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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.

A334049 Triangular array read by rows in which each term is the least positive integer satisfying the condition that no row, diagonal, or antidiagonal contains a repeated term.

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%I A334049 #25 Sep 13 2020 01:58:14
%S A334049 1,2,3,4,4,5,1,2,6,6,7,3,8,4,5,9,8,9,5,6,1,3,7,10,11,10,11,7,12,2,8,5,
%T A334049 6,9,13,14,12,13,9,10,14,7,1,2,15,16,11,8,17,14,15,11,16,12,9,3,4,8,
%U A334049 10,13,17,18,7,19,16,17,13,14,10,11,8,12,1,3,15,9
%N A334049 Triangular array read by rows in which each term is the least positive integer satisfying the condition that no row, diagonal, or antidiagonal contains a repeated term.
%C A334049 An infinite Sudoku-type array.
%C A334049 Here, "diagonal" means a diagonal line with an inclination of -60 degrees, and "antidiagonal" means a diagonal line with an inclination of 60 degrees. Thus, the index-7 cell is in the same row as prior cells of indices 5 and 6, in the same diagonal as prior cells of indices 2 and 6, and in the same antidiagonal as the prior cell of index 4.
%C A334049 Triangular tiling is indexed as follows:
%C A334049            *
%C A334049           / \
%C A334049          / 1 \
%C A334049         *-----*
%C A334049        / \ 3 / \
%C A334049       / 2 \ / 4 \
%C A334049      *-----*-----*
%C A334049     / \ 6 / \ 8 / \
%C A334049    / 5 \ / 7 \ / 9 \
%C A334049   *-----*-----*-----*
%H A334049 Alec Jones, <a href="/A334049/b334049.txt">Table of n, a(n) for n = 1..5000</a>
%e A334049 Triangle begins:
%e A334049            *
%e A334049           / \
%e A334049          / 1 \
%e A334049         *-----*
%e A334049        / \ 3 / \
%e A334049       / 2 \ / 4 \
%e A334049      *-----*-----*
%e A334049     / \ 5 / \ 2 / \
%e A334049    / 4 \ / 1 \ / 6 \
%e A334049   *-----*-----*-----*
%Y A334049 Triangular tiling analog of A269526.
%Y A334049 Cf. A274821.
%K A334049 nonn,tabf
%O A334049 1,2
%A A334049 _Alec Jones_ and _Peter Kagey_, Sep 06 2020