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Peter's Puzzle and Polyform Pages

Index to constructions and puzzles with different polyforms

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Peter's Puzzle and Polyform Pages | polyforms.eu Reviews
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Index to constructions and puzzles with different polyforms
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1 Polyforms
2 Puzzles
3 Tiling
4 Polyominoes
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6 coupons
7 reviews
8 scam
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modified pentominoes,polyabolos,polyhalfhexes,poly arc squares,edge colored polygons,solid colored tetrominoes,solid heptominoes,stacked hexagons,polyspheres,tangled polygons,dom square tan,pseudo polycubes,drilled polycubes,colored cubes,stacked polytans
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Peter's Puzzle and Polyform Pages | polyforms.eu Reviews

https://polyforms.eu

Index to constructions and puzzles with different polyforms

INTERNAL PAGES

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1

Stacked Polyhexes

http://www.polyforms.eu/stackhexEngl/nutsup.html

Set of Stacked Tetrahexes. The applet shows how the stele is built up step by step.

2

Front and Back Colored Polyforms

http://www.polyforms.eu/bfcoloring/start.html

Front and Back Colored Polyforms. Let's color front and back of a figure. Using three colors we get 3 3=6 different pieces if the figure is symmetric under reflection and 3*3=9 pieces otherwise. A construction with a complete set of polyforms should meet one of the following conditions. Edges with same color don't touch. Edges and corners with same color don't touch. All touching edges have the same color. Areas of same color aren't separated. 3*3 2*9 = 36 pieces). 2*6 2*9 = 30 pieces).

3

Square-Tan-Dom Polyforms

http://www.polyforms.eu/squaredomtan/start.html

In 2001 Roel Huisman suggested a set of polyforms made up of a square, a sliced square (tan) and a sliced domino (dom). There are 32 two-sided pieces and some constructions with this set are shown on Roel's site. And on The Poly Pages. Since all pieces are asymmetric we get 64 pieces if we consider the one-sided pieces. This set can cover an area of size 160 and a lot of new constructions are shown here. But first let's have a look at the original set. 1 Constructions with the two-sided pieces. Since the...

4

Colored Cubes

http://www.polyforms.eu/coloredcubes/start.html

Lets color the six faces of a cube. If we use six colors and each face has a different color, we get the known 30 MacMahon cubes. For this set a lot of problems were stated, analyzed and solved. If we use more or less colors and allow two or more faces to have the same color, we get the following table. Same colored faces allowed. 1/24*(n 6 3n 4 12n 3 8n 2). According to the Polya-Burnside formula the number of cubes with same colors on their faces can be determined for general n.

5

Stacked Polytans

http://www.polyforms.eu/stackedpolytans/start.html

Polytans are built by connecting rectangular isosceles triangles at their short or long sides called s-sides or h-sides. Real pieces with a thickness greater than zero can be expanded by putting another triangle on top of them and this way you get the Stacked Polytans. The triangle must touch another triangle or square with its whole area and must be aligned to the grid. In the new layer you can add further triangles as usual. Total Number of Triangles. And the combined set of Tritans and Tetratans.

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