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A249705 Number of length n+3 0..6 arrays with every four consecutive terms having the maximum of some two terms equal to the minimum of the remaining two terms 1
595, 1729, 4893, 12789, 29673, 75495, 200489, 528755, 1341901, 3434085, 8949133, 23454657, 60890031, 157756415, 410782645, 1074162701, 2805580083, 7318553467, 19112582503, 50014143783, 130956449801, 342843638551, 897866650281 (list; graph; refs; listen; history; text; internal format)
OFFSET
1,1
COMMENTS
Column 6 of A249707
LINKS
FORMULA
Empirical: a(n) = 4*a(n-1) -3*a(n-2) -5*a(n-3) +77*a(n-4) -188*a(n-5) -44*a(n-6) +328*a(n-7) -2041*a(n-8) +2681*a(n-9) +4824*a(n-10) -4044*a(n-11) +25336*a(n-12) -7463*a(n-13) -80625*a(n-14) -21968*a(n-15) -198280*a(n-16) -135500*a(n-17) +551797*a(n-18) +646315*a(n-19) +1307173*a(n-20) +1558772*a(n-21) -1777441*a(n-22) -4439396*a(n-23) -6651096*a(n-24) -8197360*a(n-25) +1807976*a(n-26) +15419208*a(n-27) +21844724*a(n-28) +23090640*a(n-29) +3731760*a(n-30) -28712880*a(n-31) -41155200*a(n-32) -32803200*a(n-33) -6163200*a(n-34) +27648000*a(n-35) +31104000*a(n-36) +10368000*a(n-37)
EXAMPLE
Some solutions for n=6
..2....3....4....6....4....1....3....5....3....2....2....6....1....0....0....2
..5....2....3....1....4....4....4....1....4....3....3....0....3....5....5....1
..5....3....6....1....3....4....2....0....6....4....2....4....5....5....5....6
..5....3....4....1....5....5....3....1....4....3....1....4....3....5....6....2
..1....6....4....0....4....3....3....1....4....3....2....4....3....5....5....2
..5....3....4....6....4....4....3....1....2....3....2....4....3....5....5....2
..5....3....1....1....2....4....6....4....4....3....6....1....3....1....5....2
..5....0....6....1....5....6....3....1....4....0....2....4....3....5....5....3
..3....3....4....0....4....3....2....1....6....5....1....5....3....5....3....0
CROSSREFS
Sequence in context: A200434 A241876 A252534 * A197647 A321012 A238034
KEYWORD
nonn
AUTHOR
R. H. Hardin, Nov 04 2014
STATUS
approved

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Last modified April 19 19:02 EDT 2024. Contains 371798 sequences. (Running on oeis4.)