The chance of pot is one of the most significant concepts in the strategy of poker. The chance of pot is defined as the report/ratio of the current size of the pot divided by the size of the next bet of potential, from the point of view of the player approximately to make the bet.

For example, if a player faces one to increase $5 by his adversary (and must thus pay $5 to invite to increase it), and the total amount of money in the pot (to increase not called including) before its potential call is $30, then is to him the chance of pot of the coatings 6-to-1 for the call. If it contemplates raising $5 more (by making its potential bet $10), then it is chance of pot of the coatings 3-to-1 to increase it. For each potential action (fold, call, to increase) at each point in a play of poker, the correct strategy is influenced by the chance of pot being posed to the player.

For example, more the chance of pot facing a call is lower, more it more probable is than folding will be the correct play, and more the chance of pot facing a call is high, more it more probable is than to call is the correct play (to take an extreme example there, if you can claim $1 with a pot $1000, is not primarily any hand which would be correct to yield, because you only must gain once in thousand in the similar situations for the call to be advantageous). In the same way, the small chance of pot supports bluffer, because they make it less correct so that an adversary calls.

Frequently the players develop the instinct or the judgement about the size of the pot relative to their potential bets in various situations and fact of the adjustments, but in certain cases it is significant to obtain an exact account. For example, on the round next-with-last of a play when your adversary bets and of you face a decision above if to call with a hand of drawing, must compare your exact chance of pot to you with the chance to achieve your hand (although other factors can as well be implied). Another situation decides if bluffer on the final round: the rectangular game theory proves that one would owe bluffer a percentage of time equal to the chance of the pot of your adversary to call the bluff. For example, in a play of limit of pot if the pot is $30 and you contemplate of the $30 bet (who will give to your adversary the chance of pot of 2-to-1 for his call), you would owe bluffer half as often as you would bet for the value. With a larger pot, you less often blufferiez.

Pot Odds