Roulette Odds Crown
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Overview
The Double Street Quad System enables a roulette player to cover a lot of numbers on the roulette wheel at a relatively low cost. It is regarded as a playing strategy of low risk, which is appropriate for thin-budgeted players and those who wish to preserve what they have already gained. European Roulette Payouts. European roulette wheels don’t have a double zero space so the odds are better for the player. It is the most popular type of roulette played at most of the online casinos, as the house edge and odds of winning make it the best choice for avid players.
The Double Street Quad System enables a player to cover a lot of numbers on the roulette wheel at a relatively low cost. It is regarded as a playing strategy of low risk, which is appropriate for thin-budgeted players and those who wish to preserve what they have already gained.
The system includes a combination of inside bets including two double street bets, one corner bet, and one straight-up bet. A total of 17 numbers will be covered, while a player may place 2 chips on each of the two double street bets, 1 chip on the corner bet, and 1 chip on the straight-up bet.
With this system the player is not able to cover even ½ of the roulette wheel, but the odds for success will compensate him/her for that.
The two double street bets equal two line bets, which will cover 12 numbers, or 4 rows consisting of 3 numbers each. Every double street bet is placed on two adjacent rows and in case it wins, the payoff for a player will be 5 to 1. Having placed six chips for the whole system, the net gain will be 4 units (2×5 – 6 = 4).
The roulette betting calculators available online also compute high-risk betting units, suitable for the type of player, who prefers to bet big and collect greater profits, respectively. The roulette betting calculator has computed a high-risk betting unit of £8 for the bankroll of £200, used in this example.
The corner bet will cover 4 numbers and is placed on any square block of four numbers on the betting layout. In case it wins, the payoff will be 8 to 1. Having placed six chips for the whole system, the net gain will be 2 units (8 – 6 = 2).
The straight-up bet is placed on any number on the layout and in case it wins, the payoff will be 35 to 1. Having placed six chips for the whole system, the net gain will be 29 units (35 – 6 = 29).
Let us provide an example.
A player intends to place 1 chip on the number 34, 1 chip on a combination bet including the numbers 26, 27, 29, 30, 2 chips on a line bet including the numbers 4, 5, 6, 7, 8, 9 and 2 chips on a line bet including the numbers 16, 17, 18, 19, 20, 21.
The Most Probable Scenario
With this system a player will most likely either win on one of the double street bets, or lose on all positions. It is possible that during a longer stretch of time the player will either not score any gains or be paid 5 to 1 on his/her double streets.
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As the chance of success is almost equal to the chance of loss, this playing strategy will cause the bankroll of a player to fluctuate. In the best case, the bankroll will shift around a gradually-increasing average amount.
Both reason and intuition suggest that scoring a large win at a casino is an event that occurs not so often. Therefore, if a player strives at a consistent income, he/she will need to implement a slow but stable strategy.
This is the reason why the Double Street Quad System lures an increasing number of roulette players. It is not a system that depends on a considerable amount of good luck and will never provide a player with a huge profit after a short stay at the roulette table. Instead, the system will allow a player to gradually earn and build up his/her bankroll.
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Other playing strategies that involve a higher risk have the potential to lead a player to financial ruin in a matter of a few spins of the ball. With the Double Street Quad system the player will be able to stay and enjoy the game for a longer period of time, because of its almost 50/50 win/loss profile.
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Roulette is strictly a game of chance, but understanding your likelihood of success in any given circumstance is vital if you wish to hang in the game long enough to build your bankroll. From bet to bet, table to table, there’s a host of mathematical and strategic factors to consider and we are here to simplify it all and eradicate any confusion.
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House edge in roulette
The term house edge refers to the probability of a bet winning compared to the payout odds offered, and in effect, the amount the player loses relative for any bet made, on average. All common casino games favour the house to some degree, and roulette is no different. For every kind of payout in roulette, they are always a fraction shorter than the actual probability of each bet-type winning, allowing for the house edge. The greater the discrepancy, the greater the advantage the casino holds over the player is.
European vs American roulette house edge
Although the payouts for European and American roulette games always remain the same (hitting a straight-up number pays out 35 to 1), the mathematical odds of any single number coming up are different across the two versions: the chance we have of the ball landing on our chosen single number is 1 in 37 in the European version, while when playing the American version, the chances of the same occurring are 1 in 38. This is due to the most telling factor in any game of roulette: how many zeros there are on the wheel. In European roulette, there is just one zero (0) and thus 37 numbers in total on the wheel, but in American roulette there are two zeros (0 and 00), and thus 38 numbers in total. That extra zero significantly increases the house edge.
Roulette Odds Crown Card Game
The house edge can be explained as follows: a player who bets on a single number (in the American game), has a probability of 1 in 38 that he receives a payout 35 times his/her wager, and a 37 out of 38 chance of losing his/her wager. The formula to thus work out the edge is: -1 x 37/38 + 35 x 1/38 = −0.0526 (5.26% house edge). For European roulette, the formula is: -1 x 36⁄37 + 35 x 1/37 = -0.0270 (2.70% house edge). This formula will work to find the house edge of any casino games and casino bet, so long as you know the actual chances of winning, and the payout of the wager. For instance, the chance we have of drawing perfect pairs in blackjack of our first two cards (same rank and suit) is 1456 in 86320, and the payout for this side bet is 25 to 1.
So the formula to work out the house edge is: -1 x the number of possible losing outcomes (84864) divided by the total possible outcomes (86320), plus 25 x the number of possible winning outcomes (1456) divided by the total possible outcomes (86320), which is equal to -0.5614, or a whopping house edge of 56.14%.
Note: It is important not to get confused about the different ways the odds in roulette are expressed: continuing on from the above example, we’ve chosen to write the probability of a straight-up bet winning on a Euro table as a 1 in 37 chance, but often the odds will be expressed as 36 to 1. This ultimately means the same thing; when the odds are written as 36 to 1 (or sometimes 36:1) that actually represents the odds against winning, which are 36 non-winning numbers to 1 winning number. In percentage format, it will (or at least should) always be written as a 2.7% (1/37 x 100) chance of occurring.
Now, the zero pocket/s are green in colour and thus do not cover the red and black bets, nor do they cover even and odd wagers, nor wagers placed on the 1-18 or 19-36 bets. So if we bet on black at a European table, our chances of winning would be 18 in 37 (a probability of 48.65%, and the odds against winning of 19 to 18, or in simple form, 1.06 to 1).
In American roulette, the chances of winning the same wager are 18 in 38 (a probability of 47.37%, and the odds against winning of 20 to 18, or 1.111 to 1). The payout for such a bet across all roulette forms is 1:1, evidently less than the odds in both.
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Top line bets
Another American feature that pushes the odds in favour of the casino is the existence of the top-line bet. Also called a first five bet, this is when a player wagers on 0, 00, 1, 2 and 3 (not available in European games). The payout for winning on the top line is 6:1, but the odds against winning are in fact 33 to 5 (or in simpler form, 6.6 to 1), with the probability of success just over 13% (five winning numbers divided by a total of 38 numbers).
This kind of bet boosts the house edge up to 7.89% (by following the formula as shown above), and that is 2.63% higher than any other U.S. wager, and some 5.19% more than all the possible bets in European roulette (if you haven’t realised yet, we are suggesting you stay well clear of such a bet).
La Partage & En Prison
French roulette is similar to the modern Euro game, with the aesthetics of the layout being the only outwardly obvious difference. However, there are some subtle contrasts in the betting set-up that make the traditional version an attractive option for real money players.
A key difference is the la partage and en prison rules. In the majority of current-day American and European games, zero goes to the dealer by default – ie. if you make any bet that doesn’t include 0 or 00, you lose outright if the ball lands on a zero. In French roulette however, if you make any ‘even money’ bet (red or black, evens or odds, 1 to 18 or 19 to 36) and the zero comes up, you will usually have two options: enact the ‘half back’ rule, where you reclaim half of your wager and forfeit the rest (la partage), or ‘imprison’ the bet by leaving it in place to play the next spin (en prison, as you would of guessed).
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If an imprisoned bet wins on the next spin, it effectively pays for itself – ie. you recover your stake without adding any winnings. If zero happens to be spun again on the second spin, different casinos will hold different rules for imprisoned bets: they may be treated as wins, loses, la partage or en prison again.
Vegas Roulette Odds
This system has a huge impact on the house edge for all even-money bets, as you get two bites of the cherry on a wager that already has more than a 48% chance of winning. This cuts the house’s advantage in half, from 2.70% to 1.35%. As such, these rules are rarely used in brick-and-mortar gambling venues outside of Monte Carlo (although there are establishments in Atlantic City that use a similar method for double-zero games).
Payouts and odds table
As mentioned, the payouts for winning wagers are all but universally standardised across all major forms of roulette.
- Below is a list of all the bets on European and American tables and their respective payouts.
- We have columns (one Euro and one U.S.) for the ‘odds against winning’ in their simplest form (x to 1) so as to easily see the discrepancy between such odds and their respective payouts, as well as in parenthesis, their non-simple form, which is ultimately the amount of non-winning numbers compared to the amount of winning numbers’).
- We have columns (one Euro and one U.S.) for the probability of the bet winning in percentage format (to two decimal places).
- And we list the house edge for U.S. (double zero) and European/French (single zero) versions.
This is the most in-depth and comprehensive roulette odds/payout table you will find on the Internet:
Bet Type | Payout (Same for Euro and US) | European Odds Against Winning | European Probability In % | European House Edge | US Odds Against Winning | US Probability In % | US House Edge |
---|---|---|---|---|---|---|---|
Single Numbers | 35 to 1 | 36 to 1 | 2.70% | 2.70% | 37 to 1 | 2.63% | 5.26% |
Split | 17 to 1 | 17.5 to 1 (35 to 2) | 5.41% | 2.70% | 18 to 1 (36 to 2) | 5.26% | 5.26% |
Street | 11 to 1 | 11.43 to 1 (34 to 3) | 8.11% | 2.70% | 11.667 to 1 (35 to 3) | 7.89% | 5.26% |
Trio (European only - 0, 1 and 2, or 0, 2 and 3) | 11 to 1 | 11.43 to 1 (34 to 3) | 8.11% | 2.70% | NA | NA | NA |
Basket American (0, 1, and 2; 0, 00, and 2; or 00, 2, and 3) | 11 to 1 | NA | NA | NA | 11.667 to 1 (35 to 3) | 7.89% | 5.26% |
Basket/First Four European (0, 1, 2, and 3) | 8 to 1 | 8.25 to 1 (33 to 4) | 10.81% | 2.70% | NA | NA | NA |
Corner | 8 to 1 | 8.25 to 1 (33 to 4) | 10.81% | 2.70% | 8.5 to 1 (34 to 4) | 10.53% | 5.26% |
Top Line/First Five | 6 to 1 | NA | NA | NA | 6.6 to 1 (33 to 5) | 13.16% | 7.89% |
Six Line | 5 to 1 | 5.17 to 1 (31 to 6) | 16.22% | 2.70% | 5.33 to 1 (32 to 6) | 15.79% | 5.26% |
Columns | 2 to 1 | 2.08 to 1 (25 to 12) | 32.43% | 2.70% | 2.167 to 1 (26 to 12) | 31.58% | 5.26% |
1st 12, 2nd 12, 3rd 12 | 2 to 1 | 2.08 to 1 (25 to 12) | 32.43% | 2.70% | 2.167 to 1 (26 to 12) | 31.58% | 5.26% |
Red & Black | 1 to 1 | 1.06 to 1 (19 to 18) | 48.65% | 2.70% | 1.111 to 1 (20 to 18) | 47.37% | 5.26% |
1-18 & 19-36 | 1 to 1 | 1.06 to 1 (19 to 18) | 48.65% | 2.70% | 1.111 to 1 (20 to 18) | 47.37% | 5.26% |
Odds & Evens | 1 to 1 | 1.06 to 1 (19 to 18) | 48.65% | 2.70% | 1.111 to 1 (20 to 18) | 47.37% | 5.26% |