Any help is much appreciated - thanks!
Bust Bonus payouts (format: Dealer's up card, bust(non-suited), bust (suited)):
Ace, 3, 50
2, 1, 25
3, 1, 15
4,1,10
5,1,5
6,1,3
7,2,15
8,2,10
9,2,20
10,2,20
888, 25,75
One thread is fine. Someone will answer you shortly.
Also, I assume there is no separate Ace Count for Uston APC.
Quote: ssho88The HE = -8.1%, not worth to count.
Agreed - a simulation of 2 million 6-deck shoes doesn't get near profitability for any count. The closest the HE got to profitability was about 6%.
What if you were only to take this side bet when the dealer's up card is 4, 5, 6? Surely there is a true count high enough at which it becomes profitable to make this bet in such situations? Taking an extreme example: if the dealer up card is a 6, and you know there is nothing left in the deck but 10s, then the dealer is sure to bust. The player's expectation would be 100% in such a situation. Of course this theoretical situation is unlikely to happen in real play. But the point being, there must be a threshold at which the true count is high enough that the player's expectation for this side bet is positive.
Thanks for any help clarifying!
Quote: harikarilordThanks for the quick replies. Could you clarify what you mean by "HE"?
What if you were only to take this side bet when the dealer's up card is 4, 5, 6? Surely there is a true count high enough at which it becomes profitable to make this bet in such situations?
Clarification needed: you're allowed to see the dealer's up card before making the bet?
There don't seem to be any APC counts that give you an advantage.
However, using Hi-Lo, you may get a slight advantage if the count is -18 or lower, if the up card is 2 through 5.
It's hard to tell, as there just aren't that many instances where the count gets that low.
So a quick gut check leads me to conclude that this could be a profitable side bet when the count is *high* enough, and the dealer is showing a 4,5,6. Even if the dealer is showing 2 or 3, there would still be a theoretical high count at which he/she is more likely to bust.
Understood that there would be no count when this would be a profitable bet if the dealer is showing a 7-A. But surely for up cards of 4,5,6 there is a reasonable high count where the odds favor making this bet?!?
Quote: harikarilordThis doesn't make a lot of intuitive sense - maybe I'm missing something. The dealer should be more likely to bust when the count is *high*, not low. Per the Hi-Lo count, a higher count -> relatively more 10s in the deck -> higher chance of the dealer busting when showing an up card of 4,5,6 for example. A lower/negative count favors the dealer, as there are more low cards left in the deck that can complete the dealer's hand, not bust it.
So a quick gut check leads me to conclude that this could be a profitable side bet when the count is *high* enough, and the dealer is showing a 4,5,6. Even if the dealer is showing 2 or 3, there would still be a theoretical high count at which he/she is more likely to bust.
Understood that there would be no count when this would be a profitable bet if the dealer is showing a 7-A. But surely for up cards of 4,5,6 there is a reasonable high count where the odds favor making this bet?!?
The problem is when the count is high(Hi Low), the probability for dealer's up card 4,5,or 6 is low. Meaning betting frequency is LOW.
Quote: ssho88The problem is when the count is high(Hi Low), the probability for dealer's up card 4,5,or 6 is low. Meaning betting frequency is LOW.
but you can place the bet AFTER the up card is revealed. so it's not a problem.
Quote: andysifbut you can place the bet AFTER the up card is revealed. so it's not a problem.
Dealer only show the up card "8" once in 13 rounds ! Probability of showing up card "8" is even lower when high count. The HE= -5%.
This follow by dealer's up card 7(HE= -6.2%) and 4(HE = -7.3%). House edge for other dealer's up card varies from -7.7% to -10.2%.
Quote: ssho88Dealer only show the up card "8" once in 13 rounds ! Probability of showing up card "8" is even lower when high count. The HE= -5%.
This follow by dealer's up card 7(HE= -6.2%) and 4(HE = -7.3%). House edge for other dealer's up card varies from -7.7% to -10.2%.
The question isn't about frequency (how often a 4-5-6 would appear even in a high count). The question is say you have a TC +3 (Hi/Low), and then the dealer shows a 6 up, IS the bet now profitable?
Instinctively, without running any math, I would want to say I'd think about betting the bust bet when I hit deviations, a bulk of which there are at TC +3. My gut tells me the index for this would probably be a bit higher though. Again, without any math but an 'experienced' guess, I'd say around TC +4 or +5 for dealer up cards 4-5-6. I also presume as the count got higher it would make it more profitable for lower cards as well. All in all, my experienced guess says this wouldn't be profitable very often, but to address the OP's question, I too believe there's a point where it is profitable (given you already see the dealers up card).
Quote: 21formeThe 5,6 bust break even point is at about TC +10.
The problem here is you have to wait until TC>+10 and dealer's up card is a 5 or 6. That just NOT(or very rare) going to happen !
I think dealer's up card "8" is a most countable bet, NOT 4,5 or 6.
Just for your info, Hi Low is a weak count for Bust Bonus sidebet.
Quote: ThatDonGuyAfter 20 million hands, I get something like this:
There don't seem to be any APC counts that give you an advantage.
However, using Hi-Lo, you may get a slight advantage if the count is -18 or lower, if the up card is 2 through 5.
It's hard to tell, as there just aren't that many instances where the count gets that low.
Your simulation makes sense to me. I recently developed a simple counting system, called ace-6, to beat this side bet. Ace-6 means a deficit of aces at a high true count and a surplus of sixes in the remaining deck. You count aces as +1 and sixes as -1, exactly opposite to HiLo. At high TC, you bet on bust bonus; at low TC, you bet more on blackjack. You do not need HiLo for regular blackjack. Could you help simulate this?