Talk:Pentomino

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Mathematics rating: Start Class Low Priority  Field: Discrete mathematics

For making diagrams see m:Template talk:Square 8x8.--Patrick 11:41, 5 Jun 2005 (UTC)

[edit] Inappropriate medium

There is a subdivision into two subsets of six pentominos which each have a 6×5 solution. This provides eight 6×10 solutions, and also eight solutions of 5×12.

"I know something that you don't, nananananana!" Instead of mentioning the existence of these solutions in text, without giving any hint as to what they are, it would be so much better to show a picture! I'll put it on my to-do list.
—Herbee 12:00, 9 September 2005 (UTC)

O well, Patrick seems to consider this 'his' article and is prepared to start a revert war, so I won't waste my time here.
—Herbee 17:05, 11 September 2005 (UTC)

It is not at all my article, I only reverted some odd deletions.--Patrick 22:28, 11 September 2005 (UTC)
(With the solution shown, the other one is obtained by rotating a set of seven pentominoes, or put differently, by rotating the four leftmost and the rightmost to the other side.)

We are not trying to list the solutions exhaustively here. If you insist on including this, show a picture instead of describing a picture in text.
—Herbee 15:20, 9 September 2005 (UTC)

…but including rotation and reflection of a subset of pentominoes (sometimes this is possible and provides in a simple way an additional solution; e.g., with the 3×20 solution shown, the other one is obtained by rotating a set of seven pentominoes, or put differently, by rotating the four leftmost and the rightmost to the other side).

A picture is worth more than a thousand words here.
—Herbee 13:12, 10 September 2005 (UTC)

[edit] 3D

I added 3 demention part. I am sure the solutions I posted are not in good format. However, I cannot find good way to show 3d object on screen. Can anybody help? AIEA 16:53, 1 December 2005 (UTC)

[edit] Incorrect Fact

"Other patterns that 9 of the 12 Pentomino pieces will solve, are the shapes of each of the 12 pieces enlarged x3. The German Wikipedia article mentions this too, giving examples in images."

This is wrong. All 12 shapes can be remade at a 3x3 scale. The hardest to achieve is X, but it is not impossible. —The preceding unsigned comment was added by 202.89.154.135 (talk) 08:55, 11 April 2007 (UTC).