This week's featured deal is a declarer play problem from the Tuesday 19 August game. Your partner opens 


|  A Q J T  K  A J 3  K J T 6 2 |  5 3 2  Q 9 7  Q 8 7  A 9 5 3 | |
The opening lead is the  5
5 A
A T
T
You have possible finesse positions in all three other suits. If you find every card where you want it you might win all the rest of the tricks. But if you lose a trick to the wrong person at the wrong time, you will be set, losing all the rest of the heart suit.
How are the hearts going to break? RHO's play of the ace-then-ten is usually from a three-card holding; LHO's lead of the  5
5 432
432 T
T
| Dealer South NS vul |  9 7 6 4  A T 3  K T 4 2  Q 7 | |
|  A Q J T  K  A J 3  K J T 6 2 | ![[table marker]](../images/t.gif)  |  5 3 2  Q 9 7  Q 8 7  A 9 5 3 | 
|  K 8  J 8 6 5 4 2  9 6 5  8 4 | 
Looking at the full deal, you can see that the spade finesse succeeds but the diamond finesse fails. And you have three choices of how to play the clubs: cashing the  AK
AK A
A Qxx
Qxx Qxxx,
Qxxx,
At matchpoints, you should still duck a heart -- you can't reasonably hope ALL of your finesses will work -- but you might choose to accept that 25% risk of being set in exchange for a chance of an overtrick.
When the hand was actually played, one pair was in 3NT making 7 (how? North must have ducked his  A
A