Roulette Double Street

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What Is A Double Street Bet In Roulette

Let's remember what bets we have in the casino. Yeah, first division is inside and outside bets. This strategy covers the inside bets, which is not very common for the betting systems at all as in most cases they lead to losses, not to winning which are so wanted in gambling.

Double Street

Street

Yes, we are still talking about the bets, not directions in the streets. It is another variation of the 'suppose, I can win' strategy.

It includes betting on two double streets, quad bet and a straight up number. If we count, we see that these bets cover 17 numbers, which is almost a half of European or American roulette.

As we are wagering on double street, which covers 6 numbers, our payout will be 5/1. The corner bet payout is 8/1, and the straight up is the most attractive, because it is 35/1.

The experts of this betting strategy assume that it is better to make a straight up bet on a separate number, not included in other bets. It raises your chances to win.

Betting & Winning

We are betting 6 chips: two double streets, 1 quad bet and 1 straight up number. If one of our double streets win, our profit will be 6 chips:

2 chips with 5/1 payout= 10 chips - 4 lost chips

If our quad bet win, our profit will be 3 chips:

Double

1 chip with 8/1 payout= 8 chips - 5 lost chips

If our straight up bet wins, our profit will be 30 chips:

1 chip with 35/1 payout = 35 chips - 5 lost chips.

Five Quad Strategy

Roulette Double Street Progression

Roulette Double Street

First you will have to make six bets: five corner/quad bets and one straight up bet. The thing is that you choose what corners you bet on and the same is with the straight up bet. So, after betting, you see that 21 numbers are covered, which is pretty impressive. But if your straight up bet is in one of the corner bets, correspondently, you cover 20 numbers.

Let's assume that one of the quad bets won. You win 8 chips according to the payout table. But you lose other 5 chips, betted on other spots. It means that your total profit is 3 chips.

But there is also a possibility that you can win a straight up bet. In this case your profit will be 30 chips, as other 5 bets would lose.

These strategies are not designed for large winning but for small sums of cash. Also you are winning really slow but having good time and extending your time at the table.

Quote from a Las Vegas gambler: “I hope I break even this week. I need the money.”

A roulette wheel is divided into 38 sections, numbered from 1 to 36, 0 and 00. 18 of the sections numbered from 1 to 36 are black and 18 are red. The sections 0 and 00 are green.

You can bet on individual numbers, combinations of numbers, or colors, before the wheel is spun, by placing chips in appropriate sections on the betting layout

The wheel is spun by a casino employee, who then spins a ball along the wheel in the opposite direction. The ball comes to rest in one of the 38 sections, which then becomes the winning section. Players who bet on the winning section are paid off accordingly. For example, a winning bet on #17 pays 35 to 1 odds. A winning bet on red sections pays 1 to 1 odds, or “even money.”

What happens to the roulette gambler in repeated play?

Since the chance is 18 in 38 that the winning section will be red, the “law of averages” states that in repeated play red will come up an average of 18 times in 38 spins. Similarly, #17 will come up, on average, once in 38 spins. So if you repeatedly bet $1 on red, on average, you will win 18 times and lose 20 times in every 38 bets, for an average net loss of $2 per 38 spins = $2/38 = $.053 (5.3 cents) per bet. Likewise, since the chance is 1 in 38 that #17 will be a winning section, the law of averages states that in repeated play, #17 will come up about once every 38 spins. So if you repeatedly bet $1 on #17, on the average you will win once and lose 37 times in every 38 bets, for an average net loss (taking into account the payoff odds) of 35x$1 – 1x$37 per 38 spins, or $2/38 = $.053 per bet.

For bets like this, the player will eventually lose at the rate of 5.3% of all money bet and casino will make a 5.3% profit.

Are there any strategies that circumvent the casino’s 5.3% profit margin (sometimes called the “House Edge”). Consider the “double-down” strategy:

  • On the first bet, wager $1 on red. If red comes up, you win $1. Quit.
  • On the 2nd bet (if red didn’t come up on the first bet): Double your bet and bet $2 on red. If red comes up, you win $2, covering your $1 loss on the first bet and leaving you a $1 profit. Quit.
  • On the 3rd bet (if red didn’t come up on the first two bets): Double your bet and bet $4 on red. If red comes up, you win $4, covering your previous $1 and $2 losses and leaving you a $1 profit. Quit.
  • Etc

By the laws of chance, eventually red has to come up, at which point you quit a winner!!!

Is there anything wrong with this strategy?

Unfortunately:

All casino games have a house limit. If you encounter an unlucky streak of losses, the amount you need to bet may exceed this limit, thus causing you to not cover your losses.

Most people have a limit. If you encounter an unlucky streak of losses, the amount you need to bet may exceed this limit, also causing you to not cover your losses.

Although unlikely, if red fails to come up 15 times in a row, on the 16th bet, you must wager $32,768 in an attempt to come out $1 ahead. Most casinos will not allow such a bet.

Alas, it turns out that the double-down strategy, although deceptively appealing, is no different from other roulette bets: In the long run, the gambler will still lose at the rate of $.053 per dollar bet.

Roulette double street progressionRoulette Double Street

It should be noted that the double-down strategy says to quit as soon as you win. What does it mean to quit? Does it mean that as soon as you win your dollar you never come back to the roulette table again? Or does it mean to go have a drink and then start over? For most gamblers, it means the latter. Sadly, if you quit forever, you wouldn’t be a gambler anymore.