Complaints About Editing
- If you feel that your proposed contribution to the OEIS was unfairly edited, you can write something below.
- Please give as many details as possible.
- For example, you might say: "On Jan 01 2011 I submitted a formula for sequence A123456. It was deleted by the editors — why?"
- However, before you post anything here, check the History tab for the sequence, because the "pink" discussion boxes probably already explain the reasons for the editors' decision.
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User:Peter Kourzanov submitted a sequence. It was submitted twice; the last versions of these two submissions before deletion are https://oeis.org/history/view?seq=A285553&v=36 and https://oeis.org/history/view?seq=A280659&v=46 . For the most clear definition of the sequence, see the last paragraph of the Example section in the second submission; for practical recipe for calculating terms, see programs. The sequence was rejected: first time as too obscure, second time just because it was a repost. However, I believe that the sequence is interesting and well-defined. Note the formula a(n) = A003188(A003602(n)), which reveals a nontrivial connection between these two sequences and the nested square root expressions for cosines of dyadic rationals. Also, it has a program and an external reference (although that reference doesn't contain the sequence itself). For more information, see both submissions (they differ very much) and pink box comments to them, especially to the second one.
I don't deny that both submissions were obscure and hard to understand. However, I believe that this sequence deserves more accurate consideration and eventual inculding into OEIS. I have no connection to its author.
--Andrey Zabolotskiy 20:13, 25 April 2017 (UTC)
Response: In my judgement (confirmed by another Editor in Chief) this sequence was not of sufficient interest to be included in the OEIS. N. J. A. Sloane 22:55, 25 April 2017 (UTC)
- Sorry, but I don't understand the reasons. Please note that in all previous cases that were considered on this page, the reasons for considering a sequence uninteresting were given. I gave reasons why this is interesting (an unexpected connection to other sequences). Also, I don't see any public explicit statement made by any other Editor in Chief that this sequence is uninteresting. --Andrey Zabolotskiy 23:20, 25 April 2017 (UTC)
- This sequence may seem to be artificial and hence uninteresting because of rather long and clumsy description of the generation of terms. However, the sequense is based on a single elegant theorem: 2*cos(Pi*n/2^m) can always be expressed as nested square roots of 2 with some sequence of signs at square roots. The rest of the term generating algorithm simply describes a specific way of conversion of a sequence of signs to a binary number and then to decimal, which is common in the OEIS (see A003188, A003100, A072762, A218614, A276690, etc). --Andrey Zabolotskiy 23:28, 25 April 2017 (UTC)
Response: The sequence in question had a very involved definition, and the comments made things even less clear. Furthermore, considered purely as a sequence of integers, the sequence appears random. The chance of anyone searching the OEIS for this sequence is zero.
Certainly there is a mathematical definition for it, but not every sequence with a mathematical definition deserves a place in the OEIS. Otherwise there would be an astronomical number of entries in the database, which would make it impossible to use. The editors have to exercise judgement. Every day we reject many submissions, as you can see from looking at the wiki page of Deleted Sequences. And we do not expect to have to justify our decisions. Both you and the author should read the OEIS Contributor's License Agreement.
The sequence is rejected as "not of general interest".
As an Editor in Chief, my decision is final.
N. J. A. Sloane 03:43, 26 April 2017 (UTC)
PS I did not appreciate your challenging my assertion that another Editor-in-Chief agreed with my opinion.
- The initial version of this page (with an empty list of complaints!) was created by N. J. A. Sloane (Editor-in-Chief), Feb 02 2011