Implied odds account for chips you might win after the current call. This tool calculates the extra opponent payment required when you win; it does not assume you will receive that payment.
Required future-payoff calculator
Work through the default example
A pot of 300 receives a 100 bet, and you must call 100. After calling, the pot would be 500. At a 15% winning chance, your current expected share is 75, which falls 25 short of your 100 call.
If you always collect another 166.67 opponent chips when you win, their probability-weighted contribution is about 25. That closes the gap under this simplified model. It does not mean you should call: you still need a credible reason they will pay.
The break-even equation
Let P be the pot before the bet, B the bet and matching call, p your chance of winning, and F the extra opponent payment when you win. Expected chip result is p × (P + 2B + F) − B. Setting it to zero gives F = B/p − (P + 2B). Negative requirements are displayed as zero.
Your own later wagers are not free profit and are not included as opponent payment. If future play costs you more on losing paths, this calculation understates what you need.
Check whether the required payoff is available
Compare the requirement with the effective chips remaining, and consider how often the opponent will actually pay. An obvious draw completing can stop the action. A smaller flush can improve and still lose. Use an ultimate winning chance rather than equating every completed draw with a win.
Related tools and practice
- Immediate pot odds and reverse implied odds
- Compare specific hands at showdown
- Calculate hit probability separately
Use the play-chip training table to review standard six-handed Hold'em decisions. The trainer does not play short deck.
Formula independently re-derived from expected chip value and checked with numerical fixtures. PokerStars: implied odds and their limits AI-assisted explanations and calculations reviewed 30 October 2026. No result guarantees a profitable decision.