1) 8 deck, S17
2) 8 deck, H17
3) 6 deck, S17
4) 6 deck, H17
17 : a%
18 : b%
.
.
.
.
26 : j%
BJ : k%
Suppose the dealer still draws card(s) even though all the players hand burst
1) 8 deck, S17
2) 8 deck, H17
3) 6 deck, S17
4) 6 deck, H17
17 : a%
18 : b%
.
.
.
.
26 : j%
BJ : k%
Suppose the dealer still draws card(s) even though all the players hand burst
Last edited by James989; 11-06-2023 at 09:57 PM.
Are you talking about the US rule where a dealer peeks for blackjack?
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Yes, it should matter. I believe your mind is on Australian rules.
Last edited by aceside; 11-06-2023 at 10:12 PM.
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Let me think about this. I don’t have any numbers for these four cases but I can find them for the infinite deck case.
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The dealer peeking for blackjack should matter because relatively less cards will be used for dealing out a round in a shoe game. It’s more efficient for the BJ business too. That’s why Americans invented the hole card peeker.
For example, when dealer has a blackjack, player may not draw any more cards in US, but may in England.
Last edited by aceside; 11-06-2023 at 11:07 PM.
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Efficiency does not change the dealer's final total distribution, it only effect how fast you can play the game.
Player hit cards before or after dealer reveals her hole card does not effect dealer final total. So peek or no peek does not change the dealer final total, therefore will not change the final total distribution, agree ?
Player uses a different batch of cards than dealer does, so this factor will change the final distribution, so I disagree.
It’s asymmetric.
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I haven’t thought through all these but noticed a no helpful comment. This indicates you might be right. I need to look at the spreadsheets to see if there is any difference between peek and no peek situations. They are treated very differently when calculating their EVs.
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I only have these numbers for an infinite deck and S-17:
Dealer final hand total: probability in %
17: 14.5126
18: 13.9497
19: 13.3464
20: 18.0252
non-Blackjack 21: 7.2731
Bust: 28.1593
Blackjack: 4.7337
Last edited by aceside; 11-08-2023 at 05:09 AM.
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