Golf (card game)

Golf (also known as Polish Polka, Polish Poker, Turtle, Hara Kiri, Poison, or Crazy Nines) is a card game where players try to earn the lowest number of points (as in golf, the sport) over the course of nine deals (or "holes" to further use golfing terminology). It is a game for four or more players using a double-deck of 108 cards, and has little in common with its solitaire cousin.

Deal

Four or more players use two standard 52-card decks plus 2 or 4 Jokers . Each player is dealt 6 cards face down from the deck, the remainder is placed face down and the top card is turned up to start the discard pile beside it. Players arrange their 6 cards in 2 rows of 3 in front of them and turn 2 of these cards face up. This arrangement is maintained throughout the game and players always have 6 cards in front of them.

Play

The object is for players to reduce the value of the cards in front of them by either swapping them for lesser value cards or by pairing them up with cards of equal rank and try to get the lower score.The highest score lost the game and the lower score wins the game. You have to play 10 games.

Golf (disambiguation)

Golf is a sport.

Golf or GOLF may also refer to:

Games

Media

Places

Other uses

Golf (patience)

Golf is a Patience card game where players try to earn the lowest number of points (as in golf, the sport) over the course of nine deals (or "holes," also borrowing from golf terminology). It has a tableau of 35 face-up cards and a higher ratio of skill to luck than most other solitaire card games.

Setup

From a standard 52-card deck, 7 columns of 5 cards each are dealt, all face up. This is the tableau. One additional card is dealt as the base of the foundation. The remaining 16 cards are turned face down to form the stock.

Play

Rules are as follows:

Disc (band)

Disc is an experimental group formed by Miguel Depedro (Kid606), Jason Doerck (J Lesser), M. C. Schmidt and Drew Daniel (Matmos). The group was most active between 1997 and 1999.

To produce their sound, digital media (DATs, CDs) were etched and painted, or used in broken players to produce new sounds. In Gaijincd4, a "bonus" nonfunctional CD was included to suggest a multimedia disc. The double LP Transfer consisted entirely of locked grooves.

Discography

Albums

External links

Disc (galaxy)

A disc is a component of disc galaxies, such as spiral galaxies, or lenticular galaxies.

The galactic disc is the plane in which the spirals, bars and discs of disc galaxies exist. Galactic discs tend to have more gas and dust and younger stars than galactic bulges or galactic haloes.

The galactic disc is mainly composed of gas, dust and stars. The gas and dust component of the galactic disc is called the gaseous disc. The star component of the galactic disc is called the stellar disc.

Inconsistent orbital velocities of stars

It has been noted that the orbital velocity of stars in the disc of most disc galaxies is inconsistent with the amount of luminous matter calculated for the galaxy. A possible explanation for this problem is the non-luminous dark matter.

See also

Further reading

Disk (mathematics)

In geometry, a disk (also spelled disc) is the region in a plane bounded by a circle. A disk is said to be closed or open according to whether it contains the circle that constitutes its boundary.

Formulas

In Cartesian coordinates, the open disk of center and radius R is given by the formula

while the closed disk of the same center and radius is given by

The area of a closed or open disk of radius R is πR² (see area of a disk).

Properties

The disk has circular symmetry.

The open disk and the closed disk are not topologically equivalent (that is, they are not homeomorphic), as they have different topological properties from each other. For instance, every closed disk is compact whereas every open disk is not compact. However from the viewpoint of algebraic topology they share many properties: both of them are contractible and so are homotopy equivalent to a single point. This implies that their fundamental groups are trivial, and all homology groups are trivial except the 0th one, which is isomorphic to Z. The Euler characteristic of a point (and therefore also that of a closed or open disk) is 1.