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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.

A367677 Numerator of the greatest probability that a particular fixed polyomino with n cells appears in the version of the Eden growth model described in A367671.

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%I A367677 #12 Dec 03 2023 11:34:27
%S A367677 1,1,1,2,23,289,254179,777607,22699340513,480319839870583,
%T A367677 2390156990671551019,263173875833094285221,
%U A367677 7370729029770126053601007351,20600083403482483161475107845607517
%N A367677 Numerator of the greatest probability that a particular fixed polyomino with n cells appears in the version of the Eden growth model described in A367671.
%C A367677 a(n) is the numerator of the maximum of A367675/A367676 over the n-th row.
%H A367677 <a href="/index/Pol#polyominoes">Index entries for sequences related to polyominoes</a>.
%e A367677 For 1 <= n <= 14, the following are all polyominoes, up to reflections and rotations, that have the maximum probabilities for their respective sizes. Except for n = 3, there is just one such polyomino (again, up to reflections and rotations).
%e A367677              _                    _
%e A367677         _   | |   _      _ _    _| |_
%e A367677    _   | |  | |  | |_   |   |  |_   _|
%e A367677   |_|  |_|  |_|  |_ _|  |_ _|    |_|
%e A367677                                          _
%e A367677    _ _    _ _        _ _      _ _ _    _| |_
%e A367677   |   |  |   |_    _|   |_   |     |  |     |
%e A367677   |   |  |    _|  |_     _|  |     |  |     |
%e A367677   |_ _|  |_ _|      |_ _|    |_ _ _|  |_ _ _|
%e A367677      _ _        _ _        _ _      _ _ _
%e A367677    _|   |     _|   |_    _|   |_   |     |_
%e A367677   |     |_   |       |  |       |  |       |
%e A367677   |_     _|  |_     _|  |      _|  |      _|
%e A367677     |_ _|      |_ _|    |_ _ _|    |_ _ _|
%Y A367677 Cf. A367671, A367673, A367675, A367676, A367678 (denominators), A367766.
%K A367677 nonn,frac,more
%O A367677 1,4
%A A367677 _Pontus von Brömssen_, Nov 26 2023