galb-dai commited on
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0600810
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1 Parent(s): fdc7723

Add figure.

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Files changed (2) hide show
  1. assets/bag_modifications.png +3 -0
  2. src/about.py +1 -1
assets/bag_modifications.png ADDED

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  • SHA256: d62971d02b60d15a54ed437bd8cfa367592139a18c4a96a8a3d94490400be27c
  • Pointer size: 130 Bytes
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src/about.py CHANGED
@@ -57,7 +57,7 @@ WHAT_IS_F1_HTML_BOTTOM_TOP = """
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  </blockquote>
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  <p class="f1-p">The key is to use a structure known as a tree decomposition, which organises the graph’s vertices into a series of overlapping sets, or “bags”, that are themselves arranged in a tree.</p>
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  <figure class="f1-figure">
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- <img src="/file=assets/bag_modifications.png" alt="An illustration of local modifications to bags (dashed boxes)" class="max-w-full md:max-w-2xl mx-auto rounded-lg shadow-md">
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  <figcaption class="f1-figcaption">An illustration of local modifications to bags: Introduce, Forget, and Join.</figcaption>
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  </figure>
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  <p class="mb-4 f1-p">An algorithm can then traverse this tree of bags, solving the problem piece by piece using dynamic programming. This process involves designing a “state” that summarises all necessary information about the partial solution within a bag, and then defining how this state transforms as vertices are introduced, forgotten, or bags are merged.</p>
 
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  </blockquote>
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  <p class="f1-p">The key is to use a structure known as a tree decomposition, which organises the graph’s vertices into a series of overlapping sets, or “bags”, that are themselves arranged in a tree.</p>
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  <figure class="f1-figure">
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+ <img src="assets/bag_modifications.png" alt="An illustration of local modifications to bags (dashed boxes)" class="max-w-full md:max-w-2xl mx-auto rounded-lg shadow-md">
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  <figcaption class="f1-figcaption">An illustration of local modifications to bags: Introduce, Forget, and Join.</figcaption>
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  </figure>
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  <p class="mb-4 f1-p">An algorithm can then traverse this tree of bags, solving the problem piece by piece using dynamic programming. This process involves designing a “state” that summarises all necessary information about the partial solution within a bag, and then defining how this state transforms as vertices are introduced, forgotten, or bags are merged.</p>