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A381814
Size of the largest component of the blet graph for n coins.
4
2, 5, 20, 8, 56, 56, 74, 180, 660, 220, 2288, 2002, 2942, 7280, 24752, 8568, 93024, 77520, 120920, 298452, 1009470, 346104, 3845600, 3289000, 5067974, 12432420, 42921450, 14307150, 161280600, 140244000, 215188426, 524512560, 1835793960
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OFFSET
3,1
COMMENTS
See
A381813
for the definition of the blet graph.
LINKS
Table of n, a(n) for n=3..35.
Michael S. Branicky,
Python program for OEIS A381813 and A381814
FORMULA
a(2*n) >=
A075273
(n) (the size of the component containing the vertex (HT)^n).
EXAMPLE
For n = 4, the blet graph has 2 components of maximum size a(4) = 5: {TTTH, THTT, THHH, HTHT, HHTH} and {TTHT, THTH, HTTT, HTHH, HHHT}.
PROG
(Python) # see linked program
CROSSREFS
Cf.
A075273
,
A381812
,
A381813
(number of components of size at least 2).
Sequence in context:
A270556
A059079
A177494
*
A136900
A136898
A077138
Adjacent sequences:
A381811
A381812
A381813
*
A381815
A381816
A381817
KEYWORD
nonn
,
more
AUTHOR
Pontus von Brömssen
, Mar 08 2025
EXTENSIONS
a(24)-a(28) from
Michael S. Branicky
, Mar 08 2025
a(29)-a(30) from
Michael S. Branicky
, Mar 12 2025
a(31)-a(35) from
Bert Dobbelaere
, Mar 16 2025
STATUS
approved