Geometrix

Designs by friz
I'm interested in solid geometry (polyhedra, 4-dimensional polytopes) and algebraic varieties (curves, surfaces) and I like to create models of these complex objects. Feel free to ask me also customized designs, for example a polyhedron with given dimensions and features. A polyhedron can be realized in different ways, like ball-and-stick style, solid faces, Leonardo-style, curved edges, and so on. Any one of these objects can be also equipped with a ring and transformed into a pendant or a keyholder. Numbers or labels added to any (suitable) polyhedron turn it into a die.

IMPORTANT: Sort the items by "newest" to see the latest things!

Nearly all models are available also in the new colors. Ask in case.

We found 142 products by friz

by friz
A set of isohedral hollow dice. Each of them is already available in standalone form. In this bundle:1) Isohedral rhombic hexahedron (6 faces)...
 
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From: $24.68
 
by friz
A 12-sided die based on the Hexagonal Dipyramid, the dual of the Archimedean Hexagonal Prism. Like Catalan solids, the "true" dipyramids feature eq...
 
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From: $8.56
 
by friz
A die based on the "Gyroelongated square dypiramid", one of the 8 convex deltahedra. This die features 16 equilateral triangle faces, but it cannot...
 
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From: $6.80
 
by friz
A 10-sided die based on a pentagonal dypiramid composed of equilateral triangles. This is one of the 8 convex deltahedra (three of which are the Pl...
 
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From: $8.15
 
by friz
A D12 die based on the "true" hexagonal trapezohedron, the dual of the Archimedean hexagonal antiprism. Hollow version, 1.5 mm thickness, labels 01...
 
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From: $8.69
 
by friz
An isohedral D4 based on a scalene tetrahedron. The four faces are identical scalene triangles with sides 35.5 mm, 32.3 mm, 24.5 mm. Hollow pipped ...
 
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From: $6.39
 
by friz
An isohedral D6 based on a rhombic hexahedron. Hollow version, wall thickness 1.4 mm, maximum length 35 mm.
 
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From: $5.89
 
by friz
A three-link colored knot.
 
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From: $11.51
 
by friz
A simple knot with non-uniform cross-section.
 
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From: $7.54
 
by friz
A knot with square section wire. The overall symmetry is that of a square antiprism.
 
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From: $7.47
 
by friz
A twisted knot with hexagonal section wire
 
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From: $8.51
 
by friz
A 50-sided die with the roulette's bets, based on a Dan Spevack's idea. Labels: 1, 2, 3, ..., 36, 0, 00, ODD, EVEN, HIGH, LOW, BLACK, RED, 1-12, 13...
 
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From: $31.70
 
by friz
A 50-sided die with the roulette's bets, based on a Dan Spevack's idea. Labels: 1, 2, 3, ..., 36, 0, 00, ODD, EVEN, HIGH, LOW, BLACK, RED, 1-12, 13...
 
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From: $19.43
 
by friz
A stick-and-ball D10 die. From of a set of variations on the  "stellated icosahedron" theme.
 
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From: $9.15
 
by friz
A stick-and-ball D10 die. From of a set of variations on the  "stellated icosahedron" theme.This die can stand in upright position. ...
 
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From: $9.45
 
by friz
A keyholder or pendant based on one of Coxeter's 59 stellations of the icosahedron. The enveloping shape is a regular dodecahedron.
 
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From: $8.68
 
by friz
A stick-and-ball D12 die. From of a set of variations on the  "stellated icosahedron" theme.
 
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From: $5.04
 
by friz
A stick-and-ball D6 die. From of a set of variations on the  "stellated icosahedron" theme.
 
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From: $8.65
 
by friz
A stick-and-ball D4 die. From of a set of variations on the  "stellated icosahedron" theme.
 
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From: $7.77
 
by friz
One of Coxeter's 59 stellations of the icosahedron.See Coxeter's book: e1, f1, g1, (e1 and g1 in bold!), plate XIII Number 39 in Wen...
 
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From: $7.61
 
by friz
One of Coxeter's 59 stellations of the icosahedron.See Coxeter's book: e1, f1, g1, (e1 and g1 in bold!), plate XIII Number 39 in Wen...
 
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From: $29.42
 
by friz
Four interlocked balls make up a tetrahedral die. The pips are cut through the top triangular shell of each ball.
 
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From: $8.20
 
by friz
The Clebsch cubic surface, an algebraic surface of the third order.
 
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From: $8.20
 
by friz
A set of isohedral hollow dice. Each of them is already available in standalone form. In this bundle:1) Isohedral non-regular dodecahedron (12...
 
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From: $17.34
 
by friz
A set of isohedral hollow dice. Each of them is already available in standalone form. In this bundle:1) Isohedral trapezoidal hexahedron (6 fa...
 
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From: $14.34
 
by friz
A 16-sided die based on an isohedral "skewed in-out" dipyramid. The faces are identical scalene triangles. Numbering 01-16. Added an octa...
 
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From: $5.80
 
by friz
A die based on a isohedral trapezoidal hexahedron. In other words, a distorted cube whose 6 faces are identical irregular quadrilateral. Plain vers...
 
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From: $5.46
 
by friz
A 16-sided die based on an isohedral "skewed in-out" dipyramid. The faces of the base polyhedron are identical scalene triangles. The numbering fol...
 
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From: $6.62
 
by friz
A 8-sided die based on an isohedral non-regular octahedron. The faces are identical scalene triangles. The number to be read is that on the face wh...
 
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From: $3.92
 
by friz
A 12-sided die based on an isohedral non-regular dodecahedron. The faces are irregular pentagons with only one axis of symmetry. Plain version.
 
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From: $4.71
 
by friz
A 10-sided die based on a pentagonal dipyramid (dual of the pentagonal Archimedean prism). When it lies on a face an edge is up. Numbering 0-9. Ori...
 
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From: $6.26
 
by friz
A 10-sided die based on a pentagonal dipyramid (dual of the pentagonal Archimedean prism). When it lies on a face an edge is up. Numbering 0-9. Ori...
 
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From: $5.91
 
by friz
A 6-sided die based on a dipyramid (a double tetrahedron, not the dual of triangular prism). When it lies on a face an edge is up. Max length ...
 
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From: $3.17
 
by friz
A triakisicosahedron, one of the 13 Catalan solids, in "Leonardo" style.
 
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From: $5.01
 
by friz
A 12-sided die based on a distorted hexagonal trapezohedon. When it lies on a face an edge is up, numbered 1-12. Original design by Kevin Cook. Pla...
 
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From: $7.57
 
by friz
A simple die based on a diakisdodecahedron, an isohedral solid with non-regular pentagonal faces.
 
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From: $5.66
 
Shop Details
Attractive geometric shapes like polyhedra, surfaces or higher dimension objects. For educational or decorative purposes. By Friz.