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$\begingroup$ +1. While this is probably a non-trivial mathematical theorem, the bound is at least for small values of $n$ and $k$ fairly lousy. In the classic mastermind this gives a bound of at most 36 questions whereas the best algorithm only takes 4 questions. $\endgroup$quarague– quarague2026-01-31 18:28:50 +00:00Commented 12 hours ago
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1$\begingroup$ Heh, sorry about the notation swap. I'm going to edit the Q to change it to be consistent with the paper, that way you can discuss it easier :) $\endgroup$bobble– bobble ♦2026-01-31 18:30:53 +00:00Commented 12 hours ago
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1$\begingroup$ @bobble No need! It's very normal in maths for different people to use different notations for the same problem, and there's no particular reason that $n$ and $k$ should be one way round or the other in this case. $\endgroup$Rand al'Thor– Rand al'Thor ♦2026-01-31 18:32:15 +00:00Commented 12 hours ago
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$\begingroup$ Graham Nelson wrote a paper on question 1. He found bounds between k/4 and k/4 + (small constant). $\endgroup$ralphmerridew– ralphmerridew2026-02-01 02:01:31 +00:00Commented 5 hours ago
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