OFFSET
0,3
COMMENTS
Example from p.12 of Butler. Abstract: We consider a problem of shuffling a deck of cards with ordered labels. Namely we split the deck of N=k^tq cards (where t>=1 is maximal) into k equally sized stacks and then take the top card off of each stack and sort them by the order of their labels and add them to the shuffled stack. We show how to find stacks of cards invariant and periodic under the shuffling. We also show when gcd(q,k)=1 the possible periods of this shuffling are all divisors of order_k(N-q).
LINKS
Steve Butler, R. L. Graham, Shuffling with ordered cards, March 23, 2010.
CROSSREFS
KEYWORD
nonn,fini,full
AUTHOR
Jonathan Vos Post, Mar 24 2010
STATUS
approved