Hi Folks, I was just wondering if anyone has tried to identify and model market properties that may effect the maximum drawdown of an open position.
Assuming you trade with a fixed R:R in general, what is the maximum drawdown as a percentage of your risk, on the winning trades. And what is the distribution of the maximum drawdowns (as %) on multiple winning trades.
Is it possible to increase your profit by reducing your SL size whilst keeping you TP constant. Can you find an edge in the trade-off between the increased profit per trade, versus slightly lower win rate that results from reducing the SL.
I've had a quick look and I think there might be something in the property 'Directness': how 'direct' the price movement is, on a timeframe higher than the open position.
for a period of 14 bars, the 'directness' would:
Directness = (Close[0] - Close[14]) / (14 x ATR(14))
The average change in price over 14 bars, divided by the average true range in 14 bars. To measure the fractional change in price in a given direction versus the overall price volatility over the same period (using atr as a measure of volatility).
The Directness value ranges from -1 to 1 and is normally distributed. There is a higher tendency for the value to revert towards the normal in at the extremes. In some cases I found that if the value is high future values will be also, in other the opposite.
I think it would be probably best to look at the transition probability between different values of this property to predict where it will be in the near future, at a higher timeframe than your trade since it would be easier to predict nearer term results and the markets are fractal.
I am not sure exactly how to use it yet, any ideas?
Assuming you trade with a fixed R:R in general, what is the maximum drawdown as a percentage of your risk, on the winning trades. And what is the distribution of the maximum drawdowns (as %) on multiple winning trades.
Is it possible to increase your profit by reducing your SL size whilst keeping you TP constant. Can you find an edge in the trade-off between the increased profit per trade, versus slightly lower win rate that results from reducing the SL.
I've had a quick look and I think there might be something in the property 'Directness': how 'direct' the price movement is, on a timeframe higher than the open position.
for a period of 14 bars, the 'directness' would:
Directness = (Close[0] - Close[14]) / (14 x ATR(14))
The average change in price over 14 bars, divided by the average true range in 14 bars. To measure the fractional change in price in a given direction versus the overall price volatility over the same period (using atr as a measure of volatility).
The Directness value ranges from -1 to 1 and is normally distributed. There is a higher tendency for the value to revert towards the normal in at the extremes. In some cases I found that if the value is high future values will be also, in other the opposite.
I think it would be probably best to look at the transition probability between different values of this property to predict where it will be in the near future, at a higher timeframe than your trade since it would be easier to predict nearer term results and the markets are fractal.
I am not sure exactly how to use it yet, any ideas?