Isolated Pentomino Pair Rectangles
Introduction
Here are the smallest known rectangles that can be
formed by any pair of pentominoes, using at least one of each,
and isolating the copies of one.
I use Andrew Bayly's definition of isolation:
the isolated copies may not touch even at corners.
If you find a smaller solution, or solve an unsolved case,
please write.
Andrew Bayly found some new and improved solutions.
See also
3 Tiles
4 Tiles
5 Tiles
6 Tiles
7 Tiles
8 Tiles
9 Tiles
10 Tiles
11 Tiles
12 Tiles
14 Tiles
16 Tiles
18 Tiles
30 Tiles
32 Tiles
33 Tiles
42 Tiles
55 Tiles
65 Tiles
66 Tiles
72 Tiles
76 Tiles
77 Tiles
252 Tiles
Last revised 2025-07-24.
Back to Polyomino and Polyking Tiling
<
Polyform Tiling
<
Polyform Curiosities
Col. George Sicherman
[ HOME
| MAIL
]