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This method was first introduced in 1975 in Stanford Wong’s book Professional Blackjack, which has since become a classic. Wong, whose real name is John Ferguson, is one of the most prominent blackjack authors and researchers of the past several decades. His system was devised with skilled blackjack pros in mind, so players should master simpler, more basic card-counting methods before trying it.
The Wong Halves System Fundamentals
Basics of the Wong Halves System
How to Use the Wong Halves System?
True Count
Basics of the Wong Halves System
The Wong Halves System is a standard, balanced card-counting system for blackjack. It allows players to track the ratio of high to low cards in the shoe and recognize when they have the advantage. Decks rich in high cards, such as Aces and 10-value cards, are more favorable to players, whereas decks with fewer high cards favor the house. The Wong Halves System is a rather complicated level-3 method that assigns positive, negative, or neutral numerical values to the cards.
This system also uses fractions, making it significantly harder to apply than most methods. Here are the numerical values used in the Wong Halves count:
2, 7: +0.5
3, 4, 6: +1
5: +1.5
8: 0
9: -0.5
10, J, Q, K, A: -1
As shown above, the highest value is assigned to the 5s (+1.5). Mathematical analysis has shown that these cards are the least favorable for the player. In contrast, the high cards that help form hands of 20 or 21, including blackjack, are worth -1. The method also assumes that the 9s in the deck shift the odds slightly in the player’s favor, which is why they are also assigned a negative value (-0.5).
The sum of all card values in a deck is exactly 0, making the Wong Halves System balanced. This means that before adjusting their bets, players need to convert the running count into a true count. This process is explained below.
How to Use the Wong Halves System?
Before counting cards, players should determine their bankroll and the minimum and maximum bets they are comfortable making. A good betting spread for beginners is 1-5, while larger spreads, such as 1-10 or 1-20, may offer greater profit potential but also carry greater risk. After a reshuffle, players begin the game with 1-unit bets. They start the count at 0 and add or subtract values as cards appear on the table.
Because this system is more complicated than many others, let’s use a 6-deck game as an example. The first cards dealt are 7, 2, Queen, 4, and 8, corresponding to +0.5, +0.5, -1, +1, and 0, respectively. This produces a running count of +1, indicating that the player has a slight advantage over the house. However, these are only the first five of the 312 cards in the six decks used in this game.
Additional negative-value cards could quickly push the count below 0. The uncertainty created by the many cards still remaining in the shoe makes the running count of +1 largely irrelevant. To provide a more accurate assessment, the system requires converting the running count to the “true count”.
True Count
Unlike the running count, which players maintain continuously during the game, the true count accounts for the number of decks remaining in the shoe. There are several ways to determine the true count, but most players use a simple, proven method: they divide the running count by the number of decks in the shoe.
Continuing with the same example, the running count is +1. Assuming some cards have been burned and dealt, suppose about five decks remain in the shoe. Dividing 1 by 5 produces a true count of +0.20.
Because higher counts indicate better odds for the player, this true count is not impressive. In fact, players need a minimum true count of +2 to gain an actual advantage over the house. They therefore continue placing the minimum wager until the count reaches +2 or higher. At that point, they increase the bet size to maximize the potential profit from the favorable situation. The higher the count, the larger the bets should be. Players should bet less when the count is low.
Simplified Wong Halves Count
Before applying this system in real games, players should practice it for a while. The method is fairly complex, primarily because of the fractions involved in calculating the running count. To overcome this challenge, some card counters have simplified the Wong Halves system in two main ways.
Doubling the Card Values
Hands with Eliminating Values
Doubling the Card Values
A practical way to eliminate the fractions is to double all numerical values assigned to the cards. The 2s and 7s count as +1; 3s, 4s, and 6s are worth +2; 5s are +3; 8s remain 0; 9s count as -1; and 10-value cards and Aces are -2. This does not change the playing strategy or the player’s betting approach. Instead, it simplifies the addition and subtraction of values during the game. Before converting to a true count, however, players need to divide the running count by two.
Hands with Eliminating Values
This technique can be used with any card-counting system. Players simply memorize specific card pairs whose values cancel each other out, such as 4-K (+1 and -1). Because the total is 0, the pair does not affect the count. Some easy examples to remember are 2-9, 7-9, 3-10, and 4-A. This technique may sound complicated, but it requires only a little practice. Over time, players can learn to disregard such pairs as soon as they appear on the table.
The Wong Halves count is considered to be among the strongest and most accurate systems for counting cards. With a betting correlation of 0.99 or 99% (correlation between card point values and the effect of removal of cards), the method efficiently predicts when the cards in the shoe are favorable to the player and when the odds are in favor of the casino.
Unfortunately for most blackjack players, the efficiency of the Wong Halves goes hand in hand with a high level of difficulty. The multiple numerical values and the addition of fractions make the calculation of the running count really challenging, especially on a table with 5 or more players.
The most important thing to consider, however, is whether the system could be executed correctly in a real casino setting. It is most efficient in shoe games - 6 or 8-deck games, and when used in combination with near-perfect basic strategy and a suitable betting spread. Of course, players can also opt for the simplified version of the Wong Halves, where are all card values are doubled.
In addition, the need for converting the running count into a true count leads to even more complications. This is where the main weakness of the system remains - if it is not used perfectly, it is not as efficient as it should be. In fact, it could lead to financial ruin if applied by a less experienced player who makes small mistakes occasionally, bets large sums, and does not follow the basic strategy for blackjack.
Overall, the Wong Halves System is a great option for experienced, highly skilled blackjack players who are looking for an advanced way to gain an advantage over the casino or who simply want a challenge. Many professional gamblers still avoid the method and prefer classic, much simpler systems such as Hi-Lo or the KO count.