#1




Doubling bet per lost hand for an eventual win? (5/10/20/40/80$)
Without counting cards....would the following be a (somewhat?) profitable theory to winning money at blackjack? 
1) Bet 5. a) If you win, you just made +5 bucks, repeat step 1. b) If you lose, you just lost 5 bucks, go to step 2. 2) Bet 10 a) if you win, you just lost 5 on first hand and won 10 on second hand (net +5). Go to step 1. b) if you lose, go to step 3. 3) Bet 20 a) if you win, go to step 1. You just lost 5 on first hand, 10 on second hand, and won 20 on third hand (5  10 = 15, + 20 = 5, for a net income of +5). b) if you lose, go to step 4. 4) bet 40 a) etc. go to step 1 b) etc. go to step 5 etc. etc. Obviously it gets a little sketchy down the road where you're betting 80 or 160 bucks on a hand....and if you go to the casino with 155 or 315 (which is probably the amount I'd be going with).....if you get unlucky in 5 or 6 hands in a row, you're ****ed. But then again, what are the chances you'll lose 5 or 6 hands in a row? So yeah, my question is basically what are the chances you'll lose 5 or 6 in a row? And is the theory proposed above worth it? I'd be using basic blackjack rules (hit against 5,6 if im < 12. hit against 2,3,4 if im < 13. hit against 10,A if im < 16. hit against 7,8,9 if im < 17). Not sure what to do about doubling/splitting, either (if I'm using the above proposed strategy). Thoughts, ideas, tweaks, or anything I should know before doing this, or if this is even a good/legit strategy? I figured I'd come here n ask first before I do it. 
#2




No....This is Martingale. It's a fallacy system. You will lose.
__________________
"Nothing splendid has ever been achieved except by those who dared believe that something inside of them was superior to circumstance." Bruce Barton "The men who succeed are the efficient few who have the ambition and willpower to develop themselves." Herbert Casson JG 
#3




Please Read this before you throw money away.
__________________
"Nothing splendid has ever been achieved except by those who dared believe that something inside of them was superior to circumstance." Bruce Barton "The men who succeed are the efficient few who have the ambition and willpower to develop themselves." Herbert Casson JG 
#4




I know it's a fallacy. But I'm not banking on 'the next hand' will be a winner. I'm banking on 'one of the next 5 hands' will be a winner.
I've never been supergreat at statistics, buuuuuut: The chance of a tails (loss) is 0.5*0.5*0.5*0.5*0.5 which equals 0.03125 (or about 3%). So there's a 97% chance you'll throw a heads in at least 1 of the 5? I can see how it can be a fallacy (to double your bet every hand until you win), but I can't figure it out in my head to how it will make you lose. Can someone do the math (or tell me what the math is that needs to be done) ? 
#5




There are literally a million articles on this. Every gambler seems to stumble upon this at some point, and the sad thing it usually works just well enough to get you in serious trouble.
Lets use your numbers 5,10,20,40,80,160,320. If you lose five hands in a row, you will be wagering 320 just to break even. How hard do you think it is to lose 5 hands in a row? Lets put that aside for a minute and concentrate on the hands you win. Lets suppose you do this for a few hours and find you've won 20 sequences and are up $100. Everything is going great. you can't lose., but you do. Then you lose a second hand, then a third, and a fourth. You've suddenly lost 75% of your winnings, but you are not worried because you know the chances of losing five hands in a row are slim. The problem is the cards don't know you have lost four hands in a row and are going to play out just like every other hand with you as a slight underdog. You are placing a big bet at the wrong time for all the wrong reasons.
__________________
Only those who will risk going too far can possibly find out just how far one can go. We cannot direct the wind, we can only adjust our sails. 
#6




Quote:
According to http://www.cs.cornell.edu/~ginsparg/...INFO295/mh.pdf, the odds are (.5^(n)1)/.5. Plugging 5 in for n tells us that if we played 62 hands, we could expect to have a streak of losing 5 in a row. Let's look at a typical table game setting. For my local casino, I have a 10 min bet and a 2000 max bet. On the xth hand you will be betting 10*2^(x1). So on the 5th hand you would be betting 160. So, what happens if you get unlucky and lose a few more? Well, on you're 8th hand you will be betting 1,280. How many hands do you have to play to lose 8 in a row? A mere 510. And at that point you can't double your bet anymore. How much have you lost? $2,550. And this was assuming a 0% house edge! 
#7




Quote:

#8




However, if you must play a progression, a losing progression would probably be better than a winning progression (but only slightly) based on the theory that, if you lost, say the last 3 hands, there is a good chance that those 3 hands involved a lot of small cards, thus giving you a more positive count that coincides with more of your money out. This is from wizardofodds.com

#9




At this point I realize it's not a good theory...just wondering if my math is on or off.
Ah, thanks for the info guys. I did some math for it, and was wondering if this is correct: I assumed you can have enough money for 8 hands, starting at $5 at first hand and $640 on the 8th hand. So for this, I assumed that you have a 50% chance of winning any given hand, even though it's a bit lower than that... So I did 0.5^8 which is ~~ 0.0039... or about 0.4%, meaning there's a 0.4% chance you'll get 8 losses in a row. I then figured that the total amount of money you'd need for this would be $1275. 5+10+20+40+80+160+320+640=1275. 100/0.4 = 250, so you will lose 8 hands in a row 1 out of 250 "rounds". (1 round = 8 hands, or 8 lost hands in a row.) So from there I assumed that you'd win 249 rounds and lose 1 round. Each won round gives you +$5, and a loss round gives you $1275. So I'm going to assume (at your best luck), you'll win your first 249 rounds and lose your 250'th round. 249 * 5 = 1245 winnings, plus what you started with (1275), so you'll be at 2520$ after your 249th round. Your 250th round you'll lose $1275. So you do 25201275 = 1245, the amount of money you'll have after your 250th round. So basically after 250 rounds, you'll have a net loss of $30. Is my math right, or is it way off? (This is of course with the assumption that you have 50% chance to lose a hand, instead of the 53 or 54%..or whatever the house's edge is....and also assuming that at your best luck you'll win 249 "rounds" and THEN lose the 250th round.) Yes? No? Close? Or way off? 
#10




Way off.
__________________
Only those who will risk going too far can possibly find out just how far one can go. We cannot direct the wind, we can only adjust our sails. 
Thread Tools  
Display Modes  

