Now let's proceed explaining a bit more the architecture, and the motivation. There are 2 main aspects that we need to address.
1. Player superposition
- How it works, and why we need it.
2. Layer overlay.
- Why we need this too and how do we coordinate the different layers by using the instrument real time relationships (correlations, "codirections", etc) and volatility-adjusted exposures, for optimal hedging.
But while we do that, let's not forget what is our objective. Let's repeat it because it's obviously the most fundamental thing. We want to generate a massive "scalping action" in such a way that it would at the same time realize as much as possible and hedge the runaway instruments. In more formal terms, if we think of our PNL decomposition:
PNL = Realized gain + Realized losses + Unrealized
(I am assuming the various quantities are taken with sign), what we want to do is to first of all maximize the Realized gain, then we want to use the "temporary" Realized Losses which are generated in the process for hedging the third component ("Unrealized"), which in intuitive terms expresses what is being invested in new (possibly large) moves. Why the (old) Realized Losses are imagined as "temporary" ? Well simply because we don't really "realize" losses at player lever, so in time, due to multiple passage on the same prices, most of the open players will be anyway closed in profit (remember that single players only take positive profits, by definition).
The point is that, at the same time we close some players, new ones open up. So while the past losses have "temporary" character (and most of them will be recovered on retracements), the bad news is that new ones are also been continuously generated in the trading process.
So, essentially everything boils down to a "tug of war" between the 2 <b>growth rates</b>: that of the "Realized gain", on one side, and the one of the (Realized Losses + Unrealized) on the other side.
So what is necessary is to create frequent and tight scalping-hedging games which have the <b>statistical</b> property to favor the first growth rate, against the second one. Clearly we will never able to have certainty, because the prices come in as a (n ever changing) random process, however we can put in place games with "good" statistical behavior. So that using diversification we can hope in a good outcome.
In terms of equity curve, this could be visualized as in the following picture.
<img src="http://www.elitetrader.com/vb/attachment.php?s=&postid=3895981" />
You see here the PNL and the 3 components of the PNL decomposition dynamically at work. While the old losses (in red) are recovered and transformed into realized gain when the prices allows the old ("stranded") players to close, new players are created which continue the hedging action (creating the corresponding new "temporary losses").
The goal is to devise games which keep all this in balance but with a steady statistically <b>positive drift</b> for the resulting PNL. In other words, the realized gain must be such to be able to "pull up" the PNL, in dynamic competition against the realized losses and the unrealized.
Creating such scalping-hedging games clearly becomes the challenge, but at least we are putting ourselves in a position to aspire for the most "efficient" $$$ extraction process. One which, at least, does not take "memoryless" stops.
So at least we get the "right" architecture. Next problem is to put in place the right superposition and hedging mechanisms.
[ Any other trading procedure taking (ordinary) stops way will necessary be dominated by this kind of architecture, and usually the amount of inefficiency they embed by taking those "memoryless" losses is so high that they are doomed even before starting. No matter what else is used in the rest of the system ("signals", fancy modeling or whatever. ]