2 × 8 (smallest rectangle)
4 × 12
7 × 32, 7 × 48
9 × 16
complete
smallest rectangle: 2 × 8
The primes of this octomino were determined by Fletcher [1].
Reference
[1] Raymond R. Fletcher III, Tiling Rectangles with Symmetric Hexagonal
Polyominoes, Proceedings of the Twenty-seventh Southeastern
International Conference on Combinatorics, Graph Theory and Computing,
Baton Rouge, LA, 1996, Congressus Numerantium 122 (1996),
pp. 3-29.
Data for prime rectangles | Rectifiable polyominoes | Polyomino page | Home page | E-mail
Updated August 23, 2011.