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Closed form for the A357990 using A329369 and generalised A373183
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Closed form for the A357990 using A329369 and generalised A373183
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Sequence that sums up to A014307
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Sequence that sums up to A014307
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Sequence that sums up to A014307
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Simplification of the closed form for the A329369
Unfortunately, the formula is still far from the true one. Please check the result in some program.
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Simplification of the closed form for the A329369
Thank you very much for answer! Could you please double check your final formula? As for my conjectured formula, I tested it separately for the first few $p$ without counterexamples. I would be very grateful if you could give me a working closed form for $a(n)$.
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Simplification of the closed form for the A329369
@მამუკაჯიბლაძე, please double check your result.
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Simplification of the closed form for the A329369
@მამუკაჯიბლაძე, it looks like we can permute $a(2n)$ with A059894 and it gives no changes. So A035928 is the double of its fixed points (A290254).
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Recursion for the sum with Stirling numbers of both kinds
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Recursion for the sum with Stirling numbers of both kinds
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