Non-standard poker hand explained

Non-standard poker hands are hands which are not recognized by official poker rules but are made by house rules. Non-standard hands usually appear in games using wild cards or bugs. Other terms for nonstandard hands are special hands or freak hands.[1] Because the hands are defined by house rules, the composition and ranking of these hands is subject to variation. Any player participating in a game with non-standard hands should be sure to determine the exact rules of the game before play begins.[2]

Types

The usual hierarchy of poker hands from highest to lowest runs as follows (standard poker hands are in italics):[3]

(Wild) 7♠ 6♠, it becomes the 8♠, and in the hand (Wild) Q♦ J♦ 10♦ 9♦, it plays as the K♦ (even though the 8♦ would also make a straight flush). (Wild) 10♥ 8♥ 5♥ 4♥, the wild card plays as the A♥, but in the hand A♣ K♣ (Wild) 9♣ 6♣, it plays as the Q♣. (As noted above, if a wild card would complete a straight flush, it will play as the card that would make the highest possible hand.) A variation is the double-ace flush rule, in which a wild card in a flush always plays as an ace, even if one is already present (unless the wild card would complete a straight flush). In such a game, the hand A♠ (Wild) 9♠ 5♠ 2♠ would defeat A♦ K♦ Q♦ 10♦ 8♦ (the wild card playing as an imaginary second A♠), whereas by the standard rules it would lose (because even with the wild card playing as a K♠, the latter hand's Q♦ outranks the former's 9♠). J♦ 10♠ 9♣ (Wild) 7♠, the wild card plays as an 8 (of any suit; it doesn't matter). In the hand (Wild) 6♥ 5♦ 4♥ 3♦, it plays as a 7 (even though a 2 would also make a straight).

Some poker games are played with a deck that has been stripped of certain cards, usually low-ranking ones. For example, the Australian game of Manila uses a 32-card deck in which all cards below the rank of 7 are removed, and Mexican Stud removes the 8s, 9s, and 10s. In both of these games, a flush ranks above a full house, because having fewer cards of each suit available makes full houses more common.

Cats and dogs

"Cats" (or "tigers") and "dogs" are types of no-pair hands defined by their highest and lowest cards. The remaining three cards are kickers. Dogs and cats rank above straights and below Straight Flush houses. Usually, when cats and dogs are played, they are the only unconventional hands allowed.

Some play that dog or cat flushes beat a straight flush, under the reasoning that a plain dog or cat beats a plain straight. This makes the big cat flush the highest hand in the game.

Kilters

A Kilter, also called Kelter, is a generic term for a number of different non-standard hands. Depending on house rules, a Kilter may be a Skeet, a Little Cat, a Skip Straight, or some variation of one of these hands. According to Paul Anthony Jones, it can simply mean a hand of little value.[6] According to Penn Jillette and Mickey D. Lynn, a Kelter is "a nonstandard hand given value in home games."[3]

See also

References

  1. Book: Moorehead, Albert H. . Official Rules of Card Games . 1996-08-27 . Random House Publishing Group . 978-0-449-91158-7 . 79–80 . en.
  2. Book: Morehead . Albert Hodges . Albert Hodges Morehead . Hoyle . Edmond . Edmond Hoyle . Frey . Richard L. . Richard L. Frey . Mott-Smith . Geoffrey . Geoffrey Mott-Smith . 1991 . 1956 . The New Complete Hoyle: The Authoritative Guide to the Official Rules of All Popular Games of Skill and Chance . . 26-27.
  3. Book: Jillette . Penn . Penn Jillette . Lynn . Mickey D. . 2006 . 2005 . How to Cheat Your Friends at Poker: The Wisdom of Dickie Richard . . 143, 202-221 . 9780312360689.
  4. Book: Gibson, Walter B. . Hoyle's modern encyclopedia of card games : rules of all the basic games and popular variations. 2013-10-23. Crown . 978-0307486097. 860901380.
  5. Web site: 15 Poker Hand Names That Will Make You Smile (And Where Those Names Came From) . gamblingsites.org . Michael . Stevens . November 3, 2018 . February 19, 2019.
  6. Book: Jones , Paul Anthony . 2019 . The Cabinet of Linguistic Curiosities: A Yearbook of Forgotten Words . . 215 . 9780226646701.