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Lets say if i go down from $10 to $8 and put on $2 and now i have $10 would i be able to get to $12 or is the probability of me getting to $12 high?
$10Quote: islandman4lifeIf Basic strategy with continuous shuffler edge is 0.43286% and I have $10 and playing for 50cents a hand how much money i expect to lose?
in other words
all of it
just a matter of time playing against a house edge type game.
turning $10 into $12 without a house edge is 10/12 or 83.33% success rate.Quote: islandman4lifeLets say if i go down from $10 to $8 and put on $2 and now i have $10 would i be able to get to $12 or is the probability of me getting to $12 high?
(and 83<>100)
Playing BJ makes that smaller
no matter the starting bankroll, play long enough and with any type of money management
the probability = 1 that all the money will be lost
this was proven mathematically way back way back
in the 1600s and still is valid today
Sally
Quote: islandman4lifeIf Basic strategy with continuous shuffler edge is 0.43286% and I have $10 and playing for 50cents a hand how much money i expect to lose?
Lets say if i go down from $10 to $8 and put on $2 and now i have $10 would i be able to get to $12 or is the probability of me getting to $12 high?
IM4L, I already directed you to the answer to this.
Regardless of what happened before. If you have $10 and want to play blackjack at 50c a hand until you have $12 or you are bust, then
Your very best probability of success is approx (10/12) =83% if you absolutely stop if target met.
In reality, say somewhere in the region 70% to 80%
As Sally says, if you keep playing after hitting that magic $12, then you can expect to lose it all.
For example I am at $10 and i am losing and i keep doubling my bet what is the probability of me getting to $12 with a martingale system? Will I still end up getting wipe out?
What if i play baccarat and bet on the banker always. and get to $12 and take off $2 and leave with $10 will i be able to do this?
you are not understanding what the values mean.Quote: islandman4lifeOK Thanks for all of the replies I appreciate it.
say you could (not really) win 83% of the time (every time) that $2
turn 10 into 12
so out of each 100 game session
83 times you win $2 and the other 17 times you lose 10
+166
+
-170 = -4
it is a loser
and you can not do that consistently, actually would do much worse
against a house edge game
because when you win
they short pay you right there and you have no clue what just happened
that is cuz the games you play are not fair
in other words
the games are stacked in the casino's favor
so play for fun only
and yell and scream on each win and each loss
that should be super fun!
Sally
lol so baccarat is out and now we're on to BJ? Well, this is more in my wheelhouse of expertise... but the answer is going to be the same. You're playing a negative expectation game. If you try to "hit and run" with $12 each time you're going to eventually get enough hands to make it to the long run. Your bankroll doesn't care if you take breaks, make it to 12 and then "reset," etc. Your bankroll is one continuous line that will inevitably go down to the negative expectation of the game.Quote: islandman4lifeIf Basic strategy with continuous shuffler edge is 0.43286% and I have $10 and playing for 50cents a hand how much money i expect to lose?
Lets say if i go down from $10 to $8 and put on $2 and now i have $10 would i be able to get to $12 or is the probability of me getting to $12 high?
If your'e betting 50 cents per hand with a .433% house edge, then your EV per hand is (.5)*(-.0433) = -0.022. So on average you're going to lose a little more than 2 cents per hand. Your'e thinking "well, this isn't that much!" but it's EVERY hand. If you play 100 hands per hour that's $2.20 per hour. That's the amount you want to make, but you're going to (on average) lose that per hour every hour you ever play the game.
You could get some variance and get lucky, but at that point if you're inviting the variance, why not just deposit $10 and bet the $10... sometimes you'll cash out $10 sometimes you'll lose $10.