Quote from: Bayes
I have to say that I DO look on it with disbelief. Why doesn't the maths apply to a virtual bet? In any case, it would be no great hardship even if it were true, because you could simply bet the minimum while waiting for the "trigger".
Where there is no bet there is no probabilility of winning or losing, and there is no expected value. How can it be different? How can a virtual bet make any difference at all? It's a total fallacy. Yeah bet the minimum until there is some kind of trigger, up the bet size when the system is in play. All the maths applies only in relation to one's wagers and bankroll.
I'd be interested to know why you think virtual play holds any credence.
Quote from: Big Ez
You said getting the average of the losing run will only tell you exactly that. But that in itself could be used to help strengthen the MM side of things don't you think?
This is no zero, right? The z-score is 3.8. It's great; the problem is, if your results are hand tested they are open to corruption due to personal bias - it can happen subconsciously. Can you simulate your bet? It would be interesting to see the results of 10,000 placed and even if the 2,000 you have tested tally.
Knowing the average might be useful for academic purposes, but formulating MM around that average will increase your risk of ruin. You have to know that you can bet through the worst deviation; the average won't help with that. But if your results are unbiased you actually don't need any MM. You can compound your winnings flat betting with some % increments. I wouldn't use any progression, or at worst increase your wagers slightly as you come out of a drawdown. If there is an edge the longer you play the more you win.