UK-21
Well-Known Member
I've just finished reading Schlesinger's "Blackjack Attach" (an original 1997 edition that I had sent over from the States). Although fairly heavy on the maths in part it is (IMHO) an excellent progression from books that cover the basics - rules, BS and the mechanics of counting, play deviations and bet sizing etc.
For me it raises a number of questions that the regulars on the Board might wish to comment on?
1. The prudence of deviating from BS in order to reduce variance and the risk of ruin.
I think Mr S comments excellently on camouflage play and what it costs in $$s. In para 3, page 124 he alludes to the fact that the value of soft doubling is such that it makes little difference to the EV whether you do it or not - "go ahead and do anything you please". As the cost of not doubling, say, an A$ v 4 is microscopic (5c per $100), but at a high count it could mean doubling a 16 unit bet (which could be a hefty proportion of a sessional roll - 32/60ths? - thereby betting over 50% on such a marginal hand) should the byword be to not double on these plays where say, there is more than 2 units in the box? I've made reference to not doubling on such plays at high counts in a previous post, but didn't get any response on this issue. When I was very green, I would have just bet according to BS on these, but understanding more about the "return" on some plays now I'm not so sure. Comments?
Mr Schlesinger's betting ramp.
Mr S's word on increasing and decreasing bets - only ever increase by parlaying a win, never increase after a loss, never decrease after a win. For a recreational player would to do this leave those who play a 6-deck game with not much more than a from of entertainment unless s/he was consistently playing black chips or double greens? Presumably, a pro looking to make $50K+ pa would need to bet far more aggressively? I can do the sums, just interested in others' views.
Playing time to counter the effects of variance and Std Dev.
An interesting figure from the table on page 26 - with a 6-deck game, it is calculated that someone would need to play for 210 hours for the win to equal the Std Dev (and that's assuming only playing at TC+1 and above). Again, for a typical recreational player playing say, 12 hours a month (1-2 evenings?) where the Std Dev is not going to be overcome for a long time, is it better to adopt a strategy of reducing variance, rather than maximising EV, on the grounds that playing BJ will never be more than a form of entertainment? Taking that to it's logical extremes, can the time to learn, practice and apply all of the skills to cover oneself when counting be justified when effectively it's still just gambling? Should there be a huge neon sign somewhere (this forum perhaps?) that tells students in waiting that if they can't play 10 hours a week to just stick to basic strategy and keep their fingers crossed!?
Quite a bit here. Please feel free to comment as you please?
Newb99
For me it raises a number of questions that the regulars on the Board might wish to comment on?
1. The prudence of deviating from BS in order to reduce variance and the risk of ruin.
I think Mr S comments excellently on camouflage play and what it costs in $$s. In para 3, page 124 he alludes to the fact that the value of soft doubling is such that it makes little difference to the EV whether you do it or not - "go ahead and do anything you please". As the cost of not doubling, say, an A$ v 4 is microscopic (5c per $100), but at a high count it could mean doubling a 16 unit bet (which could be a hefty proportion of a sessional roll - 32/60ths? - thereby betting over 50% on such a marginal hand) should the byword be to not double on these plays where say, there is more than 2 units in the box? I've made reference to not doubling on such plays at high counts in a previous post, but didn't get any response on this issue. When I was very green, I would have just bet according to BS on these, but understanding more about the "return" on some plays now I'm not so sure. Comments?
Mr Schlesinger's betting ramp.
Mr S's word on increasing and decreasing bets - only ever increase by parlaying a win, never increase after a loss, never decrease after a win. For a recreational player would to do this leave those who play a 6-deck game with not much more than a from of entertainment unless s/he was consistently playing black chips or double greens? Presumably, a pro looking to make $50K+ pa would need to bet far more aggressively? I can do the sums, just interested in others' views.
Playing time to counter the effects of variance and Std Dev.
An interesting figure from the table on page 26 - with a 6-deck game, it is calculated that someone would need to play for 210 hours for the win to equal the Std Dev (and that's assuming only playing at TC+1 and above). Again, for a typical recreational player playing say, 12 hours a month (1-2 evenings?) where the Std Dev is not going to be overcome for a long time, is it better to adopt a strategy of reducing variance, rather than maximising EV, on the grounds that playing BJ will never be more than a form of entertainment? Taking that to it's logical extremes, can the time to learn, practice and apply all of the skills to cover oneself when counting be justified when effectively it's still just gambling? Should there be a huge neon sign somewhere (this forum perhaps?) that tells students in waiting that if they can't play 10 hours a week to just stick to basic strategy and keep their fingers crossed!?
Quite a bit here. Please feel free to comment as you please?
Newb99