Which bid ranks higher than a bid of two hearts?
Card editor of the London Field W.H. Whitfeld published this bridge problem in 1885. South is declarer and has the lead with hearts as trump. With a sophisticated finesse, South can win every trick. South begins by leading the ace of diamonds, which, depending on what the opponents discard, opens a possible finesse of North's jack of diamonds. Next, South passes the lead to North with a spade that North trumps. North then leads the last heart, and South discards the 10 of clubs. With the lead of the last trump and then the ace of clubs, the defenders are presented with an insurmountable dilemma. East must hold two diamonds or South takes the last two tricks in the suit by discarding a spade. However, in order to hold on to two diamonds, East must discard the jack of spades, which in turn would force West to hold the queen of spades. Since West also needs the queen of diamonds and the jack of clubs to avoid losing a trick, a discard from any of the three suits will allow South to win all of the remaining tricks by an appropriate discard.
In the game of bridge, each successive bid must be higher than the preceding one. A bid is considered higher if it names a greater number of odd tricks or the same number of tricks in a higher-ranking suit or no trump.1
Because the suits rank in the order of spades (highest), hearts, diamonds, and clubs (lowest), a bid of two hearts can be overcalled by any of the following:12
- Two spades (a higher-ranking suit at the same trick level)
- Two no trump (no trump is the highest-ranking call)
- Any bid of three or more tricks (e.g., three clubs, three diamonds, three hearts, three spades, or three no trump)