100 brown-eyed and 100 blue-eyed perfect logicians live on an island, but none knows the color of their own eyes. There are no mirrors on the island, and communicating is forbidden. If any of them works out the color of their eyes, they must leave the island in the night.
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Speaking of counterintuitive riddles, I saw this one the other day and I still don't get it, even as I've rewatched the video several timeshttps://www.youtube.com/watch?v=bDZieLmya_I …
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I only watched the first few minutes, but it's "just" the Monty Hall problem, reframed... and yeah, it seems crazy!
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