 
 
In bridge, the Law of Total Tricks (or simply “The Law”) is a hand evaluation method for competitive auctions. Technically stated, the total number of cards in each partnership’s longest suit is equal to the number of “total tricks” that either side can win in a suit contract.
This is pretty wordy, so I think it’s best to jump into some examples…
 
	
	This is a typical Law deal. East-West have 8 hearts and North-South have 8 spades. 8 hearts + 8 spades = 16 total trumps. That number happens to be the combined number of tricks that can be made in 2 and 2
and 2 . Playing 2
. Playing 2 , West would make exactly 8 tricks after losing 2 spades, 2 hearts and a club. In 2
, West would make exactly 8 tricks after losing 2 spades, 2 hearts and a club. In 2 , North would also win 8 tricks against best defense, losing a heart, 2 diamonds and 2 clubs. 8 heart tricks + 8 spade tricks = 16 “total tricks”.
, North would also win 8 tricks against best defense, losing a heart, 2 diamonds and 2 clubs. 8 heart tricks + 8 spade tricks = 16 “total tricks”.
The principle is the same if we move some cards around:
	 
	North-South still own an 8-card spade fit, but East-West now enjoy a 9-card heart fit. 8 spades + 9 hearts = 17. Playing 4 , West will win 11 tricks against best defense, losing only 2 spades. If North were allowed to play 2
, West will win 11 tricks against best defense, losing only 2 spades. If North were allowed to play 2 , he would only win 6 tricks; East-West would score 2 diamonds, a diamond ruff, 3 clubs and a heart. 11 tricks + 6 tricks = 17, which is equal to the total number of spades and hearts in the deal.
, he would only win 6 tricks; East-West would score 2 diamonds, a diamond ruff, 3 clubs and a heart. 11 tricks + 6 tricks = 17, which is equal to the total number of spades and hearts in the deal.
The bidding in the above examples was clear-cut, with or without the Law. So let’s look at a hand in which the Law may actually influence the bidding. Sitting East, you hold:
	 973
 973    KQ32
 KQ32    J2
 J2   QT72
 QT72
The auction begins: 
	Playing a natural 5-card major system, you have already described your hand with 2 , and it may seem obvious to pass. But the Law would actually suggest bidding 3
, and it may seem obvious to pass. But the Law would actually suggest bidding 3 . The full deal:
. The full deal: The opponents hold 8 spades, while your side holds 9 hearts. 8 + 9 = 17, so the Law says there should be 17 total tricks available. Therefore, if the opponents can make 2
The opponents hold 8 spades, while your side holds 9 hearts. 8 + 9 = 17, so the Law says there should be 17 total tricks available. Therefore, if the opponents can make 2 (8 tricks), then your side can make 3
 (8 tricks), then your side can make 3 (9 tricks). That is the case in this deal.
 (9 tricks). That is the case in this deal.
This leads to the most important application of the Law…
In my experience, this is most common and critical at the 2- and 3-levels. If you and your partner have an 8-card fit, then you are usually safe to compete to the 2-level in that suit. And if you own a 9-card fit, then you’re usually safe to compete to the 3-level. The contract will either make, or be a good sacrifice against whatever the opponents can make.
 first, which allowed the opponents to compete in spades. Playing Bergen raises, a bidding convention based on the Law, East could have shown 4-card support immediately. Moreover, Bergen raises allow a major-suit jump raise (i.e. 1
 first, which allowed the opponents to compete in spades. Playing Bergen raises, a bidding convention based on the Law, East could have shown 4-card support immediately. Moreover, Bergen raises allow a major-suit jump raise (i.e. 1 – 3
 – 3 ) with 0 points, because of the Law’s premise of a 9-card fit. This is something that standard bidding methods would never allow.
) with 0 points, because of the Law’s premise of a 9-card fit. This is something that standard bidding methods would never allow.
	 over 3
 over 3 in the above auction. However, this is much more attractive if North-South are not vulnerable. If vulnerable, 3
 in the above auction. However, this is much more attractive if North-South are not vulnerable. If vulnerable, 3 doubled is -200 which is obviously a worse score than defending 3
doubled is -200 which is obviously a worse score than defending 3 .
.
	 20 total trumps in hearts and spades but only 18 total tricks. 4
20 total trumps in hearts and spades but only 18 total tricks. 4 is cold for East-West, but North-South can only make 2
 is cold for East-West, but North-South can only make 2 . Depending on the vulnerability, it may be correct for North-South to sacrifice in 4
. Depending on the vulnerability, it may be correct for North-South to sacrifice in 4 – the 10 combined trumps recommends it. But clearly, something is amiss with the Law here.
 – the 10 combined trumps recommends it. But clearly, something is amiss with the Law here.
		The Law of Total Tricks was originally proposed by Jean-René Vernes in his 1966 book “Bridge Moderne de la Défense.” He subsequently wrote a synopsis of the Law in a Bridge World article circa June 1969. More recently it has been popularized by American experts Marty Bergen and Larry Cohen. Cohen is the author of the title “To Bid or Not to Bid: The Law of Total Tricks.”