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  1. curriculum/challenges/chinese/10-coding-interview-prep/project-euler/problem-454-diophantine-reciprocals-iii.md

    ---
    id: 5900f5331000cf542c510045
    challengeType: 5
    videoUrl: ''
    title: 问题454:丢番图倒数III
    ---
    
    ## Description
    <section id="description">在下面的等式中,x,y和n是正整数。 <p> 1x + 1y = 1n </p><p>对于极限L,我们将F(L)定义为满足x &lt;y≤L的解的数量。 </p><p>我们可以验证F(15)= 4和F(1000)= 1069.找到F(1012)。 </p></section>
    
    ## Instructions
    <section id="instructions">
    </section>
    
    ## Tests
    <section id='tests'>
    
    ```yml
    tests:
      - text: <code>euler454()</code>应该返回5435004633092。
    Plain Text
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  2. curriculum/challenges/chinese/10-coding-interview-prep/project-euler/problem-366-stone-game-iii.md

    ---
    id: 5900f4da1000cf542c50ffed
    challengeType: 5
    videoUrl: ''
    title: 问题366:石头游戏III
    ---
    
    ## Description
    Plain Text
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  3. TODO/better-javascript-with-es6-pt-iii-cool-collections-slicker-strings.md

    * 原文作者 : [Peleke](https://github.com/Peleke)
    * 译文出自 : [掘金翻译计划](https://github.com/xitu/gold-miner)
    * 译者 : [godofchina](https://github.com/godofchina)
    * 校对者: [Jack-Kingdom](https://github.com/Jack-Kingdom), [malcolmyu](https://github.com/malcolmyu)
    
    # 使用 ES6 写更好的 JavaScript part III:好用的集合和反引号
    
    ## 简介
    
    Plain Text
    - Registered: 2020-10-22 14:49
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  4. 专业课/数学分析/数分3-多元/数学分析(III) 历届试题.pdf

    Zhiyu Yuan <******@****.***> 1555922806 +0800
    PDF
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  5. 专业课/数学分析/数分3-多元/数学分析(III) 往届试题.pdf

    Zhiyu Yuan <******@****.***> 1555922806 +0800
    PDF
    - Registered: 2020-10-25 02:06
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  6. 专业课/数学分析/数分3-多元/2014数学分析III期中 伍胜健.pdf

    Zhiyu Yuan <******@****.***> 1555922806 +0800
    PDF
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  7. 专业课/泛函分析/陈天权泛函I2006春期末.pdf

    (ii) 若 T ∈ L(B1, B2), 且 dim(ImT ) < ∞. 试证: T ∈ Lc(B1, B2);
    (iii) 若 (Tn)∞n=1是 B1 → B2 的一串紧算子, 又在范数意义下,有 T = limn→∞Tn. 试证:
    T ∈ L(B1, B2).
    2. (20分) 设 K(x, y) ∈ C([0, 1]× [0, 1]), 记积分算子
    K(f)(x) =
    ∫ 1
    0
    K(x, y)f(y)dy.
    试证:
    (i) 设 K(x, y) ∈ C([0, 1]× [0, 1]),K ∈ L(C[0, 1], C[0, 1]);
    (ii)若 L(x, y) =
    ∑n
    j=1 aj(x)bj(y),其中 aj(x) ∈ C[0, 1], bj(y) ∈ C[0, 1],则L ∈ Lc(C[0, 1], C[0, 1]);
    (iii) 对一切 K(x, y) ∈ C([0, 1]× [0, 1]), 有 K ∈ Lc(C[0, 1], C[0, 1]).
    PDF
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  8. test/visual/dropdown-menu/submenu-mouse-reenter.html

                        <li><a href="#">Item 1B ii</a></li>
                        <li>
                          <a href="#">Item 1B iii</a>
                          <ul class="menu">
                            <li><a href="#">Item 1B iii alpha</a></li>
                            <li><a href="#">Item 1B iii omega</a></li>
                          </ul>
                        </li>
                        <li>
                          <a href="#">Item 1B iv</a>
    HTML
    - Registered: 2020-10-23 22:05
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  9. 专业课/数学分析/数分3-多元/2014数学分析III期末 伍胜健.pdf

    Zhiyu Yuan <******@****.***> 1555922806 +0800
    PDF
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  10. spec/fixtures/git/repo-with-submodules/You-Dont-Need-jQuery/test/query.spec.js

              <li data-role='blue' class='item-ii blue item'>II</li>
              <li>III</li>
              <li>
                <ul id='nested-ul'>
                  <li data-role='red' class='item-i-i red item'>III.I</li>
                  <li data-role='blue' class='item-i-ii blue item'>III.II</li>
                </ul>
              </li>
            </ul>
          `;
        });
    
        afterEach(() => {
    JavaScript
    - Registered: 2020-10-19 05:20
    - Last Modified: 2016-01-07 18:05
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