Banach Tarski facts
While investigating facts about Banach Tarski Paradox and Banach Tarski Theorem, I found out little known, but curios details like:
The Banach–Tarski paradox, which states a solid ball in 3D space can be disassembled and put back together differently, yielding two identical copies of the original ball.
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The Banach–Tarski paradox, a mathematical theorem in set theory geometry which proves that it's possible to convert one sphere into two using nothing but cuts and rotations, but only with objects that don't actually exist.
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The Banach–Tarski Paradox, an idea that suggests that it is possible to take one object, decompose it down to it's tiniest possible fragments, and recompose them into two copies of the original object.
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About The Banach–Tarski Paradox, an idea that suggests that it is possible to take one object, decompose it down to it's tiniest possible fragments, and recompose them into two copies of the original object.
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The Banach Tarski Paradox where a ball can be decomposed into a finite number of point sets and reassembled into two balls identical to the original
