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The array as shown in A257200:
1, 5, 15, 35, 70, 126, 210, 330, ... A000332
1, 6, 20, 50, 105, 196, 336, 540, ... A002415
1, 7, 25, 65, 140, 266, 462, 750, ... A001296
1, 8, 30, 80, 175, 336, 588, 960, ... A002417
1, 9, 35, 95, 210, 406, 714, 1170, ... A002418
1, 10, 40, 110, 245, 476, 840, 1380, ... A002419
...
The array as shown in A257200:
1, 5, 15, 35, 70, 126, 210, 330, ... A000332
1, 6, 20, 50, 105, 196, 336, 540, ... A002415
1, 7, 25, 65, 140, 266, 462, 750, ... A001296
1, 8, 30, 80, 175, 336, 588, 960, ... A002417
1, 9, 35, 95, 210, 406, 714, 1170, ... A002418
1, 10, 40, 110, 245, 476, 840, 1380, ... A002419
...
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1, 1, 5, 1, 6, 15, 1, 7, 20, 35, 1, 8, 25, 50, 70, 1, 9, 30, 65, 105, 126, 1, 10, 35, 80, 140, 196, 210, 1, 11, 40, 95, 175, 266, 336, 330, 1, 12, 45, 110, 210, 336, 462, 540, 495, 1, 13, 50, 125, 245, 406, 588, 750, 825, 715, 1, 14, 55, 140, 280, 476, 714, 960, 1155, 1210, 1001, 1
E.g.f. as array: exp(y)*(exp(x)*(24 + 24*(3 + x)*y + 36*(1 + x)*y^2 + 4*(1 + 3*x)*y^3 + x*y^4) - 4*(6 + 18*y + 9*y^2 + y^3))/24. - Stefano Spezia, Aug 15 2024
Albert H. Beiler, "Recreations in the Theory of Numbers"; Dover, 1966, p. 195 (Table 80).
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