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A116969 If n mod 2 = 0 then 3*2^(n-1)+n-1 else 3*2^(n-1)+n. +0
1
4, 7, 15, 27, 53, 101, 199, 391, 777, 1545, 3083, 6155, 12301, 24589, 49167, 98319, 196625, 393233, 786451, 1572883, 3145749, 6291477, 12582935, 25165847, 50331673, 100663321, 201326619, 402653211, 805306397, 1610612765, 3221225503 (list; graph; listen)
OFFSET

1,1

COMMENT

Number of moves to solve Easy Pagoda puzzle.

REFERENCES

Richard I. Hess, Compendium of Over 7000 Wire Puzzles, privately printed, 1991.

Richard I. Hess, Analysis of Ring Puzzles, booklet distributed at 13-th International Puzzle Party, Amsterdam, Aug 20 1993.

MAPLE

f:=n-> if n mod 2 = 0 then 3*2^(n-1)+n-1 else 3*2^(n-1)+n; fi;

CROSSREFS

Sequence in context: A109622 A124286 A027419 this_sequence A131090 A131935 A119749

Adjacent sequences: A116966 A116967 A116968 this_sequence A116970 A116971 A116972

KEYWORD

nonn

AUTHOR

njas, Apr 01 2006

page 1

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Last modified November 18 20:14 EST 2008. Contains 147244 sequences.


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