|   |
  |
♠ |
52
|
  |
  |
Here is a second fairly straightforward
|
|   |
  |
♥ |
954
|
  |
  |
example. We have 9 tricks once
|
|   |
  |
♦ |
7542
|
  |
  |
the
♦
A is knocked out, however
|
|   |
  |
♣ |
AKQJ
|
  |
  |
once again the defence have picked a
|
| ♠ |
KQJ103
|
  |
  |
♠ |
76
|
weak spot. How long to hold up this
|
| ♥ |
763
|
  |
  |
♥ |
KQJ
|
time? A 4-3 break doesn't matter:
|
| ♦ |
96
|
  |
  |
♦ |
A83
|
We will lose 3 spades and the
♦
A.
|
| ♣ |
542
|
  |
  |
♣ |
109876
|
5-2 is the important break: The
|
  |
  |
♠ |
A984
|
  |
  |
Rule of Seven gives: 7-6 = 1. So we
|
|   |
  |
♥ |
A1082
|
  |
  |
hold up for one round only.
|
|   |
  |
♦ |
KQJ10
|
  |
  |
We win the 2nd round and knock out
|
|   |
  |
♣ |
3
|
  |
  |
♦
A. Once again East is spadeless
|
| 3NT by SOUTH |
and we make 9 tricks very easily.
|
| Lead = K♠ |
Note. If we hold up for a 2nd round
|