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R. H. Hardin, <a href="/A240291/b240291.txt">Table of n, a(n) for n = 1..210</a>
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Number of nX3 0..3 arrays with no element equal to zero plus the sum of elements to its left or two plus the sum of elements above it or two plus the sum of the elements diagonally to its northwest, modulo 4
8, 26, 206, 974, 8064, 38252, 316962, 1502948, 12468758, 59122266, 490548594, 2326075252, 19300603720, 91520046552, 759392572070, 3600913438102, 29878821186710, 141680483207634, 1175603702913842, 5574521174572456
1,1
Column 3 of A240295
Empirical: a(n) = 63*a(n-2) -1109*a(n-4) +7143*a(n-6) -395*a(n-8) -201246*a(n-10) +762860*a(n-12) +347011*a(n-14) -7366154*a(n-16) +11744674*a(n-18) +3758987*a(n-20) +10095295*a(n-22) -126415852*a(n-24) +204390541*a(n-26) -65238786*a(n-28) -59211883*a(n-30) -114625640*a(n-32) +381020006*a(n-34) -342073760*a(n-36) +16725276*a(n-38) +181283664*a(n-40) -110895680*a(n-42) +16492080*a(n-44) +1175136*a(n-46) +390464*a(n-48) for n>50
Some solutions for n=4
..3..1..1....1..3..1....3..1..1....3..1..3....1..3..3....3..1..3....3..1..3
..3..2..2....1..0..0....3..2..2....3..0..2....1..2..0....3..0..0....3..2..0
..1..3..2....1..2..2....3..2..0....3..2..2....3..2..2....1..0..3....1..0..2
..3..1..1....3..2..3....1..0..0....1..2..0....1..3..2....3..2..2....3..2..0
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R. H. Hardin, Apr 03 2014
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