cp's OEIS Frontend

This is a front-end for the Online Encyclopedia of Integer Sequences, made by Christian Perfect. The idea is to provide OEIS entries in non-ancient HTML, and then to think about how they're presented visually. The source code is on GitHub.

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A248467 Number of length 6+2 0..n arrays with no three consecutive terms having the sum of any two elements equal to twice the third.

Original entry on oeis.org

68, 576, 14040, 96736, 520788, 1952254, 6493036, 17917712, 45541888, 102869198, 219106196, 433633802, 820820502, 1471721904, 2552955354, 4256615846, 6910769098, 10880058248, 16766422418, 25217401274, 37267800170, 53987521754
Offset: 1

Views

Author

R. H. Hardin, Oct 06 2014

Keywords

Comments

Row 6 of A248461

Examples

			Some solutions for n=4
..2....1....3....0....3....2....3....1....0....4....4....4....2....1....4....3
..3....0....0....0....4....3....1....1....0....0....3....0....4....3....0....2
..2....3....4....2....1....3....1....3....4....4....3....3....2....3....1....0
..0....0....3....0....1....0....0....4....4....1....1....4....4....0....1....0
..2....3....3....3....0....0....3....0....0....4....4....4....4....2....2....3
..3....4....0....1....1....1....4....1....0....1....0....3....1....2....4....1
..3....0....0....4....1....3....4....3....3....3....1....0....1....0....2....0
..1....0....2....3....2....1....2....0....4....3....1....0....3....0....1....4
		

A248468 Number of length 7+2 0..n arrays with no three consecutive terms having the sum of any two elements equal to twice the third.

Original entry on oeis.org

110, 1152, 43940, 387488, 2582406, 11447368, 44452660, 139623544, 400150926, 1002628764, 2352502608, 5078891508, 10430306882, 20141675148, 37480145240, 66683720948, 115148012058, 192026426768, 312626222120, 495163608752
Offset: 1

Views

Author

R. H. Hardin, Oct 06 2014

Keywords

Comments

Row 7 of A248461

Examples

			Some solutions for n=3
..0....2....2....1....3....1....0....0....2....1....0....3....2....1....1....3
..0....2....3....3....1....0....0....3....3....3....3....1....2....3....0....1
..1....3....3....3....0....3....3....3....0....3....1....1....0....0....1....0
..1....0....0....0....0....2....1....1....2....2....3....3....2....3....1....3
..3....2....0....1....3....0....0....3....3....2....3....1....0....3....3....2
..0....3....3....1....2....2....0....1....0....1....2....3....3....0....0....3
..1....3....0....0....0....0....2....0....0....2....2....1....3....1....3....0
..0....2....1....3....3....2....0....0....2....1....0....3....2....1....0....1
..0....3....1....3....0....0....3....3....0....2....3....3....2....3....0....1
		
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