Calculating Expected move using different models

Your formula is a bit off, to calculate the Event vol, you are using the term structure method which is incorporating forward vol. The ambient vol you are solving for would be the exact same if you just used forward vol calculation between each maturity

The method I'm using only relies on this formula:

IV^2 = 1/DTE * EV^2 + (1 - 1/DTE)*AV^2

We're assuming that the implied variance is the weighted sum of the ambient and event variances (got this from formula from Colin Bennett's book). Given several implied vols, we're basically "inverting" the formula to compute the ambient vol and event vol. In Bennett's book, he uses the forward vol to approximate "AV", but I've found, empirically, that the forward vol estimates are quite unreliable.
 
All estimators are from the day before earnings
Garch 39%
Close-Close 41%
Garman Klass 38%
An average of say ~ 40% vol. Broken down into 12 days is a daily standard deviation of 1.83%. If we increase the post earnings date sd by 50 % we end up with an estimated vol of 41.7%. Meaning there is a 8.3% risk premium on MBUU (opened at 50% imp vol), still not good enough for my estimation (but much better than forward vol est).

The method I'm using only relies on this formula:

IV^2 = 1/DTE * EV^2 + (1 - 1/DTE)*AV^2

We're assuming that the implied variance is the weighted sum of the ambient and event variances (got this from formula from Colin Bennett's book). Given several implied vols, we're basically "inverting" the formula to compute the ambient vol and event vol. In Bennett's book, he uses the forward vol to approximate "AV", but I've found, empirically, that the forward vol estimates are quite unreliable.
Can you reference me the page? Lets walk through a real life example
 
Can you reference me the page? Lets walk through a real life example

It's on page 126 of the book.

As an example, consider ADBE, which has earnings on Sep 18. The implied vols of all expirations from Sep 21 to Nov 16 (including weeklies) are 0.413,0.37,0.343,0.328,0.332,0.295,0.31. I'm using aggregate IVs here, for convenience, but you can use ATM IVs if you prefer. Using my method, I get an earnings vol of 1.26 and an ambient vol of 0.26.

The forward vols, on the other hand, for the same expirations, are 0.2544644 0.2390520 0.2566830 0.3518539 0.3430847.
 
Hi Newwurldmn,

I am just looking to get close to what the reset will be +/- 5 vol points. With less than 15 bus days to go, the jump will dominate so if I can just get a close approximation to the reset figure that would be great. As you can see in the MBUU i was 25 vol points off!! Horrendous. Any tricks/better equations you have learned over the years?

I used to determine a forward vol. but I don’t think it was statistically better.

The MBUU situation could be something idiosyncratic and just the exception to your formula
 
It's on page 126 of the book.

As an example, consider ADBE, which has earnings on Sep 18. The implied vols of all expirations from Sep 21 to Nov 16 (including weeklies) are 0.413,0.37,0.343,0.328,0.332,0.295,0.31. I'm using aggregate IVs here, for convenience, but you can use ATM IVs if you prefer. Using my method, I get an earnings vol of 1.26 and an ambient vol of 0.26.

The forward vols, on the other hand, for the same expirations, are 0.2544644 0.2390520 0.2566830 0.3518539 0.3430847.
What is forward volatility and where do I find them?
 
It's on page 126 of the book.

As an example, consider ADBE, which has earnings on Sep 18. The implied vols of all expirations from Sep 21 to Nov 16 (including weeklies) are 0.413,0.37,0.343,0.328,0.332,0.295,0.31. I'm using aggregate IVs here, for convenience, but you can use ATM IVs if you prefer. Using my method, I get an earnings vol of 1.26 and an ambient vol of 0.26.

The forward vols, on the other hand, for the same expirations, are 0.2544644 0.2390520 0.2566830 0.3518539 0.3430847.
Never mind, I reread TheBigShort's OP and found his definition of forward vols.
 
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