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Making tricks from a long suitIn all the hands we are discussing on this page, it is immaterial which is declarer and which is dummy. Consider the suit below.
The innocent '2' will be a trick if the six cards held by the defenders divide (break) three in one hand and three in the other (3:3). Although this will happen only 36% of the time, it is still worth a go. Five issues are relevant here.
Do the hands below offer the same possibilities ?
The five points above are still valid but this time, if the outstanding cards break 3:3, we will have two extra tricks. We will make a fourth trick in the suit even if they break 4:2, provided we have sufficient entries to left-hand. What is the difference if we introduce another card ?
Even if you find statistics a shade worse than lies and damn lies, you will all recognise instinctively here that our chances of making five tricks are much better than the previous hand. In fact, five outstanding cards will break 3:2, 68% of the time-a good bet ! Here again, a fourth trick is guaranteed even on a 4:1 break (28%). Unfortunately, more often than not, the suits in the above situations are not so strong.
The same argument for making a trick with the '2' still applies, but here we must lose a trick first to create this long-suit trick. You could play ace, then king and then a third round of this suit, but if it is a bad break, the opponents will have two tricks and will be on lead to take them. It is better to play the ace first (to be sure that the break is not horrendous), then a small card from each hand. Then when you play the king on the third round to see if your luck is in, you will be on lead and so retain some measure of control if the break is bad. In both cases, the bonus for playing it this way occurs if your long suit is in dummy where entries are often precious. As you can see, we have contrived to use the suit itself as the entry to the long suit and the hoped-for reward of 'a trick with the '2'. You may prefer to take a break at this point before continuing this topic. You are about halfway through. I've given you several options:-
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