feat:node-modules

This commit is contained in:
houjunxiang
2025-11-24 10:26:18 +08:00
parent 753766893b
commit 8a3e48d856
8825 changed files with 567399 additions and 1 deletions

56
node_modules/mathjs/lib/cjs/function/complex/arg.js generated vendored Normal file
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"use strict";
Object.defineProperty(exports, "__esModule", {
value: true
});
exports.createArg = void 0;
var _factory = require("../../utils/factory.js");
var _collection = require("../../utils/collection.js");
const name = 'arg';
const dependencies = ['typed'];
const createArg = exports.createArg = /* #__PURE__ */(0, _factory.factory)(name, dependencies, _ref => {
let {
typed
} = _ref;
/**
* Compute the argument of a complex value.
* For a complex number `a + bi`, the argument is computed as `atan2(b, a)`.
*
* For matrices, the function is evaluated element wise.
*
* Syntax:
*
* math.arg(x)
*
* Examples:
*
* const a = math.complex(2, 2)
* math.arg(a) / math.pi // returns number 0.25
*
* const b = math.complex('2 + 3i')
* math.arg(b) // returns number 0.982793723247329
* math.atan2(3, 2) // returns number 0.982793723247329
*
* See also:
*
* re, im, conj, abs
*
* @param {number | BigNumber | Complex | Array | Matrix} x
* A complex number or array with complex numbers
* @return {number | BigNumber | Array | Matrix} The argument of x
*/
return typed(name, {
number: function (x) {
return Math.atan2(0, x);
},
BigNumber: function (x) {
return x.constructor.atan2(0, x);
},
Complex: function (x) {
return x.arg();
},
// TODO: implement BigNumber support for function arg
'Array | Matrix': typed.referToSelf(self => x => (0, _collection.deepMap)(x, self))
});
});

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node_modules/mathjs/lib/cjs/function/complex/conj.js generated vendored Normal file
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"use strict";
Object.defineProperty(exports, "__esModule", {
value: true
});
exports.createConj = void 0;
var _factory = require("../../utils/factory.js");
var _collection = require("../../utils/collection.js");
const name = 'conj';
const dependencies = ['typed'];
const createConj = exports.createConj = /* #__PURE__ */(0, _factory.factory)(name, dependencies, _ref => {
let {
typed
} = _ref;
/**
* Compute the complex conjugate of a complex value.
* If `x = a+bi`, the complex conjugate of `x` is `a - bi`.
*
* For matrices, the function is evaluated element wise.
*
* Syntax:
*
* math.conj(x)
*
* Examples:
*
* math.conj(math.complex('2 + 3i')) // returns Complex 2 - 3i
* math.conj(math.complex('2 - 3i')) // returns Complex 2 + 3i
* math.conj(math.complex('-5.2i')) // returns Complex 5.2i
*
* See also:
*
* re, im, arg, abs
*
* @param {number | BigNumber | Complex | Array | Matrix} x
* A complex number or array with complex numbers
* @return {number | BigNumber | Complex | Array | Matrix}
* The complex conjugate of x
*/
return typed(name, {
'number | BigNumber | Fraction': x => x,
Complex: x => x.conjugate(),
'Array | Matrix': typed.referToSelf(self => x => (0, _collection.deepMap)(x, self))
});
});

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node_modules/mathjs/lib/cjs/function/complex/im.js generated vendored Normal file
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"use strict";
Object.defineProperty(exports, "__esModule", {
value: true
});
exports.createIm = void 0;
var _factory = require("../../utils/factory.js");
var _collection = require("../../utils/collection.js");
const name = 'im';
const dependencies = ['typed'];
const createIm = exports.createIm = /* #__PURE__ */(0, _factory.factory)(name, dependencies, _ref => {
let {
typed
} = _ref;
/**
* Get the imaginary part of a complex number.
* For a complex number `a + bi`, the function returns `b`.
*
* For matrices, the function is evaluated element wise.
*
* Syntax:
*
* math.im(x)
*
* Examples:
*
* const a = math.complex(2, 3)
* math.re(a) // returns number 2
* math.im(a) // returns number 3
*
* math.re(math.complex('-5.2i')) // returns number -5.2
* math.re(math.complex(2.4)) // returns number 0
*
* See also:
*
* re, conj, abs, arg
*
* @param {number | BigNumber | Complex | Array | Matrix} x
* A complex number or array with complex numbers
* @return {number | BigNumber | Array | Matrix} The imaginary part of x
*/
return typed(name, {
number: () => 0,
'BigNumber | Fraction': x => x.mul(0),
Complex: x => x.im,
'Array | Matrix': typed.referToSelf(self => x => (0, _collection.deepMap)(x, self))
});
});

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node_modules/mathjs/lib/cjs/function/complex/re.js generated vendored Normal file
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"use strict";
Object.defineProperty(exports, "__esModule", {
value: true
});
exports.createRe = void 0;
var _factory = require("../../utils/factory.js");
var _collection = require("../../utils/collection.js");
const name = 're';
const dependencies = ['typed'];
const createRe = exports.createRe = /* #__PURE__ */(0, _factory.factory)(name, dependencies, _ref => {
let {
typed
} = _ref;
/**
* Get the real part of a complex number.
* For a complex number `a + bi`, the function returns `a`.
*
* For matrices, the function is evaluated element wise.
*
* Syntax:
*
* math.re(x)
*
* Examples:
*
* const a = math.complex(2, 3)
* math.re(a) // returns number 2
* math.im(a) // returns number 3
*
* math.re(math.complex('-5.2i')) // returns number 0
* math.re(math.complex(2.4)) // returns number 2.4
*
* See also:
*
* im, conj, abs, arg
*
* @param {number | BigNumber | Complex | Array | Matrix} x
* A complex number or array with complex numbers
* @return {number | BigNumber | Array | Matrix} The real part of x
*/
return typed(name, {
'number | BigNumber | Fraction': x => x,
Complex: x => x.re,
'Array | Matrix': typed.referToSelf(self => x => (0, _collection.deepMap)(x, self))
});
});