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At 1:16 PM -0800 3/27/02, carrslem wrote:
>I'm amazed at the number of performance numbers which mathematicians
>can devise! As for me, inspection of a chart of the equity curve is
>the determining factor. I want that "curve" to approximate a straight
>line as closely as possible and to do so consistently and
>independently of the changing trends in the market. This property is
>much more important than the magnitude of the end result (provided,
>of course, that the line DOES have an upward slope). If such a system
>shows a mediocre rise, I can boost it simply by increasing the trade
>size, something I would NOT do if the curve were erratic with
>occasional protracted loss periods.
I would agree.
But a related single number is the Sharpe Ratio (properly calculated
- unlike that in TS2000i):
Linear equity curve vs. time = constant return vs. time.
Constant return vs. time = very low standard deviation of returns vs. time
Sharpe ratio = average return / standard deviation of returns
so linear equity curve = consistent performance vs. time
= low drawdown
= high Sharpe Ratio.
Objective measurements:
Sharpe Ratio Comment
0.3 Buy/hold of the Nasdaq
1.0 Only the best mutual funds
1.5 Minimum for a "decent" trading system
2.0 Pretty good trading system
3.0 Really good trading system
5.0 up Exceptional trading system
Bob Fulks
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