Quote from Jerry030:
MAESTRO,
I'd like to call on your knowledge to answer some questions:
What is the maxium Profit Factor that is possible from any strategy or method if the markets are random?
Max PF Random (check one)
__1.5 __ 2.0 _X_ 2.5 __3.0 __ 3.5 __ 4.0 __ 4.5 __ 5.0 __ 5.5
What is the maxium Profit Factor that is possible from any strategy or mehtod if the markets are NOT random?
Max PF Non Random (check one)
__2.0 __ 3.0 __ 4.0 __5.0 __ 6.0 __ 7.0 __ 8.0 __ 9.0 __ 10__X__very high.
In fact it may be interesting if we all take a guess at the answers.
Quote from MAESTRO:
The answer is "infinity" in both cases. If your loss = 0 (which is not entirely improbable in a finite number of trade sequence) you are dividing your profits by zero which produces infinity as your PF. So your Max PF = INFINITY
Quote from MAESTRO:
The answer is "infinity" in both cases. If your loss = 0 (which is not entirely improbable in a finite number of trade sequence) you are dividing your profits by zero which produces infinity as your PF. So your Max PF = INFINITY
Quote from dtrader98:
And the Min PF = 0![]()
I'm not sure I understand the criteria that Jerry has used for applying to both situations, and whether it is equally applied, but I am curious as to the window of time used to make the comparison. To be fair, the entire available window of market data should be used.
Second, a monte carlo sim of GBM could be run with the trading criterion defined, and divided into quantiles to get a min-max range of the possible PL scenarios. It is likely that the out-performance results from the earlier real trading data would fall into this range. I would also suspect that a very long term run of the real data, would not show much better PL than the mean of the GBM dataset.
Quote from spike500:
What would be the probable Profit Factor from any strategy or method if the markets are random?
What would be the Minimum Profit Factor that is needed from any strategy or method to prove that the markets are NOT random?
In both case we assume a statistical representative number of observations.
Quote from MAESTRO:
The answer is "infinity" in both cases. If your loss = 0 (which is not entirely improbable in a finite number of trade sequence) you are dividing your profits by zero which produces infinity as your PF. So your Max PF = INFINITY
Quote from Jerry030:
In theory true, but that has no practical relevance to the real world trading.
Based on Quantum Theory there is the possibility of a person being able to walk through a solid wall, if you have exactly the right conditions at the quantum level. If I recall the math predicts such an occurrence every 100,000,000,000,000,000,000,000,000,000,000,000,000,000 years.
I was asking a simple serious question related to real world trading. If you can't answer it just so.
Quote from dtrader98:
And the Min PF = 0![]()
I'm not sure I understand the criteria that Jerry has used for applying to both situations, and whether it is equally applied, but I am curious as to the window of time used to make the comparison. To be fair, the entire available window of market data should be used.
Second, a monte carlo sim of GBM could be run with the trading criterion defined, and divided into quantiles to get a min-max range of the possible PL scenarios. It is likely that the out-performance results from the earlier real trading data would fall into this range. I would also suspect that a very long term run of the real data, would not show much better PL than the mean of the GBM dataset.