annotate sicm/notes.html @ 2:b4de894a1e2e

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author Robert McIntyre <rlm@mit.edu>
date Fri, 28 Oct 2011 00:03:05 -0700
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rlm@2 7 <title>Notes for SICM</title>
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rlm@2 82
rlm@2 83 <div id="content">
rlm@2 84
rlm@2 85
rlm@2 86
rlm@2 87 <div id="table-of-contents">
rlm@2 88 <h2>Table of Contents</h2>
rlm@2 89 <div id="text-table-of-contents">
rlm@2 90 <ul>
rlm@2 91 <li><a href="#sec-1">1 Tuples </a></li>
rlm@2 92 <li><a href="#sec-2">2 Generic arithmetic </a></li>
rlm@2 93 </ul>
rlm@2 94 </div>
rlm@2 95 </div>
rlm@2 96
rlm@2 97 <div id="outline-container-1" class="outline-2">
rlm@2 98 <h2 id="sec-1"><span class="section-number-2">1</span> Tuples </h2>
rlm@2 99 <div class="outline-text-2" id="text-1">
rlm@2 100
rlm@2 101 <ul>
rlm@2 102 <li>Tuples are a new data type: sequences with <i>spin</i>. A tuple can be either spin-up or spin-down.
rlm@2 103 </li>
rlm@2 104 <li>A pair of compatible tuples can be <b>contracted</b> into a single number.
rlm@2 105 <ul>
rlm@2 106 <li>Tuples are compatible if they have the same length and opposite
rlm@2 107 spin, and if their corresponding pairs of items are either both
rlm@2 108 numbers or both compatible tuples.
rlm@2 109 </li>
rlm@2 110 <li>To contract tuples, take the sum of the products of corresponding
rlm@2 111 pairs of items. (To take the product of compatible tuples,
rlm@2 112 contract them.)
rlm@2 113 </li>
rlm@2 114 </ul>
rlm@2 115
rlm@2 116 </li>
rlm@2 117 <li>
rlm@2 118 </li>
rlm@2 119 </ul>
rlm@2 120
rlm@2 121
rlm@2 122 </div>
rlm@2 123
rlm@2 124 </div>
rlm@2 125
rlm@2 126 <div id="outline-container-2" class="outline-2">
rlm@2 127 <h2 id="sec-2"><span class="section-number-2">2</span> Generic arithmetic </h2>
rlm@2 128 <div class="outline-text-2" id="text-2">
rlm@2 129
rlm@2 130
rlm@2 131 </div>
rlm@2 132 </div>
rlm@2 133 <div id="postamble">
rlm@2 134 <p class="date">Date: 2011-08-10 14:07:53 EDT</p>
rlm@2 135 <p class="author">Author: Robert McIntyre</p>
rlm@2 136 <p class="creator">Org version 7.6 with Emacs version 23</p>
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