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Betting Option |
Pays |
Example |
| Blackjack | 4 to 1 | A-6-Q-10 => A-Q = Blackjack |
| 21 | 3 to 1 | 3-8-5-K => 3-8-K = 21 |
| 20 | 1 to 1 | A-2-3-6 => A-3-6 = 20 |
| 19 | 8 to 1 | 4-5-J-3 => 4-5-J = 19 |
| 18 |
25 to 1 |
2-6-7-3 => 18 |
| 17 or under |
30 to 1 |
2-3-4-6 => 15 |
After the players have placed their wagers, the dealer
will deal four cards face up and place them in front of the chip tray.
The dealer will then determine which combination of the four cards
makes the best hand according to the traditional rules of Blackjack.
Only the highest possible hand wins. The dealer will offset the
winning combination, pushing them forward. The dealer will then pay
the winners and collect the losing wagers. The four cards will then be
placed in the discard rack and the next betting round will begin.
The game is dealt from a six-deck shoe with 50%
penetration. Bet limits are $1 - $25.
All the six bets are vulnerable to card counting but only Blackjack,
19, and 17 or under are worth counting due to the poor
deck penetration. I have devised a counting system for each of the 3
bets as follows:
| Card Tag Value | ||||||||||
| Count | A | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | T |
| Blackjack | -12 | 2 | 2 | 2 | 2 | 2 | 2 | 2 | 2 | -1 |
| 19 | 3 | 1 | -2 | -1 | -2 | -1 | -2 | 0 | -4 | 2 |
| 17 or under | 1 | -3 | -2 | -1 | 0 | 0 | 0 | 0 | 1 | 1 |
Like conventional blackjack counting systems, true count
must be determined from the running count and only at positive true
counts will the bet be favorable.
| Count | Pivot | Approximate Advantage Per Count Point | Initial Advantage at Pivot |
|---|---|---|---|
| Blackjack | 4 | 1.4% | 1.34% |
| 19 | 2 | 1.6% | 1.10% |
| 17 or under | 1 | 7.0% | 0.53% |
Pivot is that true count at which the bet swings to the
player’s advantage. The pivots were generated from floored true counts.
For each point the count arises, the counter’s advantage will increase
by 1.4% up to 7%, depending on which count is used.
As one cannot count three bets at the same time, three card counters are
needed. When more than one bet is favorable, which occurs 8.1% of the
time, choose the one that yields the highest advantage, but for
camouflage purposes the three of you probably want to make different
bets if the difference between the advantages is not too big.
To estimate your advantage you need to multiply each additional point
over the pivot by the approximate advantage per count point and add it
to the initial advantage for the bet. For example, at a true count of 4,
a 19 bet counter should have an advantage of (4 – 2) x 1.6% +
1.1% = 4.3%. At a true count of 7, a Blackjack bet counter should
have an advantage of (7 – 4) x 1.4% + 1.34% = 5.54%. Suppose both the
19 and Blackjack bets are favorable at the same time; a max
bet of $25 should be placed on Blackjack since 5.54% is greater
than 4.3%.
When none of the three bets are in your favor, you either sit out or bet
$1 on 19 as 19 is the least disadvantageous of all the 6
bets.
If all three of you work together and bet accordingly, then 59.9% of the
time a favorable bet will occur and EACH of you can expect to win more
than $110 per 100 hands. Here are the favorable opportunities and
advantages for the three bets:
Blackjack 21.14% 7.69%
19 17.51% 4.47%
17 or under 21.27% 10.32%
Blackjack Basics.... Blackjack Rules and Strategies....
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