Obviously after the last test this daytrader would know that with him winning 80% of the time and having a higher win size than loss size he'd be rich in record time. He'd now know that he has more than a 99% chance of making a profit each and every day he trades. What do think his psychology might be like. How about ..."time to trade can't wait to see how much I make today".
Notice the expectancy didn't change from this test to the last one. I did this to show that expectancy really isn't a critical component of being consistently profitable. Remember a couple of posts ago I posted the expected profit factor. In this case it worked out as:
Epf = (PW * AW) / (PL * AL)
Epf = (.8 * 500) / (.2 * 400)
Epf = (400) / (80)
Epf = 6 or the 50% level described in the test
Now that we've seen the expectancy didn't improve the likelihood of achieving consistency, what effect did changing the expected profit factor. We can use the equation to keep the same win % and win size to solve for the old PF of 2.33 at the 50% level as in the previous test.
2.33 = (.8 * 500) / (.2 * AL)
2.33 = 400/.2AL
2.33*.2AL = 400
.2AL = 400/2.33 or 171.67
AL = 171.67 / .2 or 858.35
When we plug in the new test of 80% winners, $500 win for each winner and 858.35 for each loser (to keep the profit factor at 2.33) we get these results.
Notice the expectancy didn't change from this test to the last one. I did this to show that expectancy really isn't a critical component of being consistently profitable. Remember a couple of posts ago I posted the expected profit factor. In this case it worked out as:
Epf = (PW * AW) / (PL * AL)
Epf = (.8 * 500) / (.2 * 400)
Epf = (400) / (80)
Epf = 6 or the 50% level described in the test
Now that we've seen the expectancy didn't improve the likelihood of achieving consistency, what effect did changing the expected profit factor. We can use the equation to keep the same win % and win size to solve for the old PF of 2.33 at the 50% level as in the previous test.
2.33 = (.8 * 500) / (.2 * AL)
2.33 = 400/.2AL
2.33*.2AL = 400
.2AL = 400/2.33 or 171.67
AL = 171.67 / .2 or 858.35
When we plug in the new test of 80% winners, $500 win for each winner and 858.35 for each loser (to keep the profit factor at 2.33) we get these results.