timsk
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Happy Chrimbo Everyone . . .
. . . Although not for me as yet. I'm getting my yuletide knickers in a veritable twist. Nasty business, I can tell you. I've always struggled with the reward half of the risk:reward ratio. The concept of only taking trades that are 2:1 or better is all well and fine. In principle, I'm happy to use T.A. and price action to determine stop placement and profit targets as explained very eloquently by contributors to FTSE Beaters excellent thread, 'The Basics of Trading'. However, I've always suspected that the target (reward) says more about where the trader wants the price to go, than it does about its realistic chances of getting there. This raises the question of probability which, as Mr. Charts points out in that same thread, alters the overall picture significantly.
He writes:
". . . say you are trading 1000 shares with a take profit target (reward) of $1 and a stop loss (risk) of 25c. Fine you say, 4:1
Sorry, simply not so. The calculation is incomplete, totally meaningless in fact, without considering the probability of the two events occurring within any set time frame.
If the probability of the $1 gain is only 20% say, and the probability of a 25c loss is 80%, that rather messes up the maths, doesn't it? Messes up the trade actually".
He does have a valid point, doesn't he! So, the problem is this: how does one add probability into the pug mill and still arrive at a logical and evenly balanced decision about whether or not to take the trade?
Tim.
. . . Although not for me as yet. I'm getting my yuletide knickers in a veritable twist. Nasty business, I can tell you. I've always struggled with the reward half of the risk:reward ratio. The concept of only taking trades that are 2:1 or better is all well and fine. In principle, I'm happy to use T.A. and price action to determine stop placement and profit targets as explained very eloquently by contributors to FTSE Beaters excellent thread, 'The Basics of Trading'. However, I've always suspected that the target (reward) says more about where the trader wants the price to go, than it does about its realistic chances of getting there. This raises the question of probability which, as Mr. Charts points out in that same thread, alters the overall picture significantly.
He writes:
". . . say you are trading 1000 shares with a take profit target (reward) of $1 and a stop loss (risk) of 25c. Fine you say, 4:1
Sorry, simply not so. The calculation is incomplete, totally meaningless in fact, without considering the probability of the two events occurring within any set time frame.
If the probability of the $1 gain is only 20% say, and the probability of a 25c loss is 80%, that rather messes up the maths, doesn't it? Messes up the trade actually".
He does have a valid point, doesn't he! So, the problem is this: how does one add probability into the pug mill and still arrive at a logical and evenly balanced decision about whether or not to take the trade?
Tim.