Tiling an L Shape with a Tetromino and a Pentomino
Introduction
Here I show the smallest known L shapes, measured by area,
that can be tiled with copies of a given tetromino and a given pentomino,
using at least one of each.
If you find a smaller solution or solve an unsolved case,
please write.
9 Cells
13 Cells
14 Cells
17 Cells
18 Cells
21 Cells
22 Cells
23 Cells
25 Cells
26 Cells
31 Cells
32 Cells
34 Cells
36 Cells
39 Cells
43 Cells
65 Cells
76 Cells
86 Cells
109 Cells
115 Cells
Unsolved
9 Cells
13 Cells
21 Cells
24 Cells
32 Cells
33 Cells
35 Cells
45 Cells
48 Cells
60 Cells
63 Cells
72 Cells
77 Cells
80 Cells
84 Cells
96 Cells
112 Cells
128 Cells
195 Cells
209 Cells
Last revised 2024-12-11.
Back to Polyomino and Polyking Tiling
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Polyform Curiosities
Col. George Sicherman
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