Post #1783599
2026-04-27 11:56 UTC
Replies (3)
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@markgritter@mathstodon.xyz 2026-04-27 18:05
@christianp the differences 2,4,4,5,9 do appear multiple times. :) To me these seem like they are close to the triangular numbers. a(1) = 1 = T_1 a(2) = 3 = T_2 a(3) = 7 = T_3 + T_1 a(4) = 11 = T_4 + T_1 a(5) = 16 = T_5 + T_1 a(6) = 25 = T_6 + T_2 + T_1 Guess is a(7) = 32 = T_7 + T_2 + T_1 a(8) = 40 = T_8 + T_2 + T_1 a(9) = 55 = T_9 + T_3 + T_2 + T_1 ? But I am also guessing that is just coincidence. I spent too long looking at https://oeis.org/A327629 to see if its partial sums had some reasonable interpretation.
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@0x10f@tech.lgbt 2026-04-27 19:42
@christianp I only found out it resembles this sequence you've contributed to: https://oeis.org/A330070 Edit: word choice
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@christianp@mathstodon.xyz 2026-05-06 05:02
Lay down number bars 1, 2, 3, ... Put the bar as far to the left as you can, as high as you can: if you can stack on top of previous bars, then do so. The first 25 bars look like the attached image. The sequence is the lengths of the leftmost bar on each row. Next two terms are 32, 40. Now in the #OEIS: https://oeis.org/A395531