cp's OEIS Frontend

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.

A334617 a(n) is the number of ways to tile a size n staircase polyomino with staircase polyominoes.

This page as a plain text file.
%I A334617 #31 Oct 04 2020 02:44:56
%S A334617 1,2,8,57,806,20840,1038266,97115638,17213517207,5768580741287
%N A334617 a(n) is the number of ways to tile a size n staircase polyomino with staircase polyominoes.
%C A334617 A size-n staircase polynomo is a polyomino consisting of n left-aligned rows in increasing length of 1, 2, ..., n. Rotations of staircase polyominoes are also polyominoes.
%H A334617 Code Golf Stack Exchange user "Bubbler", <a href="https://codegolf.stackexchange.com/q/210748/53884">Tiling a staircase with staircases</a>.
%e A334617 For n = 3 the a(3) = 8 tilings are:
%e A334617 +---+          +---+          +---+          +---+
%e A334617 |   |          |   |          |   |          |   |
%e A334617 +---+---+      +   +---+      +---+---+      +---+---+
%e A334617 |   |   |      |       |      |   |   |      |   |   |
%e A334617 +---+---+---+, +---+---+---+, +   +---+---+, +---+   +---+,
%e A334617 |   |   |   |  |   |   |   |  |       |   |  |   |       |
%e A334617 +---+---+---+  +---+---+---+  +---+---+---+  +---+---+---+
%e A334617 +---+          +---+          +---+          +---+
%e A334617 |   |          |   |          |   |          |   |
%e A334617 +---+---+      +---+---+      +---+---+      +   +---+
%e A334617 |       |      |       |      |   |   |      |       |
%e A334617 +---+   +---+, +   +---+---+, +---+   +---+, +       +---+.
%e A334617 |   |   |   |  |   |   |   |  |       |   |  |           |
%e A334617 +---+---+---+  +---+---+---+  +---+---+---+  +---+---+---+
%Y A334617 Cf. A000105, A045846, A219924, A254414, A335547.
%K A334617 nonn,more
%O A334617 1,2
%A A334617 _Peter Kagey_, Sep 08 2020
%E A334617 a(8) from _Seiichi Manyama_, Sep 09 2020
%E A334617 a(9)-a(10) from _Bert Dobbelaere_, Sep 12 2020