| Date |
Works |
| 0225 |
12 equal circles with each one tangent to four circles on a sphere |
Rhombic triacontahedron |
The largest Tetrahedron in Cube |
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| 0304 |
Turn a Cube inside out to be a Rhombic dodecahedron |
Net of Cube |
The largest regular Tetrahedron in a regular dodecahedron |
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| Net of regular Dodecahedron with four colors |
Net of regular Icosahedron |
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| 0311 |
Cuboctahedron |
Cubohemioctahedron |
Octahemioctahedron |
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| Icosidodecahedron |
Small icosihemidodecahedron |
Small dodecahemidodecahedron |
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| Tetrahemihexahedron |
Buckyball |
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| The Intersection of a Cube and an Octahedron is a Cuboctahedron |
The Intersection of a regular Dodecahedron and a regular Icosahedron is a Buckyball |
The Intersection of a regular Dodecahedron and a regular Icosahedron is an Icosidodecahedron |
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| 0318 |
Triangular cupola |
Great rhombicuboctahedron is formed by a small rhombicuboctahedron, 6 square cupola, 8 triangular cupola and 12 cubes |
24 equal circles with each one Tangent to other 4 circles on a Sphere |
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| Moving Deltoidal icositetrahedron |
Rhombicuboctahedron tangent to Deltoidal icositetrahedron |
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| 0325 |
Net of Deltoidal icositetrahedron with 4 colors |
Net of Icosahedron with 4 colors |
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| 0401 |
Rhombic triacontahedron in the smallest Cube with 6 colors |
Net of Rhombic triacontahedron with 6 colors |
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| 0408 |
Diagonal Burr Puzzle Model with 3 colors |
Locking-Unlocking 6 Piece Diagonal Burr Puzzle with 3 colors |
12 hexagonal pencils Tangent to Rhombic dodecahedron with 4 colors |
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| 30 pentagonal pencils Tangent to Rhombic triacontahedron with 6 colors |
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| 0415 |
The Rhombic Dodecahedron and its Moving Third Stellation in Four Colors |
The Rhombic Triacontahedron and its Moving Jupiter Puzzle in Six Colors |
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| 0422 |
Torus generated by Villarceau circles |
The Volecity vector of a Mobius strip |
The Volecity vector of a Two-thirds Twist Triangular Torus Mobius |
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| 0429 |
Any Triangle on Villarceau circle corresponding to a Torus |
The velocity of Rotation is 3 times of the velocity of Revolution |
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| 0506 |
A Sphere in a Torus Tangent to 12 Villarceau circles |
A Torus Formed by 96 Villarceau Circles |
Hula Hoop |
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| Moving Kaleidocycle Formed by 10 Regular Tetrahedrons |
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| 0513 |
Moving Kaleidocycle formed by arbitrary 6 Tetrahedrons |
Moving Kaleidocycle formed by arbitrary 8 Tetrahedrons |
Dupin Cyclide |
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| 0520 |
Steiner Chain with a Fixed line |
Steiner Chain of Sphere with 6 Villarceau circles |
Three circles Theorem in 3D |
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| Desargues' Theorem in 3D |
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| 0527 |
The Inversion of Tangent Circles that are intersections of a Cube and an Octahedron with a Sphere |
Triangular cupola intersects a Sphere as 3 Types of Tangent Circles |
Square cupola intersects a Sphere as 3 Types of Tangent Circles |
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| Pentagonal cupola intersects a Sphere as many Tangent Circles |
Small Rhombicosidodecahedron intersects a Sphere as 3 Types of Tangent Circles |
Small Rhombicuboctahedron and Deltoidal Icositetrahedron intersect a Sphere
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| Great Rhombicuboctahedron intersects a Sphere as 3 Types of Tangent Circles |
Great Rhombicosidodecahedron intersects a Sphere as 3 Types of Tangent Circles
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| 0603 |
A generalization of Triangular cupola intersects a Sphere as 3 Types of Tangent Circles with 2 Fixed circles |
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