Here you can find patterns for most of the
uniform polyhedra.
They are constructed to make the cutting and gluing as simple as possible.

You will need a pair of precise scissors, glue suitable for paper that does not stick immediately but allows some adjustment, tweezers and a match to spread the glue with. And some patience.

Work like this:

1. Print the pattern sheets on standard copy paper.

2. Cut out all the pieces

3. Press all the folds, using your nails. Solid lines are "roof folds" while dashed lines are "valley folds."

4. Glue the flaps in the order indicated.

- Sometimes several flaps must be glued at the same time. Then they have the same number.

- If the pattern consists of several pieces, dashed mock flaps indicate where the pieces fit together. The mock flap should be cut off at the last moment.

- The last flaps to glue, that close the model, are marked with a z.

An**example** of the building steps for a rhombicosidodehedron shown as a series of photos is found here.

*If you are lefthanded, it is better to mirror the patterns before starting.*

Work like this:

1. Print the pattern sheets on standard copy paper.

2. Cut out all the pieces

3. Press all the folds, using your nails. Solid lines are "roof folds" while dashed lines are "valley folds."

4. Glue the flaps in the order indicated.

- Sometimes several flaps must be glued at the same time. Then they have the same number.

- If the pattern consists of several pieces, dashed mock flaps indicate where the pieces fit together. The mock flap should be cut off at the last moment.

- The last flaps to glue, that close the model, are marked with a z.

An

Note that the faces are colour-coded:

Triangles are always white, Squares red, Pentagons yellow, Hexgons green, Octagons blue, Decagons violet,

Pentagrams orange, Octagrams light blue, and Decagrams grey.

Triangles are always white, Squares red, Pentagons yellow, Hexgons green, Octagons blue, Decagons violet,

Pentagrams orange, Octagrams light blue, and Decagrams grey.

Start with the **5**
Platonic solids and continue with the **13**
Archimedean solids.

The**4** Kepler-Poinsot solids are non-convex "Platonic" polyhedra. They are also available in multi-colour.

In addition to the above there are**53** non-convex uniform polyhedra. Models for most of them are found here.

In the models all the flaps are present but you will have to figure out the order of gluing yourself. Looking at the photo of the models helps.

Non-convex uniform polyhedra with convex faces where the vertices are star-shaped are found

here (simpler ones) and here (more complex).

Polyhedra with star-shaped faces but convex vertices are found

here (pentagrams and octagrams).

* All polyhedron photos by Kristina Lidayová. *

The

In addition to the above there are

In the models all the flaps are present but you will have to figure out the order of gluing yourself. Looking at the photo of the models helps.

Non-convex uniform polyhedra with convex faces where the vertices are star-shaped are found

here (simpler ones) and here (more complex).

Polyhedra with star-shaped faces but convex vertices are found

here (pentagrams and octagrams).