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This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

A373455 Number of interval posets of permutations of size n, considered up to isomorphism.

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%I A373455 #10 Jun 07 2024 05:19:37
%S A373455 1,1,2,6,15,43,124,379,1172,3730,12023,39388,130377,436066,1470271,
%T A373455 4994083,17069343,58669677,202648664,703064353,2448871526,8560428736,
%U A373455 30021944259,105602286616,372469127865,1317027839250,4667702488376,16578315095909
%N A373455 Number of interval posets of permutations of size n, considered up to isomorphism.
%C A373455 See Remark 21 in [Bouvel-Cioni-Izart].
%D A373455 Bridget E. Tenner. Interval Posets of Permutations. Order, 39(3):523-536, 2022.
%H A373455 Mathilde Bouvel, Lapo Cioni, and Benjamin Izart, <a href="https://arxiv.org/abs/2110.10000">The interval posets of permutations seen from the decomposition tree perspective</a>, arXiv:2110.10000 [math.CO], 2021-2024.
%H A373455 Bridget E. Tenner, <a href="https://arxiv.org/abs/2007.06142">Interval Posets for Permutations</a>, arXiv:2007.06142 [math.CO], 2020-2021.
%F A373455 Asymptotic behavior of a(n) is c*n^(-3/2)*r^n with c approximately 0.1964 and r approximately 3.7545. See M. Bouvel, L. Cioni, B. Izart (Remark 21).
%Y A373455 For the same posets but not considered up to isomorphism, see A348479.
%Y A373455 For the same posets which are in addition trees, see A373456.
%K A373455 nonn
%O A373455 1,3
%A A373455 _Mathilde Bouvel_, Jun 06 2024