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.
%I A296406 #15 Nov 09 2023 12:13:52 %S A296406 1,1,1,2,8,278,145058,447905202 %N A296406 Number of non-isomorphic arrangements of n pairwise intersecting pseudo-circles on a sphere, reduced for mirror symmetry. %C A296406 The list of arrangements is available online on the Homepage of Pseudocircles (see below) and a detailed description for the enumeration can be found in Arrangements of Pseudocircles: On Circularizability (see below). %H A296406 S. Felsner and M. Scheucher <a href="http://www3.math.tu-berlin.de/pseudocircles/">Homepage of Pseudocircles</a> %H A296406 S. Felsner and M. Scheucher, <a href="http://arxiv.org/abs/1712.02149">Arrangements of Pseudocircles: On Circularizability</a>, arXiv:1712.02149 [cs.CG], 2017. %H A296406 Yan Alves Radtke, Stefan Felsner, Johannes Obenaus, Sandro Roch, Manfred Scheucher, and Birgit Vogtenhuber, <a href="https://arxiv.org/abs/2310.19711">Flip Graph Connectivity for Arrangements of Pseudolines and Pseudocircles</a>, arXiv:2310.19711 [math.CO], 2023. See p. 41. %F A296406 a(n) = 2^(\Theta(n^2)). (cf. Arrangements of Pseudocircles: On Circularizability) %Y A296406 Cf. A250001, A275923, A275924, A288554-A288568, A296407-A296412, A006248. %K A296406 nonn,more %O A296406 0,4 %A A296406 _Manfred Scheucher_, Dec 11 2017