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Oct 28, 2019 at 23:28 comment added Max Alekseyev @Vepir: Yes, fixed now. Thanks!
Oct 28, 2019 at 23:27 history edited Max Alekseyev CC BY-SA 4.0
typo corrected
Oct 28, 2019 at 21:15 comment added Vepir You say at the start $b,b+1$ but in the post you work with $b,b-1$? (Typo?)
Oct 3, 2019 at 20:35 comment added Vepir I see you also extracted the $3$-palindromes from $d=7$ as well. That part of your answer then confirms (computationally proves) all the proposed solutions for $d=7$ 3-palindromes: last part of claim $(3^*)$ from $3$-palindrome system. (where we only consider "equally long" 3-palindromes, since it is not known if any of the finite 2-palindromes extend to a "not-equally-long" 3-palindrome or not.)
Oct 3, 2019 at 20:06 comment added Max Alekseyev @Vepir: I've updated my answer with the $d=7$ results.
Oct 3, 2019 at 20:05 history edited Max Alekseyev CC BY-SA 4.0
added 771 characters in body
Oct 3, 2019 at 16:39 comment added Vepir This looks very nice, I'll take a closer look and try to play with this once I find time. The $k_i$'s remind me of $o_i$'s, but $k_i$'s being more useful to work with now. (Mentioned $d=5$ typos in OP are corrected as of this comment, thank you for noticing.)
Oct 2, 2019 at 13:27 history answered Max Alekseyev CC BY-SA 4.0