<?xml version="1.0" encoding="utf-8" standalone="yes"?><rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom"><channel><title>Topology - Tag - Holzwege</title><link>https://whilimior.github.io/tags/topology/</link><description>Holzwege</description><generator>Hugo 0.169.0 &amp; FixIt v0.4.3-20260130042349-e23a50d7</generator><language>en</language><managingEditor>zl4061@nyu.edu (Shannon Li)</managingEditor><webMaster>zl4061@nyu.edu (Shannon Li)</webMaster><copyright>This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.</copyright><lastBuildDate>Tue, 10 Nov 2026 00:00:00 +0800</lastBuildDate><atom:link href="https://whilimior.github.io/tags/topology/index.xml" rel="self" type="application/rss+xml"/><item><title>Topology and Level Design</title><link>https://whilimior.github.io/notes/topology-and-level-design/</link><pubDate>Tue, 10 Nov 2026 00:00:00 +0800</pubDate><author>zl4061@nyu.edu (Shannon Li)</author><guid>https://whilimior.github.io/notes/topology-and-level-design/</guid><category domain="https://whilimior.github.io/categories/design-notes/">Design Notes</category><description>&lt;h2 class="heading-element" id="topology-and-the-fishbone"&gt;&lt;span&gt;Topology and the “Fishbone”&lt;/span&gt;&#10; &lt;a href="#topology-and-the-fishbone" class="heading-mark"&gt;&#10; &lt;svg class="octicon octicon-link" viewBox="0 0 16 16" version="1.1" width="16" height="16" aria-hidden="true"&gt;&lt;path d="m7.775 3.275 1.25-1.25a3.5 3.5 0 1 1 4.95 4.95l-2.5 2.5a3.5 3.5 0 0 1-4.95 0 .751.751 0 0 1 .018-1.042.751.751 0 0 1 1.042-.018 1.998 1.998 0 0 0 2.83 0l2.5-2.5a2.002 2.002 0 0 0-2.83-2.83l-1.25 1.25a.751.751 0 0 1-1.042-.018.751.751 0 0 1-.018-1.042Zm-4.69 9.64a1.998 1.998 0 0 0 2.83 0l1.25-1.25a.751.751 0 0 1 1.042.018.751.751 0 0 1 .018 1.042l-1.25 1.25a3.5 3.5 0 1 1-4.95-4.95l2.5-2.5a3.5 3.5 0 0 1 4.95 0 .751.751 0 0 1-.018 1.042.751.751 0 0 1-1.042.018 1.998 1.998 0 0 0-2.83 0l-2.5 2.5a1.998 1.998 0 0 0 0 2.83Z"&gt;&lt;/path&gt;&lt;/svg&gt;&#10; &lt;/a&gt;&#10;&lt;/h2&gt;&lt;p&gt;Topology studies the properties of spaces that remain unchanged under continuous deformation. Its most familiar explanation is that a person, a cup, and a doughnut have the same topological form.&lt;/p&gt;</description></item></channel></rss>