Math question: If I have N N-sided dice (e.g. 100d100) and I roll them repeatedly, removing any that roll maximum (e.g. 100), what is the expected number of rolls until I have none left, in terms of N?
That matches my simulation, yep. Was the goal to figure out how many dice you'd need so that it took about a year to run out?
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Ha, no, it was from an extended metaphor about evolution that I've long since forgotten because the math problem was more interesting.
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Rolling once a day I mean.
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