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 A141402 General neo-combination of the overlapping type :k=2: t(n,m,k)=n^k + (2* m *(-m + n))^k. 0
 0, 1, 1, 4, 8, 4, 9, 25, 25, 9, 16, 52, 80, 52, 16, 25, 89, 169, 169, 89, 25, 36, 136, 292, 360, 292, 136, 36, 49, 193, 449, 625, 625, 449, 193, 49, 64, 260, 640, 964, 1088, 964, 640, 260, 64, 81, 337, 865, 1377, 1681, 1681, 1377, 865, 337, 81, 100, 424, 1124, 1864 (list; table; graph; refs; listen; history; text; internal format)
 OFFSET 1,4 COMMENTS Row sums are: {0, 2, 16, 68, 216, 566, 1288, 2632, 4944, 8682, 14432}; A symmetrical one first and last version is: Clear[T, n, m, a] k = 2; T[n_, m_] = If[n == m == 0, 1, Floor[(n^k + (2* m *(-m + n))^k)/n^k]]; a = Table[Table[T[n, m], {m, 0, n}], {n, 0, 10}] LINKS FORMULA k=2: t(n,m,k)=n^k + (2* m *(-m + n))^k. EXAMPLE {0}, {1, 1}, {4, 8, 4}, {9, 25, 25, 9}, {16, 52, 80, 52, 16}, {25, 89, 169, 169, 89, 25}, {36, 136, 292, 360, 292, 136, 36}, {49, 193, 449, 625, 625, 449, 193, 49}, {64, 260, 640, 964, 1088, 964, 640, 260, 64}, {81, 337, 865, 1377, 1681, 1681, 1377, 865, 337, 81}, {100, 424, 1124, 1864, 2404, 2600, 2404, 1864, 1124, 424, 100} MATHEMATICA Clear[T, n, m, a] k = 2; T[n_, m_] = n^k + (2* m *(-m + n))^k; a = Table[Table[T[n, m], {m, 0, n}], {n, 0, 10}] CROSSREFS Sequence in context: A165267 A092159 A322258 * A276619 A145900 A278676 Adjacent sequences:  A141399 A141400 A141401 * A141403 A141404 A141405 KEYWORD nonn,uned,tabl AUTHOR Roger L. Bagula, Aug 03 2008 STATUS approved

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Last modified August 13 06:22 EDT 2020. Contains 336442 sequences. (Running on oeis4.)