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<title>Drawn Mathematics</title>
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<description>Mathematics you can see, draw, and fold.</description>
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<item><title>A4 Paper Size: Built So Each Half Keeps the Same Shape</title><link>https://drawnmathematics.com/crease-patterns/a4-paper-size/</link><guid>https://drawnmathematics.com/crease-patterns/a4-paper-size/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>A4 paper is 210 × 297 mm, a √2 rectangle to within a millimetre. Fold one sheet to see the ratio, then follow the proof that only √2 survives being halved.</description></item>
<item><title>Anamorphic Art: The Smear in The Ambassadors Is a Skull</title><link>https://drawnmathematics.com/perspective/anamorphic-art/</link><guid>https://drawnmathematics.com/perspective/anamorphic-art/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>The smear in Holbein's The Ambassadors is a skull stretched along one slanting line. Unstretch it, find where to stand, and draw a stretched face of your own.</description></item>
<item><title>Coastline Paradox: Seven Rulers, Seven Lengths for Britain</title><link>https://drawnmathematics.com/fractals/coastline-paradox/</link><guid>https://drawnmathematics.com/fractals/coastline-paradox/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>On one 1:10m map, a 200 km ruler measures Great Britain's coast at 2,508 km and a 3.125 km ruler at 6,579 km. Walk it yourself and see where the rule stops.</description></item>
<item><title>Dragon Curve: Fold a Strip, Open to 90°, and a Stage Appears</title><link>https://drawnmathematics.com/fractals/dragon-curve/</link><guid>https://drawnmathematics.com/fractals/dragon-curve/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>Fold a paper strip in half again and again, open every crease to 90°, and it traces a stage of the dragon curve. Checked to 16 folds: no edge used twice.</description></item>
<item><title>Haberdasher's Puzzle: Four Hinged Pieces, Triangle to Square</title><link>https://drawnmathematics.com/puzzles/haberdashers-puzzle/</link><guid>https://drawnmathematics.com/puzzles/haberdashers-puzzle/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>In Dudeney's haberdasher's puzzle, four hinged pieces turn a triangle into a square. See the exact cuts, and why three straight-edged pieces fail if none flip.</description></item>
<item><title>Islamic Geometric Patterns: The 8-Point Star Is Two Squares</title><link>https://drawnmathematics.com/symmetry/islamic-geometric-patterns/</link><guid>https://drawnmathematics.com/symmetry/islamic-geometric-patterns/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>Draw an eight-point star from one circle with a compass and straightedge, repeat it every 4 grid cells, and see why the pattern is p4m, or p4 once woven.</description></item>
<item><title>Kaleidoscope: Lopsided Drawings Close Up at 60°, Not at 50°</title><link>https://drawnmathematics.com/symmetry/kaleidoscope/</link><guid>https://drawnmathematics.com/symmetry/kaleidoscope/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>How a kaleidoscope works: a lopsided drawing repeats with no seam only if the mirror angle is 180° divided by a whole number: 60° works, while 50° and 72° fail.</description></item>
<item><title>Kawasaki's Theorem: A Flat Fold Splits 360° Into Two 180°s</title><link>https://drawnmathematics.com/crease-patterns/kawasakis-theorem/</link><guid>https://drawnmathematics.com/crease-patterns/kawasakis-theorem/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>Kawasaki's theorem: an inner point of a flat sheet folds flat only if alternate angles each total 180°. See a worked example, the ant-walk proof and the limits.</description></item>
<item><title>Missing Square Puzzle: Neither Shape Is Really a Triangle</title><link>https://drawnmathematics.com/puzzles/missing-square/</link><guid>https://drawnmathematics.com/puzzles/missing-square/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>The missing square puzzle's two 13-by-5 figures are not triangles. Each long edge bends by about 1.2°, and the thin gap between them is exactly one square.</description></item>
<item><title>One-Point Perspective: Lines Straight Back Meet at One Dot</title><link>https://drawnmathematics.com/perspective/one-point-perspective/</link><guid>https://drawnmathematics.com/perspective/one-point-perspective/</guid><pubDate>Mon, 26 Oct 2026 00:00:00 GMT</pubDate><description>Draw one-point perspective in ten steps: a horizon, one vanishing point, a cube sized with a distance point, a tiled floor, and a test on a Renaissance panel.</description></item>
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