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Roulette Betting Systems
It�s only fair to start this article by quoting none other than the great Albert Einstein, who supposedly once said: �The only way to beat a roulette table is to steal money from it while the croupier isn't looking�. Whether this is true or not, one thing is clear � there is no proven betting system that is able to beat any casino game with a house edge.
Best Roulette Betting Systems
Once upon a time, roulette was simple. One guy would spin a ball around a wheel and a few others would bet on it. Nowadays, things aren�t nearly as cut-and-dry. But some of the time-tested strategies thought up during the game�s early years can still offer today�s player a winning edge when played correctly. As we teach you to use these classic roulette betting systems, we�ll also show you how and why each of them originally worked. This might seem like drudgery, but understanding what makes a system tick is the only sure way to use it successfully. Moreover, because there�s very little you can do to get a mechanical edge in online roulette, knowing how to play these roulette betting systems and being able to correct them on the fly may be your only hope when the information superhighway finally snuffs out brick-and-mortar casinos.
The Martingale
The oldest roulette betting system on record is known as the �Martingale.� This baby came to the fore back before casinos began setting table limits, and it�s also the main reason they did so. The theory behind it couldn�t get more straightforward: If you bet a proposition long enough, it�s bound to win, and if you increase your bet every time you lose, you�ll make profit when that win finally comes through. The original Martingale was played exclusively on outside bets. A player would, for instance, bet Black at the table minimum, and if he lost, he would double the amount he risked on the next spin. He would continue doubling the previous bet for every loss, and when he eventually won, he would rake in enough at a 1-1 payoff to cover everything he�d lost to that point, plus gain whatever he would have won on the initial bet.
To give you a better idea of how this works, though, let�s look at a betting-sequence chart. The following numbers reflect how the Martingale would play out, assuming we were at a $5-minimum table with no ceiling on how much we could bet at one time:
Seems to work perfectly, right? Well� sort of. You see, as we said before, there are ceilings to how much you can bet on a proposition at one time (i.e., �table limits�). In the past, casinos would set these in a ballpark range, but in the 20th century, gambling wizard John Scarne put a real edge to their sword by advising them to set their limits at either a 100-1 or 200-1 ratio. What this means is that the table limit will usually be 100 or 200 times the table minimum. Looking back at our betting-sequence chart, then, you can see why this shuts down a classic Martingale; seven losses in a row would make it impossible for you to double your bet again, and you�d simply be out $635.
�But that can�t possibly happen,� you say, �because the probability of winning on an even-money prop is 47 per cent!��And believe us, man, we feel you. Probability is really complex, for instance, it is relatively probable that a long string of losses will occur�which we know because we can calculate the likelihood of it happening by multiplying the probabilities for all the events together. So, going back to our even-money bet, all we have to do to find the probability of a two-loss streak is multiply 20/38 by 20/38. The two twenties equal 400, and the two thirty-eights equal 1444, so the fractional probability is 400/1444. Now, if we simplify that by dividing 1444 by 400, we find that the probability of a double loss is 1/3.61 or about once every four spins.
Really, deciding if you can play one of the roulette betting systems, then, is as easy as accounting for the amount of money you will probably lose and seeing if, over time, you can still come out ahead. No doubt, we don�t want you committing the �gambler�s fallacy� or falling into a �law of averages� pit trap, but it is a mathematical truth according to the �Law of Large Numbers� that, the more times a wheel is spun, the closer the average number for each occurrence will come to the ideal probability. Again, this doesn�t mean 10 spins or 100 spins. It means 1,000, 1 million, 1 billion spins over time.
Armed with this little bit of information, let�s go back to our example and see how it works out: For one thing, we know that Black is an even-money bet, and for an even-money bet, the probability of losing seven times in a row on an American wheel is 1/89 or once every 89 spins. As we mentioned in Section IV, there are about 105 spins per hour. So on a table with a $500 limit, you will probably lose $635 once every hour. Meanwhile, 105 spins aren�t nearly enough of a sample to get your average number of wins close to the ideal probability. And even if they were, each time you�d win, you�d only net $5 for 49 wins (i.e., a loss of about $400)!
Yet, this isn�t to say winning with the Martingale is entirely impossible. To get the odds in your favor, all you have to do is play a table with a 200-1 limit and �null bet.� Null betting�the practice of waiting out a couple spins until several consecutive losses have occurred�forces the house to produce an improbable string of losses over such a large number of spins that you can�t help but win. Also, because you aren�t actually betting anything on the first couple losses, null betting allows you to lose about the same number of times you would have for a more probable losing streak. In the case of our Black bet, probability states that it will have an 11-loss streak only once in about 1,164 spins. This is closing in on that large sampling we need to ensure that our ratio of wins to losses will average out to about what their ideal probability is. What�s more, we only need to wait out for three losses in a row, which happens every seven spins or so.
Over time, if we continue to wait until a three-loss streak occurs before betting, we should win more than we lose. Because the average number of spins per hour is 105, we can reasonably guesstimate that an 11-streak will occur once in about eleven hours, with the house netting a total of $1,275. Meanwhile, because we�d be playing enough spins to get close to the ideal probability and because nothing but an 11-loss streak can hurt us, we�d rack up somewhere in the ballpark of $2,500�that�s a profit of about $1,200, not counting the times you�ll lose only half your bet if you�re playing a wheel with Surrender.
So, yes, Virginia, you can use a Martingale to win, but probably not in the way you imagined. You can�t, after all, walk into a casino with a nickel and walk out a millionaire. That�s simply the stuff of fairy tales. In reality, you�ll need a large enough bankroll to hold you through that one big loss, plus play out the rest of a 1,164-spin series.
Finally, we can�t promise that you won�t have two or three�heck, even ten�eleven-loss streaks in one 1,164-spin session. Again probability is at best only a guesstimate of what is likely to happen, not what will. The wheel itself has no clue that you�re playing it, let alone what numbers it should choose, and you can almost assuredly bet that you�ll eventually have a couple of bad days. For this reason, we�re advising you to set a loss limit: if you reach 600 spins and are still in the hole by a 60 per cent margin, scram.
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