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A puzzle related to shapes, geometric objects (polygons, circles, solids, etc.) of any number of dimensions, the relative position of figures, and the properties of space. Use with [mathematics]

8 votes

Rectangle in a Triangle

Any such arrangement may be rotated to have the adjoining edge at the base (as pictured in the question). Say that the rectangle is $n$ high and $m$ wide and the large triangle is $p$ high and $q$ w …
Jonathan Allan's user avatar
2 votes

Reassembling the Marquetry

Since what I have so far is in a comment I'll post my derivation of it Firstly, the pieces fit together to form a regular octagon, leaving no empty space inside the octagon nor any overlap of multipl …
Jonathan Allan's user avatar
53 votes

Folding paper into corners

I managed to make Like so:
Jonathan Allan's user avatar
5 votes

Side length of square inside a triangle

A slightly different proof (which doesn't start with knowledge of the hypotenuse): Yielding an answer to the specific question posed of
Jonathan Allan's user avatar
16 votes

Hexagonal minesweeper

Here is another possible solution, with a first stage that is necessary:
Jonathan Allan's user avatar
35 votes
Accepted

How many cubes can we fit in?

The answer is Because I do hope the explanation and pictures suffice with no real need for a geometrical argument, because I'm not sure I can give a rigorous proof. This solution was found by …
Jonathan Allan's user avatar
3 votes

Discrete Peaceful Encampments: Player 4 has entered the game!

While I feel it could be, this may not be optimal. However it is, at least, an upper bound... I first note that it must be possible with: Like so (the green shading shows the locations under att …
Jonathan Allan's user avatar