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Casino game of chance
This article is about the casino game. For other uses, see Roulette (disambiguation)
Roulette ball
"Gwendolen at the roulette 💷 table" – 1910 illustration to George Eliot's Daniel Deronda
Roulette (named after the French word meaning "little wheel") is a casino 💷 game which was likely developed from the Italian game Biribi. In the game, a player may choose to place a 💷 bet on a single number, various groupings of numbers, the color red or black, whether the number is odd or 💷 even, or if the numbers are high (19–36) or low (1–18).
To determine the winning number, a croupier spins a wheel 💷 in one direction, then spins a ball in the opposite direction around a tilted circular track running around the outer 💷 edge of the wheel. The ball eventually loses momentum, passes through an area of deflectors, and falls onto the wheel 💷 and into one of thirty-seven (single-zero, French or European style roulette) or thirty-eight (double-zero, American style roulette) or thirty-nine (triple-zero, 💷 "Sands Roulette")[1] colored and numbered pockets on the wheel. The winnings are then paid to anyone who has placed a 💷 successful bet.
History [ edit ]
18th-century E.O. wheel with gamblers
The first form of roulette was devised in 18th-century France. Many historians 💷 believe Blaise Pascal introduced a primitive form of roulette in the 17th century in his search for a perpetual motion 💷 machine. [2] The roulette mechanism is a hybrid of a gaming wheel invented in 1720 and the Italian game Biribi.[3] 💷 A primitive form of roulette, known as 'EO' (Even/Odd), was played in England in the late 18th century using a 💷 gaming wheel similar to that used in roulette.[4]
The game has been played in its present form since as early as 💷 1796 in Paris. An early description of the roulette game in its current form is found in a French novel 💷 La Roulette, ou le Jour by Jaques Lablee, which describes a roulette wheel in the Palais Royal in Paris in 💷 1796. The description included the house pockets: "There are exactly two slots reserved for the bank, whence it derives its 💷 sole mathematical advantage." It then goes on to describe the layout with "two betting spaces containing the bank's two numbers, 💷 zero and double zero". The book was published in 1801. An even earlier reference to a game of this name 💷 was published in regulations for New France (Québec) in 1758, which banned the games of "dice, hoca, faro, and roulette".[5]
The 💷 roulette wheels used in the casinos of Paris in the late 1790s had red for the single zero and black 💷 for the double zero. To avoid confusion, the color green was selected for the zeros in roulette wheels starting in 💷 the 1800s.
In 1843, in the German spa casino town of Bad Homburg, fellow Frenchmen François and Louis Blanc introduced the 💷 single 0 style roulette wheel in order to compete against other casinos offering the traditional wheel with single and double 💷 zero house pockets.[6]
In some forms of early American roulette wheels, there were numbers 1 to 28, plus a single zero, 💷 a double zero, and an American Eagle. The Eagle slot, which was a symbol of American liberty, was a house 💷 slot that brought the casino an extra edge. Soon, the tradition vanished and since then the wheel features only numbered 💷 slots. According to Hoyle "the single 0, the double 0, and the eagle are never bars; but when the ball 💷 falls into either of them, the banker sweeps every thing upon the table, except what may happen to be bet 💷 on either one of them, when he pays twenty-seven for one, which is the amount paid for all sums bet 💷 upon any single figure".[7]
1800s engraving of the French roulette
In the 19th century, roulette spread all over Europe and the US, 💷 becoming one of the most famous and most popular casino games. When the German government abolished gambling in the 1860s, 💷 the Blanc family moved to the last legal remaining casino operation in Europe at Monte Carlo, where they established a 💷 gambling mecca for the elite of Europe. It was here that the single zero roulette wheel became the premier game, 💷 and over the years was exported around the world, except in the United States where the double zero wheel remained 💷 dominant.
Early American West makeshift game
In the United States, the French double zero wheel made its way up the Mississippi from 💷 New Orleans, and then westward. It was here, because of rampant cheating by both operators and gamblers, that the wheel 💷 was eventually placed on top of the table to prevent devices from being hidden in the table or wheel, and 💷 the betting layout was simplified. This eventually evolved into the American-style roulette game. The American game was developed in the 💷 gambling dens across the new territories where makeshift games had been set up, whereas the French game evolved with style 💷 and leisure in Monte Carlo.
During the first part of the 20th century, the only casino towns of note were Monte 💷 Carlo with the traditional single zero French wheel, and Las Vegas with the American double zero wheel. In the 1970s, 💷 casinos began to flourish around the world. In 1996 the first online casino, generally believed to be InterCasino, made it 💷 possible to play roulette online.[8] By 2008, there were several hundred casinos worldwide offering roulette games. The double zero wheel 💷 is found in the U.S., Canada, South America, and the Caribbean, while the single zero wheel is predominant elsewhere.
The sum 💷 of all the numbers on the roulette wheel (from 0 to 36) is 666, which is the "Number of the 💷 Beast".[9]
Rules of play against a casino [ edit ]
Roulette with red 12 as the winner
Roulette players have a variety of 💷 betting options. "Inside" bets involve selecting either the exact number on which the ball will land, or a small group 💷 of numbers adjacent to each other on the layout. "Outside" bets, by contrast, allow players to select a larger group 💷 of numbers based on properties such as their color or parity (odd/even). The payout odds for each type of bet 💷 are based on its probability.
The roulette table usually imposes minimum and maximum bets, and these rules usually apply separately for 💷 all of a player's inside and outside bets for each spin. For inside bets at roulette tables, some casinos may 💷 use separate roulette table chips of various colors to distinguish players at the table. Players can continue to place bets 💷 as the ball spins around the wheel until the dealer announces "no more bets" or "rien ne va plus".
Croupier's rake 💷 pushing chips across a roulette layout
When a winning number and color is determined by the roulette wheel, the dealer will 💷 place a marker, also known as a dolly, on that number on the roulette table layout. When the dolly is 💷 on the table, no players may place bets, collect bets or remove any bets from the table. The dealer will 💷 then sweep away all losing bets either by hand or by rake, and determine the payouts for the remaining inside 💷 and outside winning bets. When the dealer is finished making payouts, the dolly is removed from the board and players 💷 may collect their winnings and make new bets. Winning chips remain on the board until picked up by a player.
California 💷 Roulette [ edit ]
In 2004, California legalized a form of roulette known as California Roulette.[10] By law, the game must 💷 use cards and not slots on the roulette wheel to pick the winning number.
Roulette wheel number sequence [ edit ]
The 💷 pockets of the roulette wheel are numbered from 0 to 36.
In number ranges from 1 to 10 and 19 to 💷 28, odd numbers are red and even are black. In ranges from 11 to 18 and 29 to 36, odd 💷 numbers are black and even are red.
There is a green pocket numbered 0 (zero). In American roulette, there is a 💷 second green pocket marked 00. Pocket number order on the roulette wheel adheres to the following clockwise sequence in most 💷 casinos:[citation needed]
Single-zero wheel 0-32-15-19-4-21-2-25-17-34-6-27-13-36-11-30-8-23-10-5-24-16-33-1-20-14-31-9-22-18-29-7-28-12-35-3-26 Double-zero wheel 0-28-9-26-30-11-7-20-32-17-5-22-34-15-3-24-36-13-1-00-27-10-25-29-12-8-19-31-18-6-21-33-16-4-23-35-14-2 Triple-zero wheel 0-000-00-32-15-19-4-21-2-25-17-34-6-27-13-36-11-30-8-23-10-5-24-16-33-1-20-14-31-9-22-18-29-7-28-12-35-3-26
Roulette table layout [ edit ]
French style layout, French single zero 💷 wheel
The cloth-covered betting area on a roulette table is known as the layout. The layout is either single-zero or double-zero.
The 💷 European-style layout has a single zero, and the American style layout is usually a double-zero. The American-style roulette table with 💷 a wheel at one end is now used in most casinos because it has a higher house edge compared to 💷 a European layout.[11]
The French style table with a wheel in the centre and a layout on either side is rarely 💷 found outside of Monte Carlo.
Types of bets [ edit ]
In roulette, bets can be either inside or outside.[12]
Inside bets [ 💷 edit ]
Name Description Chip placement Straight/Single Bet on a single number Entirely within the square for the chosen number Split 💷 Bet on two vertically/horizontally adjacent numbers (e.g. 14-17 or 8–9) On the edge shared by the numbers Street Bet on 💷 three consecutive numbers in a horizontal line (e.g. 7-8-9) On the outer edge of the number at either end of 💷 the line Corner/Square Bet on four numbers that meet at one corner (e.g. 10-11-13-14) On the common corner Six Line/Double 💷 Street Bet on six consecutive numbers that form two horizontal lines (e.g. 31-32-33-34-35-36) On the outer corner shared by the 💷 two leftmost or the two rightmost numbers Trio/Basket A three-number bet that involves at least one zero: 0-1-2 (either layout); 💷 0-2-3 (single-zero only); 0-00-2 and 00-2-3 (double-zero only) On the corner shared by the three chosen numbers First Four Bet 💷 on 0-1-2-3 (Single-zero layout only) On the outer corner shared by 0-1 or 0-3 Top Line Bet on 0-00-1-2-3 (Double-zero 💷 layout only) On the outer corner shared by 0-1 or 00-3
Outside bets [ edit ]
Outside bets typically have smaller payouts 💷 with better odds at winning. Except as noted, all of these bets lose if a zero comes up.
1 to 18 💷 (Low or Manque), or 19 to 36 (High or Passe) A bet that the number will be in the chosen 💷 range. Red or black (Rouge ou Noir) A bet that the number will be the chosen color. Even or odd 💷 (Pair ou Impair) A bet that the number will be of the chosen type. Dozen bet A bet that the 💷 number will be in the chosen dozen: first (1-12, Première douzaine or P12), second (13-24, Moyenne douzaine or M12), or 💷 third (25-36, Dernière douzaine or D12). Column bet A bet that the number will be in the chosen vertical column 💷 of 12 numbers, such as 1-4-7-10 on down to 34. The chip is placed on the space below the final 💷 number in this sequence. Snake Bet A special bet that covers the numbers 1, 5, 9, 12, 14, 16, 19, 💷 23, 27, 30, 32, and 34. It has the same payout as the dozen bet and takes its name from 💷 the zigzagging, snakelike pattern traced out by these numbers. The snake bet is not available in all casinos; when it 💷 is allowed, the chip is placed on the lower corner of the 34 square that borders the 19-36 betting box. 💷 Some layouts mark the bet with a two-headed snake that winds from 1 to 34, and the bet can be 💷 placed on the head at either end of the body.
In the United Kingdom, the farthest outside bets (low/high, red/black, even/odd) 💷 result in the player losing only half of their bet if a zero comes up.
Bet odds table [ edit ]
The 💷 expected value of aR$1 bet (except for the special case of Top line bets), for American and European roulette, can 💷 be calculated as
e x p e c t e d v a l u e = 1 n ( 36 💷 − n ) = 36 n − 1 , {\displaystyle \mathrm {expectedvalue} ={\frac {1}{n}}(36-n)={\frac {36}{n}}-1,}
where n is the number of 💷 pockets in the wheel.
The initial bet is returned in addition to the mentioned payout: it can be easily demonstrated that 💷 this payout formula would lead to a zero expected value of profit if there were only 36 numbers (that is, 💷 the casino would break even). Having 37 or more numbers gives the casino its edge.
Bet name Winning spaces Payout Odds 💷 against winning (French) Expected value
(on aR$1 bet) (French) Odds against winning (American) Expected value
(on aR$1 bet) (American) 0 0 35 💷 to 1 36 to 1 −$0.027 37 to 1 −$0.053 00 00 35 to 1 37 to 1 −$0.053 Straight 💷 up Any single number 35 to 1 36 to 1 −$0.027 37 to 1 −$0.053 Row 0, 00 17 to 💷 1 18 to 1 −$0.053 Split any two adjoining numbers vertical or horizontal 17 to 1 17 + 1 ⁄ 💷 2 to 1 −$0.027 18 to 1 −$0.053 Street any three numbers horizontal (1, 2, 3 or 4, 5, 6, 💷 etc.) 11 to 1 11 + 1 ⁄ 3 to 1 −$0.027 11 + 2 ⁄ 3 to 1 −$0.053 💷 Corner any four adjoining numbers in a block (1, 2, 4, 5 or 17, 18, 20, 21, etc.) 8 to 💷 1 8 + 1 ⁄ 4 to 1 −$0.027 8 + 1 ⁄ 2 to 1 −$0.053 Top line (US) 💷 0, 00, 1, 2, 3 6 to 1 6 + 3 ⁄ 5 to 1 −$0.079 Top line (European) 0, 💷 1, 2, 3 8 to 1 8 + 1 ⁄ 4 to 1 −$0.027 Double Street any six numbers from 💷 two horizontal rows (1, 2, 3, 4, 5, 6 or 28, 29, 30, 31, 32, 33 etc.) 5 to 1 💷 5 + 1 ⁄ 6 to 1 −$0.027 5 + 1 ⁄ 3 to 1 −$0.053 1st column 1, 4, 💷 7, 10, 13, 16, 19, 22, 25, 28, 31, 34 2 to 1 2 + 1 ⁄ 12 to 1 💷 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 2nd column 2, 5, 8, 11, 14, 17, 20, 23, 26, 💷 29, 32, 35 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 💷 1 −$0.053 3rd column 3, 6, 9, 12, 15, 18, 21, 24, 27, 30, 33, 36 2 to 1 2 💷 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 1st dozen 1 through 12 💷 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 2nd 💷 dozen 13 through 24 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 💷 to 1 −$0.053 3rd dozen 25 through 36 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 💷 + 1 ⁄ 6 to 1 −$0.053 Odd 1, 3, 5, ..., 35 1 to 1 1 + 1 ⁄ 💷 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Even 2, 4, 6, ..., 36 1 to 💷 1 1 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Red 32, 19, 💷 21, 25, 34, 27, 36, 30, 23, 5, 16, 1, 14, 9, 18, 7, 12, 3 1 to 1 1 💷 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Black 15, 4, 2, 17, 💷 6, 13, 11, 8, 10, 24, 33, 20, 31, 22, 29, 28, 35, 26 1 to 1 1 + 1 💷 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 1 to 18 1, 2, 3, ..., 💷 18 1 to 1 1 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 💷 19 to 36 19, 20, 21, ..., 36 1 to 1 1 + 1 ⁄ 18 to 1 −$0.027 1 💷 + 1 ⁄ 9 to 1 −$0.053
Top line (0, 00, 1, 2, 3) has a different expected value because of 💷 approximation of the correct 6+1⁄5-to-1 payout obtained by the formula to 6-to-1. The values 0 and 00 are not odd 💷 or even, or high or low.
En prison rules, when used, reduce the house advantage.
House edge [ edit ]
The house average 💷 or house edge or house advantage (also called the expected value) is the amount the player loses relative to any 💷 bet made, on average. If a player bets on a single number in the American game there is a probability 💷 of 1⁄38 that the player wins 35 times the bet, and a 37⁄38 chance that the player loses their bet. 💷 The expected value is:
−1 × 37 ⁄ 38 + 35 × 1 ⁄ 38 = −0.0526 (5.26% house edge)
For European 💷 roulette, a single number wins 1⁄37 and loses 36⁄37:
−1 × 36 ⁄ 37 + 35 × 1 ⁄ 37 = 💷 −0.0270 (2.70% house edge)
For triple-zero wheels, a single number wins 1⁄39 and loses 38⁄39:
−1 × 38 ⁄ 39 + 35 💷 × 1 ⁄ 39 = −0.0769 (7.69% house edge)
Mathematical model [ edit ]
As an example, the European roulette model, that 💷 is, roulette with only one zero, can be examined. Since this roulette has 37 cells with equal odds of hitting, 💷 this is a final model of field probability ( Ω , 2 Ω , P ) {\displaystyle (\Omega ,2^{\Omega },\mathbb 💷 {P} )} , where Ω = { 0 , … , 36 } {\displaystyle \Omega =\{0,\ldots ,36\}} , P ( 💷 A ) = | A | 37 {\displaystyle \mathbb {P} (A)={\frac {|A|}{37}}} for all A ∈ 2 Ω {\displaystyle A\in 💷 2^{\Omega }} .
Call the bet S {\displaystyle S} a triple ( A , r , ξ ) {\displaystyle (A,r,\xi )} 💷 , where A {\displaystyle A} is the set of chosen numbers, r ∈ R + {\displaystyle r\in \mathbb {R} _{+}} 💷 is the size of the bet, and ξ : Ω → R {\displaystyle \xi :\Omega \to \mathbb {R} } determines 💷 the return of the bet.[13]
The rules of European roulette have 10 types of bets. First the 'Straight Up' bet can 💷 be imagined. In this case, S = ( { ω 0 } , r , ξ ) {\displaystyle S=(\{\omega _{0}\},r,\xi 💷 )} , for some ω 0 ∈ Ω {\displaystyle \omega _{0}\in \Omega } , and ξ {\displaystyle \xi } is 💷 determined by
ξ ( ω ) = { − r , ω ≠ ω 0 35 ⋅ r , ω = 💷 ω 0 . {\displaystyle \xi (\omega )={\begin{cases}-r,&\omega
eq \omega _{0}\\35\cdot r,&\omega =\omega _{0}\end{cases}}.}
The bet's expected net return, or profitability, is equal 💷 to
M [ ξ ] = 1 37 ∑ ω ∈ Ω ξ ( ω ) = 1 37 ( ξ 💷 ( ω 0 ) + ∑ ω ≠ ω 0 ξ ( ω ) ) = 1 37 ( 35 💷 ⋅ r − 36 ⋅ r ) = − r 37 ≈ − 0.027 r . {\displaystyle M[\xi ]={\frac {1}{37}}\sum 💷 _{\omega \in \Omega }\xi (\omega )={\frac {1}{37}}\left(\xi (\omega _{0})+\sum _{\omega
eq \omega _{0}}\xi (\omega )\right)={\frac {1}{37}}\left(35\cdot r-36\cdot r\right)=-{\frac {r}{37}}\approx -0.027r.}
Without details, 💷 for a bet, black (or red), the rule is determined as
ξ ( ω ) = { − r , ω 💷 is red − r , ω = 0 r , ω is black , {\displaystyle \xi (\omega )={\begin{cases}-r,&\omega {\text{ is 💷 red}}\\-r,&\omega =0\\r,&\omega {\text{ is black}}\end{cases}},}
and the profitability
M [ ξ ] = 1 37 ( 18 ⋅ r − 18 ⋅ 💷 r − r ) = − r 37 {\displaystyle M[\xi ]={\frac {1}{37}}(18\cdot r-18\cdot r-r)=-{\frac {r}{37}}}
For similar reasons it is simple 💷 to see that the profitability is also equal for all remaining types of bets. − r 37 {\displaystyle -{\frac {r}{37}}} 💷 .[14]
In reality this means that, the more bets a player makes, the more they are going to lose independent of 💷 the strategies (combinations of bet types or size of bets) that they employ:
∑ n = 1 ∞ M [ ξ 💷 n ] = − 1 37 ∑ n = 1 ∞ r n → − ∞ . {\displaystyle \sum _{n=1}^{\infty 💷 }M[\xi _{n}]=-{\frac {1}{37}}\sum _{n=1}^{\infty }r_{n}\to -\infty .}
Here, the profit margin for the roulette owner is equal to approximately 2.7%. Nevertheless, 💷 several roulette strategy systems have been developed despite the losing odds. These systems can not change the odds of the 💷 game in favor of the player.
It is worth noting that the odds for the player in American roulette are even 💷 worse, as the bet profitability is at worst − 3 38 r ≈ − 0.0789 r {\displaystyle -{\frac {3}{38}}r\approx -0.0789r} 💷 , and never better than − r 19 ≈ − 0.0526 r {\displaystyle -{\frac {r}{19}}\approx -0.0526r} .
Simplified mathematical model [ 💷 edit ]
For a roulette wheel with n {\displaystyle n} green numbers and 36 other unique numbers, the chance of the 💷 ball landing on a given number is 1 ( 36 + n ) {\displaystyle {\frac {1}{(36+n)}}} . For a betting 💷 option with p {\displaystyle p} numbers defining a win, the chance of winning a bet is p ( 36 + 💷 n ) {\displaystyle {\frac {p}{(36+n)}}}
For example, if a player bets on red, there are 18 red numbers, p = 18 💷 {\displaystyle p=18} , so the chance of winning is 18 ( 36 + n ) {\displaystyle {\frac {18}{(36+n)}}} .
The payout 💷 given by the casino for a win is based on the roulette wheel having 36 outcomes, and the payout for 💷 a bet is given by 36 p {\displaystyle {\frac {36}{p}}} .
For example, betting on 1-12 there are 12 numbers that 💷 define a win, p = 12 {\displaystyle p=12} , the payout is 36 12 = 3 {\displaystyle {\frac {36}{12}}=3} , 💷 so the bettor wins 3 times their bet.
The average return on a player's bet is given by p ( 36 💷 + n ) × 36 p = 36 ( 36 + n ) {\displaystyle {\frac {p}{(36+n)}}\times {\frac {36}{p}}={\frac {36}{(36+n)}}}
For n 💷 > 0 {\displaystyle n>0} , the average return is always lower than 1, so on average a player will lose 💷 money.
With 1 green number, n = 1 {\displaystyle n=1} , the average return is 36 37 {\displaystyle {\frac {36}{37}}} , 💷 that is, after a bet the player will on average have 36 37 {\displaystyle {\frac {36}{37}}} of their original bet 💷 returned to them. With 2 green numbers, n = 2 {\displaystyle n=2} , the average return is 36 38 {\displaystyle 💷 {\frac {36}{38}}} . With 3 green numbers, n = 3 {\displaystyle n=3} , the average return is 36 39 {\displaystyle 💷 {\frac {36}{39}}} .
This shows that the expected return is independent of the choice of bet.
Mechanics [ edit ]
All roulette tables 💷 deal with only four elements:
1. The roulette wheel.
2. The roulette table (aka layout).
3. The ball. These days the ball is 💷 most likely high impact plastic, but originally it was made of ivory. Modern casinos maintain the integrity of their roulette 💷 balls with regular magnetic and x-ray exams.
4. The chips. Some casinos allow the player to use generic casino chips at 💷 the roulette tables, but most require the player to buy in at the table. The croupier has stacks of various 💷 colored chips. Usually each player gets a different color to help avoid confusion of bets, and the player can designate 💷 the value of the chip. The chips are typically valued at eitherR$1 or the table minimum; if the player wishes, 💷 the chips may be worthR$0.25 so long as the "total" wager meets the table minimums for their respective sectors, for 💷 example by placing fourR$0.25 bets to meet aR$1 table minimum.
All roulette tables operated by a casino have the same basic 💷 mechanics:
There is a balanced mechanical wheel with colored pockets separated by identical vanes and the wheel which spins freely on 💷 a supporting post.
The wheel is held within a wooden frame which contains a track around the upper outer edge and 💷 blocks of a variety of designs placed approximately halfway down the face of the frame.
A plastic or ivory ball is 💷 spun in the track in the frame that holds the wheel. As the ball loses momentum the centrifugal force is 💷 no longer sufficient to hold the ball in the groove and it falls down the face of the frame. As 💷 the ball hits a block its trajectory is randomly altered on all 3 planes (X, Y, and Z) causing the 💷 ball to bounce and skip.
The ball falls onto the spinning wheel and eventually lands into one of the pockets.
The number 💷 of the pocket the ball falls into determines how the bets placed on the layout table are treated.
After this the 💷 specifics of individual tables can vary greatly.[15]
Called (or call) bets or announced bets [ edit ]
Traditional roulette wheel sectors
Although most 💷 often named "call bets" technically these bets are more accurately referred to as "announced bets". The legal distinction between a 💷 "call bet" and an "announced bet" is that a "call bet" is a bet called by the player without placing 💷 any money on the table to cover the cost of the bet. In many jurisdictions (most notably the United Kingdom) 💷 this is considered gambling on credit and is illegal. An "announced bet" is a bet called by the player for 💷 which they immediately place enough money to cover the amount of the bet on the table, prior to the outcome 💷 of the spin or hand in progress being known.
There are different number series in roulette that have special names attached 💷 to them. Most commonly these bets are known as "the French bets" and each covers a section of the wheel. 💷 For the sake of accuracy, zero spiel, although explained below, is not a French bet, it is more accurately "the 💷 German bet". Players at a table may bet a set amount per series (or multiples of that amount). The series 💷 are based on the way certain numbers lie next to each other on the roulette wheel. Not all casinos offer 💷 these bets, and some may offer additional bets or variations on these.
Voisins du zéro (neighbors of zero) [ edit ]
This 💷 is a name, more accurately "grands voisins du zéro", for the 17 numbers that lie between 22 and 25 on 💷 the wheel, including 22 and 25 themselves. The series is 22-18-29-7-28-12-35-3-26-0-32-15-19-4-21-2-25 (on a single-zero wheel).
Nine chips or multiples thereof are 💷 bet. Two chips are placed on the 0-2-3 trio; one on the 4–7 split; one on 12–15; one on 18–21; 💷 one on 19–22; two on the 25-26-28-29 corner; and one on 32–35.
Jeu zéro (zero game) [ edit ]
Zero game, also 💷 known as zero spiel (Spiel is German for game or play), is the name for the numbers closest to zero. 💷 All numbers in the zero game are included in the voisins, but are placed differently. The numbers bet on are 💷 12-35-3-26-0-32-15.
The bet consists of four chips or multiples thereof. Three chips are bet on splits and one chip straight-up: one 💷 chip on 0–3 split, one on 12–15 split, one on 32–35 split and one straight-up on number 26.
This type of 💷 bet is popular in Germany and many European casinos. It is also offered as a 5-chip bet in many Eastern 💷 European casinos. As a 5-chip bet, it is known as "zero spiel naca" and includes, in addition to the chips 💷 placed as noted above, a straight-up on number 19.
Le tiers du cylindre (third of the wheel) [ edit ]
This is 💷 the name for the 12 numbers that lie on the opposite side of the wheel between 27 and 33, including 💷 27 and 33 themselves. On a single-zero wheel, the series is 27-13-36-11-30-8-23-10-5-24-16-33. The full name (although very rarely used, most 💷 players refer to it as "tiers") for this bet is "le tiers du cylindre" (translated from French into English meaning 💷 one third of the wheel) because it covers 12 numbers (placed as 6 splits), which is as close to 1⁄3 💷 of the wheel as one can get.
Very popular in British casinos, tiers bets outnumber voisins and orphelins bets by a 💷 massive margin.
Six chips or multiples thereof are bet. One chip is placed on each of the following splits: 5–8, 10–11, 💷 13–16, 23–24, 27–30, and 33–36.
The tiers bet is also called the "small series" and in some casinos (most notably in 💷 South Africa) "series 5-8".
A variant known as "tiers 5-8-10-11" has an additional chip placed straight up on 5, 8, 10, 💷 and 11m and so is a 10-piece bet. In some places the variant is called "gioco Ferrari" with a straight 💷 up on 8, 11, 23 and 30, the bet is marked with a red G on the racetrack.
Orphelins (orphans) [ 💷 edit ]
These numbers make up the two slices of the wheel outside the tiers and voisins. They contain a total 💷 of 8 numbers, comprising 17-34-6 and 1-20-14-31-9.
Five chips or multiples thereof are bet on four splits and a straight-up: one 💷 chip is placed straight-up on 1 and one chip on each of the splits: 6–9, 14–17, 17–20, and 31–34.
... and 💷 the neighbors [ edit ]
A number may be backed along with the two numbers on the either side of it 💷 in a 5-chip bet. For example, "0 and the neighbors" is a 5-chip bet with one piece straight-up on 3, 💷 26, 0, 32, and 15. Neighbors bets are often put on in combinations, for example "1, 9, 14, and the 💷 neighbors" is a 15-chip bet covering 18, 22, 33, 16 with one chip, 9, 31, 20, 1 with two chips 💷 and 14 with three chips.
Any of the above bets may be combined, e.g. "orphelins by 1 and zero and the 💷 neighbors by 1". The "...and the neighbors" is often assumed by the croupier.
Final bets [ edit ]
Another bet offered on 💷 the single-zero game is "final", "finale" or "finals".
Final 4, for example, is a 4-chip bet and consists of one chip 💷 placed on each of the numbers ending in 4, that is 4, 14, 24, and 34. Final 7 is a 💷 3-chip bet, one chip each on 7, 17, and 27. Final bets from final 0 (zero) to final 6 cost 💷 four chips. Final bets 7, 8 and 9 cost three chips.
Some casinos also offer split-final bets, for example final 5-8 💷 would be a 4-chip bet, one chip each on the splits 5–8, 15–18, 25–28, and one on 35.
Full completes/maximums [ 💷 edit ]
A complete bet places all of the inside bets on a certain number. Full complete bets are most often 💷 bet by high rollers as maximum bets.
The maximum amount allowed to be wagered on a single bet in European roulette 💷 is based on a progressive betting model. If the casino allows a maximum bet ofR$1,000 on a 35-to-1 straight-up, then 💷 on each 17-to-1 split connected to that straight-up,R$2,000 may be wagered. Each 8-to-1 corner that covers four numbers) may haveR$4,000 💷 wagered on it. Each 11-to-1 street that covers three numbers may haveR$3,000 wagered on it. Each 5-to-1 six-line may haveR$6,000 💷 wagered on it. EachR$1,000 incremental bet would be represented by a marker that is used to specifically identify the player 💷 and the amount bet.
For instance, if a patron wished to place a full complete bet on 17, the player would 💷 call "17 to the maximum". This bet would require a total of 40 chips, orR$40,000. To manually place the same 💷 wager, the player would need to bet:
17 to the maximum Bet type Number(s) bet on Chips Amount waged Straight-up 17 💷 1R$1,000 Split 14-17 2R$2,000 Split 16-17 2R$2,000 Split 17-18 2R$2,000 Split 17-20 2R$2,000 Street 16-17-18 3R$3,000 Corner 13-14-16-17 4R$4,000 Corner 💷 14-15-17-18 4R$4,000 Corner 16-17-19-20 4R$4,000 Corner 17-18-20-21 4R$4,000 Six line 13-14-15-16-17-18 6R$6,000 Six line 16-17-18-19-20-21 6R$6,000 Total 40R$40,000
The player calls 💷 their bet to the croupier (most often after the ball has been spun) and places enough chips to cover the 💷 bet on the table within reach of the croupier. The croupier will immediately announce the bet (repeat what the player 💷 has just said), ensure that the correct monetary amount has been given while simultaneously placing a matching marker on the 💷 number on the table and the amount wagered.
The payout for this bet if the chosen number wins is 392 chips, 💷 in the case of aR$1000 straight-up maximum,R$40,000 bet, a payout ofR$392,000. The player's wagered 40 chips, as with all winning 💷 bets in roulette, are still their property and in the absence of a request to the contrary are left up 💷 to possibly win again on the next spin.
Based on the location of the numbers on the layout, the number of 💷 chips required to "complete" a number can be determined.
Zero costs 17 chips to complete and pays 235 chips.
Number 1 and 💷 number 3 each cost 27 chips and pay 297 chips.
Number 2 is a 36-chip bet and pays 396 chips.
1st column 💷 numbers 4 to 31 and 3rd column numbers 6 to 33, cost 30 chips each to complete. The payout for 💷 a win on these 30-chip bets is 294 chips.
2nd column numbers 5 to 32 cost 40 chips each to complete. 💷 The payout for a win on these numbers is 392 chips.
Numbers 34 and 36 each cost 18 chips and pay 💷 198 chips.
Number 35 is a 24-chip bet which pays 264 chips.
Most typically (Mayfair casinos in London and other top-class European 💷 casinos) with these maximum or full complete bets, nothing (except the aforementioned maximum button) is ever placed on the layout 💷 even in the case of a win. Experienced gaming staff, and the type of customers playing such bets, are fully 💷 aware of the payouts and so the croupier simply makes up the correct payout, announces its value to the table 💷 inspector (floor person in the U.S.) and the customer, and then passes it to the customer, but only after a 💷 verbal authorization from the inspector has been received.
Also typically at this level of play (house rules allowing) the experienced croupier 💷 caters to the needs of the customer and will most often add the customer's winning bet to the payout, as 💷 the type of player playing these bets very rarely bets the same number two spins in succession. For example, the 💷 winning 40-chip /R$40,000 bet on "17 to the maximum" pays 392 chips /R$392,000. The experienced croupier would pay the player 💷 432 chips /R$432,000, that is 392 + 40, with the announcement that the payout "is with your bet down".
There are 💷 also several methods to determine the payout when a number adjacent to a chosen number is the winner, for example, 💷 player bets 40 chips on "23 to the maximum" and number 26 is the winning number. The most notable method 💷 is known as the "station" system or method. When paying in stations, the dealer counts the number of ways or 💷 stations that the winning number hits the complete bet. In the example above, 26 hits 4 stations - 2 different 💷 corners, 1 split and 1 six-line. The dealer takes the number 4, multiplies it by 30 and adds the remaining 💷 8 to the payout: 4 × 30 = 120, 120 + 8 = 128. If calculated as stations, they would 💷 just multiply 4 by 36, making 144 with the players bet down.
In some casinos, a player may bet full complete 💷 for less than the table straight-up maximum, for example, "number 17 full complete byR$25" would costR$1000, that is 40 chips 💷 each atR$25 value.
Betting strategies and tactics [ edit ]
Over the years, many people have tried to beat the casino, and 💷 turn roulette—a game designed to turn a profit for the house—into one on which the player expects to win. Most 💷 of the time this comes down to the use of betting systems, strategies which say that the house edge can 💷 be beaten by simply employing a special pattern of bets, often relying on the "Gambler's fallacy", the idea that past 💷 results are any guide to the future (for example, if a roulette wheel has come up 10 times in a 💷 row on red, that red on the next spin is any more or less likely than if the last spin 💷 was black).
All betting systems that rely on patterns, when employed on casino edge games will result, on average, in the 💷 player losing money.[16] In practice, players employing betting systems may win, and may indeed win very large sums of money, 💷 but the losses (which, depending on the design of the betting system, may occur quite rarely) will outweigh the wins. 💷 Certain systems, such as the Martingale, described below, are extremely risky, because the worst-case scenario (which is mathematically certain to 💷 happen, at some point) may see the player chasing losses with ever-bigger bets until they run out of money.
The American 💷 mathematician Patrick Billingsley said[17][unreliable source?] that no betting system can convert a subfair game into a profitable enterprise. At least 💷 in the 1930s, some professional gamblers were able to consistently gain an edge in roulette by seeking out rigged wheels 💷 (not difficult to find at that time) and betting opposite the largest bets.
Prediction methods [ edit ]
Whereas betting systems are 💷 essentially an attempt to beat the fact that a geometric series with initial value of 0.95 (American roulette) or 0.97 💷 (European roulette) will inevitably over time tend to zero, engineers instead attempt to overcome the house edge through predicting the 💷 mechanical performance of the wheel, most notably by Joseph Jagger at Monte Carlo in 1873. These schemes work by determining 💷 that the ball is more likely to fall at certain numbers. If effective, they raise the return of the game 💷 above 100%, defeating the betting system problem.
Edward O. Thorp (the developer of card counting and an early hedge-fund pioneer) and 💷 Claude Shannon (a mathematician and electronic engineer best known for his contributions to information theory) built the first wearable computer 💷 to predict the landing of the ball in 1961. This system worked by timing the ball and wheel, and using 💷 the information obtained to calculate the most likely octant where the ball would fall. Ironically, this technique works best with 💷 an unbiased wheel though it could still be countered quite easily by simply closing the table for betting before beginning 💷 the spin.
In 1982, several casinos in Britain began to lose large sums of money at their roulette tables to teams 💷 of gamblers from the US. Upon investigation by the police, it was discovered they were using a legal system of 💷 biased wheel-section betting. As a result of this, the British roulette wheel manufacturer John Huxley manufactured a roulette wheel to 💷 counteract the problem.
The new wheel, designed by George Melas, was called "low profile" because the pockets had been drastically reduced 💷 in depth, and various other design modifications caused the ball to descend in a gradual approach to the pocket area. 💷 In 1986, when a professional gambling team headed by Billy Walters wonR$3.8 million using the system on an old wheel 💷 at the Golden Nugget in Atlantic City, every casino in the world took notice, and within one year had switched 💷 to the new low-profile wheel.
Thomas Bass, in his book The Eudaemonic Pie (1985) (published as The Newtonian Casino in Britain), 💷 has claimed to be able to predict wheel performance in real time. The book describes the exploits of a group 💷 of University of California Santa Cruz students, who called themselves the Eudaemons, who in the late 1970s used computers in 💷 their shoes to win at roulette. This is an updated and improved version of Edward O. Thorp's approach, where Newtonian 💷 Laws of Motion are applied to track the roulette ball's deceleration; hence the British title.
In the early 1990s, Gonzalo Garcia-Pelayo 💷 believed that casino roulette wheels were not perfectly random, and that by recording the results and analysing them with a 💷 computer, he could gain an edge on the house by predicting that certain numbers were more likely to occur next 💷 than the 1-in-36 odds offered by the house suggested. He did this at the Casino de Madrid in Madrid, Spain, 💷 winning 600,000 euros in a single day, and one million euros in total. Legal action against him by the casino 💷 was unsuccessful, being ruled that the casino should fix its wheel.[18][19]
To defend against exploits like these, many casinos use tracking 💷 software, use wheels with new designs, rotate wheel heads, and randomly rotate pocket rings.[20]
At the Ritz London casino in March 💷 2004, two Serbs and a Hungarian used a laser scanner hidden inside a mobile phone linked to a computer to 💷 predict the sector of the wheel where the ball was most likely to drop. They netted £1.3m in two nights.[21] 💷 They were arrested and kept on police bail for nine months, but eventually released and allowed to keep their winnings 💷 as they had not interfered with the casino equipment.[22]
Specific betting systems [ edit ]
The numerous even-money bets in roulette have 💷 inspired many players over the years to attempt to beat the game by using one or more variations of a 💷 martingale betting strategy, wherein the gambler doubles the bet after every loss, so that the first win would recover all 💷 previous losses, plus win a profit equal to the original bet. The problem with this strategy is that, remembering that 💷 past results do not affect the future, it is possible for the player to lose so many times in a 💷 row, that the player, doubling and redoubling their bets, either runs out of money or hits the table limit. A 💷 large financial loss is certain in the long term if the player continued to employ this strategy. Another strategy is 💷 the Fibonacci system, where bets are calculated according to the Fibonacci sequence. Regardless of the specific progression, no such strategy 💷 can statistically overcome the casino's advantage, since the expected value of each allowed bet is negative.
Types of betting system [ 💷 edit ]
Betting systems in roulette can be divided in to two main categories:
Negative progression system (e.g. Martingale)
Negative progression systems involve 💷 increasing the size of one's bet when they lose. This is the most common type of betting system. The goal 💷 of this system is to recoup losses faster so that one can return to a winning position more quickly after 💷 a losing streak. The typical shape of these systems is small but consistent wins followed by occasional catastrophic losses. Examples 💷 of negative progression systems include the Martingale system, the Fibonacci system, the Labouchère system, and the d'Alembert system.
Positive progression system 💷 (e.g. Paroli)
Positive progression systems involve increasing the size of one's bet when one wins. The goal of these systems is 💷 to either exacerbate the effects of winning streaks (e.g. the Paroli system) or to take advantage of changes in luck 💷 to recover more quickly from previous losses (e.g. Oscar's grind). The shape of these systems is typically small but consistent 💷 losses followed by occasional big wins. However, over the long run these wins do not compensate for the losses incurred 💷 in between.[23]
Reverse Martingale system [ edit ]
The Reverse Martingale system, also known as the Paroli system, follows the idea of 💷 the martingale betting strategy, but reversed. Instead of doubling a bet after a loss the gambler doubles the bet after 💷 every win. The system creates a false feeling of eliminating the risk of betting more when losing, but, in reality, 💷 it has the same problem as the martingale strategy. By doubling bets after every win, one keeps betting everything they 💷 have won until they either stop playing, or lose it all.
Labouchère system [ edit ]
The Labouchère System is a progression 💷 betting strategy like the martingale but does not require the gambler to risk their stake as quickly with dramatic double-ups. 💷 The Labouchere System involves using a series of numbers in a line to determine the bet amount, following a win 💷 or a loss. Typically, the player adds the numbers at the front and end of the line to determine the 💷 size of the next bet. If the player wins, they cross out numbers and continue working on the smaller line. 💷 If the player loses, then they add their previous bet to the end of the line and continue to work 💷 on the longer line. This is a much more flexible progression betting system and there is much room for the 💷 player to design their initial line to their own playing preference.
This system is one that is designed so that when 💷 the player has won over a third of their bets (less than the expected 18/38), they will win. Whereas the 💷 martingale will cause ruin in the event of a long sequence of successive losses, the Labouchère system will cause bet 💷 size to grow quickly even where a losing sequence is broken by wins. This occurs because as the player loses, 💷 the average bet size in the line increases.
As with all other betting systems, the average value of this system is 💷 negative.
D'Alembert system [ edit ]
The system, also called montant et demontant (from French, meaning upwards and downwards), is often called 💷 a pyramid system. It is based on a mathematical equilibrium theory devised by a French mathematician of the same name. 💷 Like the martingale, this system is mainly applied to the even-money outside bets, and is favored by players who want 💷 to keep the amount of their bets and losses to a minimum. The betting progression is very simple: After each 💷 loss, one unit is added to the next bet, and after each win, one unit is deducted from the next 💷 bet. Starting with an initial bet of, say, 1 unit, a loss would raise the next bet to 2 units. 💷 If this is followed by a win, the next bet would be 1 units.
This betting system relies on the gambler's 💷 fallacy—that the player is more likely to lose following a win, and more likely to win following a loss.
Other systems 💷 [ edit ]
There are numerous other betting systems that rely on this fallacy, or that attempt to follow 'streaks' (looking 💷 for patterns in randomness), varying bet size accordingly.
Many betting systems are sold online and purport to enable the player to 💷 'beat' the odds. One such system was advertised by Jason Gillon of Rotherham, UK, who claimed one could 'earn £200 💷 daily' by following his betting system, described as a 'loophole'. As the system was advertised in the UK press, it 💷 was subject to Advertising Standards Authority regulation, and following a complaint, it was ruled by the ASA that Mr. Gillon 💷 had failed to support his claims, and that he had failed to show that there was any loophole.
Notable winnings [ 💷 edit ]
In the 1960s and early 1970s, Richard Jarecki won aboutR$1.2 million at dozens of European casinos. He claimed that 💷 he was using a mathematical system designed on a powerful computer. In reality, he simply observed more than 10,000 spins 💷 of each roulette wheel to determine flaws in the wheels. Eventually the casinos realized that flaws in the wheels could 💷 be exploited, and replaced older wheels. The manufacture of roulette wheels has improved over time. [24]
In 1963 Sean Connery, filming 💷 From Russia with Love in Italy, attended the casino in Saint-Vincent and won three consecutive times on the number 17, 💷 his winnings riding on the second and third spins. [25]
in Italy, attended the casino in Saint-Vincent and won three consecutive 💷 times on the number 17, his winnings on the second and third spins. In 2004, Ashley Revell of London sold 💷 all of his possessions, clothing included, and placed his entire net worth of US$135,300 on red at the Plaza Hotel 💷 in Las Vegas. The ball landed on "Red 7" and Revell walked away withR$270,600.[26]
See also [ edit ]
No mundo dos cassinos online, o jogo do roulette é um dos jogos mais populares e emocionantes. Com a plataforma 365bet, é possível jogar roulette online de forma fácil e segura. Neste guia, você vai aprender tudo o que precisa saber para começar a jogar e ganhar dinheiro real com o roulette online do 365bet.
Roulette é um jogo de azar clássico que se originou na França no século XVIII. O objetivo do jogo é prever em qual número ou cor a bola branca parará quando a roda girante parar. No roulette online, os jogadores fazem suas apostas em uma mesa virtual, e o software gera um resultado aleatório usando um gerador de números aleatórios.
Para jogar roulette online no 365bet, você precisa ter uma conta na plataforma. Depois de criar 0 roulette conta e fazer um depósito, siga os passos abaixo:
O roulette online é um jogo emocionante e divertido que pode ser muito lucrativo se jogado corretamente. Com o 365bet, você pode jogar roulette online de forma fácil e segura, com a
ucedidas (para alguns foi a melhor estratégia do Roulette), mas não tão simplesde
r. Pode ser usado apenas para apostar externas, 🍐 aquelas que fornecem quase 50% com
e em 0 roulette ganhar ou excluindo as 0, tecnologias daRolete: vamos descobrir os + exitosas
E 🍐 como elas...? casinolifemagozine : blog Qual era o maior sucesso na prática pela
elice! Ao jogar rodalinha - O sistema por 🍐 colocaçõesMartinGalleé
Casino game of chance
This article is about the casino game. For other uses, see Roulette (disambiguation)
Roulette ball
"Gwendolen at the roulette 💷 table" – 1910 illustration to George Eliot's Daniel Deronda
Roulette (named after the French word meaning "little wheel") is a casino 💷 game which was likely developed from the Italian game Biribi. In the game, a player may choose to place a 💷 bet on a single number, various groupings of numbers, the color red or black, whether the number is odd or 💷 even, or if the numbers are high (19–36) or low (1–18).
To determine the winning number, a croupier spins a wheel 💷 in one direction, then spins a ball in the opposite direction around a tilted circular track running around the outer 💷 edge of the wheel. The ball eventually loses momentum, passes through an area of deflectors, and falls onto the wheel 💷 and into one of thirty-seven (single-zero, French or European style roulette) or thirty-eight (double-zero, American style roulette) or thirty-nine (triple-zero, 💷 "Sands Roulette")[1] colored and numbered pockets on the wheel. The winnings are then paid to anyone who has placed a 💷 successful bet.
History [ edit ]
18th-century E.O. wheel with gamblers
The first form of roulette was devised in 18th-century France. Many historians 💷 believe Blaise Pascal introduced a primitive form of roulette in the 17th century in his search for a perpetual motion 💷 machine. [2] The roulette mechanism is a hybrid of a gaming wheel invented in 1720 and the Italian game Biribi.[3] 💷 A primitive form of roulette, known as 'EO' (Even/Odd), was played in England in the late 18th century using a 💷 gaming wheel similar to that used in roulette.[4]
The game has been played in its present form since as early as 💷 1796 in Paris. An early description of the roulette game in its current form is found in a French novel 💷 La Roulette, ou le Jour by Jaques Lablee, which describes a roulette wheel in the Palais Royal in Paris in 💷 1796. The description included the house pockets: "There are exactly two slots reserved for the bank, whence it derives its 💷 sole mathematical advantage." It then goes on to describe the layout with "two betting spaces containing the bank's two numbers, 💷 zero and double zero". The book was published in 1801. An even earlier reference to a game of this name 💷 was published in regulations for New France (Québec) in 1758, which banned the games of "dice, hoca, faro, and roulette".[5]
The 💷 roulette wheels used in the casinos of Paris in the late 1790s had red for the single zero and black 💷 for the double zero. To avoid confusion, the color green was selected for the zeros in roulette wheels starting in 💷 the 1800s.
In 1843, in the German spa casino town of Bad Homburg, fellow Frenchmen François and Louis Blanc introduced the 💷 single 0 style roulette wheel in order to compete against other casinos offering the traditional wheel with single and double 💷 zero house pockets.[6]
In some forms of early American roulette wheels, there were numbers 1 to 28, plus a single zero, 💷 a double zero, and an American Eagle. The Eagle slot, which was a symbol of American liberty, was a house 💷 slot that brought the casino an extra edge. Soon, the tradition vanished and since then the wheel features only numbered 💷 slots. According to Hoyle "the single 0, the double 0, and the eagle are never bars; but when the ball 💷 falls into either of them, the banker sweeps every thing upon the table, except what may happen to be bet 💷 on either one of them, when he pays twenty-seven for one, which is the amount paid for all sums bet 💷 upon any single figure".[7]
1800s engraving of the French roulette
In the 19th century, roulette spread all over Europe and the US, 💷 becoming one of the most famous and most popular casino games. When the German government abolished gambling in the 1860s, 💷 the Blanc family moved to the last legal remaining casino operation in Europe at Monte Carlo, where they established a 💷 gambling mecca for the elite of Europe. It was here that the single zero roulette wheel became the premier game, 💷 and over the years was exported around the world, except in the United States where the double zero wheel remained 💷 dominant.
Early American West makeshift game
In the United States, the French double zero wheel made its way up the Mississippi from 💷 New Orleans, and then westward. It was here, because of rampant cheating by both operators and gamblers, that the wheel 💷 was eventually placed on top of the table to prevent devices from being hidden in the table or wheel, and 💷 the betting layout was simplified. This eventually evolved into the American-style roulette game. The American game was developed in the 💷 gambling dens across the new territories where makeshift games had been set up, whereas the French game evolved with style 💷 and leisure in Monte Carlo.
During the first part of the 20th century, the only casino towns of note were Monte 💷 Carlo with the traditional single zero French wheel, and Las Vegas with the American double zero wheel. In the 1970s, 💷 casinos began to flourish around the world. In 1996 the first online casino, generally believed to be InterCasino, made it 💷 possible to play roulette online.[8] By 2008, there were several hundred casinos worldwide offering roulette games. The double zero wheel 💷 is found in the U.S., Canada, South America, and the Caribbean, while the single zero wheel is predominant elsewhere.
The sum 💷 of all the numbers on the roulette wheel (from 0 to 36) is 666, which is the "Number of the 💷 Beast".[9]
Rules of play against a casino [ edit ]
Roulette with red 12 as the winner
Roulette players have a variety of 💷 betting options. "Inside" bets involve selecting either the exact number on which the ball will land, or a small group 💷 of numbers adjacent to each other on the layout. "Outside" bets, by contrast, allow players to select a larger group 💷 of numbers based on properties such as their color or parity (odd/even). The payout odds for each type of bet 💷 are based on its probability.
The roulette table usually imposes minimum and maximum bets, and these rules usually apply separately for 💷 all of a player's inside and outside bets for each spin. For inside bets at roulette tables, some casinos may 💷 use separate roulette table chips of various colors to distinguish players at the table. Players can continue to place bets 💷 as the ball spins around the wheel until the dealer announces "no more bets" or "rien ne va plus".
Croupier's rake 💷 pushing chips across a roulette layout
When a winning number and color is determined by the roulette wheel, the dealer will 💷 place a marker, also known as a dolly, on that number on the roulette table layout. When the dolly is 💷 on the table, no players may place bets, collect bets or remove any bets from the table. The dealer will 💷 then sweep away all losing bets either by hand or by rake, and determine the payouts for the remaining inside 💷 and outside winning bets. When the dealer is finished making payouts, the dolly is removed from the board and players 💷 may collect their winnings and make new bets. Winning chips remain on the board until picked up by a player.
California 💷 Roulette [ edit ]
In 2004, California legalized a form of roulette known as California Roulette.[10] By law, the game must 💷 use cards and not slots on the roulette wheel to pick the winning number.
Roulette wheel number sequence [ edit ]
The 💷 pockets of the roulette wheel are numbered from 0 to 36.
In number ranges from 1 to 10 and 19 to 💷 28, odd numbers are red and even are black. In ranges from 11 to 18 and 29 to 36, odd 💷 numbers are black and even are red.
There is a green pocket numbered 0 (zero). In American roulette, there is a 💷 second green pocket marked 00. Pocket number order on the roulette wheel adheres to the following clockwise sequence in most 💷 casinos:[citation needed]
Single-zero wheel 0-32-15-19-4-21-2-25-17-34-6-27-13-36-11-30-8-23-10-5-24-16-33-1-20-14-31-9-22-18-29-7-28-12-35-3-26 Double-zero wheel 0-28-9-26-30-11-7-20-32-17-5-22-34-15-3-24-36-13-1-00-27-10-25-29-12-8-19-31-18-6-21-33-16-4-23-35-14-2 Triple-zero wheel 0-000-00-32-15-19-4-21-2-25-17-34-6-27-13-36-11-30-8-23-10-5-24-16-33-1-20-14-31-9-22-18-29-7-28-12-35-3-26
Roulette table layout [ edit ]
French style layout, French single zero 💷 wheel
The cloth-covered betting area on a roulette table is known as the layout. The layout is either single-zero or double-zero.
The 💷 European-style layout has a single zero, and the American style layout is usually a double-zero. The American-style roulette table with 💷 a wheel at one end is now used in most casinos because it has a higher house edge compared to 💷 a European layout.[11]
The French style table with a wheel in the centre and a layout on either side is rarely 💷 found outside of Monte Carlo.
Types of bets [ edit ]
In roulette, bets can be either inside or outside.[12]
Inside bets [ 💷 edit ]
Name Description Chip placement Straight/Single Bet on a single number Entirely within the square for the chosen number Split 💷 Bet on two vertically/horizontally adjacent numbers (e.g. 14-17 or 8–9) On the edge shared by the numbers Street Bet on 💷 three consecutive numbers in a horizontal line (e.g. 7-8-9) On the outer edge of the number at either end of 💷 the line Corner/Square Bet on four numbers that meet at one corner (e.g. 10-11-13-14) On the common corner Six Line/Double 💷 Street Bet on six consecutive numbers that form two horizontal lines (e.g. 31-32-33-34-35-36) On the outer corner shared by the 💷 two leftmost or the two rightmost numbers Trio/Basket A three-number bet that involves at least one zero: 0-1-2 (either layout); 💷 0-2-3 (single-zero only); 0-00-2 and 00-2-3 (double-zero only) On the corner shared by the three chosen numbers First Four Bet 💷 on 0-1-2-3 (Single-zero layout only) On the outer corner shared by 0-1 or 0-3 Top Line Bet on 0-00-1-2-3 (Double-zero 💷 layout only) On the outer corner shared by 0-1 or 00-3
Outside bets [ edit ]
Outside bets typically have smaller payouts 💷 with better odds at winning. Except as noted, all of these bets lose if a zero comes up.
1 to 18 💷 (Low or Manque), or 19 to 36 (High or Passe) A bet that the number will be in the chosen 💷 range. Red or black (Rouge ou Noir) A bet that the number will be the chosen color. Even or odd 💷 (Pair ou Impair) A bet that the number will be of the chosen type. Dozen bet A bet that the 💷 number will be in the chosen dozen: first (1-12, Première douzaine or P12), second (13-24, Moyenne douzaine or M12), or 💷 third (25-36, Dernière douzaine or D12). Column bet A bet that the number will be in the chosen vertical column 💷 of 12 numbers, such as 1-4-7-10 on down to 34. The chip is placed on the space below the final 💷 number in this sequence. Snake Bet A special bet that covers the numbers 1, 5, 9, 12, 14, 16, 19, 💷 23, 27, 30, 32, and 34. It has the same payout as the dozen bet and takes its name from 💷 the zigzagging, snakelike pattern traced out by these numbers. The snake bet is not available in all casinos; when it 💷 is allowed, the chip is placed on the lower corner of the 34 square that borders the 19-36 betting box. 💷 Some layouts mark the bet with a two-headed snake that winds from 1 to 34, and the bet can be 💷 placed on the head at either end of the body.
In the United Kingdom, the farthest outside bets (low/high, red/black, even/odd) 💷 result in the player losing only half of their bet if a zero comes up.
Bet odds table [ edit ]
The 💷 expected value of aR$1 bet (except for the special case of Top line bets), for American and European roulette, can 💷 be calculated as
e x p e c t e d v a l u e = 1 n ( 36 💷 − n ) = 36 n − 1 , {\displaystyle \mathrm {expectedvalue} ={\frac {1}{n}}(36-n)={\frac {36}{n}}-1,}
where n is the number of 💷 pockets in the wheel.
The initial bet is returned in addition to the mentioned payout: it can be easily demonstrated that 💷 this payout formula would lead to a zero expected value of profit if there were only 36 numbers (that is, 💷 the casino would break even). Having 37 or more numbers gives the casino its edge.
Bet name Winning spaces Payout Odds 💷 against winning (French) Expected value
(on aR$1 bet) (French) Odds against winning (American) Expected value
(on aR$1 bet) (American) 0 0 35 💷 to 1 36 to 1 −$0.027 37 to 1 −$0.053 00 00 35 to 1 37 to 1 −$0.053 Straight 💷 up Any single number 35 to 1 36 to 1 −$0.027 37 to 1 −$0.053 Row 0, 00 17 to 💷 1 18 to 1 −$0.053 Split any two adjoining numbers vertical or horizontal 17 to 1 17 + 1 ⁄ 💷 2 to 1 −$0.027 18 to 1 −$0.053 Street any three numbers horizontal (1, 2, 3 or 4, 5, 6, 💷 etc.) 11 to 1 11 + 1 ⁄ 3 to 1 −$0.027 11 + 2 ⁄ 3 to 1 −$0.053 💷 Corner any four adjoining numbers in a block (1, 2, 4, 5 or 17, 18, 20, 21, etc.) 8 to 💷 1 8 + 1 ⁄ 4 to 1 −$0.027 8 + 1 ⁄ 2 to 1 −$0.053 Top line (US) 💷 0, 00, 1, 2, 3 6 to 1 6 + 3 ⁄ 5 to 1 −$0.079 Top line (European) 0, 💷 1, 2, 3 8 to 1 8 + 1 ⁄ 4 to 1 −$0.027 Double Street any six numbers from 💷 two horizontal rows (1, 2, 3, 4, 5, 6 or 28, 29, 30, 31, 32, 33 etc.) 5 to 1 💷 5 + 1 ⁄ 6 to 1 −$0.027 5 + 1 ⁄ 3 to 1 −$0.053 1st column 1, 4, 💷 7, 10, 13, 16, 19, 22, 25, 28, 31, 34 2 to 1 2 + 1 ⁄ 12 to 1 💷 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 2nd column 2, 5, 8, 11, 14, 17, 20, 23, 26, 💷 29, 32, 35 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 💷 1 −$0.053 3rd column 3, 6, 9, 12, 15, 18, 21, 24, 27, 30, 33, 36 2 to 1 2 💷 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 1st dozen 1 through 12 💷 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 to 1 −$0.053 2nd 💷 dozen 13 through 24 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 + 1 ⁄ 6 💷 to 1 −$0.053 3rd dozen 25 through 36 2 to 1 2 + 1 ⁄ 12 to 1 −$0.027 2 💷 + 1 ⁄ 6 to 1 −$0.053 Odd 1, 3, 5, ..., 35 1 to 1 1 + 1 ⁄ 💷 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Even 2, 4, 6, ..., 36 1 to 💷 1 1 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Red 32, 19, 💷 21, 25, 34, 27, 36, 30, 23, 5, 16, 1, 14, 9, 18, 7, 12, 3 1 to 1 1 💷 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 Black 15, 4, 2, 17, 💷 6, 13, 11, 8, 10, 24, 33, 20, 31, 22, 29, 28, 35, 26 1 to 1 1 + 1 💷 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 1 to 18 1, 2, 3, ..., 💷 18 1 to 1 1 + 1 ⁄ 18 to 1 −$0.027 1 + 1 ⁄ 9 to 1 −$0.053 💷 19 to 36 19, 20, 21, ..., 36 1 to 1 1 + 1 ⁄ 18 to 1 −$0.027 1 💷 + 1 ⁄ 9 to 1 −$0.053
Top line (0, 00, 1, 2, 3) has a different expected value because of 💷 approximation of the correct 6+1⁄5-to-1 payout obtained by the formula to 6-to-1. The values 0 and 00 are not odd 💷 or even, or high or low.
En prison rules, when used, reduce the house advantage.
House edge [ edit ]
The house average 💷 or house edge or house advantage (also called the expected value) is the amount the player loses relative to any 💷 bet made, on average. If a player bets on a single number in the American game there is a probability 💷 of 1⁄38 that the player wins 35 times the bet, and a 37⁄38 chance that the player loses their bet. 💷 The expected value is:
−1 × 37 ⁄ 38 + 35 × 1 ⁄ 38 = −0.0526 (5.26% house edge)
For European 💷 roulette, a single number wins 1⁄37 and loses 36⁄37:
−1 × 36 ⁄ 37 + 35 × 1 ⁄ 37 = 💷 −0.0270 (2.70% house edge)
For triple-zero wheels, a single number wins 1⁄39 and loses 38⁄39:
−1 × 38 ⁄ 39 + 35 💷 × 1 ⁄ 39 = −0.0769 (7.69% house edge)
Mathematical model [ edit ]
As an example, the European roulette model, that 💷 is, roulette with only one zero, can be examined. Since this roulette has 37 cells with equal odds of hitting, 💷 this is a final model of field probability ( Ω , 2 Ω , P ) {\displaystyle (\Omega ,2^{\Omega },\mathbb 💷 {P} )} , where Ω = { 0 , … , 36 } {\displaystyle \Omega =\{0,\ldots ,36\}} , P ( 💷 A ) = | A | 37 {\displaystyle \mathbb {P} (A)={\frac {|A|}{37}}} for all A ∈ 2 Ω {\displaystyle A\in 💷 2^{\Omega }} .
Call the bet S {\displaystyle S} a triple ( A , r , ξ ) {\displaystyle (A,r,\xi )} 💷 , where A {\displaystyle A} is the set of chosen numbers, r ∈ R + {\displaystyle r\in \mathbb {R} _{+}} 💷 is the size of the bet, and ξ : Ω → R {\displaystyle \xi :\Omega \to \mathbb {R} } determines 💷 the return of the bet.[13]
The rules of European roulette have 10 types of bets. First the 'Straight Up' bet can 💷 be imagined. In this case, S = ( { ω 0 } , r , ξ ) {\displaystyle S=(\{\omega _{0}\},r,\xi 💷 )} , for some ω 0 ∈ Ω {\displaystyle \omega _{0}\in \Omega } , and ξ {\displaystyle \xi } is 💷 determined by
ξ ( ω ) = { − r , ω ≠ ω 0 35 ⋅ r , ω = 💷 ω 0 . {\displaystyle \xi (\omega )={\begin{cases}-r,&\omega
eq \omega _{0}\\35\cdot r,&\omega =\omega _{0}\end{cases}}.}
The bet's expected net return, or profitability, is equal 💷 to
M [ ξ ] = 1 37 ∑ ω ∈ Ω ξ ( ω ) = 1 37 ( ξ 💷 ( ω 0 ) + ∑ ω ≠ ω 0 ξ ( ω ) ) = 1 37 ( 35 💷 ⋅ r − 36 ⋅ r ) = − r 37 ≈ − 0.027 r . {\displaystyle M[\xi ]={\frac {1}{37}}\sum 💷 _{\omega \in \Omega }\xi (\omega )={\frac {1}{37}}\left(\xi (\omega _{0})+\sum _{\omega
eq \omega _{0}}\xi (\omega )\right)={\frac {1}{37}}\left(35\cdot r-36\cdot r\right)=-{\frac {r}{37}}\approx -0.027r.}
Without details, 💷 for a bet, black (or red), the rule is determined as
ξ ( ω ) = { − r , ω 💷 is red − r , ω = 0 r , ω is black , {\displaystyle \xi (\omega )={\begin{cases}-r,&\omega {\text{ is 💷 red}}\\-r,&\omega =0\\r,&\omega {\text{ is black}}\end{cases}},}
and the profitability
M [ ξ ] = 1 37 ( 18 ⋅ r − 18 ⋅ 💷 r − r ) = − r 37 {\displaystyle M[\xi ]={\frac {1}{37}}(18\cdot r-18\cdot r-r)=-{\frac {r}{37}}}
For similar reasons it is simple 💷 to see that the profitability is also equal for all remaining types of bets. − r 37 {\displaystyle -{\frac {r}{37}}} 💷 .[14]
In reality this means that, the more bets a player makes, the more they are going to lose independent of 💷 the strategies (combinations of bet types or size of bets) that they employ:
∑ n = 1 ∞ M [ ξ 💷 n ] = − 1 37 ∑ n = 1 ∞ r n → − ∞ . {\displaystyle \sum _{n=1}^{\infty 💷 }M[\xi _{n}]=-{\frac {1}{37}}\sum _{n=1}^{\infty }r_{n}\to -\infty .}
Here, the profit margin for the roulette owner is equal to approximately 2.7%. Nevertheless, 💷 several roulette strategy systems have been developed despite the losing odds. These systems can not change the odds of the 💷 game in favor of the player.
It is worth noting that the odds for the player in American roulette are even 💷 worse, as the bet profitability is at worst − 3 38 r ≈ − 0.0789 r {\displaystyle -{\frac {3}{38}}r\approx -0.0789r} 💷 , and never better than − r 19 ≈ − 0.0526 r {\displaystyle -{\frac {r}{19}}\approx -0.0526r} .
Simplified mathematical model [ 💷 edit ]
For a roulette wheel with n {\displaystyle n} green numbers and 36 other unique numbers, the chance of the 💷 ball landing on a given number is 1 ( 36 + n ) {\displaystyle {\frac {1}{(36+n)}}} . For a betting 💷 option with p {\displaystyle p} numbers defining a win, the chance of winning a bet is p ( 36 + 💷 n ) {\displaystyle {\frac {p}{(36+n)}}}
For example, if a player bets on red, there are 18 red numbers, p = 18 💷 {\displaystyle p=18} , so the chance of winning is 18 ( 36 + n ) {\displaystyle {\frac {18}{(36+n)}}} .
The payout 💷 given by the casino for a win is based on the roulette wheel having 36 outcomes, and the payout for 💷 a bet is given by 36 p {\displaystyle {\frac {36}{p}}} .
For example, betting on 1-12 there are 12 numbers that 💷 define a win, p = 12 {\displaystyle p=12} , the payout is 36 12 = 3 {\displaystyle {\frac {36}{12}}=3} , 💷 so the bettor wins 3 times their bet.
The average return on a player's bet is given by p ( 36 💷 + n ) × 36 p = 36 ( 36 + n ) {\displaystyle {\frac {p}{(36+n)}}\times {\frac {36}{p}}={\frac {36}{(36+n)}}}
For n 💷 > 0 {\displaystyle n>0} , the average return is always lower than 1, so on average a player will lose 💷 money.
With 1 green number, n = 1 {\displaystyle n=1} , the average return is 36 37 {\displaystyle {\frac {36}{37}}} , 💷 that is, after a bet the player will on average have 36 37 {\displaystyle {\frac {36}{37}}} of their original bet 💷 returned to them. With 2 green numbers, n = 2 {\displaystyle n=2} , the average return is 36 38 {\displaystyle 💷 {\frac {36}{38}}} . With 3 green numbers, n = 3 {\displaystyle n=3} , the average return is 36 39 {\displaystyle 💷 {\frac {36}{39}}} .
This shows that the expected return is independent of the choice of bet.
Mechanics [ edit ]
All roulette tables 💷 deal with only four elements:
1. The roulette wheel.
2. The roulette table (aka layout).
3. The ball. These days the ball is 💷 most likely high impact plastic, but originally it was made of ivory. Modern casinos maintain the integrity of their roulette 💷 balls with regular magnetic and x-ray exams.
4. The chips. Some casinos allow the player to use generic casino chips at 💷 the roulette tables, but most require the player to buy in at the table. The croupier has stacks of various 💷 colored chips. Usually each player gets a different color to help avoid confusion of bets, and the player can designate 💷 the value of the chip. The chips are typically valued at eitherR$1 or the table minimum; if the player wishes, 💷 the chips may be worthR$0.25 so long as the "total" wager meets the table minimums for their respective sectors, for 💷 example by placing fourR$0.25 bets to meet aR$1 table minimum.
All roulette tables operated by a casino have the same basic 💷 mechanics:
There is a balanced mechanical wheel with colored pockets separated by identical vanes and the wheel which spins freely on 💷 a supporting post.
The wheel is held within a wooden frame which contains a track around the upper outer edge and 💷 blocks of a variety of designs placed approximately halfway down the face of the frame.
A plastic or ivory ball is 💷 spun in the track in the frame that holds the wheel. As the ball loses momentum the centrifugal force is 💷 no longer sufficient to hold the ball in the groove and it falls down the face of the frame. As 💷 the ball hits a block its trajectory is randomly altered on all 3 planes (X, Y, and Z) causing the 💷 ball to bounce and skip.
The ball falls onto the spinning wheel and eventually lands into one of the pockets.
The number 💷 of the pocket the ball falls into determines how the bets placed on the layout table are treated.
After this the 💷 specifics of individual tables can vary greatly.[15]
Called (or call) bets or announced bets [ edit ]
Traditional roulette wheel sectors
Although most 💷 often named "call bets" technically these bets are more accurately referred to as "announced bets". The legal distinction between a 💷 "call bet" and an "announced bet" is that a "call bet" is a bet called by the player without placing 💷 any money on the table to cover the cost of the bet. In many jurisdictions (most notably the United Kingdom) 💷 this is considered gambling on credit and is illegal. An "announced bet" is a bet called by the player for 💷 which they immediately place enough money to cover the amount of the bet on the table, prior to the outcome 💷 of the spin or hand in progress being known.
There are different number series in roulette that have special names attached 💷 to them. Most commonly these bets are known as "the French bets" and each covers a section of the wheel. 💷 For the sake of accuracy, zero spiel, although explained below, is not a French bet, it is more accurately "the 💷 German bet". Players at a table may bet a set amount per series (or multiples of that amount). The series 💷 are based on the way certain numbers lie next to each other on the roulette wheel. Not all casinos offer 💷 these bets, and some may offer additional bets or variations on these.
Voisins du zéro (neighbors of zero) [ edit ]
This 💷 is a name, more accurately "grands voisins du zéro", for the 17 numbers that lie between 22 and 25 on 💷 the wheel, including 22 and 25 themselves. The series is 22-18-29-7-28-12-35-3-26-0-32-15-19-4-21-2-25 (on a single-zero wheel).
Nine chips or multiples thereof are 💷 bet. Two chips are placed on the 0-2-3 trio; one on the 4–7 split; one on 12–15; one on 18–21; 💷 one on 19–22; two on the 25-26-28-29 corner; and one on 32–35.
Jeu zéro (zero game) [ edit ]
Zero game, also 💷 known as zero spiel (Spiel is German for game or play), is the name for the numbers closest to zero. 💷 All numbers in the zero game are included in the voisins, but are placed differently. The numbers bet on are 💷 12-35-3-26-0-32-15.
The bet consists of four chips or multiples thereof. Three chips are bet on splits and one chip straight-up: one 💷 chip on 0–3 split, one on 12–15 split, one on 32–35 split and one straight-up on number 26.
This type of 💷 bet is popular in Germany and many European casinos. It is also offered as a 5-chip bet in many Eastern 💷 European casinos. As a 5-chip bet, it is known as "zero spiel naca" and includes, in addition to the chips 💷 placed as noted above, a straight-up on number 19.
Le tiers du cylindre (third of the wheel) [ edit ]
This is 💷 the name for the 12 numbers that lie on the opposite side of the wheel between 27 and 33, including 💷 27 and 33 themselves. On a single-zero wheel, the series is 27-13-36-11-30-8-23-10-5-24-16-33. The full name (although very rarely used, most 💷 players refer to it as "tiers") for this bet is "le tiers du cylindre" (translated from French into English meaning 💷 one third of the wheel) because it covers 12 numbers (placed as 6 splits), which is as close to 1⁄3 💷 of the wheel as one can get.
Very popular in British casinos, tiers bets outnumber voisins and orphelins bets by a 💷 massive margin.
Six chips or multiples thereof are bet. One chip is placed on each of the following splits: 5–8, 10–11, 💷 13–16, 23–24, 27–30, and 33–36.
The tiers bet is also called the "small series" and in some casinos (most notably in 💷 South Africa) "series 5-8".
A variant known as "tiers 5-8-10-11" has an additional chip placed straight up on 5, 8, 10, 💷 and 11m and so is a 10-piece bet. In some places the variant is called "gioco Ferrari" with a straight 💷 up on 8, 11, 23 and 30, the bet is marked with a red G on the racetrack.
Orphelins (orphans) [ 💷 edit ]
These numbers make up the two slices of the wheel outside the tiers and voisins. They contain a total 💷 of 8 numbers, comprising 17-34-6 and 1-20-14-31-9.
Five chips or multiples thereof are bet on four splits and a straight-up: one 💷 chip is placed straight-up on 1 and one chip on each of the splits: 6–9, 14–17, 17–20, and 31–34.
... and 💷 the neighbors [ edit ]
A number may be backed along with the two numbers on the either side of it 💷 in a 5-chip bet. For example, "0 and the neighbors" is a 5-chip bet with one piece straight-up on 3, 💷 26, 0, 32, and 15. Neighbors bets are often put on in combinations, for example "1, 9, 14, and the 💷 neighbors" is a 15-chip bet covering 18, 22, 33, 16 with one chip, 9, 31, 20, 1 with two chips 💷 and 14 with three chips.
Any of the above bets may be combined, e.g. "orphelins by 1 and zero and the 💷 neighbors by 1". The "...and the neighbors" is often assumed by the croupier.
Final bets [ edit ]
Another bet offered on 💷 the single-zero game is "final", "finale" or "finals".
Final 4, for example, is a 4-chip bet and consists of one chip 💷 placed on each of the numbers ending in 4, that is 4, 14, 24, and 34. Final 7 is a 💷 3-chip bet, one chip each on 7, 17, and 27. Final bets from final 0 (zero) to final 6 cost 💷 four chips. Final bets 7, 8 and 9 cost three chips.
Some casinos also offer split-final bets, for example final 5-8 💷 would be a 4-chip bet, one chip each on the splits 5–8, 15–18, 25–28, and one on 35.
Full completes/maximums [ 💷 edit ]
A complete bet places all of the inside bets on a certain number. Full complete bets are most often 💷 bet by high rollers as maximum bets.
The maximum amount allowed to be wagered on a single bet in European roulette 💷 is based on a progressive betting model. If the casino allows a maximum bet ofR$1,000 on a 35-to-1 straight-up, then 💷 on each 17-to-1 split connected to that straight-up,R$2,000 may be wagered. Each 8-to-1 corner that covers four numbers) may haveR$4,000 💷 wagered on it. Each 11-to-1 street that covers three numbers may haveR$3,000 wagered on it. Each 5-to-1 six-line may haveR$6,000 💷 wagered on it. EachR$1,000 incremental bet would be represented by a marker that is used to specifically identify the player 💷 and the amount bet.
For instance, if a patron wished to place a full complete bet on 17, the player would 💷 call "17 to the maximum". This bet would require a total of 40 chips, orR$40,000. To manually place the same 💷 wager, the player would need to bet:
17 to the maximum Bet type Number(s) bet on Chips Amount waged Straight-up 17 💷 1R$1,000 Split 14-17 2R$2,000 Split 16-17 2R$2,000 Split 17-18 2R$2,000 Split 17-20 2R$2,000 Street 16-17-18 3R$3,000 Corner 13-14-16-17 4R$4,000 Corner 💷 14-15-17-18 4R$4,000 Corner 16-17-19-20 4R$4,000 Corner 17-18-20-21 4R$4,000 Six line 13-14-15-16-17-18 6R$6,000 Six line 16-17-18-19-20-21 6R$6,000 Total 40R$40,000
The player calls 💷 their bet to the croupier (most often after the ball has been spun) and places enough chips to cover the 💷 bet on the table within reach of the croupier. The croupier will immediately announce the bet (repeat what the player 💷 has just said), ensure that the correct monetary amount has been given while simultaneously placing a matching marker on the 💷 number on the table and the amount wagered.
The payout for this bet if the chosen number wins is 392 chips, 💷 in the case of aR$1000 straight-up maximum,R$40,000 bet, a payout ofR$392,000. The player's wagered 40 chips, as with all winning 💷 bets in roulette, are still their property and in the absence of a request to the contrary are left up 💷 to possibly win again on the next spin.
Based on the location of the numbers on the layout, the number of 💷 chips required to "complete" a number can be determined.
Zero costs 17 chips to complete and pays 235 chips.
Number 1 and 💷 number 3 each cost 27 chips and pay 297 chips.
Number 2 is a 36-chip bet and pays 396 chips.
1st column 💷 numbers 4 to 31 and 3rd column numbers 6 to 33, cost 30 chips each to complete. The payout for 💷 a win on these 30-chip bets is 294 chips.
2nd column numbers 5 to 32 cost 40 chips each to complete. 💷 The payout for a win on these numbers is 392 chips.
Numbers 34 and 36 each cost 18 chips and pay 💷 198 chips.
Number 35 is a 24-chip bet which pays 264 chips.
Most typically (Mayfair casinos in London and other top-class European 💷 casinos) with these maximum or full complete bets, nothing (except the aforementioned maximum button) is ever placed on the layout 💷 even in the case of a win. Experienced gaming staff, and the type of customers playing such bets, are fully 💷 aware of the payouts and so the croupier simply makes up the correct payout, announces its value to the table 💷 inspector (floor person in the U.S.) and the customer, and then passes it to the customer, but only after a 💷 verbal authorization from the inspector has been received.
Also typically at this level of play (house rules allowing) the experienced croupier 💷 caters to the needs of the customer and will most often add the customer's winning bet to the payout, as 💷 the type of player playing these bets very rarely bets the same number two spins in succession. For example, the 💷 winning 40-chip /R$40,000 bet on "17 to the maximum" pays 392 chips /R$392,000. The experienced croupier would pay the player 💷 432 chips /R$432,000, that is 392 + 40, with the announcement that the payout "is with your bet down".
There are 💷 also several methods to determine the payout when a number adjacent to a chosen number is the winner, for example, 💷 player bets 40 chips on "23 to the maximum" and number 26 is the winning number. The most notable method 💷 is known as the "station" system or method. When paying in stations, the dealer counts the number of ways or 💷 stations that the winning number hits the complete bet. In the example above, 26 hits 4 stations - 2 different 💷 corners, 1 split and 1 six-line. The dealer takes the number 4, multiplies it by 30 and adds the remaining 💷 8 to the payout: 4 × 30 = 120, 120 + 8 = 128. If calculated as stations, they would 💷 just multiply 4 by 36, making 144 with the players bet down.
In some casinos, a player may bet full complete 💷 for less than the table straight-up maximum, for example, "number 17 full complete byR$25" would costR$1000, that is 40 chips 💷 each atR$25 value.
Betting strategies and tactics [ edit ]
Over the years, many people have tried to beat the casino, and 💷 turn roulette—a game designed to turn a profit for the house—into one on which the player expects to win. Most 💷 of the time this comes down to the use of betting systems, strategies which say that the house edge can 💷 be beaten by simply employing a special pattern of bets, often relying on the "Gambler's fallacy", the idea that past 💷 results are any guide to the future (for example, if a roulette wheel has come up 10 times in a 💷 row on red, that red on the next spin is any more or less likely than if the last spin 💷 was black).
All betting systems that rely on patterns, when employed on casino edge games will result, on average, in the 💷 player losing money.[16] In practice, players employing betting systems may win, and may indeed win very large sums of money, 💷 but the losses (which, depending on the design of the betting system, may occur quite rarely) will outweigh the wins. 💷 Certain systems, such as the Martingale, described below, are extremely risky, because the worst-case scenario (which is mathematically certain to 💷 happen, at some point) may see the player chasing losses with ever-bigger bets until they run out of money.
The American 💷 mathematician Patrick Billingsley said[17][unreliable source?] that no betting system can convert a subfair game into a profitable enterprise. At least 💷 in the 1930s, some professional gamblers were able to consistently gain an edge in roulette by seeking out rigged wheels 💷 (not difficult to find at that time) and betting opposite the largest bets.
Prediction methods [ edit ]
Whereas betting systems are 💷 essentially an attempt to beat the fact that a geometric series with initial value of 0.95 (American roulette) or 0.97 💷 (European roulette) will inevitably over time tend to zero, engineers instead attempt to overcome the house edge through predicting the 💷 mechanical performance of the wheel, most notably by Joseph Jagger at Monte Carlo in 1873. These schemes work by determining 💷 that the ball is more likely to fall at certain numbers. If effective, they raise the return of the game 💷 above 100%, defeating the betting system problem.
Edward O. Thorp (the developer of card counting and an early hedge-fund pioneer) and 💷 Claude Shannon (a mathematician and electronic engineer best known for his contributions to information theory) built the first wearable computer 💷 to predict the landing of the ball in 1961. This system worked by timing the ball and wheel, and using 💷 the information obtained to calculate the most likely octant where the ball would fall. Ironically, this technique works best with 💷 an unbiased wheel though it could still be countered quite easily by simply closing the table for betting before beginning 💷 the spin.
In 1982, several casinos in Britain began to lose large sums of money at their roulette tables to teams 💷 of gamblers from the US. Upon investigation by the police, it was discovered they were using a legal system of 💷 biased wheel-section betting. As a result of this, the British roulette wheel manufacturer John Huxley manufactured a roulette wheel to 💷 counteract the problem.
The new wheel, designed by George Melas, was called "low profile" because the pockets had been drastically reduced 💷 in depth, and various other design modifications caused the ball to descend in a gradual approach to the pocket area. 💷 In 1986, when a professional gambling team headed by Billy Walters wonR$3.8 million using the system on an old wheel 💷 at the Golden Nugget in Atlantic City, every casino in the world took notice, and within one year had switched 💷 to the new low-profile wheel.
Thomas Bass, in his book The Eudaemonic Pie (1985) (published as The Newtonian Casino in Britain), 💷 has claimed to be able to predict wheel performance in real time. The book describes the exploits of a group 💷 of University of California Santa Cruz students, who called themselves the Eudaemons, who in the late 1970s used computers in 💷 their shoes to win at roulette. This is an updated and improved version of Edward O. Thorp's approach, where Newtonian 💷 Laws of Motion are applied to track the roulette ball's deceleration; hence the British title.
In the early 1990s, Gonzalo Garcia-Pelayo 💷 believed that casino roulette wheels were not perfectly random, and that by recording the results and analysing them with a 💷 computer, he could gain an edge on the house by predicting that certain numbers were more likely to occur next 💷 than the 1-in-36 odds offered by the house suggested. He did this at the Casino de Madrid in Madrid, Spain, 💷 winning 600,000 euros in a single day, and one million euros in total. Legal action against him by the casino 💷 was unsuccessful, being ruled that the casino should fix its wheel.[18][19]
To defend against exploits like these, many casinos use tracking 💷 software, use wheels with new designs, rotate wheel heads, and randomly rotate pocket rings.[20]
At the Ritz London casino in March 💷 2004, two Serbs and a Hungarian used a laser scanner hidden inside a mobile phone linked to a computer to 💷 predict the sector of the wheel where the ball was most likely to drop. They netted £1.3m in two nights.[21] 💷 They were arrested and kept on police bail for nine months, but eventually released and allowed to keep their winnings 💷 as they had not interfered with the casino equipment.[22]
Specific betting systems [ edit ]
The numerous even-money bets in roulette have 💷 inspired many players over the years to attempt to beat the game by using one or more variations of a 💷 martingale betting strategy, wherein the gambler doubles the bet after every loss, so that the first win would recover all 💷 previous losses, plus win a profit equal to the original bet. The problem with this strategy is that, remembering that 💷 past results do not affect the future, it is possible for the player to lose so many times in a 💷 row, that the player, doubling and redoubling their bets, either runs out of money or hits the table limit. A 💷 large financial loss is certain in the long term if the player continued to employ this strategy. Another strategy is 💷 the Fibonacci system, where bets are calculated according to the Fibonacci sequence. Regardless of the specific progression, no such strategy 💷 can statistically overcome the casino's advantage, since the expected value of each allowed bet is negative.
Types of betting system [ 💷 edit ]
Betting systems in roulette can be divided in to two main categories:
Negative progression system (e.g. Martingale)
Negative progression systems involve 💷 increasing the size of one's bet when they lose. This is the most common type of betting system. The goal 💷 of this system is to recoup losses faster so that one can return to a winning position more quickly after 💷 a losing streak. The typical shape of these systems is small but consistent wins followed by occasional catastrophic losses. Examples 💷 of negative progression systems include the Martingale system, the Fibonacci system, the Labouchère system, and the d'Alembert system.
Positive progression system 💷 (e.g. Paroli)
Positive progression systems involve increasing the size of one's bet when one wins. The goal of these systems is 💷 to either exacerbate the effects of winning streaks (e.g. the Paroli system) or to take advantage of changes in luck 💷 to recover more quickly from previous losses (e.g. Oscar's grind). The shape of these systems is typically small but consistent 💷 losses followed by occasional big wins. However, over the long run these wins do not compensate for the losses incurred 💷 in between.[23]
Reverse Martingale system [ edit ]
The Reverse Martingale system, also known as the Paroli system, follows the idea of 💷 the martingale betting strategy, but reversed. Instead of doubling a bet after a loss the gambler doubles the bet after 💷 every win. The system creates a false feeling of eliminating the risk of betting more when losing, but, in reality, 💷 it has the same problem as the martingale strategy. By doubling bets after every win, one keeps betting everything they 💷 have won until they either stop playing, or lose it all.
Labouchère system [ edit ]
The Labouchère System is a progression 💷 betting strategy like the martingale but does not require the gambler to risk their stake as quickly with dramatic double-ups. 💷 The Labouchere System involves using a series of numbers in a line to determine the bet amount, following a win 💷 or a loss. Typically, the player adds the numbers at the front and end of the line to determine the 💷 size of the next bet. If the player wins, they cross out numbers and continue working on the smaller line. 💷 If the player loses, then they add their previous bet to the end of the line and continue to work 💷 on the longer line. This is a much more flexible progression betting system and there is much room for the 💷 player to design their initial line to their own playing preference.
This system is one that is designed so that when 💷 the player has won over a third of their bets (less than the expected 18/38), they will win. Whereas the 💷 martingale will cause ruin in the event of a long sequence of successive losses, the Labouchère system will cause bet 💷 size to grow quickly even where a losing sequence is broken by wins. This occurs because as the player loses, 💷 the average bet size in the line increases.
As with all other betting systems, the average value of this system is 💷 negative.
D'Alembert system [ edit ]
The system, also called montant et demontant (from French, meaning upwards and downwards), is often called 💷 a pyramid system. It is based on a mathematical equilibrium theory devised by a French mathematician of the same name. 💷 Like the martingale, this system is mainly applied to the even-money outside bets, and is favored by players who want 💷 to keep the amount of their bets and losses to a minimum. The betting progression is very simple: After each 💷 loss, one unit is added to the next bet, and after each win, one unit is deducted from the next 💷 bet. Starting with an initial bet of, say, 1 unit, a loss would raise the next bet to 2 units. 💷 If this is followed by a win, the next bet would be 1 units.
This betting system relies on the gambler's 💷 fallacy—that the player is more likely to lose following a win, and more likely to win following a loss.
Other systems 💷 [ edit ]
There are numerous other betting systems that rely on this fallacy, or that attempt to follow 'streaks' (looking 💷 for patterns in randomness), varying bet size accordingly.
Many betting systems are sold online and purport to enable the player to 💷 'beat' the odds. One such system was advertised by Jason Gillon of Rotherham, UK, who claimed one could 'earn £200 💷 daily' by following his betting system, described as a 'loophole'. As the system was advertised in the UK press, it 💷 was subject to Advertising Standards Authority regulation, and following a complaint, it was ruled by the ASA that Mr. Gillon 💷 had failed to support his claims, and that he had failed to show that there was any loophole.
Notable winnings [ 💷 edit ]
In the 1960s and early 1970s, Richard Jarecki won aboutR$1.2 million at dozens of European casinos. He claimed that 💷 he was using a mathematical system designed on a powerful computer. In reality, he simply observed more than 10,000 spins 💷 of each roulette wheel to determine flaws in the wheels. Eventually the casinos realized that flaws in the wheels could 💷 be exploited, and replaced older wheels. The manufacture of roulette wheels has improved over time. [24]
In 1963 Sean Connery, filming 💷 From Russia with Love in Italy, attended the casino in Saint-Vincent and won three consecutive times on the number 17, 💷 his winnings riding on the second and third spins. [25]
in Italy, attended the casino in Saint-Vincent and won three consecutive 💷 times on the number 17, his winnings on the second and third spins. In 2004, Ashley Revell of London sold 💷 all of his possessions, clothing included, and placed his entire net worth of US$135,300 on red at the Plaza Hotel 💷 in Las Vegas. The ball landed on "Red 7" and Revell walked away withR$270,600.[26]
See also [ edit ]
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ornos. Melhores Estratégias de Aposta, Dicas e Truques para Ganhar na Roleta -
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O que é a aposta mais inteligente no roulette?
A aposta mais inteligente no jogo de roleta é investir nas apostas 💴 externas, ou seja, nas opções de odd/even, red/black, e high/low. Essas apostas podem não retornar conquistas mind-blowing, mas mantêm suas 💴 apostas nessas opções aumenta as chances de conquistar uma vitória.
Quando e onde essa estratégia pode ser usada?
Essa estratégia pode ser 💴 usada em 0 roulette qualquer momento e local onde um jogo de roleta é jogado, seja em 0 roulette um cassino físico 💴 ou online.
O que essa estratégia envolve?
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