In Poker, You Don’t Have to Be the Favorite to Make a Profitable Call
Poker is gambling. There is money, risk and chance involved. A calculator does not remove any of those things. But it helps answer an important question: is this particular risk worth taking at the price the pot is offering?
Under a video of a hand, I received this comment:
Absolutely no sense...you are just normalizing gambling....u can't call 124bb hoping u are ahead....having a 60/40 in the better situation
I understand the reaction. There is a big all-in on screen. We could lose a lot of chips. It feels natural to want to know our hand is ahead before pressing Call.
But if every call has to be a favorite, we can end up folding plenty of profitable hands. In poker, we look for risks with favorable odds. Even when we will lose more often than we win.
Why calling can be good when you are behind
Here is a simple example, separate from the hand in the video.
We are heads-up with stacks of 100 big blinds each. We have already put in 20 BB, and our opponent has moved all-in for the full 100 BB. To keep it simple, there is no other money in the pot. We need to call another 80 BB to compete for a final pot of 200 BB.
80 / 200 = 40%.
That is the equity, or expected share of the pot, we need to break even on a call in this simple model. Suppose we have 44% against our opponent’s range. We are not the favorite. Yet:
0.44 × 200 − 80 = +8 BB.
Calling is, on average, 8 BB better than folding at this point. We do not need to win most of the hands. We need a sufficient return for the money we are risking. That is how pot odds work.
And no, the 20 BB we have already invested do not oblige us to continue. “I’ve already put so much in” is a poor argument for the next bet. Those chips are included in the pot, but we make the decision now.
What we estimated for this hand
In the video, we hold A♣T♥. We have already invested 10 BB, and our opponent has shoved 124.4 BB, leaving 114.4 BB to call. That is the amount we compare with what we could receive.
I proposed this range for the big shove: all pocket pairs, all aces, offsuit kings from KTo upward, all suited Broadway hands, and possibly T9s and 98s. We included those connectors in our estimate and gave every available combination equal weight.
For anyone who prefers the notation: 22+, A2s+, A2o+, KTs+, KTo+, QTs+, JTs, T9s, 98s.
Against that range, A♣T♥ has approximately 54.1% equity. That is a calculation against a specified set of hands, not proof that our opponent actually shoves this range. Get the range wrong and the answer changes.
We then accounted for the bounties. In this $400 tournament, the buy-in is split into $200 for bounties, $180 for the regular prize pool and $20 in rake. The starting stack is 40,000, and the screenshot shows blinds of 200/400, so one starting stack equals 100 BB.
Using a rough early-stage approximation, a $100 immediate bounty payout is worth about 26.3 BB. We do not count the portion added to the winner’s own bounty a second time as an immediate gain. This is a conversion for the model, not chips the dealer will add to the pot. The principle behind this approximation is explained by GTO Wizard.
There is also a short-stack all-in, with separate main and side pots. To keep this from becoming an accounting report, we fixed our expected share of the main pot and our chance of winning the short stack’s bounty at 33%. That is an assumption for the estimate, not calculated three-way equity. We also assumed that another player who had invested 10 BB folds.
Under those assumptions, the threshold against the big stack comes to around 36–37%, while our estimate against the proposed range is 54.1%. The threshold is approximate: we also accounted for the fact that splitting the side pot does not eliminate the opponent, so we do not collect their bounty.
The result was approximately +45.9 BB, or around $174 in cash-equivalent EV, compared with folding now.
We did not solve this hand in a solver. This is a model using a specified range, a simplified bounty valuation and an assumed 33% share of the main pot. Pressing Call does not credit $174 to our balance. It is an estimate of the decision’s advantage within our assumptions, not a promise about the outcome of this particular hand.
The cost of always wanting to be ahead
Losing a big stack is easy to picture. Passing up a profitable opportunity is harder: you press Fold, your stack is still there, and it seems as though nothing happened. It is a familiar feeling. The fear of losing something concrete can easily push the chance of gaining more on average into the background.
But if the estimate above is correct, folding means passing up an expected advantage of roughly $174. It does not literally deduct that money from our account. We simply leave an opportunity unused that the model considers profitable.
That is why “I don’t want to flip” or “What if I’m behind?” is not enough to make the decision. Consistently folding genuinely profitable situations makes our results worse. Mindless aggression does not fix that either: courage alone does not add equity to a hand.
There are important limits, too. ICM can change the tournament cost of risk, especially near significant pay jumps; bounties interact with that effect rather than automatically canceling it. More on that interaction here. The opponent’s range may be tighter. Bankroll and the amounts someone can afford to lose matter as well.
I am not suggesting that we stop being afraid and start calling everything. I am suggesting that before folding, we ask: am I turning down a bad risk, or do I simply want to be certain I am the favorite?
There are no guarantees in poker. There is the price of a decision, the information we have, our assumptions and an opportunity to use them better. Watch the hand itself with that in mind.