,1205,18,"ik"],[1381,14,1205,20],[1381,17,1205,23,"Fn"],[1381,19,1205,25],[1381,20,1205,26,"inv"],[1381,23,1205,29],[1381,24,1205,30,"k"],[1381,25,1205,31],[1381,26,1205,32],[1381,27,1205,33],[1381,28,1205,34],[1382,8,1206,12],[1382,12,1206,18,"q"],[1382,13,1206,19],[1382,16,1206,22,"Point"],[1382,21,1206,27],[1382,22,1206,28,"BASE"],[1382,26,1206,32],[1382,27,1206,33,"multiply"],[1382,35,1206,41],[1382,36,1206,42,"k"],[1382,37,1206,43],[1382,38,1206,44],[1382,39,1206,45,"toAffine"],[1382,47,1206,53],[1382,48,1206,54],[1382,49,1206,55],[1382,50,1206,56],[1382,51,1206,57],[1383,8,1207,12],[1383,12,1207,18,"r"],[1383,13,1207,19],[1383,16,1207,22,"Fn"],[1383,18,1207,24],[1383,19,1207,25,"create"],[1383,25,1207,31],[1383,26,1207,32,"q"],[1383,27,1207,33],[1383,28,1207,34,"x"],[1383,29,1207,35],[1383,30,1207,36],[1383,31,1207,37],[1383,32,1207,38],[1384,8,1208,12],[1384,12,1208,16,"r"],[1384,13,1208,17],[1384,18,1208,22,"_0n"],[1384,21,1208,25],[1384,23,1209,16],[1385,8,1210,12],[1385,12,1210,18,"s"],[1385,13,1210,19],[1385,16,1210,22,"Fn"],[1385,18,1210,24],[1385,19,1210,25,"create"],[1385,25,1210,31],[1385,26,1210,32,"ik"],[1385,28,1210,34],[1385,31,1210,37,"Fn"],[1385,33,1210,39],[1385,34,1210,40,"create"],[1385,40,1210,46],[1385,41,1210,47,"m"],[1385,42,1210,48],[1385,45,1210,51,"r"],[1385,46,1210,52],[1385,49,1210,55,"d"],[1385,50,1210,56],[1385,51,1210,57],[1385,52,1210,58],[1385,53,1210,59],[1385,54,1210,60],[1386,8,1211,12],[1386,12,1211,16,"s"],[1386,13,1211,17],[1386,18,1211,22,"_0n"],[1386,21,1211,25],[1386,23,1212,16],[1387,8,1213,12],[1387,12,1213,16,"recovery"],[1387,20,1213,24],[1387,23,1213,27],[1387,24,1213,28,"q"],[1387,25,1213,29],[1387,26,1213,30,"x"],[1387,27,1213,31],[1387,32,1213,36,"r"],[1387,33,1213,37],[1387,36,1213,40],[1387,37,1213,41],[1387,40,1213,44],[1387,41,1213,45],[1387,45,1213,49,"Number"],[1387,51,1213,55],[1387,52,1213,56,"q"],[1387,53,1213,57],[1387,54,1213,58,"y"],[1387,55,1213,59],[1387,58,1213,62,"_1n"],[1387,61,1213,65],[1387,62,1213,66],[1387,63,1213,67],[1387,64,1213,68],[1388,8,1214,12],[1388,12,1214,16,"normS"],[1388,17,1214,21],[1388,20,1214,24,"s"],[1388,21,1214,25],[1389,8,1215,12],[1389,12,1215,16,"lowS"],[1389,16,1215,20],[1389,20,1215,24,"isBiggerThanHalfOrder"],[1389,41,1215,45],[1389,42,1215,46,"s"],[1389,43,1215,47],[1389,44,1215,48],[1389,46,1215,50],[1390,10,1216,16,"normS"],[1390,15,1216,21],[1390,18,1216,24,"Fn"],[1390,20,1216,26],[1390,21,1216,27,"neg"],[1390,24,1216,30],[1390,25,1216,31,"s"],[1390,26,1216,32],[1390,27,1216,33],[1390,28,1216,34],[1390,29,1216,35],[1391,10,1217,16,"recovery"],[1391,18,1217,24],[1391,22,1217,28],[1391,23,1217,29],[1391,24,1217,30],[1391,25,1217,31],[1392,8,1218,12],[1393,8,1219,12],[1393,15,1219,19],[1393,19,1219,23,"Signature"],[1393,28,1219,32],[1393,29,1219,33,"r"],[1393,30,1219,34],[1393,32,1219,36,"normS"],[1393,37,1219,41],[1393,39,1219,43,"recovery"],[1393,47,1219,51],[1393,48,1219,52],[1393,49,1219,53],[1393,50,1219,54],[1394,6,1220,8],[1395,6,1221,8],[1395,13,1221,15],[1396,8,1221,17,"seed"],[1396,12,1221,21],[1397,8,1221,23,"k2sig"],[1398,6,1221,29],[1398,7,1221,30],[1399,4,1222,4],[1400,4,1223,4],[1401,0,1224,0],[1402,0,1225,0],[1403,0,1226,0],[1404,0,1227,0],[1405,0,1228,0],[1406,0,1229,0],[1407,0,1230,0],[1408,0,1231,0],[1409,0,1232,0],[1410,0,1233,0],[1411,4,1234,4],[1411,13,1234,13,"sign"],[1411,17,1234,17,"sign"],[1411,18,1234,18,"message"],[1411,25,1234,25],[1411,27,1234,27,"secretKey"],[1411,36,1234,36],[1411,38,1234,49],[1412,6,1234,49],[1412,10,1234,38,"opts"],[1412,14,1234,42],[1412,17,1234,42,"arguments"],[1412,26,1234,42],[1412,27,1234,42,"length"],[1412,33,1234,42],[1412,41,1234,42,"arguments"],[1412,50,1234,42],[1412,58,1234,42,"undefined"],[1412,67,1234,42],[1412,70,1234,42,"arguments"],[1412,79,1234,42],[1412,85,1234,45],[1412,86,1234,46],[1412,87,1234,47],[1413,6,1235,8,"message"],[1413,13,1235,15],[1413,16,1235,18],[1413,17,1235,19],[1413,18,1235,20],[1413,20,1235,22,"utils_ts_1"],[1413,30,1235,32],[1413,31,1235,33,"ensureBytes"],[1413,42,1235,44],[1413,44,1235,46],[1413,53,1235,55],[1413,55,1235,57,"message"],[1413,62,1235,64],[1413,63,1235,65],[1414,6,1236,8],[1414,10,1236,8,"_prepSig"],[1414,18,1236,8],[1414,21,1236,32,"prepSig"],[1414,28,1236,39],[1414,29,1236,40,"message"],[1414,36,1236,47],[1414,38,1236,49,"secretKey"],[1414,47,1236,58],[1414,49,1236,60,"opts"],[1414,53,1236,64],[1414,54,1236,65],[1415,8,1236,16,"seed"],[1415,12,1236,20],[1415,15,1236,20,"_prepSig"],[1415,23,1236,20],[1415,24,1236,16,"seed"],[1415,28,1236,20],[1416,8,1236,22,"k2sig"],[1416,13,1236,27],[1416,16,1236,27,"_prepSig"],[1416,24,1236,27],[1416,25,1236,22,"k2sig"],[1416,30,1236,27],[1416,31,1236,66],[1416,32,1236,67],[1417,6,1237,8],[1417,10,1237,14,"drbg"],[1417,14,1237,18],[1417,17,1237,21],[1417,18,1237,22],[1417,19,1237,23],[1417,21,1237,25,"utils_ts_1"],[1417,31,1237,35],[1417,32,1237,36,"createHmacDrbg"],[1417,46,1237,50],[1417,48,1237,52,"hash"],[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