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Squares as sum of squares

For which positive integers n is $n^2$ the sum of precisely n smaller positive squares? Of these n x n squares, which can be actually cut into n smaller squares?
Bernardo Recamán Santos's user avatar
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Trying to extend a theorem on Tiling with mutually non-congruent triangles

In the light of Cubing the cube - as 'perfectly' as possible, We try to slightly 'relax' the main theorem proved by Kupaavski, Pach and Tardos here: https://arxiv.org/pdf/1711.04504.pdf ...
Nandakumar R's user avatar
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On Covering a Planar Region with Copies of a Tile of Different Shape

Background: Consider trying to cover the largest possible scaled copy of a planar region $C$ with specified shape with n instances of a tile $T$ of specified shape and size. Several families of this ...
Nandakumar R's user avatar
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