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// Workers AI · dad joke modeWhat did "Le her" say to itself? Let her go.

From Wikipedia, the free encyclopedia

Le her (or le hère) is a French card game that dates back to the 16th century. It is quoted by the French poet Marc Papillon de Lasphrise [fr] in 1597. Under the name coucou it is mentioned in Rabelais' long list of games (in Gargantua, 1534). Le Her belongs to the family of Ranter-Go-Round games. It is played with a standard deck of 52 cards by two people, designated the dealer and the receiver. King is ranked high and ace low.

To play, the dealer gives one card to the receiver and one to the dealer. The receiver may choose to exchange cards with the dealer, unless the dealer has a king, in which case no exchange occurs. Then, the dealer may choose to exchange with the top card of the deck, unless the top card is a king, in which case no exchange occurs. In the case of the dealer and receiver having same ranked cards, the dealer is the winner.[1]

Le her played a role in the development of the mathematical theory of probability with solutions, being sought by Bernoulli and de Montmort. The game was analyzed by Charles Waldegrave, leading to the creation of the Waldegrave problem.[2][3]

References

[edit]
  1. Hargrave, C. P., A History of Playing Cards and a Bibliography of Cards and Gaming, New York: Dover Publications, Inc., 1966, chapter IV. Playing cards in France, páginas 31-88.
  2. Bellhouse, David R. (2007), "The Problem of Waldegrave" (PDF), Journal Électronique d'Histoire des Probabilités et de la Statistique [Electronic Journal of Probability History and Statistics], 3 (2), archived (PDF) from the original on 2008-08-20
  3. Bellhouse, David R. (2015). "Le Her and Other Problems in Probability Discussed by Bernoulli, Montmort and Waldegrave". Statistical Science. 30 (1). Institute of Mathematical Statistics: 26–39. arXiv:1504.01950. Bibcode:2015arXiv150401950B. doi:10.1214/14-STS469. S2CID 59066805.

Further reading

[edit]

Epstein, Richard (2009). The Theory of Gambling and Statistical Logic (2 ed.). Academic Press. ISBN 9780123749406.