I'm not sure I %100 understand you.
Are you saying that because of the skew OTM iv increases faster (and increases it's rate of increase) than ATM iv when spot vol increases, and because of the iv increase premiums don't decrease?
In my mind, if spot vol increases, there should be a better chance that OTM's will expire out of the money, and the premium should reflect that somehow (by going down I would imagine). I think you are saying that instead of premiums going down, iv increases, giving the same effect.
Thanks,
- The New Guy
EDIT: I'm not sure if you picked up on this but I meant ITM when I wrote OTM.....
Are you saying that because of the skew OTM iv increases faster (and increases it's rate of increase) than ATM iv when spot vol increases, and because of the iv increase premiums don't decrease?
In my mind, if spot vol increases, there should be a better chance that OTM's will expire out of the money, and the premium should reflect that somehow (by going down I would imagine). I think you are saying that instead of premiums going down, iv increases, giving the same effect.
Thanks,
- The New Guy
EDIT: I'm not sure if you picked up on this but I meant ITM when I wrote OTM.....
Quote from riskarb:
Quote from thenewguy:
and strip is an average/mean of the front month strikes?
of vols, yes
PS. Hey, while I've sort of got you cornered...
I've always wondered about how vol affects the premium of ITM/OTM options. Intuitively, it seems it should have an inverse relationship, meaning that rising vol should increase the premium of OTM's and decrease ITM's premium and vice versa. Often, however, I read that "in general, as vol rises, premiums rise too." Am I out to lunch with my thinking?
No, they don't change modality[invert] but the OTMs can carry +convexity, increasing the slope[skew] of OTM vols. It's an asymmetric-distribution; the OTM puts and ITM calls gain the most from +convexity, but OTM calls and ITM puts can gain vols as well, but the OTM calls and ITM puts lose curvature
