# Why We Love Texas Holdem Poker Deep Stack Strategy and Advantage

Poker deep stack strategy discussion will mainly focus on the advantages brought by deep stacks in live Texas Hold'em play. We won't include tournaments in this category of Texas Holdem strategy because tournaments involve blind structures, allowed buy-ins, prize structures, etc., which require separate considerations and a more appropriate discussion.

Why We Love Poker Deep Stack Strategy Game Introduction

Let's discuss the importance of chip advantage in Texas Holdem strategy. We've previously touched on the correlation between position and hand range, as well as the reasonableness of action lines in the Poker Deep Stack Strategy.

Texas Hold'em is a game of expected value, and therefore, the expected value of initial hands varies based on different chip depths, leading to a diverse Texas Holdem strategy.

Poker deep stack strategy discussion will mainly focus on the advantages brought by deep stacks in live Texas Hold'em play. We won't include tournaments in this category of Texas Holdem strategy because tournaments involve blind structures, allowed buy-ins, prize structures, etc., which require separate considerations and a more appropriate discussion.

## Poker Deep Stack Strategy and Expected Value

Generally, in Texas Hold'em play, it is recommended that the initial chip amount at the table be at least greater than 100 big blinds. The reason for this is that we hope to make opponents pay more chips to call when we have a high win rate with our initial hands, thereby increasing our expected value.

Some might say, "What if I buy in with fewer chips, use a small-ball strategy, call more, create larger pots, and then use a drawing strategy? Wouldn't that increase my expected value since the pots are bigger?"

This logic is flawed because the formation of expected value requires both a value foundation and a probability of winning. Let's look at examples of two different Texas Holdem strategy:

### Blinds 10/20

• 8-handed table: Total chips 100 big blinds, which is 2000. We hold AsAc, raise to 100 from under the gun, everyone folds, the small blind 3-bets to 400, the big blind folds, we 4-bet shove all-in, the button folds, and the small blind calls. The pot is 4020, and the small blind has KhKd.
• 8-handed table: Total chips 50 big blinds, which is 1000. We hold 7s8s, call the big blind from under the gun, everyone else calls, the button raises to 400, the small blind calls, and the big blind folds. We and two players in late position call. The pot is 2020.
• Flop: 6s 9s Ad. Action checks to the button, who bets 600. The small blind, us, and one player in late position call. The pot is 4420.
• Small blind: As 4c, middle position: 8d 10d, button: Ah Ks

Using a win rate calculator, we find that in Example 1, our win rate is 81.02%, while in Example 2, it's only 46.83%. Although Example 2 has the highest win rate among all players, it still doesn't surpass 50%. The difference in expected values between the two examples is 81.02% * 4020 - 46.83% * 4420 = 1187.12. Therefore, having a healthy chip advantage in the long run leads to a higher expected value.

## The Advantage of Poker Deep Stack Strategy

Some might argue that the Poker deep stack strategy is not precise enough because the examples I used are different hands. If you think this way, you may not fully understand the relationship between position and odds.

Suppose in Example 1, we only have 50 big blinds, and everyone else has 100 big blinds. It's very likely that someone will call our initial raise, creating a multiway pot before the flop. AA's win rate in a multiway pot is at its highest, only about 60%. Therefore, our expected value would decrease. With the same pot size, involving four players instead of two, the expected value difference becomes 845, calculated with a 60% win rate.

So, my recommendation is to bring at least 100 big blinds to the table. If you observe that players at the table typically start with raises of at least 10 big blinds, then you can take the average initial raise divided by 3 and multiply it by 100 to determine an appropriate buy-in amount.

This concludes our Poker deep stack strategy discussion for now. Until next time!

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