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n^360 % (the-full-list-composite-sans-17) == 1 then check n % 17 != 0 separately due to reduced-totient of 17 not playing well with rest of the list - to leverage a 14-prime composite would mean n^720 % (the …

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Feb 8, 2019 · So would the generating function for the number of $r$-combinations be the same as that for the number of $r$-permutations sans the $r!$?

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One big thing in favour of $\forall$ and $\exists$: The typesetter you went to could be counted on to have "A" and "E" in a sans-serif font and turning a single letter 180 degrees is trivial.

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This page provides a more detailed statement of the theorem, sans proof, under the heading "Mixed Strategies, Expected Value"

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How do you differentiate between exercises and problems? If you've studied calculus, what text did you/are you using? It seems you're focused on "computational" calculus, and not so much on …