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Sharpe Ratio Questions

  • Post #1
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  • First Post: Jul 28, 2010 3:13pm Jul 28, 2010 3:13pm
  •  Low
  • | Joined Apr 2009 | Status: temporarily correct | 1,757 Posts
I'm hoping someone can clear up a misunderstanding on my part in regards to using the Sharpe Ratio, or show me another way to compare risk-weighted results.

I was interested in using the Sharpe Ratio or something like it to help highlight areas in which my reward may have been enormous, but so was my risk, making it a less-than-ideal trade model. As I went looking about, I found that the Sharpe Ratio is only useful in comparing two securities/portfolio's/methods with the same risk profile, and it then posits which would reward you better.

Hopefully I got that bit right.

What I would like is some sort of equation that flattens or equalizes the reward, and then quantifies the risk of each security/portfolio/method relative to each other.

Or something that blends both, where we can see not only which one performed best, but which one took more risk.

I am hoping this is not some dumb newbie question, and any input would be appreciated.

Thanks in advance
  • Post #2
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  • Jul 28, 2010 3:45pm Jul 28, 2010 3:45pm
  •  Intu
  • | Joined Aug 2009 | Status: Aspiring FX Artist | 660 Posts
(very short, couple of posts),
perhaps MAR Ratio is what you are looking for?

http://www.forexfactory.com/showthre...25#post3197525
 
 
  • Post #3
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  • Last Post: Jul 28, 2010 3:47pm Jul 28, 2010 3:47pm
  •  InfinitySL
  • Joined Aug 2009 | Status: mmmm....beer.... | 963 Posts
Hey Low,

Sharpe Ratio is usually used in a portfolio context where you compare the expected returns of a portfolio versus the risk-free rate and divide that by the Standard Deviation of the returns. Therefore the higher the number the better.

So basically if you have 2 portfolios, you'd look at what their returns were over a given period of time, what the volatility of the returns was over that period of time and plug them into the Sharpe Ratio equation:

E(R)-Rf
---------
Stdev (R)

Not sure that's exactly what you're looking for....
 
 
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