Tiling with rectangles: Difference between revisions

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== Tilings with non-congruent rectangles ==

The smallest square that can be cut into (m x n) rectangles, such that all m and n are different integers, is the 11 x 11 square, and the tiling uses five rectangles.<supref name="1">[[Journal of Recreational Mathematics]], 28:1, p.64</supref>.<br>

The smallest rectangle that can be cut into (m x n) rectangles, such that all m and n are different integers, is the 9 x 13 rectangle, and the tiling uses five rectangles.<sup>ref name="1</sup">.

==See also==

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==References==

{{reflist}}

# [[Journal of Recreational Mathematics]], 28:1, p.64.

[[Category:Tiling]]