Fixed vs. percentage based stop loss

Quote from acrary:

You're right. Positive expectancy was excluded. I was just trying to isolate the money management component. In a method with no postive or negative expectancy, the % of portfolio money management just adds another negative to overcome.

E = (PW *SW) - (PL*SL)
where E = expectancy
PW = probability of win
SW = size of win
PL = probabilty of loss
SL = size of loss

In the coin flipping example, where we had 5 winners and 5 losers with the same size win as a loss, the expectancy should have been:

E = (.5 * 1) - (.5 *1)
E = 0

Because we're using %'s, you get the imbalance in actual total dollars won to lost. Gains are arithmentic while losses are geometric (ex. $100 + 40 = 40% gain, while 140 - 40 = 28% loss)

The fact that it was negative with % money management, demonstrated that the method added drag. I'm sure all experienced traders are aware of the drag, but not some of the newcomers.

There's no method that can give a positive expectancy, so the best you can do with a different method is get one that doesn't contribute to your losses.

Why did you say gains are arithmentic while losses are geometric? The egs. you show above indicates that the gains/losses are both geometric
 
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