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The forcing of an opponent to choose between establishing one or more extra tricks in the suit led and losing the opportunity to win a trick in the suit led. Scissors coup. The Scissors coup is so named because it cuts communications between defenders, most commonly by discarding a key card from either the declarer's own hand or dummy.
Contract bridge, or simply bridge, is a trick-taking card game using a standard 52-card deck. In its basic format, it is played by four players in two competing partnerships , [ 1 ] with partners sitting opposite each other around a table.
The object of such games then may be closely tied to the number of tricks taken, as in plain-trick games such as contract bridge, whist, and spades, or to the value of the cards contained in taken tricks, as in point-trick games such as pinochle, the tarot family, briscola, and most evasion games like hearts.
N W E S ♠ ♥ A ♥ Q J 10 ♦ — ♦ ♣ — ♣ — South to lead ♠ 4 ♥ 2 ♦ — ♣ A South needs all three remaining tricks in a notrump contract. South leads the squeeze card, the ♣ A, and West is squeezed in hearts and spades. If West discards the ♥ A, North's ♥ K becomes a winner. If West discards either spade, North's ♠ J becomes a winner. Note the following features of ...
Rubber Bridge Scoring Above the line In rubber bridge, the location on the scorepad above the main horizontal line where extra points are entered; extra points are those awarded for holding honor cards in trumps, for bonuses for scoring game, small slam, grand slam or winning a rubber, for overtricks on the declaring side and for undertricks on the defending side and for fulfilling doubled or ...
A new TikTok card trick is blowing millions of users’ minds. It’s all thanks to a user named Micah Tilton (@its_tilton). In mid-July, Tilton posted a video of a “game” that can almost ...
card reading, also known as counting the hand; dummy reversal; endplay; coups; squeezes; suit combinations play; safety play; applying the principle of restricted choice; applying the theory of vacant places; applying percentages and probabilities
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