I just made a bunch of calculations using the kelly formula to see what would be the optimal bet if I spreaded to 2 or 3 hands at each possible TC (in my spread of (1-8). And I know that by spreading to more hands using these bets, I'm improving the EV but the Risk stays the same. Then I know I could also just divide the one hand bet by 3, and put that bet on 3 hands, and the EV will stay the same but the Risk will go down. So if I bet anywhere between this bet (one hand bet divided by 3 on 3 seperate hands) and the optimal bet (calculated for 3 hands). It means it theory that I am both improving the EV and reducing the risk. The thing is I'm clueless at where I should start to value the EV more than the Risk and where should I do the oposite. I was wondering if you guys have any input on this subject. These are the bets I calculated (with a 25$ unit bet):
TC = 2: 25$ / 20$(40$)-NA / 15$(45$)-NA
TC = 3: 50$ / 35$(70$)-25$ / 30$(90$)-15$
TC = 4: 75$ / 55$(110$)-40$ / 45$(135$)-25$
TC = 5: 100$ / 75$(150$)-50$ / 55$(165$)-35$
TC = 6: 125$ / 90$(180$)-65$ / 70$(210$)-40$
TC = 7: 150$ / 110$(220$)-75$ / 85$(255$)-50$
TC = 8: 175$ / 125$(250$)-90$ / 110$(330$)-60$
TC = 9: 200$ / 145$(290$)-100$ / 115$(345$)-65$
TC = 10: 225$ / 165$(330$)-115$ / 130$(390$)-75$
TC = 11: 250$ / 180$(360$)-125$ / 145$(435$)-85$
If you look at line 1, it means that at TC +2, the one hand bet is 25$, 20$ for 2 hands (40$ total on table), the NA means its not possible to divide the 25$ in 2 because of the table minimum (15$),then the 15$ is for the bet with 3 hands(45$ table total), and so on.....
So if you look at TC 5, for 3 hands, the 55$ is the OPTIMAL bet on each hand, to improve EV with same RISK. And the 35$ is the bet to place on each hand to MINIMIZE the RISK while not changing the EV. How should I bet knowing that with 3 hands and a TC of 5, if I bet anywhere between 35$ and 55$, the EV can only be better than playing a 100$ bet on 1 hand, and also the RISK is lower. Of course if I bet 35$, the EV is not improved, and if I bet 55$ the risk is not lowered. But I could improve both by betting, 40$, 45$ or 50$...
That's too much possibilities for me, so I just wanted to know what you more experience counters think of this dilema... Any comments would help, thanks in advance
TC = 2: 25$ / 20$(40$)-NA / 15$(45$)-NA
TC = 3: 50$ / 35$(70$)-25$ / 30$(90$)-15$
TC = 4: 75$ / 55$(110$)-40$ / 45$(135$)-25$
TC = 5: 100$ / 75$(150$)-50$ / 55$(165$)-35$
TC = 6: 125$ / 90$(180$)-65$ / 70$(210$)-40$
TC = 7: 150$ / 110$(220$)-75$ / 85$(255$)-50$
TC = 8: 175$ / 125$(250$)-90$ / 110$(330$)-60$
TC = 9: 200$ / 145$(290$)-100$ / 115$(345$)-65$
TC = 10: 225$ / 165$(330$)-115$ / 130$(390$)-75$
TC = 11: 250$ / 180$(360$)-125$ / 145$(435$)-85$
If you look at line 1, it means that at TC +2, the one hand bet is 25$, 20$ for 2 hands (40$ total on table), the NA means its not possible to divide the 25$ in 2 because of the table minimum (15$),then the 15$ is for the bet with 3 hands(45$ table total), and so on.....
So if you look at TC 5, for 3 hands, the 55$ is the OPTIMAL bet on each hand, to improve EV with same RISK. And the 35$ is the bet to place on each hand to MINIMIZE the RISK while not changing the EV. How should I bet knowing that with 3 hands and a TC of 5, if I bet anywhere between 35$ and 55$, the EV can only be better than playing a 100$ bet on 1 hand, and also the RISK is lower. Of course if I bet 35$, the EV is not improved, and if I bet 55$ the risk is not lowered. But I could improve both by betting, 40$, 45$ or 50$...
That's too much possibilities for me, so I just wanted to know what you more experience counters think of this dilema... Any comments would help, thanks in advance
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