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My "citations in sequences" intersects with the more recent "Revisions by Jason Kimberley".
Example tables required for: A186715 (has one in wiki), A177741, A068934 (has one in wiki), A068934 (has one in wiki), A051031, A068933.
Comma and semicolon format needs adding to: A185204, A059841.
Use my allocated sequence numbers.
New sequences: rows 4 to 12 (known longer than intersection with the fully known anti-diagonals) of the square array A167625.
Append terms to sequences counting regular: simple graphs A014382, A165626, A165655, A068933, A068934, A051031, A033886, A058275; multigraphs () A129431, A005967, A129430, A129432, A129434, A129436.
Vertex labeled regular multigraphs with loops allowed (): comment that A006003 appears to also be the number of 2n-regular multigraphs on 3 vertices with loops allowed.
Comment on (and make cross-references): A002623, A008619.
Sort out the relationship between A059441 and columns: A002829 and A005815.
Make cross-references amongst sequences that list record runs in, or are subsequences of, A001221 (the number of distinct prime divisors of n): A007304, A046386, A046388, A046389, A046800, A048692, A048932, A059958, A064708, A064709, A067024, A072664, A072664, A079482, A080569, A086560, A087977, A087978, A093548, A138206, A138207, A140078, A140079, A154573. Check the results of this search and that search.
I have written Magma code for the Euler_transformation.
Vertex labeled regular multigraphs with loops allowed (): have corrected the definition of A005816 to be for multigraphs.
Made user subpages using the wikified versions of File:CDE Cg.zip.gz.
Moved regular multigraphs, with loops allowed, table to User:Jason Kimberley/A167625 and converted to wiki. Submitted link from seq. page. Reported my search range for Palindromic Fibonacci numbers.
Appended terms to: A165627, A165656, A033483. Someone else appended terms to: A033301.
Ensure that I have used the style from Style_Sheet#Style_sheet_for_contributors_to_OEIS_Wiki in my tables.
Contribute to House of Graphs the hard to compute non-cubic graphs when the number per case is small.