dealer hits soft 17
double any first two cards
no double after split
can re-split to 4 hands
split aces dealt 1 card
No surrender
60% penetration
I usually bet flat, although I've been practicing keeping count and making occasional bets based on that.
I've generally had a good trip if i break even at the table and have paid for any minimal expenses.
If he plays all, his IBA is -0.292%.
If he wongs out when all 4 aces are gone, his IBA is -0.251%.
If he wongs out when 3 aces are gone, his IBA is -0.127%.
If he wongs out when 2 aces are gone, his IBA is +0.034%.
If he wongs out when 1 ace is gone, his IBA is +0.081%.
As for distributions for the play-all case, he plays 40.00% of his hands with 0 aces gone, 29.05% of his hands with 1 ace gone, 20.54% of his hands with 2 aces gone, 8.79% of his hands with 3 aces gone, and 1.62% of his hands with all 4 aces gone.
Thus, you CAN get a slightly positive EV if you only play when 3 or 4 aces remain in the deck.
Hope this helps!
Dog Hand
could wong out after 4 aces , would that be any benefit ? change tables look for a fresh shoe, once 4 aces are out, repeat ?
Any benefit ?
(Aces would still be valuable to a 1:1 game as the player can double on soft hands while the dealer can't)
Quote: DonPedrohow about the same strategy for a shoe game ???
could wong out after 4 aces , would that be any benefit ? change tables look for a fresh shoe, once 4 aces are out, repeat ?
Any benefit ?
DonPedro,
What particular game do you have in mind: how many decks, house rules, penetration?
Off-hand, I'd doubt a shoe game would ever become +EV simply by counting aces, but I'm willing to give it a shot.
Dog Hand
and 4D H17
around 70 %
Quote: DogHandDonPedro,
What particular game do you have in mind: how many decks, house rules, penetration?
Off-hand, I'd doubt a shoe game would ever become +EV simply by counting aces, but I'm willing to give it a shot.
Dog Hand
If your Ace count is balanced with a 5-count (Ace/Five), you can expect a tiny tiny tiny positive EV. It's not worth playing, unless there are comps involved, or you are a casual blackjack player trying to avoid the house edge.
N&B
I ran 25 400-million-round CVData sims for a 6D, S17, DA2, DAS, RSA, LS game with 70% penetration for a lone B.S. player who counts only Aces (as -1 each). He wongs out whenever the number of Aces used reaches the indicated Wong Out value.
Here are the results:
Wong Out | IBA | Hands % | Cum. % |
---|---|---|---|
-1 | -0.182% | 6.784% | 6.784% |
-2 | -0.173% | 5.638% | 12.422% |
-3 | -0.166% | 5.684% | 18.107% |
-4 | -0.161% | 5.679% | 23.786% |
-5 | -0.160% | 5.684% | 29.470% |
-6 | -0.170% | 5.687% | 35.157% |
-7 | -0.164% | 5.687% | 40.844% |
-8 | -0.170% | 5.686% | 46.530% |
-9 | -0.164% | 5.683% | 52.213% |
-10 | -0.164% | 5.680% | 57.893% |
-11 | -0.172% | 5.675% | 63.568% |
-12 | -0.170% | 5.656% | 69.224% |
-13 | -0.170% | 5.596% | 74.820% |
-14 | -0.171% | 5.449% | 80.270% |
-15 | -0.178% | 5.138% | 85.408% |
-16 | -0.194% | 4.594% | 90.002% |
-17 | -0.207% | 3.791% | 93.792% |
-18 | -0.223% | 2.804% | 96.597% |
-19 | -0.249% | 1.806% | 98.403% |
-20 | -0.258% | 0.978% | 99.382% |
-21 | -0.262% | 0.430% | 99.811% |
-22 | -0.271% | 0.146% | 99.958% |
-23 | -0.240% | 0.036% | 99.994% |
-24 | -0.264% | 0.006% | 100.000% |
Play All | -0.274% | 0.000% | 100.000% |
Thus, if he plays all, his IBA is shown at the end of the table to be -0.274%. On the other hand, if he leaves the table whenever 5 aces have been used in the current shoe, his IBA is -0.160%: thus, he can decrease the odds against him, but cannot make the game +EV just by counting Aces. The Cumulative Percent column tells us that if he Wongs out at -5 but stays at the same table and waits for the next shoe, he'll play on average 29.470% of the rounds... and REALLY annoy any other players at the table ;-)
These IBA numbers are all plus-or-minus 0.006, so don't get TOO excited by differences in the last digit. In fact, using Wong Out points from -2 all the way to -14 yield essentially the same IBA.
I checked the CVData output and found that if he Wongs Out at -14, he'll leave 91.34% of the shoes he starts. For -5 (and -2), he'll leave essentially 100% of the shoes.
Hope this helps!
Dog Hand
P.S. These "Formatting Codes" aren't too bad!
Quote: jamo1599What is the value of leaving the table when 1, 2, 3, or all 4 of the aces have been played? If the biggest consideration in selecting a game is the 6:5 or 3:2 pay out, it seems that there would be significant gain in leaving the table as aces have been played.
1 ace gone can be a really good thing if you have if you played out 14 or more cards. On average you will lose an ace once every 13 cards.
The disadvantage of playing a deck with no aces is 2.56% the advantage of playing a deck with no 5's in it is 3.02%! Ace less decks only happen a very small percentage of hands. Where as a 6:5 blackjack payout will plague you on a lot more hands. If you have an ace less deck you probably only have one more hand to go before the shuffle or it could be the last hand.
Quote: DogHandDonPedro,
I ran 25 400-million-round CVData sims for a 6D, S17, DA2, DAS, RSA, LS game with 70% penetration for a lone B.S. player who counts only Aces (as -1 each). He wongs out whenever the number of Aces used reaches the indicated Wong Out value.
Here are the results:
Wong Out IBA Hands % Cum. % -1 -0.182% 6.784% 6.784% -2 -0.173% 5.638% 12.422% -3 -0.166% 5.684% 18.107% -4 -0.161% 5.679% 23.786% -5 -0.160% 5.684% 29.470% -6 -0.170% 5.687% 35.157% -7 -0.164% 5.687% 40.844% -8 -0.170% 5.686% 46.530% -9 -0.164% 5.683% 52.213% -10 -0.164% 5.680% 57.893% -11 -0.172% 5.675% 63.568% -12 -0.170% 5.656% 69.224% -13 -0.170% 5.596% 74.820% -14 -0.171% 5.449% 80.270% -15 -0.178% 5.138% 85.408% -16 -0.194% 4.594% 90.002% -17 -0.207% 3.791% 93.792% -18 -0.223% 2.804% 96.597% -19 -0.249% 1.806% 98.403% -20 -0.258% 0.978% 99.382% -21 -0.262% 0.430% 99.811% -22 -0.271% 0.146% 99.958% -23 -0.240% 0.036% 99.994% -24 -0.264% 0.006% 100.000% Play All -0.274% 0.000% 100.000%
Thus, if he plays all, his IBA is shown at the end of the table to be -0.274%. On the other hand, if he leaves the table whenever 5 aces have been used in the current shoe, his IBA is -0.160%: thus, he can decrease the odds against him, but cannot make the game +EV just by counting Aces. The Cumulative Percent column tells us that if he Wongs out at -5 but stays at the same table and waits for the next shoe, he'll play on average 29.470% of the rounds... and REALLY annoy any other players at the table ;-)
These IBA numbers are all plus-or-minus 0.006, so don't get TOO excited by differences in the last digit. In fact, using Wong Out points from -2 all the way to -14 yield essentially the same IBA.
I checked the CVData output and found that if he Wongs Out at -14, he'll leave 91.34% of the shoes he starts. For -5 (and -2), he'll leave essentially 100% of the shoes.
Hope this helps!
Dog Hand
P.S. These "Formatting Codes" aren't too bad!
You have to count the aces against 5's -1 for aces plus 1 for 5's if you want to have a much more balanced system.