Another explanation and solution
With 2 pigs, poison killing in 15 minutes, and having 60 minutes, we can find the poison in up to 25 buckets in the following way. Arrange the buckets in a 5×5 
With 2 pigs, poison killing in 15 minutes, and having 60 minutes, we can find the poison in up to 25 buckets in the following way. Arrange the buckets in a 5&times;5 square:\n\n```\n 1  2  3  4  5\n 6  7  8  9 10\n11 12 13 14 15\n16 17 18 19 20\n21 22 23 24 25\n```\nNow **use one pig to find the row** (make it drink from buckets 1, 2, 3, 4, 5, wait 15 minutes, make it drink from buckets 6, 7, 8, 9, 10, wait 15 minutes, etc). **Use the second pig to find the column** (make it drink 1, 6, 11, 16, 21, then 2, 7, 12, 17, 22, etc).\n\nHaving 60 minutes and tests taking 15 minutes means we can run four tests. If the row pig dies in the third test, the poison is in the third row. If the column pig doesn't die at all, the poison is in the fifth column (this is why we can cover five rows/columns even though we can only run four tests).\n\nWith 3 pigs, we can similarly use a 5&times;5&times;5 cube instead of a 5&times;5 square and again use one pig to determine the coordinate of one dimension (one pig drinks layers from top to bottom, one drinks layers from left to right, one drinks layers from front to back). So 3 pigs can solve up to 125 buckets.\n\nIn general, we can solve up to (&lfloor;minutesToTest / minutesToDie&rfloor; + 1)<sup>pigs</sup> buckets this way, so just find the smallest sufficient number of pigs for example like this:\n\n    def poorPigs(self, buckets, minutesToDie, minutesToTest):\n        pigs = 0\n        while (minutesToTest / minutesToDie + 1) ** pigs < buckets:\n            pigs += 1\n        return pigs\n\nOr with logarithm like I've seen other people do it. That's also where I got the idea from (I didn't really try solving this problem on my own because the judge's solution originally [was wrong](https://discuss.leetcode.com/topic/66856/major-flaw-in-current-algorithm-fixed) and I was more interested in possibly helping to make it right quickly).
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