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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.

A265926 Number of nX6 0..4 arrays with the absolute differences of each element with its with horizontal and antidiagonal neighbors unique.

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%I A265926 #4 Dec 18 2015 22:35:22
%S A265926 4616,223788,1042020,4697060,22093736,112139348,579039920,3147755448,
%T A265926 16695518060,93517706688,501203927348,2859121829240,15405235373552,
%U A265926 89142152698780,481953256911808,2824461163398576,15308600049212112
%N A265926 Number of nX6 0..4 arrays with the absolute differences of each element with its with horizontal and antidiagonal neighbors unique.
%C A265926 Column 6 of A265928.
%H A265926 R. H. Hardin, <a href="/A265926/b265926.txt">Table of n, a(n) for n = 1..210</a>
%F A265926 Empirical: a(n) = 12*a(n-1) +103*a(n-2) -1722*a(n-3) -2939*a(n-4) +106767*a(n-5) -63388*a(n-6) -3818080*a(n-7) +6821368*a(n-8) +88753235*a(n-9) -228687359*a(n-10) -1429736764*a(n-11) +4584661386*a(n-12) +16576168634*a(n-13) -62836934620*a(n-14) -141587501176*a(n-15) +622701665207*a(n-16) +905061966122*a(n-17) -4591839808287*a(n-18) -4391201427194*a(n-19) +25582794671753*a(n-20) +16522425949387*a(n-21) -108415973939476*a(n-22) -50233703208584*a(n-23) +349511463268834*a(n-24) +131466723678583*a(n-25) -851431283928441*a(n-26) -310212728772512*a(n-27) +1542982242611112*a(n-28) +640450098092716*a(n-29) -2018069409667076*a(n-30) -1053850634770704*a(n-31) +1795151718879024*a(n-32) +1248961532534208*a(n-33) -946555845247296*a(n-34) -962641790731008*a(n-35) +163939035103488*a(n-36) +412969818064896*a(n-37) +90641044776960*a(n-38) -61602295136256*a(n-39) -38676101087232*a(n-40) -8216950210560*a(n-41) -632073093120*a(n-42) for n>50
%e A265926 Some solutions for n=1
%e A265926 ..4..4..3..3..0..0....4..4..0..1..3..4....2..1..3..0..2..2....3..1..1..4..3..1
%Y A265926 Cf. A265928.
%K A265926 nonn
%O A265926 1,1
%A A265926 _R. H. Hardin_, Dec 18 2015