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5;
[5],
[13, 37;],
[35, 99, 152;],
[75, 213, 256, 364;],
[159, 401, ...448, 568, 776],
...
[275, 657, 704, 836, 1056, 1340],
[477, 1085, 1132, 1276, 1508, 1804, 2272],
[755, 1619, 1712, 1868, 2112, 2420, 2900, 3532],
[1163, 2327, 2552, 2720, 2976, 3296, 3788, 4432, 5336],
[1659, 3257, 3568, 3748, 4016, 4348, 4852, 5508, 6424, 7516],
...
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There is a crucial difference between frames of size nX2 and size nXk with k = 1 or k >= 3. If k != 2, all regions are either triangles or quadrilaterals, but for k=2 regions with larger numbers of sides can appear. Remember also that for k <= 2, the "frame" has no hole, and the graph has genus 0, whereas for k >= 3 there is a nontrivial hole and the graph has genus 1.
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5, 13, 37, 35, 99, 152, 75, 213, 256, 364, 159, 401, 448, 568, 776, 275, 657, 704, 836, 1056, 1340, 477, 1085, 1132, 1276, 1508, 1804, 2272, 755, 1619, 1712, 1868, 2112, 2420, 2900, 3532, 1163, 2327, 2552, 2720, 2976, 3296, 3788, 4432, 5336, 1659, 3257, 3568, 3748, 4016, 4348, 4852, 5508, 6424, 7516
nonn,tabl,more,new
More terms from N. J. A. Sloane, Mar 13 2020
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5,;
13, 37,;
35, 99, 152,;
75, 213, 256, 364,;
159, 401, ...
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