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Each square of a 9x9 checkerboard is initially slept on by one of the 81 CSE 312 students. At noon, each student will wake up and randomly sleepwalk to a valid adjacent square horizontally or vertically (but not diagonally). Argue that the probability that two or more students end up on the same square is 1.
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Each square of a 9x9 checkerboard is initially slept on by one of the 81 CSE 312 students. At noon,...
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