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A339574 Compound Zeckendorf diagonal sequence in two dimensions, read by antidiagonals. 2
1, 2, 4, 6, 10, 16, 18, 22, 38, 44, 46, 56, 94, 112, 138, 140, 168, 184, 296, 342, 364, 366, 370, 476, 520, 862, 908, 954, 1042, 1052, 1102, 1146, 1522, 2008, 2182, 2200, 2270, 2592, 2630, 2952, 4960, 5100, 5328, 6054, 6992, 6998, 7710, 8044, 8194, 9056, 10566 (list; table; graph; refs; listen; history; text; internal format)
OFFSET

1,2

LINKS

Peter Kagey, Table of n, a(n) for n = 1..105 (first 14 rows, flattened)

Chen, E., Chen, R., Guo, L., Jiang, C., Miller, S. J., Siktar, J. M., & Yu, P., Gaussian Behavior in Zeckendorf Decompositions From Lattices, arXiv preprint arXiv:1809.05829 [math.NT], 2018. Also Fib. Q., 57:5 (2019), 201-212.

EXAMPLE

The array begins:

  ...

  6992, ...

  2200, 6054, ...

   954, 2182, 5328, ...

   364,  908, 2008, 5100, ...

   138,  342,  862, 1522, 4966, ...

    44,  112,  296,  520, 1146, 2952, ...

    16,   38,   94,  184,  476, 1102, 2630, ...

     4,   10,   22,   56,  168,  370, 1052, 2592, ...

     1,    2,    6,   18,   46,  140,  366, 1042, 2270, ...

The first few antidiagonals are:

     1;

     2,    4;

     6,   10,   16;

    18,   22,   38,   44;

    46,   56,   94,  112,  138;

   140,  168,  184,  296,  342,  364;

   366,  370,  476,  520,  862,  908,  954;

  1042, 1052, 1102, 1146, 1522, 2008, 2182, 2200;

  2270, 2592, 2630, 2952, 4960, 5100, 5328, 6054, 6992;

  ...

CROSSREFS

See A335154 for the "simple" (as opposed to compound) version.

Sequence in context: A352587 A301374 A130320 * A258599 A101176 A192447

Adjacent sequences:  A339571 A339572 A339573 * A339575 A339576 A339577

KEYWORD

nonn,tabl

AUTHOR

N. J. A. Sloane, Dec 11 2020

STATUS

approved

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Last modified August 17 16:21 EDT 2022. Contains 356189 sequences. (Running on oeis4.)