

The search for perfect squared squares has inspired many attempts, some of them very elegant.



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In the 1930s, the problem of dissecting a square into smaller squares of different sizes gave rise to two conjectures by Erdős. They would be disproved by four Trinity College students who threw themselves into the research.

Cutting a given square into identical squares seems easy at first glance—and produces beautiful mosaics. But is it really that simple? What if, instead of identical squares, we require them all to be different, creating ingenious puzzles? A rich geometric world opens up…

A math enthusiast passionate about geometric dissections introduced powerful methods that remain classics today.

Dissections are an inexhaustible source of research, discoveries and feats for amateur geometers and seasoned mathematicians alike. Born of practical concerns, they have become a treasure trove of mathematical recreations and brainteasers.
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