The ats is being replaced in alot of places with a repeater bet.
Here is how it works.
you must throw 6 6s or 8s before the 7 appears it pays 90 to 1
You must throw 5 5s or 9s beforore the seven appears it pays 80 to 1
4 and 10 throw 4 times before 7 pays 65 to 1
3 11 thro 3 times before 7 55 to 1
2 12 throw 2 times pays 40 to 1
what is the house edge on each please
Replies:
Posted by: Skinny on May 11, 2017, 1:10 pm
BET …(FOR 1) …PROBABILITY …HOUSE EDGE
..2 ………40 ……..0.020408 ……..0.183673
..3 ………50 ……..0.015625 ……..0.218750
..4 ………65 ……..0.012346 ……..0.197531
..5 ………80 ……..0.010240 ……..0.180800
..6 ………90 ……..0.008820 ……..0.206209
..8 ………90 ……..0.008820 ……..0.206209
..9 ………80 ……..0.010240 ……..0.180800
.10 ……..65 ……..0.012346 ……..0.197531
.11 ……..50 ……..0.015625 ……..0.218750
.12 ……..40 ……..0.020408 ……..0.183673
Posted by: Dr Crapology on May 11, 2017, 1:14 pm
Posted by: getagrip on May 11, 2017, 1:24 pm
Agreed. The money that we spend on entertainment bets is better served being placed on our best edge box number bet or odds on the Come bet. That is what will grow our bankrolls. Skip the entertainment/gambling bets and use the low edge smart bets—that is advantage play and the GTC way!
Posted by: brothelman on May 11, 2017, 10:49 pm
Posted by: Skinny on May 11, 2017, 11:30 pm
Posted by: Finisher on May 12, 2017, 2:58 pm
I am not a math guy but why would the casino change from a bad bet to a better bet . I thought the fire gave them a great edge along with the STA bet .
Posted by: Skinny on May 12, 2017, 4:30 pm
To change it to a percentage you must multiply it by 100.
For example, 0.183673 = 18.37%
Posted by: Finisher on May 14, 2017, 6:06 am
Good Rolling. 😀
Posted by: brothelman on May 14, 2017, 6:39 am
Posted by: Skinny on May 14, 2017, 9:08 am
The probability of winning it twice is (1/11) X (1/11) = 1/121 = 0.008264.
Since there are 2 ways to make a soft four or ten do you think you can figure out the probability of winning a hard four or ten once and twice? Follow what I did for the hard six or eight.
Posted by: getagrip on May 14, 2017, 2:04 pm
Posted by: SevenTimesSeven on May 14, 2017, 2:15 pm
"Skinny" wrote: There are 6 ways to make a seven and 4 ways to make a soft six or eight with 1 way to make it hard. With 1 way to win and 10 ways to lose, there is 1 way out of 11 To win a bet on the hard six or eight. The probability of winning it once is 1/11=.090909
The probability of winning it twice is (1/11) X (1/11) = 1/121 = 0.008264.
Since there are 2 ways to make a soft four or ten do you think you can figure out the probability of winning a hard four or ten once and twice? Follow what I did for the hard six or eight.
So, following tit for tat what you did above for the hard six or eight,
There are 6 ways to make a seven and 2 ways to make a soft four or ten with 1 way to make it hard.
With 1 way to win and 8 ways to lose, there is 1 way out of 9 to win a bet on the hard four or ten.
The probability of winning it once is 1/9 = 0.111111
The probability of winning it twice is (1/9) X(1/9) = 1/81 = 0.0123456
Posted by: Skinny on May 14, 2017, 4:43 pm
A+
Posted by: brothelman on May 19, 2017, 3:18 am
Now lets assume that you open with a 6 that would mean that you would have to throw the 6 seven times to get paid I am sure that jumps the probability greatly.
Consider this at least on the come out seven you win on your line bet, so if you are to play this bet at lest make sure your line bet is enough to cover the repeater bet.
Posted by: ACPA on May 20, 2017, 3:40 am
In your example, you imply that the come out six doesn’t count. I’m fairly certain that you are wrong on that. Are you saying that two come 12s would not count toward a bet on the 12?
But a comet seven loses the bet. Logic says that doesn’t make any sense.
I may be wrong but after seeing it at Gold Coast last trip I had a roll where someone made $2,250 off of my roll with a $10 bet on each of the numbers.
Noah
Posted by: Skinny on May 20, 2017, 5:08 am
I don’t think he means it that way. My reading of his explanation is that if no one is betting on a number it does not matter how many times you throw that number towards the repeater bet. It also does not matter how many come out sevens you throw regarding the repeater bet on a number that does not have any bets on it.
But once a repeater bet is placed on a number, that number is live and from that point forward you need to throw the number the specified number of times before a seven to win your repeater bet.
Bman,
Regarding your question about coming out with a 6 if you do not have a repeater bet on it. But after the come out decide to place a repeater bet on the 6. The odds on that bet do not change from the original table.
Let’s look at how I determined the probabilities for the 6 for example. By the way, from that you should be able to see how to calculate the probabilities for this bet with the other numbers.
There are five ways to make a 6 and six ways to make a 7. Therefore the probability of throwing a 6 before a 7 is 5/11. Five ways to win the bet out of the eleven throws
(five 6’s and six 7’s) (5 + 6 = 11) that are relevant to the bet.
In order to win the bet one must throw six 6’s before throwing a 7. Therefore the probability of doing this six times is the product of doing it once times itself six times, ie.
(5/11) X (5/11) X (5/11) X (5/11) X (5/11) X (5/11) = 15625/1771561 = 0.008820.
It does not matter how many 6’s you throw before making the bet. The odds of your throwing a 6 before a 7 are always 5/11 on each and every throw. The dice do not have any memory. They do not know that you threw a 6 before making a repeater bet on the 6. The only thing that matters is every time you prepare to throw the dice, there is a 5/11 chance of throwing a 6 instead of a 7. Once you make the bet, that number becomes live and that is the point at which you determine the probability of doing it six times in a row.
In fact, the probability of establishing 6 as your point number is 5/(3+4+5+5+4+3) = 5/24. Five ways to throw a 6 out of the 24 ways to establish any point number. So if no one has a repeater bet on the 6 what does the fact that you established it as your point have to do with anything? Furthermore, the probability of throwing a 6 on any given roll is 5/36. Five ways to throw a 6 out of the 36 ways to throw any possible number from 2 thru 12. If you establish the 6 as your point number, the chance of throwing a 6 on the very next roll is still 5/36. The probability of throwing any number on any given roll does not change based on what was thrown before that roll.
Posted by: JawBones on May 20, 2017, 11:31 am
Posted by: ACPA on May 20, 2017, 5:32 pm
Noah
Posted by: brothelman on May 20, 2017, 10:01 pm
Good looking out acpa.