My interest in this has limits.
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this comment feels derivative.
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You really need to write that as 0! = 1 to avoid confusing programmers :)
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The more intuitive way is to ask yourself the question, "How many ways can I arrange 0 things?" The answer is 1.
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If you can arrange ‘zero’ things ‘one’ way, then dividing anything by zero should result in infinity. You just can’t arrange zero things.
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Empty product, capital PI notation and factorial properties make it ovious why 0!=1pic.twitter.com/AzVLnGM869
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If you're defining it recursively, what's the base case?
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I don't understand 0 does not equal 1. This is obviously true.
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1 * (1 -1) = 1 * 0 = 0?
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