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  <updated>2026-02-17T23:03:36Z</updated>
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  <title>Nostr notes by Aditya Khanna</title>
  <author>
    <name>Aditya Khanna</name>
  </author>
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  <entry>
    <id>https://nostr.now/nevent1qqsrjdqsat3gzhtw2m3uq4729nq9j6l99hxj3f0mrc8x8pt8kaesp9czyqawh0e4tsd423mewx0zucdlffcffqgtv0snc6f6evxfz955kuqy6a3udgl</id>
    
      <title type="html">@nprofile…8eua the lore drop of you carrying around logs and ...</title>
    
    <link rel="alternate" href="https://nostr.now/nevent1qqsrjdqsat3gzhtw2m3uq4729nq9j6l99hxj3f0mrc8x8pt8kaesp9czyqawh0e4tsd423mewx0zucdlffcffqgtv0snc6f6evxfz955kuqy6a3udgl" />
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      &lt;span itemprop=&#34;mentions&#34; itemscope itemtype=&#34;https://schema.org/Person&#34;&gt;&lt;a itemprop=&#34;url&#34; href=&#34;/nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyz6v2rsmc8tufcfh95x8vlz8q4gf7pctpucsj3rajrxsav62ny5fv528eua&#34; class=&#34;bg-lavender dark:prose:text-neutral-50 dark:text-neutral-50 dark:bg-garnet px-1&#34;&gt;&lt;span&gt;nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyz6v2rsmc8tufcfh95x8vlz8q4gf7pctpucsj3rajrxsav62ny5fv528eua&lt;/span&gt; (&lt;span class=&#34;italic&#34;&gt;nprofile…8eua&lt;/span&gt;)&lt;/a&gt;&lt;/span&gt; the lore drop of you carrying around logs and studying Feynman lectures in highschool is crazy! I&amp;#39;m honored to know it now
    </content>
    <updated>2025-12-01T19:38:46Z</updated>
  </entry>

  <entry>
    <id>https://nostr.now/nevent1qqsgs2wza7zfx0kv7ppwjq5crufz4uqta43v70c4wxz9306fd2hgghczyqawh0e4tsd423mewx0zucdlffcffqgtv0snc6f6evxfz955kuqy6w7k5ck</id>
    
      <title type="html">@nprofile…8eua i only very recently (and embarrassingly) ...</title>
    
    <link rel="alternate" href="https://nostr.now/nevent1qqsgs2wza7zfx0kv7ppwjq5crufz4uqta43v70c4wxz9306fd2hgghczyqawh0e4tsd423mewx0zucdlffcffqgtv0snc6f6evxfz955kuqy6w7k5ck" />
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      In reply to &lt;a href=&#39;/nevent1qqszkmuepy3fse8hqqgys4pcujklc76rlejur7psswqvrdtcj06646spzemhxue69uhhyetvv9ujuerfw36x7tnsw43z7pq927c&#39;&gt;nevent1q…927c&lt;/a&gt;&lt;br/&gt;_________________________&lt;br/&gt;&lt;br/&gt;&lt;span itemprop=&#34;mentions&#34; itemscope itemtype=&#34;https://schema.org/Person&#34;&gt;&lt;a itemprop=&#34;url&#34; href=&#34;/nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyz6v2rsmc8tufcfh95x8vlz8q4gf7pctpucsj3rajrxsav62ny5fv528eua&#34; class=&#34;bg-lavender dark:prose:text-neutral-50 dark:text-neutral-50 dark:bg-garnet px-1&#34;&gt;&lt;span&gt;nprofile1qyt8wumn8ghj7un9d3shjtnyd968gmewwp6kytcqyz6v2rsmc8tufcfh95x8vlz8q4gf7pctpucsj3rajrxsav62ny5fv528eua&lt;/span&gt; (&lt;span class=&#34;italic&#34;&gt;nprofile…8eua&lt;/span&gt;)&lt;/a&gt;&lt;/span&gt; i only very recently (and embarrassingly) realized that a tensor product of matrix vector spaces A ⊗ B is the space of matrices with size and scalars determined by B and entries determined by A. I knew it algebraically but not with this intuition. Pretty closely related to wreath products of the form S_n wr G.
    </content>
    <updated>2025-11-24T16:43:19Z</updated>
  </entry>

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