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Irregular Deltahedra

Irregular Deltahedra

© 2026·Created by Leon Poole·Privacy

Irregular Deltahedra

Tune

A convex hull of seeded points on a sphere — every face is a triangle, none of them regular. Count is how many vertices; jitter breaks the even packing.

Points on a Fibonacci sphere, jittered, then the convex hull. Every face is a triangle; none of them are regular. Count is vertices; jitter breaks the even packing. A deltahedron is any polyhedron of triangles — this one is irregular on purpose.

deltahedraisometric
1D fold
A hinge strip of triangles. Close the strip in space and every face stays a triangle — a deltahedron.

Irregular Deltahedra

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All patterns
{"generator":"GART","pattern":"harmonic-shells","seed":"","params":{"lobes":4,"relief":0.38,"rings":30,"yaw":24,"pitch":28,"fade":0.65}}

Harmonic Shells

{"generator":"GART","pattern":"hopf-fibres","seed":"","params":{"fibres":32,"latitude":0.7,"spread":290,"yaw":26,"pitch":46,"fade":0.65}}

Hopf Fibres

{"generator":"GART","pattern":"torus-knots","seed":"","params":{"knot":"2:3","strands":9,"spread":0.025,"yaw":18,"pitch":36,"radius":0.48,"rotation":-18,"clearance":1.5}}

Torus Knots

{"generator":"GART","pattern":"geodesic-polyhedron","seed":"geo-01","params":{"motion":0,"motionSpeed":1,"seed":"geo-01","solid":"icosahedron","detail":2,"tilt":28,"farSide":70}}

Geodesic Polyhedron

Variations

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