Monte Carlo Roulette 1913

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In August 1913, a game of roulette at a casino in Monte Carlo attracted the attention of a crowd of gamblers when the ball landed on black numbers 26 times in a row. The longer this streak of black numbers continued, the longer the game seemed to play up to the fallacy: surely, the gamblers started to feel, a red number was now long overdue?

From Simple English Wikipedia, the free encyclopedia

TIL on 18 August 1913, in Monte Carlo Casino, 26 roulette spins in a row landed on black. The odds of such an occurrence are 1 in 66.6 million. Many gamblers lost millions of francs as they continually (and incorrectly) reasoned that red was due to come up next. There is a famous session where a roulette ball on a specific wheel landed on black 26 times in a row in a Monte Carlo Casino in the summer of 1913- August 18 to be precise. This even spawned the name “Monte Carlo Fallacy”. Players at the table lost millions of francs betting against the black. But generally, all the noise is on red, right? What are the roulette odds of the ball landing in the same colour ten times in a row? What about landing on the same number twice? Let’s take a look, and then we’ll explain how this relates to the Gambler’s Fallacy, or the Monte Carlo Fallacy- the belief that the odds of a black number coming in increase, the more times you see red. The term Gambler's fallacy refers to a misconception about statistics.It is also known Monte Carlo fallacy or fallacy of the maturity of chances.In statistics, a random event has a certain probability of occurring. The fallacy is that if the event has occurred more frequently in the past, it will occur less frequently in the future; or that if it has been less frequent in the past, it will be.

Simulation of coin tosses: Each frame, a coin is flipped which is red on one side and blue on the other. The result of each flip is added as a colored dot in the corresponding column. As the pie chart shows, the proportion of red versus blue approaches 50-50. The difference between red and blue dots is never zero.
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The term Gambler's fallacy refers to a misconception about statistics. It is also known Monte Carlo fallacy or fallacy of the maturity of chances. In statistics, a random event has a certain probability of occurring. The fallacy is that if the event has occurred more frequently in the past, it will occur less frequently in the future; or that if it has been less frequent in the past, it will be more frequent in the future.

Childbirth[change change source]

As early as 1796, the idea of the gambler's fallacy was used to 'predict' the sex of children. In his work A Philosophical Essay on Probabilities, published in 1796, Pierre-Simon Laplace wrote of the ways in which men calculated their probability of having sons:'I have seen men [who wanted to have] a son, who could learn only with anxiety of the births of boys in the month when they expected to become fathers. Imagining that the ratio of these births to those of girls ought to be the same at the end of each month, they judged that the boys already born would render more probable the births next of girls.' In short, the expectant fathers feared that if more sons were born in the surrounding community, then they themselves would be more likely to have a daughter.[1]

Some expectant parents believe that, after having multiple children of the same sex, they are 'due' to have a child of the opposite sex. While the Trivers–Willard hypothesis predicts that birth sex is dependent on living conditions (i.e. more male children are born in 'good' living conditions, while more female children are born in poorer living conditions), the probability of having a child of either sex is still generally regarded as near 50%.

References[change change source]

  1. Barron, Greg; Leider, Stephen (2010). 'The role of experience in the Gambler's Fallacy'. Journal of Behavioral Decision Making. 23 (1): 117–129. doi:10.1002/bdm.676. ISSN0894-3257.
Retrieved from 'https://simple.wikipedia.org/w/index.php?title=Gambler%27s_fallacy&oldid=5475024'

What are the roulette odds of the ball landing in the same colour ten times in a row? What about landing on the same number twice? Let’s take a look, and then we’ll explain how this relates to the Gambler’s Fallacy, or the Monte Carlo Fallacy- the belief that the odds of a black number coming in increase, the more times you see red.

Let’s look at a European Roulette wheel. Over a single spin, the odds of a red number coming up are 18/37, or 1 in 2.06. Over 2 spins, the odds of 2 reds coming in are 1 in 2.06×2.06, or 4.24.

The odds of seeing 10 reds in succession are 1 in (2.06) to the power of 10 = 1 in 1376.

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Pretty low odds that you´ll ever see this, in other words. But that doesn’t mean it isn’t going to happen. In fact, the longest number of reds in a row was recorded in an American Casino in 1943 when 32 came up in a row. Now imagine that you were betting the Martingale that day! The odds of seeing that are 1 in 11 million, or thereabouts by the way.

Another huge streak (this time on black) was seen by the players at the Casino in Monte Carlo who saw 26 blacks in a row on the table on 18 August 1913. The odds of this happening? A mere 1 in 145,000.

And this gave name to the Monte Carlo Fallacy, otherwise known as the Gambler´s Fallacy, as the longer the streak went on, more and more people started piling their chips on to red. And they lost a lot of money.

So what happened?

Gambler’s Fallacy

The important thing to understand and to get your head around, is that these are odds over multiple spins. And here’s the thing. In roulette, you can’t bet on what is going to happen over 10 spins, you can only bet on the next spin. And thus the odds are always the same – 18/37, whether the red came in 10 times previously or not. The wheel has no memory from spin to spin. It is not a living thing.

Tip for Martingale Players

Martingale System Players are often susceptible to long runs as they double their bet after a loss. Start your first bet low if you employ this strategy to give yourself the most room for manouevre

See The Martingale Strategy

You are Betting on One Spin Not Multiple Spins
When you are betting on one spin, the odds are for one spin, and for one spin only.

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One things for sure about the Gambler’s Falllacy- the casinos love it! Don’t get sucked in, keep your thinking hat on.

One thing’s for sure- there are plenty of people who have worked out that the odds are with the casino on roulette, and have opted to scam the casinos instead, like the roulette scam in Ohio. Just be warned- that’s illegal. They got busted.

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FAQs Roulette Probabilities

  • What are the odds of seeing 10 reds in a row on a roulette wheel?
    The odds of seeing 10 reds one after another are 1 in (2.06)10 = 1 in 1376. But remember, you cannot bet on 10 spins, only on a single spin. Here the odds are 1 in 2.06
  • What is the definition of the Gambler’s Fallacy in roulette?
    The Gambler’s Fallacy is the incorrect belief that a certain event like flipping a coin or the ball landing on a black number is more or less likely, due to a previous sequence of events.
    This is incorrect for mutually exclusive events because each event is independent with a result that has no relation to past events. Think about it this way. Is the wheel thinking after each spin, “I spun a red last spin. Let´s throw in a black to even things up.” No.

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