Sequences
392,541 sequences
- Nimsum n + 19.A004460
Nimsum n + 19.
- Nimsum n + 20.A004461
Nimsum n + 20.
- Nimsum n + 21.A004462
Nimsum n + 21.
- Nimsum n + 22.A004463
Nimsum n + 22.
- Nimsum n + 23.A004464
Nimsum n + 23.
- Nimsum n + 24.A004465
Nimsum n + 24.
- a(n) = n*(5*n^2 - 2)/3.A004466
a(n) = n*(5*n^2 - 2)/3.
- a(n) = n*(11*n^2 - 5)/6.A004467
a(n) = n*(11*n^2 - 5)/6.
- a(n) = Nim product 3 * n.A004468
a(n) = Nim product 3 * n.
- Nim product 4 * n.A004469
Nim product 4 * n.
- Nim product 5 * n.A004470
Nim product 5 * n.
- Nim product 6 * n.A004471
Nim product 6 * n.
- Nim product 7 * n.A004472
Nim product 7 * n.
- Nim product 8 * n.A004473
Nim product 8 * n.
- Nim product 9 * n.A004474
Nim product 9 * n.
- Nim product 10 * n.A004475
Nim product 10 * n.
- Nim product 11 * n.A004476
Nim product 11 * n.
- Nim product 12 * n.A004477
Nim product 12 * n.
- Nim product 13 * n.A004478
Nim product 13 * n.
- Nim product 14 * n.A004479
Nim product 14 * n.
- Nim product 15 * n.A004480
Nim product 15 * n.
- Table of Sprague-Grundy values for Wythoff's game (Wyt Queens) read by antidiagonals.A004481
Table of Sprague-Grundy values for Wythoff's game (Wyt Queens) read by antidiagonals.
- Tersum n + 1 (answer recorded in base 10).A004482
Tersum n + 1 (answer recorded in base 10).
- Tersum n + 2.A004483
Tersum n + 2.
- Sprague-Grundy values for game of Wyt Queens.A004484
Sprague-Grundy values for game of Wyt Queens.
- Sprague-Grundy values for game of Wyt Queens.A004485
Sprague-Grundy values for game of Wyt Queens.
- Sprague-Grundy values for game of Wyt Queens.A004486
Sprague-Grundy values for game of Wyt Queens.
- Sprague-Grundy values for game of Wyt Queens.A004487
Sprague-Grundy values for game of Wyt Queens.
- Tersum n + n.A004488
Tersum n + n.
- Table of tersums m + n (answers written in base 10).A004489
Table of tersums m + n (answers written in base 10).
- Colossally abundant numbers: m for which there is a positive exponent epsilon such that sigma(m)/m^{1 + epsilon} >= sigma(k)/k^{1 + epsilon} for all k > 1, so that m attains the maximum value of sigma(m)/m^{1 + epsilon}.A004490
Colossally abundant numbers: m for which there is a positive exponent epsilon such that sigma(m)/m^{1 + epsilon} >= sigma(k)/k^{1 + epsilon} for all k > 1, so that m attains the maximum value of sigma(m)/m^{1 + epsilon}.
- Number of bent functions of 2n variables.A004491
Number of bent functions of 2n variables.
- Tersum n + 3.A004492
Tersum n + 3.
- Tersum n + 4.A004493
Tersum n + 4.
- Tersum n + 5.A004494
Tersum n + 5.
- Tersum n + 6.A004495
Tersum n + 6.
- Tersum n + 7.A004496
Tersum n + 7.
- Tersum n + 8.A004497
Tersum n + 8.
- Tersum n + 9.A004498
Tersum n + 9.
- Tersum n + 10.A004499
Tersum n + 10.
- Tersum n + 11.A004500
Tersum n + 11.
- Tersum n + 12.A004501
Tersum n + 12.
- Tersum n + 13.A004502
Tersum n + 13.
- Tersum n + 14.A004503
Tersum n + 14.
- Tersum n + 15.A004504
Tersum n + 15.
- Tersum n + 16.A004505
Tersum n + 16.
- Tersum n + 17.A004506
Tersum n + 17.
- Tersum n + 18.A004507
Tersum n + 18.
- Tersum n + 19.A004508
Tersum n + 19.
- Tersum n + 20.A004509
Tersum n + 20.