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Discrete Math
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A Double Tower of Hanoi contains 2n disks of n different sizes, two of each size. We're required to move only one disk at a time, without putting a larger one over a smaller one. How many moves does it take to transfer a double tower from one peg to another, if we are also required to reproduce the original top-to-bottom order of all the equal-size disks in the final arrangement?
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How many pegs are there? I guess the only variant of Tower of Hanoi I'm familiar with is the one tower and three pegs.
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