apzzd.github.io/index.html at master · apzzd/apzzd.github.io · GitHub

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<!DOCTYPE html>
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<title>ada's blog</title>
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  <header> <!-- general website header -->
    <a href="./" class="title">ada's blog</a>
  </header>

  <div> <!-- decription -->
    <p>posts about math, projects, niche interests, etc.</p>
    <p>check out my <a href="https://github.com/apzzd">Github</a>, <a href="https://artofproblemsolving.com/community/user/600906">Art of Problem Solving</a>, and <a href="https://tatoeba.org/en/user/profile/apzzd">Tatoeba</a> accounts, too.</p>
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  <div class="post-list"> <!-- list of posts -->

   <div class="post-link-div"> <!-- a post link, with description -->
    	<a href="./posts/vector-sketches-10-21-2025.html" class="post-link-head">vector sketches</a>
        <p class="post-link-descrip">lines and squares and cubes and tesseracts</p>
    </div>

   <div class="post-link-div"> <!-- a post link, with description -->
    	<a href="./posts/billardtische-parkettieren-deutschpost-9-6-2025.html" class="post-link-head">billardtische und unendliche parkettieren (deutsch)</a>
        <p class="post-link-descrip">ein sehr kurzes deutschpost über billardtische</p>
    </div>

   <div class="post-link-div"> <!-- a post link, with description -->
    	<a href="./posts/reciprocals-and-zn-II-8-5-2025.html" class="post-link-head">reciprocals and $\mathbb{Z}_n$ (part II)</a>
        <p class="post-link-descrip">some dubious and potentially inconsistent reciprocal-finding strategies :/</p>
    </div>

   <div class="post-link-div"> <!-- a post link, with description -->
    	<a href="./posts/reciprocals-and-zn-7-26-2025.html" class="post-link-head">reciprocals and $\mathbb{Z}_n$ (part I)</a>
        <p class="post-link-descrip">things get weird when finite sets are closed under addition</p>
    </div>

    <div class="post-link-div"> <!-- a post link, with description -->
    	<a href="./posts/domino-problem-7-6-2025.html" class="post-link-head">arranging dominos</a>
        <p class="post-link-descrip">how many ways can you arrange some dominos on a rectangle, and what does that have to do with fibonacci numbers?</p>
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