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368 lines
26 KiB
368 lines
26 KiB
"use strict";
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(self["webpackChunk"] = self["webpackChunk"] || []).push([[3010],{
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/***/ 67373:
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/*!**************************************************************!*\
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!*** ./src/components/MathsLatexKeybords/index.less?modules ***!
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\**************************************************************/
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/***/ (function(__unused_webpack_module, __webpack_exports__) {
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// extracted by mini-css-extract-plugin
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/* harmony default export */ __webpack_exports__.Z = ({"lists":"lists___xhHyq","item":"item___pWJAA","children":"children___sDG61","diamond":"diamond___FwgzD","button":"button___WPN6r","mathWrap":"mathWrap___FmnMJ","mathFillWrap":"mathFillWrap___PmY3H"});
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/***/ }),
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/***/ 23010:
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/*!********************************************************!*\
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!*** ./src/components/MathsLatexKeybords/keybords.tsx ***!
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\********************************************************/
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/***/ (function(__unused_webpack_module, __webpack_exports__, __webpack_require__) {
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/* harmony import */ var react__WEBPACK_IMPORTED_MODULE_0__ = __webpack_require__(/*! react */ 59301);
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/* harmony import */ var antd__WEBPACK_IMPORTED_MODULE_4__ = __webpack_require__(/*! antd */ 95237);
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/* harmony import */ var antd__WEBPACK_IMPORTED_MODULE_5__ = __webpack_require__(/*! antd */ 43604);
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/* harmony import */ var antd__WEBPACK_IMPORTED_MODULE_6__ = __webpack_require__(/*! antd */ 99313);
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/* harmony import */ var antd__WEBPACK_IMPORTED_MODULE_7__ = __webpack_require__(/*! antd */ 3113);
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/* harmony import */ var _components_RenderHtml__WEBPACK_IMPORTED_MODULE_1__ = __webpack_require__(/*! @/components/RenderHtml */ 92936);
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/* harmony import */ var _index_less_modules__WEBPACK_IMPORTED_MODULE_2__ = __webpack_require__(/*! ./index.less?modules */ 67373);
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/* harmony import */ var mathlatex__WEBPACK_IMPORTED_MODULE_3__ = __webpack_require__(/*! mathlatex */ 48136);
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/* provided dependency */ var React = __webpack_require__(/*! react */ 59301);
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const MathsLatex = (0,react__WEBPACK_IMPORTED_MODULE_0__.forwardRef)(({ callback, showSaveButton, value = "" }, ref) => {
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const GraphicsRef = (0,react__WEBPACK_IMPORTED_MODULE_0__.useRef)();
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const datas = [
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{
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name: "\u5206\u6570\u5F97\u5206",
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value: "\\frac{x}{y}",
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children: [{
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name: "\u5206\u6570 Fractions",
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data: [{
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value: "\\frac{a}{b}"
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}, { value: "x\\tfrac{x}{a} " }, { value: "\\mathrm{d}t" }, { value: "\\partial t" }, { value: "\\frac{\\partial y}{\\partial x}" }, { value: "\\nabla\\psi" }, { value: "\\frac{\\partial^2}{\\partial x_1\\partial x_2}y" }, { value: "\\cfrac{1}{a + \\cfrac{7}{b + \\cfrac{2}{9}}} = c" }]
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}, {
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name: "\u5BFC\u6570 Derivative",
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data: [{
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value: "\\dot{a} "
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}, { value: "\\ddot{a}" }, { "value": "{f}^{\\prime}" }, { "value": "{f}^{\\prime\\prime}" }, { "value": "{f}^{(n)}" }]
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}, {
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name: "\u6A21\u7B97\u672F Modular arithmetic",
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data: [{
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value: "a \\bmod b"
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}, { value: "a \\equiv b \\pmod{m} " }, { value: "\\gcd(m, n) " }, { value: "\\operatorname{lcm}(m, n) " }]
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}]
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},
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{
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name: "\u6839\u5F0F\u89D2\u6807",
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value: "\\sqrt{x}",
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children: [
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{
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name: "\u6839\u5F0F Radicals",
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data: [{ value: "\\sqrt{x}" }, { value: "\\sqrt[y]{x}" }]
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},
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{
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name: "\u4E0A\u4E0B\u6807 Sub&Super",
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data: [{ value: "x^{a}" }, { value: "x_{a}" }, { value: "x_{a}^{b} " }, { value: "_{a}^{b} x" }, { value: "x_{a}^{b} " }]
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},
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{
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name: "\u91CD\u97F3\u7B26\u53CA\u5176\u4ED6 Accents and Others",
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//
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data: [
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{ value: "\\hat{a} " },
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{ value: "\\sqrt[y]{x}" },
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{ value: "\\check{} " },
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{ value: "\\grave{a} " },
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{ value: "\\acute{a}" },
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{ value: "\\tilde{a}" },
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{ value: "\\breve{a}" },
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{ value: "\\bar{a}" },
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{ value: "\\vec{a}" },
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{ value: "\\not{a}" },
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{ value: "\\widetilde{abc}" },
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{ value: "\\widehat{abc}" },
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{ value: "\\overleftarrow{abc} " },
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{ value: "\\overrightarrow{abc}" },
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{ value: "\\overline{abc}" },
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{ value: "\\underline{abc}" },
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{ value: "\\overbrace{abc}" },
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{ value: "\\underbrace{abc}" },
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{ value: "\\overset{a}{abc}" },
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{ value: "\\underset{a}{abc} \\stackrel\\frown{ab}" },
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{ value: "\\overline{ab} " },
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{ value: "\\overleftrightarrow{ab}" },
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{ value: "\\overset{a}{\\leftarrow}" },
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{ value: "\\overset{a}{\\rightarrow}" },
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{ value: "\\xleftarrow[abc]{a}" },
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{ value: "\\xrightarrow[abc]{a} " }
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]
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}
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]
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},
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{
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name: "\u6781\u9650\u5BF9\u6570",
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value: "\\lim_{x \\to 0}",
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children: [
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{
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name: "\u6781\u9650 Limits",
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data: [{ value: "\\lim a" }, { value: "\\lim_{x \\to 0}" }, { value: "\\lim_{x \\to \\infty}" }, { value: "\\max_b{a}" }, { value: "\\min_a{b}" }]
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},
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{
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name: "\u5BF9\u6570\u6307\u6570 Logarithms and exponentials",
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data: [{ value: "\\log_{a}{b}" }, { value: "\\lg_{a}{b}" }, { value: "\\ln_{a}{b}" }, { value: "\\exp a" }]
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},
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{
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name: "\u754C\u9650 Bounds",
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data: [{ value: "\\min x" }, { value: "\\sup t" }, { value: "\\inf s" }, { value: "\\lim u" }, { value: "\\limsup w" }, { value: "\\dim p" }, { value: "\\ker\\phi " }]
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}
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]
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},
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{
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name: "\u4E09\u89D2\u51FD\u6570",
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value: "\\sin a",
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children: [
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{
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name: "\u4E09\u89D2\u51FD\u6570 Trigonometric functions",
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data: [{ value: "\\sin a" }, { value: "\\cos a" }, { value: "\\tan a" }, { value: "\\cot a " }, { value: "\\sec a " }, { value: "\\csc a " }]
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},
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{
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name: "\u53CD\u4E09\u89D2\u51FD\u6570 Inverse trigonometric functions",
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data: [
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{ value: "\\sin^{-1}" },
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{ value: "\\cos^{-1}" },
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{ value: "\\tan^{-1}" },
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{ value: "\\cot^{-1}" },
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{ value: "\\sec^{-1}" },
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{ value: "\\csc^{-1}" },
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{ value: "\\arcsin a" },
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{ value: "\\arccos a" },
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{ value: "\\arctan a" },
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{ value: "\\operatorname{arccot} a" },
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{ value: "\\operatorname{arcsec} a" },
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{ value: "\\operatorname{arccsc} a" }
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]
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},
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{
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name: "\u53CC\u66F2\u51FD\u6570 Hyperblic functions",
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data: [{ value: "\\sinh a" }, { value: "\\cosh a" }, { value: "\\tanh a" }, { value: "\\coth a" }, { value: "\\operatorname{sech} a" }, { value: "\\operatorname{csch} a" }]
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},
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{
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name: "\u53CD\u53CC\u66F2\u51FD\u6570 Inverse hyperbolic functions",
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data: [{ value: "\\sinh^{-1}" }, { value: "a\\cosh^{-1} a" }, { value: "\\tanh^{-1} a" }, { value: "\\coth^{-1} a" }, { value: "\\operatorname{sech}^{-1} a" }, { value: "\\operatorname{csch}^{-1} a" }]
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}
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]
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},
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{
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name: "\u79EF\u5206\u8FD0\u7B97",
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value: "\\int_{a}^{b}",
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children: [{
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name: "\u79EF\u5206 Integral",
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data: [{ value: "\\int" }, { value: "\\int_{a}^{b}" }, { value: "\\int\\limits_{a}^{b}" }]
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}, {
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name: "\u53CC\u91CD\u79EF\u5206 Double integral",
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data: [{ value: "\\iint" }, { value: "\\iint_{a}^{b} " }, { value: "\\iint\\limits_{a}^{b} " }]
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}, {
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name: "\u4E09\u91CD\u79EF\u5206 Triple integral",
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data: [{ value: "\\iiint" }, { value: "\\iiint_{a}^{b}" }, { value: "\\iiint\\limits_{a}^{b} " }]
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}, {
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name: "\u66F2\u7EBF\u79EF\u5206 Closed line or path integral",
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data: [{ value: "\\oint" }, { value: "\\oint_{a}^{b} " }]
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}]
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},
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{
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name: "\u5927\u578B\u8FD0\u7B97",
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value: "\\sum_{a}^{b}",
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children: [{
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name: "\u6C42\u548C Summation",
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data: [{ value: "\\sum" }, { value: "\\sum_{a}^{b}" }, { value: "{\\textstyle \\sum_{a}^{b}} " }]
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}, {
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name: "\u4E58\u79EF\u4F59\u79EF Product and coproduct",
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data: [{ value: "\\prod" }, { value: "\\prod_{a}^{b}" }, { value: "{\\textstyle \\prod_{a}^{b}}" }, { value: "\\coprod" }, { value: "\\coprod_{a}^{b}" }, { value: "{\\textstyle \\coprod_{a}^{b}} " }]
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}, {
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name: "\u5E76\u96C6\u4EA4\u96C6 Union and intersection",
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data: [{ value: "\\bigcup" }, { value: "\\bigcup_{a}^{b}" }, { value: "{\\textstyle \\bigcup_{a}^{b}}" }, { value: "\\bigcap" }, { value: "\\bigcap_{a}^{b}" }]
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}, {
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name: "\u6790\u53D6\u5408\u53D6 Disjunction and conjunction",
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data: [{ "value": "\\bigvee" }, { "value": "\\bigvee_{a}^{b}" }, { "value": "\\bigwedge" }, { "value": "\\bigwedge_{a}^{b}" }]
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}]
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},
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{
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name: "\u62EC\u53F7\u53D6\u6574",
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value: "\\left [ \\left ( \\right ) \\right ] ",
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children: [{
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name: "\u62EC\u53F7 Brackets",
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data: [
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{ "value": "\\left ( \\right )" },
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{ "value": "\\left [ \\right ]" },
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{ "value": "\\left \\langle \\right \\rangle " },
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{ "value": "\\left | \\right | " },
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{ "value": "\\left \\lfloor \\right \\rfloor " },
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{ "value": "\\left \\lceil \\right \\rceil " }
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]
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}]
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}
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];
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const datasLatex = [
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{
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name: "\u4EE3\u6570",
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value: "\\sqrt{a^2+b^2}",
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children: [{
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data: [
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{
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value: "\\left(x-1\\right)\\left(x+3\\right) "
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},
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{ value: "\\sqrt{a^2+b^2}" },
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{ value: "\\left ( \\frac{a}{b}\\right )^{n}= \\frac{a^{n}}{b^{n}}" },
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{ "value": "\\frac{a}{b}\\pm \\frac{c}{d}= \\frac{ad \\pm bc}{bd} " },
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{ "value": "\\frac{x^{2}}{a^{2}}-\\frac{y^{2}}{b^{2}}=1 " },
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{ "value": "\\frac{1}{\\sqrt{a}}=\\frac{\\sqrt{a}}{a},a\\ge 0\\frac{1}{\\sqrt{a}}=\\frac{\\sqrt{a}}{a},a\\ge 0 " },
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{ "value": "\\sqrt[n]{a^{n}}=\\left ( \\sqrt[n]{a}\\right )^{n} " },
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{ "value": "x ={-b \\pm \\sqrt{b^2-4ac}\\over 2a} " },
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{ "value": "y-y_{1}=k \\left( x-x_{1}\\right) " },
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{ "value": "\\left\\{\\begin{matrix} \r\n x=a + r\\text{cos}\\theta \\ \r\n y=b + r\\text{sin}\\theta \r\n\\end{matrix}\\right. " },
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{ value: "\\begin{array}{l} \r\n \\text{\u5BF9\u4E8E\u65B9\u7A0B\u5F62\u5982\uFF1A}x^{3}-1=0 \\ \r\n \\text{\u8BBE}\\text{:}\\omega =\\frac{-1+\\sqrt{3}i}{2} \\ \r\n x_{1}=1,x_{2}= \\omega =\\frac{-1+\\sqrt{3}i}{2} \\ \r\n x_{3}= \\omega ^{2}=\\frac{-1-\\sqrt{3}i}{2} \r\n\\end{array} " },
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{ value: "\\begin{array}{l} \r\n a\\mathop{{x}}\\nolimits^{{2}}+bx+c=0 \\ \r\n \\Delta =\\mathop{{b}}\\nolimits^{{2}}-4ac \\ \r\n \\left\\{\\begin{matrix} \r\n \\Delta \\gt 0\\text{\u65B9\u7A0B\u6709\u4E24\u4E2A\u4E0D\u76F8\u7B49\u7684\u5B9E\u6839} \\ \r\n \\Delta = 0\\text{\u65B9\u7A0B\u6709\u4E24\u4E2A\u76F8\u7B49\u7684\u5B9E\u6839} \\ \r\n \\Delta \\lt 0\\text{\u65B9\u7A0B\u65E0\u5B9E\u6839} \r\n\\end{matrix}\\right. \r\n\\end{array} " },
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{ value: "\\begin{array}{l} \r\n a\\mathop{{x}}\\nolimits^{{2}}+bx+c=0 \\ \r\n \\Delta =\\mathop{{b}}\\nolimits^{{2}}-4ac \\ \r\n \\mathop{{x}}\\nolimits_{{1,2}}=\\frac{{-b \\pm \r\n \\sqrt{{\\mathop{{b}}\\nolimits^{{2}}-4ac}}}}{{2a}} \\ \r\n \\mathop{{x}}\\nolimits_{{1}}+\\mathop{{x}}\\nolimits_{{2}}=-\\frac{{b}}{{a}} \\ \r\n \\mathop{{x}}\\nolimits_{{1}}\\mathop{{x}}\\nolimits_{{2}}=\\frac{{c}}{{a}} \r\n\\end{array} " }
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]
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}]
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},
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{
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name: "\u51E0\u4F55",
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value: "\\Delta A B C ",
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children: [
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{
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data: [
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{ "value": "\\Delta A B C " },
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{ "value": "a \\parallel c,b \\parallel c \\Rightarrow a \\parallel b " },
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{ "value": "l \\perp \\beta ,l \\subset \\alpha \\Rightarrow \\alpha \\perp \\beta" },
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{ "value": "\\left.\\begin{matrix} \r\n a \\perp \\alpha \\ \r\n b \\perp \\alpha \r\n\\end{matrix}\\right\\}\\Rightarrow a \\parallel b" },
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{ "value": "P \\in \\alpha ,P \\in \\beta , \\alpha \\cap \\beta =l \\Rightarrow P \\in l " },
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{ "value": "\\alpha \\perp \\beta , \\alpha \\cap \\beta =l,a \\subset \\alpha ,a \\perp l \r\n \\Rightarrow a \\perp \\beta " },
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{ "value": "\\left.\\begin{matrix} \r\n a \\subset \\beta ,b \\subset \\beta ,a \\cap b=P \\ \r\n a \\parallel \\partial ,b \\parallel \\partial \r\n\\end{matrix}\\right\\}\\Rightarrow \\beta \\parallel \\alpha " },
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{ "value": "\\alpha \\parallel \\beta , \\gamma \\cap \\alpha =a, \\gamma \\cap \\beta =b \\Rightarrow a \\parallel b " },
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{ "value": "A \\in l,B \\in l,A \\in \\alpha ,B \\in \\alpha \\Rightarrow l \\subset \\alpha " },
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{ "value": "\\left.\\begin{matrix} \r\n m \\subset \\alpha ,n \\subset \\alpha ,m \\cap n=P \\ \r\n a \\perp m,a \\perp n \r\n\\end{matrix}\\right\\}\\Rightarrow a \\perp \\alpha " },
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{ "value": "\\begin{array}{c} \r\n \\text{\u76F4\u89D2\u4E09\u89D2\u5F62\u4E2D,\u76F4\u89D2\u8FB9\u957Fa,b,\u659C\u8FB9\u8FB9\u957Fc} \\ \r\n a^{2}+b^{2}=c^{2} \r\n\\end{array}" }
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]
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}
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]
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},
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{
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name: "\u4E0D\u7B49\u5F0F",
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value: "a > b",
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children: [{
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data: [{ "value": "a > b,b > c \\Rightarrow a > c " }, { "value": "a > b,c > d \\Rightarrow a+c > b+d " }, { "value": "a > b > 0,c > d > 0 \\Rightarrow ac bd " }, { "value": "\\begin{array}{c} \r\n a \\gt b,c \\gt 0 \\Rightarrow ac \\gt bc \\ \r\n a \\gt b,c \\lt 0 \\Rightarrow ac \\lt bc \r\n\\end{array}" }, { "value": "\\left | a-b \\right | \\geqslant \\left | a \\right | -\\left | b \\right | " }, { "value": "-\\left | a \\right |\\leq a\\leqslant \\left | a \\right | " }, { "value": "\\left | a \\right |\\leqslant b \\Rightarrow -b \\leqslant a \\leqslant \\left | b \\right | " }, { "value": "\\left | a+b \\right | \\leqslant \\left | a \\right | + \\left | b \\right | " }, { "value": "\\begin{array}{c} \r\n a \\gt b \\gt 0,n \\in N^{\\ast},n \\gt 1 \\ \r\n \\Rightarrow a^{n}\\gt b^{n}, \\sqrt[n]{a}\\gt \\sqrt[n]{b} \r\n\\end{array}" }, { "value": "\\left( \\sum_{k=1}^n a_k b_k \\right)^{\\!\\!2}\\leq \r\n\\left( \\sum_{k=1}^n a_k^2 \\right) \\left( \\sum_{k=1}^n b_k^2 \\right) " }, { "value": "\\begin{array}{c} \r\n a,b \\in R^{+} \\ \r\n \\Rightarrow \\frac{a+b}{{2}}\\ge \\sqrt{ab} \\ \r\n \\left( \\text{\u5F53\u4E14\u4EC5\u5F53}a=b\\text{\u65F6\u53D6\u201C}=\\text{\u201D\u53F7}\\right) \r\n\\end{array}" }, { "value": "\\begin{array}{c} \r\n a,b \\in R \\ \r\n \\Rightarrow a^{2}+b^{2}\\gt 2ab \\ \r\n \\left( \\text{\u5F53\u4E14\u4EC5\u5F53}a=b\\text{\u65F6\u53D6\u201C}=\\text{\u201D\u53F7}\\right) \r\n\\end{array}" }, { "value": "\\begin{array}{c} \r\n H_{n}=\\frac{n}{\\sum \\limits_{i=1}^{n}\\frac{1}{x_{i}}}= \\frac{n}{\\frac{1}{x_{1}}+ \\frac{1}{x_{2}}+ \\cdots + \\frac{1}{x_{n}}} \\ G_{n}=\\sqrt[n]{\\prod \\limits_{i=1}^{n}x_{i}}= \\sqrt[n]{x_{1}x_{2}\\cdots x_{n}} \\ A_{n}=\\frac{1}{n}\\sum \\limits_{i=1}^{n}x_{i}=\\frac{x_{1}+ x_{2}+ \\cdots + x_{n}}{n} \\ Q_{n}=\\sqrt{\\sum \\limits_{i=1}^{n}x_{i}^{2}}= \\sqrt{\\frac{x_{1}^{2}+ x_{2}^{2}+ \\cdots + x_{n}^{2}}{n}} \\ H_{n}\\leq G_{n}\\leq A_{n}\\leq Q_{n} \r\n\\end{array}" }]
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}]
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},
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{
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name: "\u79EF\u5206",
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value: "\\frac{\\mathrm{d}\\partial}{\\partial x}",
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children: [
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{
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data: [{ "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}x^n=nx^{n-1} " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}e^{ax}=a\\,e^{ax} " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}\\ln(x)=\\frac{1}{x} " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}\\sin x=\\cos x " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}\\cos x=-\\sin x " }, { "value": "\\int k\\mathrm{d}x = kx+C " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}\\tan x=\\sec^2 x " }, { "value": "\\frac{\\mathrm{d}}{\\mathrm{d}x}\\cot x=-\\csc^2 x " }, { "value": "\\int \\frac{1}{x}\\mathrm{d}x= \\ln \\left| x \\right| +C " }, { "value": "\\int \\frac{1}{\\sqrt{1-x^{2}}}\\mathrm{d}x= \\arcsin x +C " }, { "value": "\\int \\frac{1}{1+x^{2}}\\mathrm{d}x= \\arctan x +C " }, { "value": "\\int u \\frac{\\mathrm{d}v}{\\mathrm{d}x}\\,\\mathrm{d}x=uv-\\int \\frac{\\mathrm{d}u}{\\mathrm{d}x}v\\,\\mathrm{d}x " }, { "value": "f(x) = \\int_{-\\infty}^\\infty \\hat f(x)\\xi\\,e^{2 \\pi i \\xi x} \\,\\mathrm{d}\\xi " }, { "value": "\\int x^{\\mu}\\mathrm{d}x=\\frac{x^{\\mu +1}}{\\mu +1}+C, \\left({\\mu \\neq -1}\\right) " }]
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}
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]
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},
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// {
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// name: "矩阵",
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// value: "\\begin{pmatrix} \r\n 1 & 0 \\\\ \r\n 0 & 1 \r\n\\end{pmatrix} ",
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// children: [{
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// data: [
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// { "value": "\\begin{pmatrix} \r\n 1 & 0 \\\\ \r\n 0 & 1 \r\n\\end{pmatrix} " }, { "value": "\\begin{pmatrix} \r\n a_{11} & a_{12} & a_{13} \\ \r\n a_{21} & a_{22} & a_{23} \\ \r\n a_{31} & a_{32} & a_{33} \r\n\\end{pmatrix} " }, { "value": "\\begin{pmatrix} \r\n a_{11} & \\cdots & a_{1n} \\ \r\n \\vdots & \\ddots & \\vdots \\ \r\n a_{m1} & \\cdots & a_{mn} \r\n\\end{pmatrix} " }, { "value": "\\begin{array}{c} \r\n A=A^{T} \\ \r\n A=-A^{T} \r\n\\end{array}" }, { "value": "O = \\begin{bmatrix} \r\n 0 & 0 & \\cdots & 0 \\ \r\n 0 & 0 & \\cdots & 0 \\ \r\n \\vdots & \\vdots & \\ddots & \\vdots \\ \r\n 0 & 0 & \\cdots & 0 \r\n\\end{bmatrix} " }, { "value": "A_{m\\times n}= \r\n\\begin{bmatrix} \r\n a_{11}& a_{12}& \\cdots & a_{1n} \\ \r\n a_{21}& a_{22}& \\cdots & a_{2n} \\ \r\n \\vdots & \\vdots & \\ddots & \\vdots \\ \r\n a_{m1}& a_{m2}& \\cdots & a_{mn} \r\n\\end{bmatrix} \r\n=\\left [ a_{ij}\\right ] " }, { "value": "\\begin{array}{c} \r\n A={\\left[ a_{ij}\\right]_{m \\times n}},B={\\left[ b_{ij}\\right]_{n \\times s}} \\ \r\n c_{ij}= \\sum \\limits_{k=1}^{{n}}a_{ik}b_{kj} \\ \r\n C=AB=\\left[ c_{ij}\\right]_{m \\times s} \r\n = \\left[ \\sum \\limits_{k=1}^{n}a_{ik}b_{kj}\\right]_{m \\times s} \r\n\\end{array}" }, { "value": "\\mathbf{V}_1 \\times \\mathbf{V}_2 = \r\n\\begin{vmatrix} \r\n \\mathbf{i}& \\mathbf{j}& \\mathbf{k} \\ \r\n \\frac{\\partial X}{\\partial u}& \\frac{\\partial Y}{\\partial u}& 0 \\ \r\n \\frac{\\partial X}{\\partial v}& \\frac{\\partial Y}{\\partial v}& 0 \\ \r\n\\end{vmatrix} " }
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// ]
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// }]
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// },
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{
|
|
name: "\u4E09\u89D2",
|
|
value: "e^{i \\theta}",
|
|
children: [{
|
|
name: "\u6C42\u548C Summation",
|
|
data: [
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{ "value": "e^{i \\theta} " },
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|
{ "value": "\\left(\\frac{\\pi}{2}-\\theta \\right ) " },
|
|
{ "value": "\\text{sin}^{2}\\frac{\\alpha}{2}=\\frac{1- \\text{cos}\\alpha}{2} " },
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{ "value": "\\text{cos}^{2}\\frac{\\alpha}{2}=\\frac{1+ \\text{cos}\\alpha}{2} " },
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|
{ "value": "\\text{tan}\\frac{\\alpha}{2}=\\frac{\\text{sin}\\alpha}{1+ \\text{cos}\\alpha} " },
|
|
{ "value": "\\sin \\alpha + \\sin \\beta =2 \\sin \\frac{\\alpha + \\beta}{2}\\cos \\frac{\\alpha - \\beta}{2} " },
|
|
{ "value": "\\sin \\alpha - \\sin \\beta =2 \\cos \\frac{\\alpha + \\beta}{2}\\sin \\frac{\\alpha - \\beta}{2} " },
|
|
{ "value": "\\cos \\alpha + \\cos \\beta =2 \\cos \\frac{\\alpha + \\beta}{2}\\cos \\frac{\\alpha - \\beta}{2} " },
|
|
{ "value": "\\cos \\alpha - \\cos \\beta =-2\\sin \\frac{\\alpha + \\beta}{2}\\sin \\frac{\\alpha - \\beta}{2} " },
|
|
{ "value": "a^{2}=b^{2}+c^{2}-2bc\\cos A " },
|
|
{ "value": "\\frac{\\sin A}{a}=\\frac{\\sin B}{b}=\\frac{\\sin C}{c}=\\frac{1}{2R} " },
|
|
{ "value": "\\sin \\left ( \\frac{\\pi}{2}-\\alpha \\right ) = \\cos \\alpha " },
|
|
{ "value": "\\sin \\left ( \\frac{\\pi}{2}+\\alpha \\right ) = \\cos \\alpha " }
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|
]
|
|
}]
|
|
},
|
|
{
|
|
name: "\u7EDF\u8BA1",
|
|
value: "C_{r}^{n}",
|
|
children: [{
|
|
data: [
|
|
{ "value": "C_{r}^{n} " },
|
|
{ "value": "\\frac{n!}{r!(n-r)!} " },
|
|
{ "value": "\\sum_{i=1}^{n}{X_i} " },
|
|
{ "value": "\\sum_{i=1}^{n}{X_i^2} " },
|
|
{ "value": "X_1, \\cdots,X_n " },
|
|
{ "value": "\\frac{x-\\mu}{\\sigma} " },
|
|
{ "value": "\\sum_{i=1}^{n}{(X_i - \\overline{X})^2} " },
|
|
{ "value": "\\begin{array}{c} \r\n \\text{\u82E5}P \\left( AB \\right) =P \\left( A \\right) P \\left( B \\right) \\\\ \r\n \\text{\u5219}P \\left( A \\left| B\\right. \\right) =P \\left({B}\\right) \r\n\\end{array}" },
|
|
{ "value": "P(E) ={n \\choose k}p^k (1-p)^{n-k} " },
|
|
{ "value": "P \\left( A \\right) = \\lim \\limits_{n \\to \\infty}f_{n}\\left ( A \\right ) " },
|
|
{ "value": "P \\left( \\bigcup \\limits_{i=1}^{+ \\infty}A_{i}\\right) = \\prod \\limits_{i=1}^{+ \\infty}P{\\left( A_{i}\\right)} " },
|
|
{ "value": "\\begin{array}{c} \r\n P \\left( \\emptyset \\right) =0 \\\\ \r\n P \\left( S \\right) =1 \r\n\\end{array}" },
|
|
{ "value": "\\begin{array}{c} \r\n \\forall A \\in S \\\\ \r\n P \\left( A \\right) \\ge 0 \r\n\\end{array}" },
|
|
{ "value": "P \\left( \\bigcup \\limits_{i=1}^{n}A_{i}\\right) = \\prod \\limits_{i=1}^{n}P \\left( A_{i}\\right) " },
|
|
{ "value": "\\begin{array}{c} \r\n S= \\binom{N}{n},A_{k}=\\binom{M}{k}\\cdot \\binom{N-M}{n-k} \\\\ \r\n P\\left ( A_{k}\\right ) = \\frac{\\binom{M}{k}\\cdot \\binom{N-M}{n-k}}{\\binom{N}{n}} \r\n\\end{array}" },
|
|
{ "value": "\\begin{array}{c} \r\n P_{n}=n! \\\\ \r\n A_{n}^{k}=\\frac{n!}{\\left( n-k \\left) !\\right. \\right.} \r\n\\end{array}" }
|
|
]
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|
}]
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|
}
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];
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const setValue = (item) => {
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GraphicsRef.current.setValue(GraphicsRef.current.getValue() + " " + item.value + " ");
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children: /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_4__/* ["default"] */ .Z, { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.lists, gutter: [10, 10] }, datas.map((data, key) => {
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return /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_5__/* ["default"] */ .Z, { flex: "110px", className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.item }, /* @__PURE__ */ React.createElement("div", null, /* @__PURE__ */ React.createElement(_components_RenderHtml__WEBPACK_IMPORTED_MODULE_1__/* ["default"] */ .Z, { value: `$$${data.value}$$` }), data.name), /* @__PURE__ */ React.createElement("div", { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.children }, data.children.map((data2, key2) => {
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return /* @__PURE__ */ React.createElement("div", { key: key2 }, /* @__PURE__ */ React.createElement("h1", null, data2.name), /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_4__/* ["default"] */ .Z, { gutter: [10, 10] }, data2.data.map((item, k) => {
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return /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_5__/* ["default"] */ .Z, { key: k, onClick: () => setValue(item), className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.diamond }, /* @__PURE__ */ React.createElement(_components_RenderHtml__WEBPACK_IMPORTED_MODULE_1__/* ["default"] */ .Z, { value: "`$$" + item.value + "$$`" }));
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})));
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})));
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}))
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children: /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_4__/* ["default"] */ .Z, { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.lists, gutter: [10, 10] }, datasLatex.map((data, key) => {
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return /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_5__/* ["default"] */ .Z, { flex: "110px", className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.item }, /* @__PURE__ */ React.createElement("div", null, /* @__PURE__ */ React.createElement(_components_RenderHtml__WEBPACK_IMPORTED_MODULE_1__/* ["default"] */ .Z, { value: "`$$" + data.value + "$$`" }), data.name), /* @__PURE__ */ React.createElement("div", { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.children }, data.children.map((item, key2) => {
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return /* @__PURE__ */ React.createElement("div", { key: key2 }, item.name && /* @__PURE__ */ React.createElement("h1", null, item.name), /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_4__/* ["default"] */ .Z, { gutter: [10, 10] }, item.data.map((item2, k) => {
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return /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_5__/* ["default"] */ .Z, { key: k, onClick: () => setValue(item2), className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.diamond }, /* @__PURE__ */ React.createElement(_components_RenderHtml__WEBPACK_IMPORTED_MODULE_1__/* ["default"] */ .Z, { value: "`$$" + item2.value + "$$`" }));
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})));
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})));
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}))
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}
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];
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const getData = () => {
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var dom = document.createElement("div");
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dom.innerHTML = GraphicsRef.current.getValue();
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var str = dom.innerText;
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callback && callback(str);
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return str;
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};
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(0,react__WEBPACK_IMPORTED_MODULE_0__.useImperativeHandle)(ref, () => ({
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getData
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}));
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return /* @__PURE__ */ React.createElement("div", { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.mathWrap }, /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_6__["default"], { defaultActiveKey: "1", items }), /* @__PURE__ */ React.createElement("math-field", { locale: "zh_cn", className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.mathField, placeholder: "\u8BF7\u6253\u5F00\u952E\u76D8\uFF0C\u8F93\u5165latex\u516C\u5F0F", ref: GraphicsRef, style: { width: 800, marginTop: 30, fontSize: 18 } }, value || ""), showSaveButton && /* @__PURE__ */ React.createElement("div", { className: _index_less_modules__WEBPACK_IMPORTED_MODULE_2__/* ["default"] */ .Z.button }, /* @__PURE__ */ React.createElement(antd__WEBPACK_IMPORTED_MODULE_7__/* ["default"] */ .ZP, { size: "large", onClick: getData, style: { zIndex: 8, marginTop: 10 }, type: "primary" }, "\u4FDD\u5B58\u5230\u7F16\u8F91\u5668")));
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});
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/* harmony default export */ __webpack_exports__.Z = (MathsLatex);
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/***/ })
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}]); |