Quote from DonnaV:
this is very interesting ..thanks for posting.Quote from rdemyan:
Interestingly, at a higher volatility, the loss from adjusting is theoretically less. Also, it's interesting (at least to me) that the loss from adjusting is not nearly as great as I would have expected once the short strike of the original position is ATM or even ITM.
Adjustments are cheaper at higher initial vols due to an increase in the implied distribution -- gamma is priced higher and gamma is bounded, by its curvature and the fact that the spread is covered. The likelyhood of the rolled-strike trading ITM becomes a greater possibility. You cannot isolate the impliedVol and not expect statVol to rise as well.
When the market goes nuts all the short gamma/vol spreads blow out and begin to trade near a 1-correlation. They seem like a great deal, but the option-market is infering something diametrical.
With what I've read, some of you are covering your shorts near the peak of the gamma/vol risk. Obviously it seems prudent, but you're not being compensated for rolling[shorting] into a cheaper dgamma curvature -- you're buying the top of the gamma-curve and then initiating greater risk in selling additonal dgamma in more otm spreads. The long put has > curvature, but it's nominal, and overwhelmed by the $debit risk of the short strike. You're selling an increasing gamma slope, read "risk". Your best play is to make an initial hedge that is +vega, such as a deep otm long time spread.
Therein lies the the problem with adjusting... you're adding risk into an increase in volatility after taking a large hit. It's analogous to doubling-down in a martingale.