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js-ecutils

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JavaScript Library for Elliptic Curve Cryptography: key exchanges (Diffie-Hellman, Massey-Omura), ECDSA signatures, and Koblitz encoding. Suitable for crypto education and secure systems.

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"use strict"; var _globals = require("@jest/globals"); var _registry = require("./curves/registry"); var _curve = require("./core/curve"); var _point = require("./core/point"); // --------------------------------------------------------------------------- // Curve registry // // Lookup functions for SEC 2 / NIST standard curves. // getCurve(name) → CurveParams { p, a, b, n, h, coord } // getGenerator(name) → Point(Gx, Gy, curve) // --------------------------------------------------------------------------- (0, _globals.describe)('Curve registry', function () { (0, _globals.test)('getCurve returns a valid CurveParams with all fields', function () { var curve = (0, _registry.getCurve)('secp256k1'); (0, _globals.expect)(curve.p).toBeDefined(); (0, _globals.expect)(curve.a).toBeDefined(); (0, _globals.expect)(curve.b).toBeDefined(); (0, _globals.expect)(curve.n).toBeDefined(); (0, _globals.expect)(curve.h).toBeDefined(); }); (0, _globals.test)('getGenerator returns a point that satisfies y² ≡ x³ + ax + b (mod p)', function () { var G = (0, _registry.getGenerator)('secp256k1'); (0, _globals.expect)(G.x).not.toBe(null); (0, _globals.expect)(G.y).not.toBe(null); (0, _globals.expect)(G.isOnCurve()).toBe(true); }); (0, _globals.test)('getCurve throws for unknown curve names', function () { (0, _globals.expect)(function () { return (0, _registry.getCurve)('invalidCurveName'); }).toThrow(); }); (0, _globals.test)('getGenerator throws for unknown curve names', function () { (0, _globals.expect)(function () { return (0, _registry.getGenerator)('invalidCurveName'); }).toThrow(); }); (0, _globals.test)('lookup is case-insensitive', function () { var c1 = (0, _registry.getCurve)('secp256k1'); var c2 = (0, _registry.getCurve)('SECP256K1'); (0, _globals.expect)(c1.p).toBe(c2.p); (0, _globals.expect)(c1.n).toBe(c2.n); }); (0, _globals.test)('all 8 standard curves are accessible and their generators are on-curve', function () { var names = ['secp192k1', 'secp192r1', 'secp224k1', 'secp224r1', 'secp256k1', 'secp256r1', 'secp384r1', 'secp521r1']; for (var _i = 0, _names = names; _i < _names.length; _i++) { var name = _names[_i]; var curve = (0, _registry.getCurve)(name); (0, _globals.expect)(curve.p > 0n).toBe(true); var G = (0, _registry.getGenerator)(name); (0, _globals.expect)(G.isOnCurve()).toBe(true); } }); }); // --------------------------------------------------------------------------- // Curve validation // // A valid (non-singular) elliptic curve y² = x³ + ax + b (mod p) requires: // Δ = -16(4a³ + 27b²) ≠ 0 (mod p) // // CurveParams validates this at construction time. // --------------------------------------------------------------------------- (0, _globals.describe)('Curve validation', function () { (0, _globals.test)('well-formed curve is created without errors', function () { var curve = new _curve.CurveParams({ p: 23n, a: 1n, b: 1n, n: 28n, h: 1n }); (0, _globals.expect)(curve.p).toBe(23n); (0, _globals.expect)(curve.a).toBe(1n); (0, _globals.expect)(curve.b).toBe(1n); }); // y² = x³ (a=0, b=0) → 4·0³ + 27·0² = 0 (0, _globals.test)('singular curve a=0, b=0 raises error', function () { (0, _globals.expect)(function () { return new _curve.CurveParams({ p: 23n, a: 0n, b: 0n, n: 1n }); }).toThrow('Singular curve'); }); // 4·(-3)³ + 27·(2)² = -108 + 108 = 0 (0, _globals.test)('singular curve a=-3, b=2, p=7 raises error', function () { (0, _globals.expect)(function () { return new _curve.CurveParams({ p: 7n, a: -3n, b: 2n, n: 1n }); }).toThrow(); }); (0, _globals.test)('all registry curves have non-zero discriminant', function () { var names = ['secp192k1', 'secp192r1', 'secp224k1', 'secp224r1', 'secp256k1', 'secp256r1', 'secp384r1', 'secp521r1']; var _loop = function _loop() { var name = _names2[_i2]; // If discriminant were zero, getCurve would throw (0, _globals.expect)(function () { return (0, _registry.getCurve)(name); }).not.toThrow(); }; for (var _i2 = 0, _names2 = names; _i2 < _names2.length; _i2++) { _loop(); } }); (0, _globals.test)('explicit AFFINE coordinate system is accepted', function () { var curve = new _curve.CurveParams({ p: 23n, a: 1n, b: 1n, n: 28n, coord: _curve.CoordinateSystem.AFFINE }); (0, _globals.expect)(curve.coord).toBe(_curve.CoordinateSystem.AFFINE); }); (0, _globals.test)('CurveParams is frozen (immutable)', function () { var curve = new _curve.CurveParams({ p: 23n, a: 1n, b: 1n, n: 28n }); (0, _globals.expect)(Object.isFrozen(curve)).toBe(true); }); }); // --------------------------------------------------------------------------- // Coordinate system settings // // The default coordinate system is JACOBIAN for performance (~3× faster // scalar multiplication). Both systems must produce identical results. // --------------------------------------------------------------------------- (0, _globals.describe)('Coordinate system settings', function () { (0, _globals.test)('default coordinate system is JACOBIAN', function () { var curve = (0, _registry.getCurve)('secp256r1'); (0, _globals.expect)(curve.coord).toBe(_curve.CoordinateSystem.JACOBIAN); }); // 42·G must be the same point regardless of coordinate system (0, _globals.test)('affine and Jacobian produce identical results for 42·G on secp192k1', function () { var curveJac = (0, _registry.getCurve)('secp192k1'); var curveAff = new _curve.CurveParams({ p: curveJac.p, a: curveJac.a, b: curveJac.b, n: curveJac.n, h: curveJac.h, coord: _curve.CoordinateSystem.AFFINE }); var Gjac = (0, _registry.getGenerator)('secp192k1'); var Gaff = new _point.Point(Gjac.x, Gjac.y, curveAff); var resultJac = Gjac.mul(42n); var resultAff = Gaff.mul(42n); (0, _globals.expect)(resultJac.x).toBe(resultAff.x); (0, _globals.expect)(resultJac.y).toBe(resultAff.y); }); }); //# sourceMappingURL=data:application/json;charset=utf-8;base64,{"version":3,"names":["_globals","require","_registry","_curve","_point","describe","test","curve","getCurve","expect","p","toBeDefined","a","b","n","h","G","getGenerator","x","not","toBe","y","isOnCurve","toThrow","c1","c2","names","_i","_names","length","name","CurveParams","_loop","_names2","_i2","coord","CoordinateSystem","AFFINE","Object","isFrozen","JACOBIAN","curveJac","curveAff","Gjac","Gaff","Point","resultJac","mul","resultAff"],"sources":["../../src/curves.test.js"],"sourcesContent":["import { test, expect, describe } from '@jest/globals'\nimport { getCurve, getGenerator } from './curves/registry'\nimport { CoordinateSystem, CurveParams } from './core/curve'\nimport { Point } from './core/point'\n\n// ---------------------------------------------------------------------------\n// Curve registry\n//\n// Lookup functions for SEC 2 / NIST standard curves.\n// getCurve(name)     → CurveParams { p, a, b, n, h, coord }\n// getGenerator(name) → Point(Gx, Gy, curve)\n// ---------------------------------------------------------------------------\n\ndescribe('Curve registry', () => {\n  test('getCurve returns a valid CurveParams with all fields', () => {\n    const curve = getCurve('secp256k1')\n    expect(curve.p).toBeDefined()\n    expect(curve.a).toBeDefined()\n    expect(curve.b).toBeDefined()\n    expect(curve.n).toBeDefined()\n    expect(curve.h).toBeDefined()\n  })\n\n  test('getGenerator returns a point that satisfies y² ≡ x³ + ax + b (mod p)', () => {\n    const G = getGenerator('secp256k1')\n    expect(G.x).not.toBe(null)\n    expect(G.y).not.toBe(null)\n    expect(G.isOnCurve()).toBe(true)\n  })\n\n  test('getCurve throws for unknown curve names', () => {\n    expect(() => getCurve('invalidCurveName')).toThrow()\n  })\n\n  test('getGenerator throws for unknown curve names', () => {\n    expect(() => getGenerator('invalidCurveName')).toThrow()\n  })\n\n  test('lookup is case-insensitive', () => {\n    const c1 = getCurve('secp256k1')\n    const c2 = getCurve('SECP256K1')\n    expect(c1.p).toBe(c2.p)\n    expect(c1.n).toBe(c2.n)\n  })\n\n  test('all 8 standard curves are accessible and their generators are on-curve', () => {\n    const names = [\n      'secp192k1',\n      'secp192r1',\n      'secp224k1',\n      'secp224r1',\n      'secp256k1',\n      'secp256r1',\n      'secp384r1',\n      'secp521r1',\n    ]\n    for (const name of names) {\n      const curve = getCurve(name)\n      expect(curve.p > 0n).toBe(true)\n      const G = getGenerator(name)\n      expect(G.isOnCurve()).toBe(true)\n    }\n  })\n})\n\n// ---------------------------------------------------------------------------\n// Curve validation\n//\n// A valid (non-singular) elliptic curve y² = x³ + ax + b (mod p) requires:\n//   Δ = -16(4a³ + 27b²) ≠ 0  (mod p)\n//\n// CurveParams validates this at construction time.\n// ---------------------------------------------------------------------------\n\ndescribe('Curve validation', () => {\n  test('well-formed curve is created without errors', () => {\n    const curve = new CurveParams({ p: 23n, a: 1n, b: 1n, n: 28n, h: 1n })\n    expect(curve.p).toBe(23n)\n    expect(curve.a).toBe(1n)\n    expect(curve.b).toBe(1n)\n  })\n\n  // y² = x³ (a=0, b=0) → 4·0³ + 27·0² = 0\n  test('singular curve a=0, b=0 raises error', () => {\n    expect(() => new CurveParams({ p: 23n, a: 0n, b: 0n, n: 1n })).toThrow(\n      'Singular curve',\n    )\n  })\n\n  // 4·(-3)³ + 27·(2)² = -108 + 108 = 0\n  test('singular curve a=-3, b=2, p=7 raises error', () => {\n    expect(() => new CurveParams({ p: 7n, a: -3n, b: 2n, n: 1n })).toThrow()\n  })\n\n  test('all registry curves have non-zero discriminant', () => {\n    const names = [\n      'secp192k1',\n      'secp192r1',\n      'secp224k1',\n      'secp224r1',\n      'secp256k1',\n      'secp256r1',\n      'secp384r1',\n      'secp521r1',\n    ]\n    for (const name of names) {\n      // If discriminant were zero, getCurve would throw\n      expect(() => getCurve(name)).not.toThrow()\n    }\n  })\n\n  test('explicit AFFINE coordinate system is accepted', () => {\n    const curve = new CurveParams({\n      p: 23n,\n      a: 1n,\n      b: 1n,\n      n: 28n,\n      coord: CoordinateSystem.AFFINE,\n    })\n    expect(curve.coord).toBe(CoordinateSystem.AFFINE)\n  })\n\n  test('CurveParams is frozen (immutable)', () => {\n    const curve = new CurveParams({ p: 23n, a: 1n, b: 1n, n: 28n })\n    expect(Object.isFrozen(curve)).toBe(true)\n  })\n})\n\n// ---------------------------------------------------------------------------\n// Coordinate system settings\n//\n// The default coordinate system is JACOBIAN for performance (~3× faster\n// scalar multiplication).  Both systems must produce identical results.\n// ---------------------------------------------------------------------------\n\ndescribe('Coordinate system settings', () => {\n  test('default coordinate system is JACOBIAN', () => {\n    const curve = getCurve('secp256r1')\n    expect(curve.coord).toBe(CoordinateSystem.JACOBIAN)\n  })\n\n  // 42·G must be the same point regardless of coordinate system\n  test('affine and Jacobian produce identical results for 42·G on secp192k1', () => {\n    const curveJac = getCurve('secp192k1')\n    const curveAff = new CurveParams({\n      p: curveJac.p,\n      a: curveJac.a,\n      b: curveJac.b,\n      n: curveJac.n,\n      h: curveJac.h,\n      coord: CoordinateSystem.AFFINE,\n    })\n\n    const Gjac = getGenerator('secp192k1')\n    const Gaff = new Point(Gjac.x, Gjac.y, curveAff)\n\n    const resultJac = Gjac.mul(42n)\n    const resultAff = Gaff.mul(42n)\n\n    expect(resultJac.x).toBe(resultAff.x)\n    expect(resultJac.y).toBe(resultAff.y)\n  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