Quote from bidask:
i don't understand what you're doing here. take the first set for example.
how are you getting these numbers? i think i'm getting lost in the language.
It's just basic probability. All I'm doing is modeling what happens if we bet 1% of a fixed amount of money on every parameter.
I'm assuming the parameter for this model is independent. Any one outcome is as likely as another. I'm also assuming it is bounded from 10 - 99 (maybe a faulty assumption). With that information you run tests for all values from 10 through 99. Using profit factor as a proxy for payoff and number of trades for trials we can compute the expected outcome for each 1% bet as ((profit factor - 1) * number of trades)/number of tests (90). You do this for each test and then sum all the test outcomes to come up with a expected return for the entire test.
I've included a simpler example in the gif where there are only 5 tests. Each test has a different profit factor and number of trades.
The payoff (profit factor - 1) per 1% risked is in column I. The total
profit per test is in column J. Add all the column J's and you get the expected return for each 1% risked. In this case the expected return is 56.676%.
If there were no edge, the expected return would be negative or at least close to 0. If I make a change to the model I can re-run all the tests and see if the expected return increases or decreases. If it increases, then I've improved the overall model. I don't know if system traders do this test to see if what they've got has an edge, but without it, I think you're just curve fitting.