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    <title>A Frog's Perspective</title>
    <pubDate>Thu, 23 Nov 2023 10:10:00 +0100</pubDate>
    <link>https://monodromy.group/perspective/</link>
    <description>Frogs explore the geometry of many-point perspective drawing.</description>
    <category>geometry</category>
    <category>drawing</category>
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    <title>From Nicod to Sequent Calculus</title>
    <pubDate>Fri, 12 Apr 2024 01:30:00 +0200</pubDate>
    <link>https://monodromy.group/nicod.html</link>
    <description>The surprisingly easy Sheffer stroke sequent calculus, Nicod's axiom, and Polish notation.</description>
    <category>logic</category>
    <category>notation</category>
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    <title>Continued Logarithms</title>
    <pubDate>Mon, 11 Dec 2023 03:00:00 +0100</pubDate>
    <link>https://monodromy.group/K_Log.html</link>
    <description>You have heard about continued fractions, but what about logarithms?</description>
    <category>number systems</category>
    <category>encoding</category>
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    <title>Simulating the Galaxy</title>
    <pubDate>Thu, 4 Jul 2024 06:20:00 +0200</pubDate>
    <link>https://monodromy.group/simulaxy/</link>
    <description>An illustrative model of galactic civilizations performing ancestral simulations AKA
    you might not be living in a simulation.</description>
    <category>probability</category>
    <category>philosophy</category>
    <category>alien civilizations</category>
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    <title>Flying Carpet Attractor</title>
    <pubDate>Sun, 7 Jul 2024 06:20:00 +0200</pubDate>
    <link>https://monodromy.group/dywan/</link>
    <description>The Lotka-Volterra model for species competition gives rise to beautiful, fractal attractors.
    From the logistic map's spider graphs to 2- and 3D animated visualizations.</description>
    <category>dynamical systems</category>
    <category>fractals</category>
    <category>mathematical biology</category>
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    <title>Zoomed Continued Fractions</title>
    <pubDate>Sat, 25 Jan 2025 04:40:00 +0100</pubDate>
    <link>https://monodromy.group/zoomed/</link>
    <description>An exposition of how to iteratively obtain the continued fraction of π and other irrational
    number. With infinitielty zoomable visualizations and explanation of the algorithms.</description>
    <category>number theory</category>
    <category>continued fractions</category>
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