Vul: You Dlr: You Scoring: IMPs |
PARD (dummy)![]() ![]() ![]() ![]() |
It is clear that after you draw the trumps, you have a
crossruff for 12 tricks. The
![]() ![]() ![]()
If righty holds
However, there is one more relevant combination that should
be considered: when lefty has stiff The correct analysis comes from what we call the Law of Restricted Choice. The typically referenced resticted choice situation is the following. | |
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Contract: 6![]() Opening Lead: ![]() | YOU![]() ![]() ![]() ![]() |
Upon cashing the ![]() ![]() ![]() ![]() ![]() The only relevant distributions are shown at right. The 4-1 divisions will happen approximately 2.8% of the time and the 3-2 division will happen 3.4%. It may seem like this means righty is more likely to hold a doubleton, because the honour he has played is known. This is not the case, however.
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PARD![]() | |||
LEFTY![]() ![]() ![]() |
RIGHTY![]() ![]() ![]() |
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YOU![]() |
That's The Law of Restricted Choice in a nutshell.
On this hand, righty played the
![]() ![]() ![]()
This means that you have (roughly) 2 to 1 odds if you
play the
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PARD![]() | |||
LEFTY![]() ![]() ![]() |
RIGHTY![]() ![]() ![]() |
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YOU![]() |
Larry Meyer submitted a perfect restricted choice analysis.
(Is Larry ever wrong?) Richard Stattelman told me he
wanted to play the K,
but didn't give me a reason why. Randy Corn said that nobody
plays the queen from AQ, which I felt was a good reason
for playing low.
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