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My post wasn't meant to be condescending.
I typed out a whole bunch but lost it in the refresh. Summary as follows:
1) Historically index related returns are leptokurtic (> mean reversion than normal) and so edge is to short vol with random entry, since this edge persists.
2)
3)
4)
Looking at their long/short vol portfolio the triggers are based on 2 metrics a) component stocks of a sector are higher by x basis points than a sector index (e.g. ETF) and b) implied vol vs. adjusted implied vol (where they take out earnings days)
If the latter is the case, is the edge due to what you propose or their ability to discern changes in implied vol vs relative iv of sector and historical iv. I'm guessing their index signals would have some metrics linked to the VIX.
Another reason why I am interested, I see in one of their publications, they are short the variance swap and hedged using the VIX.
http://www.scribd.com/doc/35884388/Barclays-Index-Volatility-Weekly-20100809
Here they look for put spreads, based on relative value to other sectors
5)
The expected return could be different (as shown in your graph).
6)
EDIT: lol bs this was a summary, half a page...sorry goponcho
I typed out a whole bunch but lost it in the refresh. Summary as follows:
1) Historically index related returns are leptokurtic (> mean reversion than normal) and so edge is to short vol with random entry, since this edge persists.
2)
Index vols are systematically rich in general - i.e. traders consistently price a premium to realized vol, but thats not to say they are rich at any given point in time. Your question is absolutely valid, most cases we don't know if the risk premium is correct until after the fact. Empirically despite the risk premium it still underprices options, hence vol skew. otm vols are a function of atm vols so when I discuss them, they are not independent of each other when modeling the surface.that would be the offset or 'adjustment factor' we have discussed in previous posts? but how do we know that risk premium is 'correct', since we cant really know the probs or impact of all black swan events? since the risk premium the market puts on it is a bit of a guess , it is quite possible it is under or overstated.
3)
Yeah sorry, that originally should have read positive returns. It's +ve expectancy if > inflation and risk free rate as you've statedi am guessing that the positive expectancy would be equiv to either inflation or a risk free rate or somewhere round there?
4)
As stated in point one, if this "edge" persists so one can take random entries every month, is this the case with Barclay's strategy? Or do they have a specific signal of which they trade from?Regardless of whether it could be traded as a system with +EV, would it not be fair to say that if options were always fairly / risk neutral priced then the net result of such a strategy should be random swings ending up at zero over a long term, not an upward sloping equity line?
Looking at their long/short vol portfolio the triggers are based on 2 metrics a) component stocks of a sector are higher by x basis points than a sector index (e.g. ETF) and b) implied vol vs. adjusted implied vol (where they take out earnings days)
If the latter is the case, is the edge due to what you propose or their ability to discern changes in implied vol vs relative iv of sector and historical iv. I'm guessing their index signals would have some metrics linked to the VIX.
Another reason why I am interested, I see in one of their publications, they are short the variance swap and hedged using the VIX.
http://www.scribd.com/doc/35884388/Barclays-Index-Volatility-Weekly-20100809
Here they look for put spreads, based on relative value to other sectors
5)
Assuming iv=rv and optimal hedges were possible, then atm vol theoretically equates to all payouts. The probability of payout for the position whether hedged or not does not change.Furthermore, it is my understanding that the whole BS model is based on the principle that the value of an option should be equivalent to the amount gained or lost by delta hedging (ignoring costs) if RV turned out to be equal to IV paid.
If that was in fact true, then the result of an unhedged ATM straddle strategy should be the same as the delta hedged strategy (long or short)?
The expected return could be different (as shown in your graph).
6)
There's no need to trust me, since I know you DYOR. This is though, stats 101 regarding increasing sample sizes to reduce sampling errors. With financial data the errors are heteroskedastic, so increasing the scope (in this case years) does not improve estimates hence all the literature surrounding volatility measures that include open, close, high, low when working with daily data and on the other side high frequency data.quite possibly , I'm not the expert in stats
EDIT: lol bs this was a summary, half a page...sorry goponcho