Ratios Of Roulette Payouts And The Means To Calculate Them
For inside bets at roulette tables, some casinos may use separate roulette table chips of various colours to distinguish players at the desk. Players can proceed to put bets as the ball spins across the wheel till the vendor declares “no more bets” or “rien ne va plus”. European roulette odds are significantly better for gamers, as a outcome of there could be one much less pocket on the wheel for the ball to fall into. Since each versions provide the identical roulette payouts, this means that the chances and house edge are smaller in European roulette.https://janeredmont.com/2024/07/23/2108170120593273349/
So it’s important that you just choose the right roulette guidelines if you wish to play on-line roulette video games, or you would miss out. Outside bets provide the best payout odds in a roulette game, particularly even money bets. Finally, it should also be noted you could additionally combine a quantity of roulette bets to increase the chance of profitable a payout. Remember that doing so may even improve your stake, however combining at least two bet sorts is quite common. The theoretical return to participant (RTP) is 97.30%, which signifies that the house edge is 2.70%. The minimal guess is £0.25, whereas the utmost allowed wager is decided by which casino you’re playing at and what guess you’re making.
Always choose on-line on line casino websites licensed by the United Kingdom Gambling Commission (UKGC) or the Malta Gaming Authority (MGA). If you are within the United States, regulation is provided by a specific states gaming fee or management board. In the US, on-line Roulette for real money is out there to play only in regulated States similar to Pennsylvania, Michigan, New Jersey, and West Virginia. If you’re seeking to begin enjoying on-line Roulette right now, then we advocate FanDuel Casino, PokerStars Casino, BetMGM Casino or Caesars Casino. Inside bets are riskier than outdoors bets, however in addition they provide larger payouts. Outside bets are much less risky than inside bets, however in addition they offer lower payouts.
Whereas the martingale will cause damage in the occasion of a protracted sequence of successive losses, the Labouchère system will cause wager measurement to develop rapidly even the place a dropping sequence is broken by wins. This occurs because because the player loses, the common wager measurement in the line increases. Negative development systems involve increasing the size of 1’s wager after they lose. The objective of this method is to recoup losses quicker so that one can return to a profitable position more rapidly after a losing streak. The typical shape of those techniques is small however consistent wins adopted by occasional catastrophic losses.
![roulette rules payout](data:image/jpeg;base64,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)
More importantly, this successfully reduces the home edge to 1.35%. As mentioned beforehand, the largest difference between these is the only zero pocket in European roulette versus the double zero pockets in American roulette. The odds of the game are considerably impacted by the difference between the two layouts, despite how slight it may appear to be. Outside bets cover a larger group of numbers, which implies the chances of successful are larger but the payouts are significantly lower than with inside bets.
California Roulette
A straight-up bet on a single quantity in roulette offers the very best payout. If your wager is successful, you will be paid 35 to 1 (or 35 times your preliminary wager). This is one of the best wager in roulette in relation to payouts however it additionally comes with the lowest probability of successful.
If you’re trying to take your roulette expertise to the next stage, our guides to roulette strategies are the right next step. Casinos have a mathematical advantage and don’t must cheat to get roulette odds they are proud of. However, there have been plenty of instances the place biased wheels have made some numbers seem more typically than others – something that attentive players can take benefit of. While roulette odds range relying on the sort of table you are enjoying at, the chances are typically quite good.
With this data, you’ll have the ability to wager more confidently and enhance your possibilities of success on the roulette table. Before diving deeper into roulette odds, however, it’s necessary that you just perceive the fundamentals of tips on how to play roulette. Before each spin, you will have the opportunity to put as many bets as you want all around the roulette desk. Each of these bets covers one or more of the numbered pockets on the roulette wheel, and comes with its personal specific odds of profitable. For example, in American roulette the odds of hitting a single number with a straight-up wager are 37 to 1, since there are 38 numbers. However, the house only pays out 35 to 1 on winning bets, with the identical odds for payouts on combination bets.
Inside bets have double the chance to win as you’re enjoying with two balls but the payouts are halved, whereas exterior bets have a halved chance to win as you should win with each balls, however the payouts are doubled. This is a version of European roulette that uses two balls instead of one. This offers an attention-grabbing vary of bets and payouts, as inside bets have double likelihood to win but halved payouts, and out of doors bets have halved chance to win but double payouts. Getting the ball to land on zero or hitting the green, will show totally different odds relying on the roulette version you play. Roulette odds for green are 2.70% for the European model and 5.26% for American-style roulette. The American model of the roulette wheel holds two zeroes, in comparability with a single zero on a European wheel, and therefore there’s a larger chance of the ball landing on green.
We at all times suggest training for free before you contemplate taking part in for real money. Here you can find the best websites to practice on-line roulette free of charge. A license issued by these authorities certifies the fairness of the actual cash roulette video games, the on line casino software program, and the companies that run the businesses and deal with your money. For players primarily based outdoors of the US, there are heaps of online on line casino choices for Roulette, similar to 888casino, bet365 Casino, PartyCasino, and PokerStars Casino.
Roulette Simulator Games
Here we convey you a easy information on how to play roulette, together with links to the most effective sites to play online roulette and get online roulette bonuses. If you’re in search of tips on one of the best ways to play roulette, then be certain to take a glance at our information to Roulette Strategy. The cloth-covered betting area on a roulette table is identified as the structure.
Three numbers in a single row on the Roulette structure. Straight Wager A single number on the Roulette structure including 0, 00, !!!. Black Wager
Lucky Numbers And Lucky Payouts
Simple bets center on Inside Bets and Outside Bets, each of which have many variations inside these blanket choices. French Roulette can be distinctive in the En Prison rule and Le Partage Rule, which may present players a second probability if the ball lands within the zero slot. Finally, a French Roulette desk might feature an additional representation of the roulette wheel nicknamed the ‘racetrack,’ so-called as a result of it is shaped like a typical horse racing circuit.
- I may additionally add that because of the time gap between the discharge of the two balls, the balls have a tendency of touchdown other than one another.
- These bets don’t undergo from the issue described above which stems from the time hole between the release of the two balls.
- Players can place their chips on a single quantity, a group of numbers, or a mixture of numbers.
- If you need a quick and simple information to this game before betting it all on black, keep reading.
- Not only is it visually stunning, it also provides RNG Lucky Number wins to each sport spherical.
- If one of the six numbers hits, the participant gets paid 5 instances of his wager in addition to the unique quantity of his guess.
Secondly, the desk itself differs with alternative positions and French language names for sure betting choices, similar to Les Orphelins, Voisins Du Zero & Tiers Du Cylindre on the roulette desk. When you play online on line casino video games for actual cash, you need one of the best worth and the very best return. As there are two balls in play in the wheel the payouts for Double Ball roulette have been adjusted to cater to 2 outcomes whenever you bet. Since the double ball jackpot is 1300 to 1, this means the home edge on this explicit guess is around 5% and it’s due to this fact not a very good bet to make. Each player’s bet is kept separate from everyone else’s as a result of totally different shade chips are used.
In addition to straightforward inside and out of doors bets, some casinos offer unique wagers often recognized as racetrack bets, or referred to as bets. These are positioned on a separate section of the desk known as the roulette racetrack, which corresponds to specific sequences of numbers on the wheel. Here is an summary of those bets, in addition to an evidence of their odds and payouts. It is important to know the relationship between odds and the house edge in on line casino games, particularly in video games like roulette or blackjack. The house edge is the casino’s average profit over time from each guess positioned, calculated from the difference between true odds and payout odds. For instance, the successful 40-chip / $40,000 wager on “17 to the maximum” pays 392 chips / $392,000.
Gambling Supervisors And Licenses
An “announced bet” is a guess called by the player for which they immediately place enough cash to cowl the amount of the bet on the table, prior to the finish result of the spin or hand in progress being recognized. In the United States, the French double zero wheel made its way up the Mississippi from New Orleans, after which westward. The American game was developed in the gambling dens throughout the new territories the place makeshift video games had been set up, whereas the French recreation developed with fashion and leisure in Monte Carlo. The roulette wheels used in the casinos of Paris in the late 1790s had pink for the single zero and black for the double zero. To keep away from confusion, the colour green was selected for the zeros in roulette wheels starting within the 1800s.
The kind of Roulette Games provided on-line will differ with every Casino, and each presents its own unique features and betting choices. Which variant of Roulette is best for you will depend on your experience level, your playing preferences and what you hope to get out of playing. The roulette desk consists of a large round wheel, a ball, and a felt betting format. This system is one that is designed in order that when the player has received over a 3rd of their bets (less than the expected 18/38), they will win.
Green Wager Any 1 of 3 numbers with a green background on the Roulette layout. Street Wager
In ranges from 11 to 18 and 29 to 36, odd numbers are black and even are purple. This web site is utilizing a security service to protect itself from online attacks. There are a number of actions that might trigger this block including submitting a sure word or phrase, a SQL command or malformed knowledge. The sport classes provided on this website are intended for basic informational functions and the descriptions usually are not exhaustive in addressing all legal frameworks. We disclaim any legal responsibility for any discrepancies and for the use of such descriptions as a sole foundation for regulatory approval of video games. VIP Roulette and other Red Room VIP tables for your high rollers – available as part of our VIP Games Solutions.
The bet is placed on the lower or higher end of the table between two vertical rows of 3 numbers. If one of many six numbers hits, the player gets paid 5 occasions of his wager along with the unique quantity of his guess. The En Prison rule is a useful tool for gamers seeking to beat the home edge. However, this rule isn’t available in every game of roulette and if you do locate it, it solely applies to even-money bets.
There are age & location restrictions on the place you’ll be able to gamble on-line. Ensure you meet these requirements by referring to the casinos’ Terms & Conditions. You should ensure you comply with all authorized requirements for gambling online. All successful Double Ball Roulette strategies will likely revolve across the inside bets and the jackpot.
“Outside” bets, by contrast, allow gamers to pick a larger group of numbers primarily based on properties such as their shade or parity (odd/even). The payout odds for each sort of bet are based mostly on its probability. At this level, you must have a robust knowledge of roulette odds and payouts, which bets you wish to search out, and which to keep away from.
Examples of adverse progression techniques include the Martingale system, the Fibonacci system, the Labouchère system, and the d’Alembert system. The American mathematician Patrick Billingsley said[14][unreliable source? ] that no betting system can convert a subfair game right into a worthwhile enterprise. At least within the Thirties, some professional gamblers were in a place to persistently acquire an edge in roulette by looking for out rigged wheels (not tough to search out at that time) and betting reverse the biggest bets. Here, the revenue margin for the roulette proprietor is the same as approximately 2.7%.
Tips On How To Play Online Roulette
The odds in roulette are fixed and don’t change from spin to spin. Importantly, which means the odds of successful or losing on any given spin are the same, no matter earlier outcomes. What you can do is to increases your successful chances, avoiding all the incorrect bets and focusing solely on people who offer you one of the best odds to win.
Check out the best games of French Roulette on-line and use the welcome bonus to position your bets. Go with a low-variance approach of betting on inside bets, or go with a high-risk high-reward approach of playing outside bets. These all bets to be placed for sections of the wheel, and are usually break up bets or straight up number bets. These bets don’t undergo from the problem described above which stems from the time hole between the release of the 2 balls. I may additionally add that because of the time hole between the release of the two balls, the balls tend of landing other than each other.
As these are the two sturdy factors, you should play these as a lot as possible. If you place an out of doors wager, each of the balls must land with the proper outcome for you to obtain a payout. Min Deposit of $€25 Required, No wagering, no max cash-out, gameplay shall be reviewed, Not Swedish Players, T&Cs apply. It includes the numbers 0, 00, 1, 2, three and only exists in American Roulette. If the player hits the basket, the quantity is multiplied with 6 and paid out along with the original guess quantity. It is a bet on 4 numbers, that are located in a square of 2 by 2.
The player calls their guess to the croupier (most typically after the ball has been spun) and locations sufficient chips to cowl the guess on the desk within reach of the croupier. There are completely different number collection in roulette which have particular names attached to them. Most generally these bets are often known as “the French bets” and each covers a section of the wheel. For the sake of accuracy, zero spiel, though explained beneath, isn’t a French bet, it’s extra precisely “the German bet”. Players at a table might wager a set quantity per collection (or multiples of that amount).
When the croupier spins the ball around the wheel, it’s going to eventually fall into considered one of these pockets. The number and color of that pocket will determine which bets win on that spin. At this level, the croupier will mark the winning quantity, dropping bets are taken off the table, and roulette payouts are made for the remaining profitable bets before the following spin. Roulette is an interesting and unique on line casino recreation as a result of it presents a huge variety of bet sorts you’ll find a way to place in the sport, most of which current totally different payout potentialities. The most essential part of studying to play this game is knowing the relationship between roulette odds and payouts. Roulette has offered glamour, mystery, and pleasure to casino-goers for the rationale that seventeenth century.
The likelihood of each balls touchdown on the same quantity might be even lower than the pure mathematical chance of 1 / 1,369. The first ball will at all times land in a pocket first because of that small time hole between the release of the 2 balls. Automated versions do exist, in each single-zero and double-zero wheel formats, but I even have little question the Evolution product is by far the best you presumably can play.
This system worked by timing the ball and wheel, and utilizing the information obtained to calculate the most probably octant the place the ball would fall. Ironically, this method works best with an unbiased wheel although it may still be countered quite simply by merely closing the table for betting earlier than starting the spin. Some casinos also supply split-final bets, for example last 5-8 would be a 4-chip bet, one chip each on the splits 5–8, 15–18, 25–28, and one on 35. The playing tables are subtly completely different too, with the surface bets on an American or European Roulette desk all down one aspect, while the skin bets are cut up both side on the French Roulette table.
In gambling, true odds are what you’d be paid if there have been no house edge. For example, in American roulette, a straight-up bet pays 35 to 1, whereas the true odds are 37 to 1, as there are 37 methods to lose and just one profitable quantity. Below we’ve supplied a easy calculation and instance as an illustration. A massive financial loss is almost sure in the lengthy term if the participant continues to employ this technique.
Typically, the participant provides the numbers at the front and finish of the road to find out the scale of the subsequent wager. If the participant wins, they cross out numbers and continue working on the smaller line. If the participant loses, then they add their previous bet to the tip of the line and continue to work on the longer line. This is a way more versatile development betting system and there’s much room for the player to design their initial line to their very own enjoying desire.
The numbers on the wheel are organized in a selected sequence, though the precise sequence might differ barely depending on the version of roulette being performed. The pocket numbers on the wheel usually are not arranged in numerical order, but quite in a way that is designed to offer a random and balanced distribution of numbers. The Inside has 36 numbered squares, that are both red or black, while the Outside covers categories of numbers, similar to Red or Black and Odd or Even.