Summation proof
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09-13-2023, 01:44 PM
Post: #6
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RE: Summation proof
To clarify my (rather rusty) recollection, the LHS reads "the derivative of COMB(n, k) where x = 0"? Also, can you explain the connection to Bernoulli numbers?
Empirically, here is a table of your function for n from 0 to 7 and k from 0 to n. Code:
The first three columns are very simple; subsequent columns do not seem obvious to me. Also, neither the numerators nor denominators are in the OEIS. Is there a combinatorial meaning to these numbers? |
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Messages In This Thread |
Summation proof - Albert Chan - 09-13-2023, 02:11 AM
RE: Summation proof - rprosperi - 09-13-2023, 02:37 AM
RE: Summation proof - Albert Chan - 09-13-2023, 03:20 AM
RE: Summation proof - Albert Chan - 09-13-2023, 02:54 AM
RE: Summation proof - Albert Chan - 09-13-2023, 03:52 AM
RE: Summation proof - John Keith - 09-13-2023 01:44 PM
RE: Summation proof - Albert Chan - 09-13-2023, 07:12 PM
RE: Summation proof - rprosperi - 09-13-2023, 06:49 PM
RE: Summation proof - John Keith - 09-13-2023, 08:15 PM
RE: Summation proof - Maximilian Hohmann - 09-13-2023, 08:35 PM
RE: Summation proof - Albert Chan - 09-13-2023, 11:18 PM
RE: Summation proof - rprosperi - 09-14-2023, 11:53 AM
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