The Rule of 11 is a mathematical corollary to
fourth-best leads. It enables the third hand player to count how many cards declarer holds which are higher than the opening lead. The Rule works as follows:
- Subtract the opening lead spot card from 11.
- Also subtract the number of cards in dummy that are higher than the card led.
- Finally, subtract the number of cards in your hand that are higher than the card led.
- The final number equals how many higher cards declarer holds in the suit.
The Rule of 11 can be confusing, so it's easiest to demonstrate it with an example:
| | Partner | | |
| ♠ 4 | |
Declarer | | Dummy |
♠ ? | | ♠ 10 9 6 |
| You | |
| ♠ K J 5 | |
Partner leads the ♠ 4. Assuming this is a fourth-best lead, how many spades are in declarer's hand which are higher?
- Partner's spot card is the 4, so 11 - 4 = 7.
- Dummy contains three spades higher than the ♠ 4, so 7 - 3 = 4.
- You hold three spades higher than the ♠ 4, so 4 - 3 = 1.
Thus, declarer holds exactly one card higher than the ♠ 4 if partner's lead was fourth-best. The full suit distribution around the table:
| | Partner | | |
| ♠ Q 8 7 4 | |
Declarer | | Dummy |
♠ A 3 2 | | ♠ 10 9 6 |
| You | |
| ♠ K J 5 | |