Did You Know?
The number 495 is the smallest number that can be arranged to make itself when its digits are each raised to their own power.
495 = 4^4 + 9^9 + 5^5. This property makes it a Münchausen number, demonstrating how numbers can have self-referential properties.
Did You Know?
Every positive integer can be represented as the sum of at most three triangular numbers.
Proved by Gauss in 1796, this theorem shows how complex numbers can be built from simple geometric patterns....
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The Monty Hall Problem shows that switching doors triples your chances of winning.
This famous probability puzzle demonstrates how counterintuitive probability can be. Switching doors gives a 2/3 chance of winning,...
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The sum of the angles in a triangle is always 180 degrees, but only on a flat surface.
On curved surfaces like a sphere, triangles can have angle sums greater than 180 degrees. This demonstrates how...