Quote from Steveyd:
I did not imply that. Expectancy will be close to 0 no matter what the PT and SL are (as asap has been saying).
I agree this is the key issue needing discussion here. I am not 100% convinced that this is the case. Why are we limited to exp close to 0? We just need the exp to be greater than cost in any case.
Quote from Steveyd:
You can't say this without qualifying your exit method. You won't have a 50% chance of profit on the next trade if your PT is double your SL, for example.
incorrect. give me an exit strategy out of the set of all possibly exit strats, say S, we do not need to qualify it. given S, and the future F.
let pl equal the profit or loss given exit strat S running over the set of data F until close taking a BUY position at the start.
obviously S(F) = pl when buying. S(F) = -pl when selling.
now flipping a coin. we have 50% chance of buying and selling. ergo we have a 50% chance of +pl or -pl regardless of exit strategy when entering on a coin flip.
note this is true with the case of TP being double SL. since given TP = x and SL = 2*x. we know S(F) = pl , flipping a coin we have 50% chance of pl and 50% of -pl. given TP =x and SL = 2*x.
Quote from Steveyd:
Let me rephrase:
Thinking that you can find a random entry strategy with negative expectancy (of any significance) is the flaw in your logic.
there you go with the negative expectancy again. ignore the term negative and lets discuss it as 'non-zero' exp. thats all we care about. because we know if its positive, then we are done. if it is negative. we can flip it in the no cost world.
you are saying we are unable to get a non zero expectancy in a random entry strategy. why? this is the whole reason for the discussion on this thread, you simply stating that 'it is a flaw in logic' does not advance the conversation at all. why do you think it is impossible to get a non zero expectancy (of any significance).
lets define 'any significance' as |exp| > cost, because if we could find that, then the system would be profitable over time.
