Poker Articles
No matter how you slice it, poker always revolves around this primary relationship: Does the pot offer enough money - or promise to offer enough money once all the betting rounds are concluded - to overcome the odds against making your hand? You can't escape it. The relationship between the pot and the chances of making the winning hand threads its way through every version of poker you choose to play. It even winds its way though real life too. The phrase, "Is the prize worth the game," encapsulates the essence of decision-making. In real life, the answer always is "depends," since everyone's personal equation for relating the price of something to its personal value differs. But in poker the metrics are in sharper focus and one has the advantage of being able to count the pot, calculate the odds against making a hand, and decide whether to fold, bet, call, or raise. That's the very reason poker is a game you can beat. If you're shooting dice, each and every bet - from the bad ones like "hardways" and the "Yo," to the good wagers, like betting the pass line and taking the odds - carries a negative expectation. Enough bets made at the craps table over a sufficient period of time and you figure to come away an eventual loser, and no system yet devised will enable you to package a group of individual bets with negative expectations and rewrap them into a magic parcel of wagers that will pay off in the long run. Poker is beatable, in part, because the odds are not immutable; they shift and change with each card dealt off the deck. In some games, like 7-card stud, figuring the precise odds against making your hand can be difficult, especially in the heat of battle, because the calculations change with every betting round. You may start out with three hearts in your hand and not see another heart in any of your opponents' exposed upcards. But on the next round of betting, four of your opponents might be dealt a heart, and that dramatically changes your hand's risk-reward ratio. After all, there are only 13 cards of each suit in a deck. You have three and need two more to complete your flush. Each heart dealt to one of your opponents is one that will never find it's way into your hand. You don't need to know much about poker or probability to realize that you stand a much better chance of receiving a heart when ten of them remain in the deck instead of six - and you still need two of them. It's a bit easier to figure the odds in hold'em, because there are only so many situations to be accounted for, and far fewer exposed cards to consider. IF you work out the relationships in advance by memorizing the odds against making particular hands in commonly encountered situations - like flopping four to a flush or four to a straight - half of your work is already done. All that remains is counting the pot. Michael Wiesenberg, in "The Official Dictionary of Poker," defines pot odds as: "The ratio of the size of the pot to the size of the bet a player must call to continue in the pot." For example, if the pot contains $20 and you must call a four-dollar bet, you are getting pot odds of 5-to-1. If there are no more cards to come, and no players remain to act after you, then all you need do is consider the pot odds. If your chances of winning are better than the odds the pot is offering you, it pays to call. Otherwise you should fold - unless you think a raise will cause your opponent to release his hand, in which case that's the preferred action. But for now, let's not concern ourselves with that, and focus our attention instead on the relationship between pot odds and your chances of making your hand. If you figure to win once in three times when the pot is offering you 5-to-1odds, it pays to call, regardless of whether you win this particular hand or not. It's the long run that matters in poker, not the outcome of any given hand. But on earlier betting rounds, when there are still more cards to be dealt, more players to act, and more betting rounds, it's difficult to know with any degree of precision how much it will cost to try and make your hand, since you can never be sure how the betting will proceed or how many opponents will stick around and pay you off if make the winning hand. That's where implied odds come into play. The Official Dictionary of Poker defines implied odds as, "The ratio of what you should win (including money likely to be bet in subsequent rounds) on a particular hand to what the current bet costs." Calculating implied odds is imprecise, and really a form of reckoning at best, since one never knows how many opponents will remain in the hunt, or how much money will be wagered on subsequent betting rounds. The more betting rounds in a particular game - all else being equal - the bigger the role played by implied odds. In games like draw poker or lowball, with only two rounds of betting, implied odds are not as significant as they are in hold'em, which has four betting rounds, or 7-card stud, which has five. Implied odds are affected by a number of factors. Implied odds are better whenever your hand is hidden because your opponents might not realize what you're holding and pay you off when they have inferior hands. If you're playing 7-card stud, you might have four unsuited, unrelated cards exposed on your board, and have a full house or even four of a kind. A hidden hand begets much higher implied odds than a hand that shouts out its strength for the entire world to see. Suppose four jacks are exposed in your 7-card stud hand. Your implied odds are pretty much zilch, zero, nada, nil, and nothing at that point. Unless your opponent can beat four jacks, he's going to take his hand and toss it away. He can't beat you, he can't bluff you, and he won't pay you off either. Betting structures affect implied odds too. When betting limits double on later rounds, implied odds increase. Since your opponent may call a bet on later rounds because of pot size alone, that extra bet increases the implied odds. Your opponents, just by virtue of their playing style, can increase or reduce implied odds. Players who seldom bet or raise but call to the bitter end, increase implied odds because you can draw to your hand on the cheap, knowing all the while you'll get paid off if you make your hand. If you're last to act, you can take advantage of what your opponents have done to increase your implied odds. But players who have the ability to discern what kind of hand you're holding even if they don't have the advantage of seeing exposed cards will reduce your pot odds as long as they have the discipline to release their hand once they know they are beaten. Acting first doesn't help your implied odds either. Whenever you act first it's a guessing game of sorts. You never really know whether a wager will cause opponents to fold or if they'll play back at you by raising. When forced to act before your opponents, their actions can reduce the odds you're getting to draw for your hand. There's another concept that comes into play too, and that's the amount of money already in the pot. That money is the reason you might want to continue to play a hand even though you are not the favorite. Here's an example. If you flop a four-flush playing hold'em, the odds are 1.86-to-1 against completing your hand. In addition, there's always the chance that you might make your flush but lose to a bigger hand. Even though you are not favored to win the hand, you are still a "money favorite." In other words, even though you might win the pot just once every three times you find yourself in that situation, it pays to draw as long as the pot promises to return two dollars or more for each dollar you have to pay to draw to your flush. Here's another example, and as absurd as it may seem, it makes it easy to illustrate the point about being a money favorite while not an outright favorite to win the pot. Suppose a wealthy eccentric is running around your favorite cardroom randomly tossing five-thousand dollar chips into pots. Let's assume you have flopped a flush draw in a $20-$40 hold'em game against only one opponent, and you know with absolute certainty your opponent has flopped a set of kings. Normally the relationship between the pot odds and the odds against making your hand would suggest that you fold, but with an additional $5,000 in the pot, you'll play - of course you will - calling all bets until the bitter end. After all, with three rounds of betting to go, you can lose of maximum of $20, $40, and $40 on each betting round - and you don't even have to call that last bet on the river if you fail to make your hand, since you know your opponent has you beaten unless you make your flush and the board fails to pair. Since you stand to win substantially more than the cost of a couple of bets, this is not the time to save a buck by folding. While I've never played a hand of poker where the relationship between the pot odds and odds against making my hand were this good, the fact remains that the amount of money currently in the pot is the third force to be reckoned with when considering pot odds and implied odds. While there are always caveats, and a cornucopia full of " it depends" factors that might cause you to deviate from these suggestions, here are three rules of thumb to think about when you're considering the pot odds/implied odds relationship.
When Oscar Wilde wrote, "The truth is rarely pure, and never simple," he was probably not thinking about a poker game, but his words hold true nonetheless. These three rules of thumb are not the entire answer, of course, and while it's easy to come up with a raft or reasons to deviate from them on occasion, the fact remains that the relationship between pot odds, implied odds, the odds against making your hand, and money that's already in the pot will go a long way toward answering that age-old poker conundrum: Shall I fold, bet, call, or raise?
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Pot Odds, Oscar Wilde, and All that Jazz