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  <title>拆解 — everywhy.ai</title>
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  <updated>2026-07-02T00:00:00Z</updated>
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  <entry>
    <title>筷子插进水里，为什么弯了？</title>
    <link href="https://everywhy.ai/pages/light-refraction.html"/>
    <id>https://everywhy.ai/pages/light-refraction.html</id>
    <updated>2026-07-02T00:00:00Z</updated>
    <summary>把「看见」拆成三个零件：光从筷尖出发、在水面拐弯、眼睛沿直线反推——拼回去，弯筷子自己浮现。</summary>
  </entry>
  <entry>
    <title>Why does a chopstick look bent in water?</title>
    <link href="https://everywhy.ai/pages/light-refraction-en.html"/>
    <id>https://everywhy.ai/pages/light-refraction-en.html</id>
    <updated>2026-07-02T00:00:00Z</updated>
    <summary>Take seeing apart into three pieces: light leaves the tip, bends at the surface, and your eye traces it straight back — reassemble them and the bend appears.</summary>
  </entry>
  <entry>
    <title>为什么是 3-4-5？</title>
    <link href="https://everywhy.ai/pages/pythagorean-theorem.html"/>
    <id>https://everywhy.ai/pages/pythagorean-theorem.html</id>
    <updated>2026-07-02T00:00:00Z</updated>
    <summary>四个一样的直角三角形，在同一个大正方形里换个摆法：中间的洞从 c² 变成 a² + b²——勾股定理自己浮现。</summary>
  </entry>
  <entry>
    <title>τ — one full turn</title>
    <link href="https://everywhy.ai/pages/tau-sweep.html"/>
    <id>https://everywhy.ai/pages/tau-sweep.html</id>
    <updated>2026-06-30T00:00:00Z</updated>
    <summary>Sweep a radius through one full turn and watch both 2πr and πr² appear.</summary>
  </entry>
  <entry>
    <title>A circle's area hides a little secret</title>
    <link href="https://everywhy.ai/pages/circle-area-for-kids-en.html"/>
    <id>https://everywhy.ai/pages/circle-area-for-kids-en.html</id>
    <updated>2026-06-30T00:00:00Z</updated>
    <summary>The same proof, told for kids — scroll to cut, zip, and rebuild the circle.</summary>
  </entry>
  <entry>
    <title>圆的面积，藏着一个小秘密</title>
    <link href="https://everywhy.ai/pages/circle-area-for-kids.html"/>
    <id>https://everywhy.ai/pages/circle-area-for-kids.html</id>
    <updated>2026-06-30T00:00:00Z</updated>
    <summary>把圆切成小块，拼成长方形，亲眼看看 πr² 是怎么来的。</summary>
  </entry>
  <entry>
    <title>Why is a circle's area πr²?</title>
    <link href="https://everywhy.ai/pages/circle-area-proof.html"/>
    <id>https://everywhy.ai/pages/circle-area-proof.html</id>
    <updated>2026-06-28T00:00:00Z</updated>
    <summary>Slice the circle into wedges, rearrange them into a rectangle, and watch πr² fall out.</summary>
  </entry>
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