In the paper , the authors write
"... the problem is equivalent to a card game played in Las Vegas: The cards of a shuffled deck are dealt one at a time and face up. At the same time the player calls the denominations in the order ace, two, three,..., queen, king; ace, two,... A match occurs when the player calls the same denomination as the card dealt; the suits need not match. The player wins if no match occurs."
Is this game actually played in Las Vegas casinos, and if so, what is it called?
 F. F. Knudsen and I. Skau, On the Asymptotic Solution of a Card-Matching Problem, Mathematics Magazine 69 (1996), 190-197.