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Contract bridge. Contract bridge, or simply bridge, is a plain trick-taking card game played with a standard 52-card deck. It is played by two pairs competing against each other, with the partners facing each other as in Whist . Millions of people play bridge worldwide in clubs, tournaments, online and socially, making it one of the world's ...
Bridge in the Menagerie by Victor Mollo. Right Through the Pack by Robert Darvas and Norman de V. Hart. Watson on the Play of the Hand at Contract Bridge by Louis H. Watson. Card Play Technique or the Art of Being Lucky by Victor Mollo and Nico Gardener. Bridge With the Blue Team by Pietro Forquet.
2/1 game forcing ( Two-over-one game forcing) is a bidding system in modern contract bridge structured around the following responses to a one-level opening bid: a non-jump response in a new suit at the one-level is constructive and forcing for one round, a non-jump response in a new suit at the two-level is forcing to game, and.
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Duplicate bridge movements. A duplicate bridge movement is a scheme used in a duplicate bridge session to arrange which competitors play which opponents when, and which boards they play. The arrangement has to satisfy various constraints which often conflict to some extent, requiring compromises.
In the card game contract bridge, the Losing-Trick Count (LTC) is a method of hand evaluation that is generally only considered suitable to be used in situations where a trump suit has been established and when shape and fit are more significant than high card points (HCP) in determining the optimum level of the contract.
Bridge scoring consists of six to eight elements, depending on the variant. The method of accumulation of contract points toward a "game" varies, too. However, a "game" is always triggered when 100 contract points are reached, a "partial game" or "part-score" refers to 10 to 90 contract points, and once either side reaches a game, both sides ...
Contract bridge probabilities. In the game of bridge mathematical probabilities play a significant role. Different declarer play strategies lead to success depending on the distribution of opponent's cards. To decide which strategy has highest likelihood of success, the declarer needs to have at least an elementary knowledge of probabilities.
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