adt_33
Active Member
Clearly I am missing something here.
Everyone and their brother-in-law says that the Martingale System sucks because it doesn't work in the long run. The guys at wizardofodds.com say that betting-system-scam artists claim that the Martingale does work because no one ever plays a million hands like the computer simulators do that prove otherwise.
So how is that claim (that the Martingale does work in the short term) untrue? If I bring a large $ amount to the casino in order to win a small $ amount, where's the risk? Consider the following:
Bet: Red/Black at Roulette
Amount $ bet each time: x
Maximum number of times I expect to lose consecutively: four
$ amount brought to the casino: (x)(15) because (x+2x+4x+8x) = 15x
I understand that it is possible that the uncaring ball could land on the non-favored color ten times in a row, but I just don't see that happening. If you actually feared losing ten times in a row, why would you EVER gamble in ANY game? So the question is, does the Martingale work in the short term?
Bonus Question for those who care: With a game like roulette where each bet is wholly independent of previous bets, does that logic imply that hitting red twice in a row is as likely as hitting it 50 times in a row? Isn't that the source of the fear of the Martingale system?
Everyone and their brother-in-law says that the Martingale System sucks because it doesn't work in the long run. The guys at wizardofodds.com say that betting-system-scam artists claim that the Martingale does work because no one ever plays a million hands like the computer simulators do that prove otherwise.
So how is that claim (that the Martingale does work in the short term) untrue? If I bring a large $ amount to the casino in order to win a small $ amount, where's the risk? Consider the following:
Bet: Red/Black at Roulette
Amount $ bet each time: x
Maximum number of times I expect to lose consecutively: four
$ amount brought to the casino: (x)(15) because (x+2x+4x+8x) = 15x
I understand that it is possible that the uncaring ball could land on the non-favored color ten times in a row, but I just don't see that happening. If you actually feared losing ten times in a row, why would you EVER gamble in ANY game? So the question is, does the Martingale work in the short term?
Bonus Question for those who care: With a game like roulette where each bet is wholly independent of previous bets, does that logic imply that hitting red twice in a row is as likely as hitting it 50 times in a row? Isn't that the source of the fear of the Martingale system?