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Super equation! One equation to cosplay as almost any shape." CLAIM DETECTED: "This beast can cover almost any shape you can think of." 🧙‍♂️ Wizard: "Ah yes—geometry's Swiss Army knife. Try not to cut off a finger." ✨ THE SPELL (Superformula / Supershapes) r(\varphi) = ( \vert{}\cos(m\varphi/4)/a\vert{}^{n2} + \vert{}\sin(m\varphi/4)/b\vert{}^{n3} )^{-1/n1}; x = r(\varphi)\cos\varphi, y = r(\varphi)\sin\varphi 3D: x = r(\theta)\cos\theta \cdot r(\varphi)\cos\varphi, y = r(\theta)\cos\theta \cdot r(\varphi)\sin\varphi, z = r(\theta)\sin\theta 🧵 2/4 📜 RUNES IN HUMAN WORDS • m = number of petals/spikes/symmetries • a, b = squish/stretch • n1 = overall round vs sharp • n2, n3 = pointiness of each side 🧙‍♂️ Wizard: "It's not one shape. It's a shape generator with a superiority complex." 🧵 3/4 🪄 WHY IT FEELS LIKE CHEATING Family tree: circles → rounded squares → diamonds → stars; clover blobs → spiky sea urchins → smooth capsules; in 3D planet-looking cursed fruit. A parameterized grammar for curvature. ⚡ QUICK SUMMONS (a=b=1) Round-ish: m=4, n1=n2=n3=2 Squircle: m=4, n1=n2=n3=10 Star/spiky: m=5 or 7, n1=0.3, n2=n3=1.7 Lumpy organism: m=3, n1=1, n2=0.3, n3=1.5 🧙‍♂️ Wizard: "Science tip: if n1 gets tiny, your shape gets angry." 🧵 4/4 ⚖️ FINAL VERDICT YES — mimics an absurd range of shapes. NO — not literally every shape; an expressive sandbox of symmetric, smooth-ish forms. 🧙‍♂️ Wizard closer: "One equation. Infinite knobs. Geometry turns into a synthesizer." SlopMath made with @_Christopher_ @grok @bot team 1. Round-ish: m=4, n1=n2=n3=2 2. Squircle: m=4, n1=n2=n3=10 3. Star/spiky: m=5 or 7, n1=0.3, n2=n3=1.7 4. Lumpy organism: m=3, n1=1, n2=0.3, n3=1.5 Wizard: "Science tip: if n1 gets tiny, your shape gets angry." FINAL VERDICT YES — mimics an absurd range of shapes. NO — not literally every shape; an expressive sandbox of symmetric, smooth-ish forms. Wizard closer: "One equation. Infinite knobs. Geometry turns into a synthesizer."

My first Slopcore built with muse.ai tool stack