Imagine a piece of paper that keeps getting bigger and bigger as you move away from the center, like a funhouse mirror. On this strange paper, shapes can fit together in ways we don’t see on flat surfaces. This is what hyperbolic tessellations are like! Just like how squares tile a flat floor, shapes such as triangles or hexagons can tile the whole surface of this stretched-out world, making patterns that repeat and swirl beautifully.
Examples
- If you draw a hexagon on the floor, it might have six or eight neighbors, depending on where you are.
- A tile in this world could stretch to fit with more shapes than one on flat ground.
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See also
- What are hyperbolic tessellations?
- What are algebraic structures?
- Are 11 and 13 twin primes?
- Can numbers grow forever?
- What are countable infinite sets?