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A new paper just came out, The Maximum-Area Small Polygon Problem. The paper solves the problem of finding, for each n, the n-gon with diameter 1 and maximum area. For odd n, the s...
There is a single rule that applies either across each of the rows or columns. By identifying the correct rule, it is possible to deduce the missing image in the last square. (Puzz...
Equilateral triangles are arranged in an infinite grid with hexagonal holes between them. The figure shows only a finite region of the grid but it extends to infinity in all direct...
A spherical triangle is drawn with angles measuring 45°, 60°, and 90°. From the 90° angle, the great-circle arc perpendicular to the opposite side is drawn unitl it hits that side....
Can you figure out what this cypher says and how it works? The scribbles are mistakes. Hexagons with no ticks are spaces. The code is in the ticks and dots, not in imperfect hexago...
Explore a hexagonal grid in this engaging minesweeper variant. Reveal hexagonal tiles to locate all mines without triggering any. Use left click to open a cell and right click to f...
Continuing my theme of things tucked into triangles, I have this intermediate tessellation. It came together very quickly. No puzzling or agonizing required. It begins with rhombu...
This is a neat one with some interesting features.Some of the structure is simple. Open hexagons with double rhombuses around them. Pretty standard flagstone type stuff. But what...
A boomerang is two unit segments joined at an angle of 120°. I am allowed to place them on a plane only in the following three orientations. I can join them together to form simpl...
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