More in particular, it's the positive "resolution" itself of the "hedging orders" (in practice, those which would appear like "stops" to an external observer) which provides the possible edge for the whole algorithmic work. That is, the source itself of systematic profitability (in statistical terms, clearly).
Look for instance at the picture below. This is the typical result of a simulation of these ideas. Let's see what's in it. You see 4 lines. Those are the PNL and its 3 components:
Green (dotted): Realized Gain
Cyan: PNL
Light cyan dotted: Unrealized
Red: (temporarily realized) Losses
<img src="http://www.elitetrader.com/vb/attachment.php?s=&postid=3897661" />
Now, due to the "temporary" character of (a portion of) the "losses", which have however a <b>crucial hedging value and function</b> in this context, many of the past losses are continuously converted into realized gains, when the prices passes multiple times over the same levels.
This, in the long term, causes an unbalance in favor of the realized gain, and therefore a "drift" is impressed to the PNL.
In time, the realized Gains and Losses will both become enormous (with hopefully the gains exceeding the losses
) and the unrealized (current "investment" in new moves and volatility) will have less and less power to affect the PNL. Both the PNL and the unrealized become relatively unimportant in dynamic "tug of war" between the realized gains and the losses.
In this regard, a metric which could perhaps be useful to express this "drift" could be the relative difference of slopes (PNL components are considered with their respective signs):
<pre>
Gain Loss
----- + -----
Time Time
Relative Drift = ------------------ * 100
| Loss |
----
Time
Gain + Loss
which we can simplify as: RD = ----------- * 100
| Loss |
</pre>
This, imagining a 50% chance for any order to capture a given positive scalp (there would be no reason to assume otherwise),
could also be interpreted as a "Loss recovery ratio" expressing the percentage of "temporary" losses which have been resolved
into profits through the "player superposition" mechanism, that is the fraction of the 50% losses which have been "converted" into profits
by storing the relative information:
"Loss recovery ratio" = 0.5 * RD
In very practical terms, we have "apparent" stops which will be turned (in a hopefully good proportion) into (delayed) profits (on retracement).
What is crucial is (apart notable exceptions) <b>not to allow</b> the exposure of each instrument or set of correlated instruments to go too far, and rather early and promptly hedge against it (following appropriate rules). And a good frequency certainly helps in this regard. The <b>player superposition</b> mechanism will automatically take care of orderly closing most of the players at the due time (each one with its due profit), thus throwing a good % of the "apparent losses" into the realized gain component.
Then let patiently the time do the rest. No prediction needed.
Look for instance at the picture below. This is the typical result of a simulation of these ideas. Let's see what's in it. You see 4 lines. Those are the PNL and its 3 components:
Green (dotted): Realized Gain
Cyan: PNL
Light cyan dotted: Unrealized
Red: (temporarily realized) Losses
<img src="http://www.elitetrader.com/vb/attachment.php?s=&postid=3897661" />
Now, due to the "temporary" character of (a portion of) the "losses", which have however a <b>crucial hedging value and function</b> in this context, many of the past losses are continuously converted into realized gains, when the prices passes multiple times over the same levels.
This, in the long term, causes an unbalance in favor of the realized gain, and therefore a "drift" is impressed to the PNL.
In time, the realized Gains and Losses will both become enormous (with hopefully the gains exceeding the losses
) and the unrealized (current "investment" in new moves and volatility) will have less and less power to affect the PNL. Both the PNL and the unrealized become relatively unimportant in dynamic "tug of war" between the realized gains and the losses.In this regard, a metric which could perhaps be useful to express this "drift" could be the relative difference of slopes (PNL components are considered with their respective signs):
<pre>
Gain Loss
----- + -----
Time Time
Relative Drift = ------------------ * 100
| Loss |
----
Time
Gain + Loss
which we can simplify as: RD = ----------- * 100
| Loss |
</pre>
This, imagining a 50% chance for any order to capture a given positive scalp (there would be no reason to assume otherwise),
could also be interpreted as a "Loss recovery ratio" expressing the percentage of "temporary" losses which have been resolved
into profits through the "player superposition" mechanism, that is the fraction of the 50% losses which have been "converted" into profits
by storing the relative information:
"Loss recovery ratio" = 0.5 * RD
In very practical terms, we have "apparent" stops which will be turned (in a hopefully good proportion) into (delayed) profits (on retracement).
What is crucial is (apart notable exceptions) <b>not to allow</b> the exposure of each instrument or set of correlated instruments to go too far, and rather early and promptly hedge against it (following appropriate rules). And a good frequency certainly helps in this regard. The <b>player superposition</b> mechanism will automatically take care of orderly closing most of the players at the due time (each one with its due profit), thus throwing a good % of the "apparent losses" into the realized gain component.
Then let patiently the time do the rest. No prediction needed.