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If any of you computer and baccarat nerds could run a simulation on the combined house edge, I would really appreciate that!
Card values from 1 (ace) to 4 are worth their value as a negative number (easy enough):
A = -1
2 = -2
3 = -3
4 = -4
5 and 7 equal 3 points each
6 equals 4 points (this part needs to be memorized):
5 = +3
6 = +4
7 = +3
All other values are ignored.
Keep calculating a running count. Divide by the number of decks remaining in the shoe.
By default, bet banker. While your result above ("true count") is 6 or higher, bet player instead.
[If you do run a simulation, is switching to player at TC of 5 the better variant? Thanks!]
You could clandestinely use it in live play, or play around with it, say remove all the small or high value cards and you'll notice the expectation hardly changes. There has been enough chatter - articles over the decades showing counting doesn't work with Baccarat.
Quote: CyrusVThere has been enough chatter - articles over the decades showing counting doesn't work with Baccarat.
Read my post again plz. We are not talking about AP or a positive expectation here.
The point is to switch to the player bet, when its house edge becomes lower than the banker bet. The switch happens around 1.14 %. The idea is to develop a simple way to find that point.
Also, if you look at my count system, the TC of 6 isn't that hard to reach:
Just assume 4 decks left, with 2 extra 5,6,7 each removed and 2 more A, 2, 3 still in the deck
Running count: 32 - True count: 8
That example doesn't seem that much out of the ordinary to me...
Edit: In the above case: Player HE: 1.06%; Banker HE: 1.23% - bet the player!
Quote: CanyoneroOn my upcoming Vegas trip, I would like to give baccarat a shot. While everyone is into trends and stuff there, I would like to make an informed decision when to bet player or banker. However the system must be simple and easy enough to be fun. Here is what I came up with:
If any of you computer and baccarat nerds could run a simulation on the combined house edge, I would really appreciate that!
Card values from 1 (ace) to 4 are worth their value as a negative number (easy enough):
A = -1
2 = -2
3 = -3
4 = -4
5 and 7 equal 3 points each
6 equals 4 points (this part needs to be memorized):
5 = +3
6 = +4
7 = +3
All other values are ignored.
Keep calculating a running count. Divide by the number of decks remaining in the shoe.
By default, bet banker. While your result above ("true count") is 6 or higher, bet player instead.
[If you do run a simulation, is switching to player at TC of 5 the better variant? Thanks!]
Canyonero,
I just recently saw this post and decided to use my Baccarat simulator to answer your query.
I simmed 10-million shoes of 8D Baccarat with 13 cards cut off and one more round after the cut card. Using your tags, I calculated the TC distribution and the number of Banker, Player, and Tie wins for each TC from -10 to +10. I then calculated the EV for each of the three bets, assuming the usual values of Banker pays 0.95:1, Player pays 1:1, and Tie pays 8:1. Here are the results:
TC | TCDist | Banker | Player | Tie | TC% | EV(B) | EV(P) | EV(T) |
---|---|---|---|---|---|---|---|---|
10 | 65,887,581 | 30,126,823 | 29,575,801 | 6,184,957 | 8.086% | -1.450% | -0.836% | -15.516% |
9 | 10,552,654 | 4,832,895 | 4,727,016 | 992,743 | 1.295% | -1.287% | -1.003% | -15.332% |
8 | 13,227,922 | 6,058,109 | 5,922,600 | 1,247,213 | 1.623% | -1.265% | -1.024% | -15.142% |
7 | 15,363,271 | 7,038,060 | 6,875,675 | 1,449,536 | 1.885% | -1.234% | -1.057% | -15.084% |
6 | 19,481,657 | 8,927,560 | 8,713,768 | 1,840,329 | 2.391% | -1.194% | -1.097% | -14.982% |
5 | 23,540,430 | 10,787,928 | 10,525,104 | 2,227,398 | 2.889% | -1.175% | -1.116% | -14.842% |
4 | 30,305,664 | 13,888,887 | 13,547,616 | 2,869,161 | 3.719% | -1.165% | -1.126% | -14.793% |
3 | 37,000,744 | 16,956,225 | 16,536,360 | 3,508,159 | 4.541% | -1.157% | -1.135% | -14.668% |
2 | 48,453,029 | 22,218,114 | 21,641,351 | 4,593,564 | 5.946% | -1.102% | -1.190% | -14.676% |
1 | 61,570,805 | 28,228,884 | 27,491,011 | 5,850,910 | 7.556% | -1.094% | -1.198% | -14.475% |
0 | 94,112,811 | 43,151,735 | 42,011,185 | 8,949,891 | 11.550% | -1.081% | -1.212% | -14.412% |
-1 | 70,824,112 | 32,485,643 | 31,600,205 | 6,738,264 | 8.692% | -1.043% | -1.250% | -14.373% |
-2 | 62,506,191 | 28,674,509 | 27,874,635 | 5,957,047 | 7.671% | -1.014% | -1.280% | -14.227% |
-3 | 47,553,774 | 21,815,591 | 21,205,758 | 4,532,425 | 5.836% | -1.011% | -1.282% | -14.220% |
-4 | 38,005,404 | 17,439,925 | 16,940,949 | 3,624,530 | 4.664% | -0.981% | -1.313% | -14.168% |
-5 | 29,122,511 | 13,367,371 | 12,976,356 | 2,778,784 | 3.574% | -0.952% | -1.343% | -14.125% |
-6 | 23,958,152 | 10,995,874 | 10,673,008 | 2,289,270 | 2.940% | -0.947% | -1.348% | -14.002% |
-7 | 18,873,407 | 8,659,348 | 8,406,417 | 1,807,642 | 2.316% | -0.954% | -1.340% | -13.801% |
-8 | 15,941,583 | 7,317,991 | 7,097,284 | 1,526,308 | 1.956% | -0.911% | -1.384% | -13.831% |
-9 | 12,481,126 | 5,726,688 | 5,557,864 | 1,196,574 | 1.532% | -0.942% | -1.353% | -13.716% |
-10 | 76,071,402 | 34,947,788 | 33,737,940 | 7,385,674 | 9.336% | -0.707% | -1.590% | -12.620% |
Total | 814,834,230 | 373,645,948 | 363,637,903 | 77,550,379 | 100.000% | -1.065% | -1.228% | -14.344% |
You wanted to know the TC at which the Player bet is better than the Banker bet. The table shows that at TC's of +2 and below, Banker is the better bettor's bet; at TC's of +3 and above, Player is the better bettor's bet.
However, as you can plainly see, the Banker and Player EV's are never positive in this range, so card counting the Banker and Player bets in Baccarat will not provide a +EV play for you. Thus, the best bettor's bet in this case is not to play ;-)
Hope this helps!
Dog Hand
What I do is observe the other players, and just see what the smart looking Asian women at the table are playing and just follow their lead. I've won using the system here in Pittsburgh