Roulette Winning Formula Pdf – 1 Is it possible to make money from online gambling through a winning roulette system? Are roulette systems 100% sure to win? Are there people who gamble for a living? The answer to all three questions is yes. 1. Choosing the best online casino. Every online casino has a real payout. Online casino payouts are usually a number calculated from monthly numbers by third-party reviewers. The payout value defines how much of the casino’s monthly turnover goes back to the players and how much the casino keeps. It is calculated from real casino software logs of all games played at the casino in the last month. Since all casino games are fairly equal from a statistical point of view, payouts come from somewhere, and casinos with higher payout ratios are more attractive to players because players have a better chance of winning. Payouts range from 95% to 99% at various online casinos. For example: An online casino with a 98.5% payout means that $985,000 of the (hypothetical) $1,000,000 wagered by players last month was won back or taken by the players, leaving the casino with only $15,000. So, one thing is that you are always looking for a casino payout. Growth is better. This is also good because there is always the possibility of being cheated out of the casino without being notified to pay. 2. Introduction to the game of roulette. Roulette is the best casino game (of the games you play against the casino). How come Because of the bet payout, it is the same for all roulettes in every casino and the effective value is (the probability of winning the bet) x (the payout multiplier). This value applies in the same slot game, for example much smaller than Roulettes (which varies from 30% to 90% depending on the type of slot machine) (which varies from 92, 1% to 94, 7%). You know there are 38 numbers in roulette which are 0, 00, 1, 2, 3 35, 36. The odds ratio of winning a bet is (counting the numbers you choose as your bet) / 38. For example: You bet on four numbers (28, 29, 31, 32) . Your chance of winning this bet is: 4/38 = 0.105 or 10.5%. A payout of 2 to 1 is a payout multiplier of 3. For example: you are a column bet and you place 100$ in chips on one of the three columns. If you win, you get your 100$ plus 200$ (payout is 2 to 1). It makes $300. The payment forms are equal to the chance of winning / fixed amount or in this case the ratio money: 300 / 100 = 3. You can receive this multiplier in another way replace it with “+” in the payment line (2 to 1 = = 3).
2 Finally, what is “valuable value”? This is the chance of winning from the casino. For example: You come to the casino with 5000 $. You play all day and eventually your money is high or the value of the game you played exceeds 100%. The following formula describes this as (your starting income) x [(value of the game you play) to (hours played) power] = (your final income). Here are all possible roulette bets, winning probabilities, payout coefficients and applicable values: Probability of winning N bet type payout coefficient. Significant Value 1 Fair Betting 2, 63 % 36 94, 7 % 2 Split Betting 5, 26 % 18 94, 7 % 3 Street Betting 7, 89 % 12 94, 7 % 4 Corner Betting 10, 592 % 7 5 Five-Number Bet 13, 15 % 7 92, 1 % 6 Six-Line Bet 15, 79 % 6 94, 7 % 7 Dozen, Column Bet 31, 58 % 3 94, 7 % 8 Red, Black, Even, Even, Odd Less, High bet 47, 37 % 2 94, 7 % You may have noticed that the effective values of all types of bets are less than 100%. Does this mean you will always lose from the best casino game? Yes. Every regular player who plays roulette for a long period of time will end up with less money. If I bet big and win, I’ll walk away with a lot of money, won’t I? Yes, you do, but you don’t win that way every day. After some time, you will lose little by little until you reach your first income again. So, you can live like this. Casino earns from regular players. But not from all players. And here are betting tips that will help you win “Unbeatable Roulette”. But first 3. Choosing the type of bet. As you can see from the bet descriptions above, the five-number only bet has a different value to the others (it’s 2, 6% smaller). So one out of eight betting possibilities is eliminated from the “wanna be without” player’s decision. But the other seven types of bets have the same value. So, the next thing, we compare the probability of winning the bet of these seven types. A big opportunity means you need a small initial investment to realize your idea. and 8) the bet type has a high probability of winning the bet. But there are six that can bet from this type. You can bet on red, black, even, odd, low or high. Here comes the “winning sequence” 4. Introduction to strategy.
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3 Do you know what geometric progression is? Here’s another example for those who don’t know: Given the numbers 1, 2, 4, 8, 16, 32. Can you guess what the next number is? That’s 64. The relationship between the numbers is that each number from the sequence is twice as big as the previous one. A sequence of numbers in which all numbers from the sequence have some corresponding relation is called a progression. If you still don’t understand it is better to look here – the betting method is based on a simple geometric progression. See the following table: Bet Number Stake ( $ ) Profit ( $ ) This table explains the following: 1. You bet on “red” 1$. If you win you get 2$, you are 1$ ahead. If you lose: 2. You bet on “red” 2$. If you win you get 4$, you are 1$ ahead. If you lose: 3. You bet on “red” 4 $. If you win you get 8$, you are ahead by 1$. If you lose: 4. You bet on “red” 8$. If you win you get 16$, you are 1$ ahead. If you lose: 5. You bet on “red” 16 $. If you win you get 32$, you are ahead by 1$. If you lose: 6. You bet on “red” 32 $. If you win you get 64$, you are ahead by 1$. If you lose: 7. You bet on “red” 64 $. If you win you get 128$, you are ahead by 1$. If you lose: 8. You bet on “red” 128 $. If you win you get 256$, you are ahead by 1$. If you lose: 9. You bet on “Red” 256 $. If you win you get 512$, you are ahead by 1$. So, now ask yourself what is the probability of having 9 times without a red number? And here comes a theory that can help. Probability that the ball will land on a black number, 0 or 00: 100% – (probability of winning a bet on “red”) = 100% – 47, 37% = 52, 63%. The probability of losing the first time you bet on “red” is 52, 63%. But the second time this possibility changes. How come “Independent events” is another chapter of probability theory. Two events are said to be independent if the outcome of the second event is not affected by the outcome of the first event. If A and B are independent events, the probability of each event occurring is the product of the individual probabilities. If you
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4 can’t understand it, here you will find another good explanation – the following table is based on the theory of probability and shows how the probability of losing changes with any subsequent bet you place on “red”: bet number Probability of loss. 1 52, 63 % 2 27, 69 % 3 14, 57 % 4 7, 67 % 5 4, 03 % 6 2, 12 % 7 1, 11 % 8 0, 58 % 9 0, 30 % 101 % 10 0, 08 % The probability of getting nine times without a red number in a row is 0, 3% This table answers your question. That means out of 1000 times you play with this system, 3 times you will lose and 997 times you will win. 997 times when you win 1$, it works
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