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Gambling is taking a risk of losing something of value on an unpredictable outcome. When you gamble at either an online or land based casino both you and the casino take a risk in losing something of value. The risk is greater for you because the casino only offers games that provide a statistical advantage to the casino.

Gambling can be fun, but it’s designed to part you from your hard-earned cash. If you’re going to hit the tables, stick with blackjack, aka twenty-one. The exact origins of this game are as. That’s depends on what games the casino offers. Slots- they’re time killers. Your money will grind away slowly. Black Jack- $100 isn’t enough to ride out the swings in Black Jack, plus you’d have to play at a small limit table. Gambling is, by its very nature, a risk-ridden way to fill your time or even to try and make money. But, when done sensibly, it can also be a fun and exciting addition to watching sport.

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However, much statutory and some case law has been devoted to ensuring that casinos and players don’t cheat each other by subtly altering the conditions of gambling games without each other’s knowledge and permission. You can, though, change the terms of the game. The casino often provides a way for you to do this.

But should you take the offer?

There are two things you need to understand before you can start improving your chances of winning when you gamble. First, you can change the outcome of a gambling game. Second, you will almost always confuse yourself if you try to do the math. These two most common of gambling mistakes help the casinos earn tens of billions of dollars every year.

How You Change the Outcome in a Gambling Game

Many casino gambling games allow and even encourage players to change the stakes, the odds, and even the percentage chances of winning. Here are a few examples of how you can change the outcome of a gambling game (almost always for the worst).

Say you are playing a slot machine game and you win a prize on a spin. A special “Gamble” button lights up. You are now prompted to play a secondary game, maybe betting on the outcome of a virtual coin toss, using the prize you just won as the stake in your new bet. This is an exciting feature. It also means you are risking the loss of what you just won on a game with a better “edge” for the casino.

Most slot games have a theoretical return to player above 75%. Games developed after 2010 usually have better than a 90% theoretical return. The RTP is an estimate of how much money would be retained by a hypothetical player who spun the reels continually for a period of several years. It’s not a realistic estimate of how much money you will win, lose, or hold on to. It’s a statistical measurement used to gauge how friendly the game is to the gambler.

In a coin toss the theoretical return to player is 50% or 1 in 2. So let’s assume you just gambled $5 on a spin in the basic slot game and that you won $10. You have doubled your money. Now the “Gamble” light activates and you are invited to take your $10 and bet it on the outcome of a coin toss. And suppose the “Gamble” feature allows you to wager on the outcome of two concurrent coin tosses. Now you have a choice: bet on 1 coin toss for a chance to double your $10 to $20 or bet on 2 concurrent coin tosses for a chance to quadruple your money.

Your chances of winning the double concurrent coin toss are 25% or 1 in 4.

You would have a better chance to keep your $10 prize and just spin again on the basic game. By taking the “Gamble” challenge you improve the casino’s chances of winning your next bet. It’s like paying $5 for a quarter of pie at one restaurant and then paying another $10 for an eighth of a pie at a different restaurant. Are you really getting a better piece of pie at the second restaurant?

In the game of blackjack if the dealer offers you insurance most experts tell you not to take it. Why? Because you are betting that you will lose your basic wager. The chances of being correct (that the dealer has a blackjack) on your insurance bet are worse than the chances that you can beat the dealer’s hand (your original wager).

The bottom line here is that casinos will sometimes offer you ways to change your stakes and your chances of winning to their own benefit. If you want to win at gambling, don’t take the deal behind door number 2. Stick to your original game and be consistent. Let someone else win the goat.

How to Confuse Yourself at Any Gambling Game

There is a certain idea among gambling experts that comparing the “house edge” in various gambling games helps you to make informed choices. The edge is a theoretical return to the casino, the complementary percentage for the theoretical return to player. In other words, in every form of gambling, there is only a 100% allocation of money. Gambling does not generate new wealth; all gambling does is pool wealth between the bettors and redistribute that wealth between the bettors (and sometimes also a middle man).

In the 1-on-1 game of blackjack there are only 2 bettors in your game: you and the casino. The casino is willing to pay up to the full amount of your bet if you win. It’s an even money match up, and that is really what makes blackjack so profitable for a casino. They risk less per round than they do with, say, roulette or a slot game. But if you have been reading blackjack tutorials you should know by now that the house edge is lower in blackjack than in other games, and therefore you have the best chance of winning in blackjack.

In fact, the dealer has a better chance of coming out ahead because at a busy table the dealer is playing multiple hands at once by the most conservative of rules. In other words, the casino is taking less risk per round in blackjack than the players while at the same time multiplying its chances of winning.

Players make mistakes when playing blackjack. Blackjack dealers don’t have to make hard decisions. In fact, by always going last the dealer often doesn’t have to make any choices at all. The players make most of the decisions in blackjack. And yet blackjack remains profitable for the casinos. The casinos are profiting from player mistakes.

Players make several types of gambling mistakes. One of the most common mistakes is to confuse the probability of winning with the theoretical return to player. The probability of winning is limited to the next round of play. The theoretical return to player is an estimate of what all the players of a game will collectively receive over the life of a specific game (or an arbitrarily large number of rounds in the game).

The rule of thumb is that the more rounds played for a given game the more the actual results of that game will average out close to the theoretical return to player (or the house edge).

But what are the chances of your drawing a natural blackjack on the next deal? What are the chances that the dealer will not win against you on the next deal? These are probabilities that can be computed on the basis of how many cards are left in the shoe, less the cards that have already been played. Those probabilities change as more cards are played but they rarely if ever line up with the theoretical return to player.

The mistake players make is assuming that the house only has a 2.5% chance of winning the next round. The dealer’s chance of winning that next hand can be as high as 100% and as low as 0%. The house edge is always irrelevant with respect to any individual round played on any gambling game from keno to slots to blackjack to baccarat.

When you gamble, it’s nice to know how much money the house is expected to retain over the next 30 days but that won’t help you predict how much you win or lose in any of the next 10 rounds of play.

Expert gamblers like to calculate probabilities but probabilities do not predict the next round’s outcome. The roulette wheel always has a 1 in 37 or 1 in 38 chance of landing on any given number. The chance that the ball will land on number “7” 100 times in a row remains 1 in 37 or 1 in 38. That never changes (allowing for truly random spins, although the laws of physics mandate that the spins won’t be completely random).

On the other hand, what is the expected probability of a random spin of the roulette wheel producing “7” 100 times in a row? This is where you multiply your individual spin probability (1/3x) by itself the number of times in a row (100 in this case). The expected probability of the wheel hitting “7” 100 times in a row is 1.51296e-157 (a very, very small number). But that low probability has no bearing on the probability of the next spin.

This is the dichotomy of probability the

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