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2 lines
2.5 KiB
JavaScript
2 lines
2.5 KiB
JavaScript
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import{_ as a,c as o,o as t,a4 as e}from"./chunks/framework.DpC1ZpOZ.js";const u=JSON.parse('{"title":"mbcp.mp_math.const","description":"","frontmatter":{"title":"mbcp.mp_math.const","lastUpdated":false},"headers":[],"relativePath":"ja/api/mp_math/const.md","filePath":"ja/api/mp_math/const.md"}'),r={name:"ja/api/mp_math/const.md"},l=e('<h1 id="mbcp-mp-math-const" tabindex="-1">mbcp.mp_math.const <a class="header-anchor" href="#mbcp-mp-math-const" aria-label="Permalink to "mbcp.mp_math.const""></a></h1><p>本模块定义了一些常用的常量</p><h3 id="var-pi" tabindex="-1">var <code>PI</code> <a class="header-anchor" href="#var-pi" aria-label="Permalink to "var `PI`""></a></h3><ul><li><p><strong>説明</strong>: 常量 π</p></li><li><p><strong>デフォルト</strong>: <code>math.pi</code></p></li></ul><h3 id="var-e" tabindex="-1">var <code>E</code> <a class="header-anchor" href="#var-e" aria-label="Permalink to "var `E`""></a></h3><ul><li><p><strong>説明</strong>: 自然对数的底 exp(1)</p></li><li><p><strong>デフォルト</strong>: <code>math.e</code></p></li></ul><h3 id="var-golden-ratio" tabindex="-1">var <code>GOLDEN_RATIO</code> <a class="header-anchor" href="#var-golden-ratio" aria-label="Permalink to "var `GOLDEN_RATIO`""></a></h3><ul><li><p><strong>説明</strong>: 黄金分割比</p></li><li><p><strong>デフォルト</strong>: <code>(1 + math.sqrt(5)) / 2</code></p></li></ul><h3 id="var-gamma" tabindex="-1">var <code>GAMMA</code> <a class="header-anchor" href="#var-gamma" aria-label="Permalink to "var `GAMMA`""></a></h3><ul><li><p><strong>説明</strong>: 欧拉常数</p></li><li><p><strong>デフォルト</strong>: <code>0.5772156649015329</code></p></li></ul><h3 id="var-epsilon" tabindex="-1">var <code>EPSILON</code> <a class="header-anchor" href="#var-epsilon" aria-label="Permalink to "var `EPSILON`""></a></h3><ul><li><p><strong>説明</strong>: 精度误差</p></li><li><p><strong>デフォルト</strong>: <code>0.0001</code></p></li></ul><h3 id="var-approx" tabindex="-1">var <code>APPROX</code> <a class="header-anchor" href="#var-approx" aria-label="Permalink to "var `APPROX`""></a></h3><ul><li><p><strong>説明</strong>: 约等于判定误差</p></li><li><p><strong>デフォルト</strong>: <code>0.001</code></p></li></ul>',14),n=[l];function i(s,c,p,d,h,m){return t(),o("div",null,n)}const g=a(r,[["render",i]]);export{u as __pageData,g as default};
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