Sat March 6th second Tetration mtg; Peter Walker's 1991 paper
#14
Hey, Gottfried I wrote a brief response on your discussion about the indefinite sum. Getting indefinite sums of exponentially bounded functions is surprisingly elementary now, due to Ramanujan (I added some tweaks to his method largely using fractional calculus in my second year of undergrad). So getting \( \sum_{j=1}^s \log^a(j) \) is not very hard, and there exists many formulas for it.
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RE: Sat March 6th second Tetration mtg; Peter Walker's 1991 paper - by JmsNxn - 03/07/2021, 08:30 PM

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