cardcounter0 said:
Am I correct in thinking that with fewer players, a positive count may last longer?
Okay, here is the fallacy that I see. Why do you want a positive count to last a long time?
Understand that a positive count indicates a lot of high cards left in the deck, and when the high cards come out, that is a good thing. A positive count lasting a long time means that the extra high cards have not come out. You are betting big, and not getting the advantage.
Backcount a shoe, the count immediately goes sky-high positive, you jump in and play the entire shoe, and the cut-card comes out with the count still sky-high. There. The ultimate shoe. You played the maximum number of hands with a real high count. Made a bunch of big bets. What did you get? Nothing. The big cards never came out, the count stayed high and never went down. You might as well have played a bunch of hands and bet all that money with a 0 count that stayed at 0.
You do not make money with a positive count that stays positive. You make money when the count DROPS. That means the big cards (that make your blackjacks, or your double downs, or bust the dealer) have been dealt.
The best thing that can happen in a wonging situation is to enter at the high positive count, AND THE COUNT IMMEDIATELY STARTS GOING SOUTH. Hopefully, it goes negative before the current round is over and you are gone in a hand or two. That is when you make money.
In fact, playing in a negative count and the count going even more negative is just as good as a positive count going neutral (you just won't have big bets out there to take advantage in the negative count situation) unless you have some "inside" information.
:eyepatch:
really interesting subject! trying to remmember and i think maybe i can recall only two authors refer to it. Snyder in Blackbelt in Blackjack and Renzey in Blackjack Bluebook II. lol as i remmember Snyder devoted a few pages more or less pointing out how you might have a great count but not a correlated advantage as there are times most of the high cards are behind the cut card. and Renzey i think kind of uses the phenomenon as an arguement that for the ace/ten front count to where because of the phenomenon once you reach certain counts at certain points in the pack you can just leave off counting and bet at some higher bet level the rest of the way through the pack and still have an advantage.
so but i think we know this 'sluggish' count volatility phenomenon is more pronounced in multiple deck games than single deck.
for me maybe the points of your post in maybe yes and no. lol.
i mean i think of some 'high' count in multiple deck as relatively a rare thing.
and in this 'rarity' i would guess that Snyder's nightmare scenerio would maybe be at most a one third of a sort of the time thing over the long haul.
and i'd guess that even in the varying degree's of lol 'Snyder's nightmare' that even still it might not be so much of a nightmare as one might think at first blush. to where maybe two thirds the time or so (just guessing) say you percieve so high true count and yeah ok the really advantage may not be as high as you percieve (cause of the high cards grouped behind the cut card) but still you may be in advantage territory. so yeah maybe your not gonna get as many blackjacks as expected but still you might be in some pretty juicy territory that will allow for some good double down and split possibilities that represent positive EV. so back to the 'good ole' book for a moment:
http://www.blackjackincolor.com/truecount6.htm
then too you can figure ok even though your betting higher you gotta figure your not gonna lose more hands than say 'normal' so yeah you might come out behind a bit moneywise but sitll ahead in EV. lol.
then another thing you still have going for you as the count either lingers or goes up and down sluggishly is that you still betting optimaly and proportianate to your advantage. so bets that may go ariegh are in a sense protected by further forth comming propostional optimal bets.
still it's a bitch no doubt. lol.
Originally Posted by Bojack1
Everything you say here makes sense. However, with fewer players it will take longer for a count to drop, if in fact it is dropping, in turn giving you more opportunities to make the multi unit bets as the count goes south. Instead of taking advantage of a dropping count with only 2 rounds with a full table, playing with less players at the table allows the chance to ride the drop with more money in play due to increased rounds. Also to note, as the count drops so does the number of cards in play which may give you the chance to keep the large bets out there even as the count goes down
exactly what i was trying to say about the proportional betting thing. yup.
and all this time true you may not get as many blackjacks but there is still maybe an even better than normal chance of some doubles or splits leading to doubles with still at least enough tens comming out to make them winner.
and worse case you still get some +ev under your belt to where long haul that should statistically play out to your advantage.
Originally Posted by rukus
let me add, take a look at the true count theorem (link below). even as big cards come out and drop the running count, your true count is on average expected to remain unchanged over a round. the less people at the table, the more of these +EV/TC rounds you can get in before the cut card comes out, as bojack already mentioned.
True Count Theorem
ah yes the True Count Theorem a thing of beauty. lol just wish i really understood it.
i get a bit confused on the term's he used in that especially the term 'expected true count':
Theorem:
The expected true count after a card is revealed and removed from any deck composition is the same as before the card was removed, for any balanced count, provided you do not run out of cards.
and then where he earlier defines expected value and refers to the expected value of the true count.
Theorem: the expected value of the true count after a card is revealed and removed from any deck composition is exactly the same as before the card was removed, for any balanced count, provided you do not run out of cards. and
Expected value is a precise mathematical term defined as the mean average, which is computed by summing the probability of an event times the value of that event, over all possible events. So the expected value of the true count after drawing a card is the summation of the probability of drawing each card times the value of the true count after drawing that card.
lol i have trouble sorting that all out. but i guess like your saying on average because of how the true count behaves compared to the running count then from round to round maybe not much happens even though the running count jumps around a bit but you still might end up still having an advantage next round.
very interesting stuff. but still just wish i could better understand it and the implications.