Before you commence any conjuring
it will occur to you that West has shown up with
♥A
and the ♣KQ, and that if he also held the ♠K he would no doubt have been heard
from in the bidding. So, East has the ♠K.
At first glance it might appear
that the only chance is for the Diamonds to break 3-3. What if one defender has
four (or more) Diamonds and the ♠K? In that case could you rattle off
all your trumps and save the day with a squeeze? Not if it is East who holds
the vital cards, because he will be discarding last and will pitch whatever suit
Dummy pitches. So that squeeze won’t work. And you know that West cannot hold
the ♠K so clearly the squeeze won’t work against him. Does that mean that you
are back to relying on 3-3 Diamonds?
►
Actually, no! You have a clever
resource available. You lead the ♠Q from Dummy, East must cover, and your Ace
wins the trick. Now the all-important Spade card is the Jack and there is
room in West’s hand for that. So, now you run the Hearts, hoping that Diamonds
are 3-3 or that West is squeezed in Spades and Diamonds. 10 tricks in exotic
fashion (that play is known as a Transfer Squeeze, so named because it transfers
the Spade guard from one defender to the other).
►
|
♠ Q2
♥
QJT6
♦
A432
♣ A62 |
|
♠ J98
♥
A
♦
T987
♣ KQT87 |
Dummy
West East
Declarer |
♠ K76543
♥
852
♦
J6
♣ J9 |
|
♠ AT
♥
K9743
♦
KQ5
♣ 543 |
|
Provided that you trust the logic
that East must have the ♠K
(based on West’s silence in the bidding) then playing for the Transfer Squeeze
costs nothing. If it turns out that East has the
♠J
then you are no worse off than before, and still make if the Diamonds are 3-3.