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Understanding How Card Counting Works with the Lucky 6 Bet in Baccarat
Introduction
This article will delve into the mechanics of counting cards for the Lucky 6 Lucky 6 bet in baccarat. It's clear that a deck loaded with sixes is advantageous for players. All findings will be based on the generous 23-12 payout structure, which carries a house advantage of 11.70%.
Effect of Removal
The table below illustrates how a player's expected value changes when a card is removed from a full eight-deck shoe. Observe the significant negative impact when a 6 is taken out and the comparatively beneficial effect of removing cards ranked from 7 to 9.
Effect of Removal
Rank | Effect | Effect x3274 |
Rounded Effect |
---|---|---|---|
0 | -0.000611 | -1.999652 | -2 |
1 | -0.000329 | -1.075759 | -1 |
2 | -0.000323 | -1.056097 | -1 |
3 | -0.001131 | -3.701455 | -4 |
4 | -0.000393 | -1.286914 | -1 |
5 | -0.000278 | -0.910899 | -1 |
6 | -0.005386 | -17.632244 | -18 |
7 | 0.003907 | 12.792298 | 13 |
8 | 0.003537 | 11.578561 | 12 |
9 | 0.002838 | 9.291114 | 9 |
Level 1 Count
In my initial level 1 count, I assign specific values to each card rank:
- 6: -3
- 7 to 9: +1
- 0 to 5: 0
The true count refers to the running total divided by the number of decks still to be dealt. A player should aim for a true count of +7 or higher.
Here are some statistics that follow the patterns established by my level 1 count.
- Probability positive count = 3.09%
- Average advantage per hand = 0.19%
- Average advantage per bet = 6.27%
- Hands per shoe = 80.1
- Average units won per shoe = 0.155
Level 2 Count
In my level 2 count, I have allocated the same values for each rank as indicated in the 'rounded' column from the card removal impact section, detailed as follows:
- 0: -2
- 1: -1
- 2: -1
- 3: -4
- 4: -1
- 5: -1
- 6: -18
- 7: +13
- 8: +12
- 9: +9
The true count is calculated by taking the running number and dividing it by the decks remaining to play. A player should look for a true count of +48 or above.
These are the statistics reflecting results from my level 2 count.
- Probability positive count = 4.13%
- Average advantage per hand = 0.29%
- Average advantage per bet = 7.00%
- Hands per shoe = 80.1
- Average units won per shoe = 0.23
Conclusion
Counting the Lucky 6 essentially offers little advantage in practice. This is particularly true under the favorable payout and shuffling conditions. The situation deteriorates significantly with a tighter payout structure or when the cut card is placed more shallowly. Counting the Dragon 7 or Panda 8 might yield better outcomes, yet it remains largely futile. There exist far more lucrative strategies available for savvy players.
External Links
Join the discussion on Lucky 6 counting techniques in my forum at Wizard of Vegas .