You're thinking of it wrong. Let's imagine that there's a tradeable commodity out there and let's call it "optionality". Then think of IV, whichever way it's calculated, as a simple measure of the value mkt assigns to optionality, much like yield is a measure of value the mkt assigns to bonds. Now just like with the other financial products (e.g. futures), optionality is something you buy today but for settlement some time from today. If, when time comes, the actual value of optionality turns out lower than what you paid for it (delivered vol < implied vol), you lose money. If it's higher, you make money.Quote from OddTrader:
However, I still don't follow the point how supply and demand of volatility exists, as volatility (of prices) itself is either a statistical calculation or an expectation of future value which is derived/implied by a caluculation based on any chosen model you prefer . Who would demand a stistical calculation?
imo, IV is about projected Expetations of volatility of the underlying during a future period of time. There are several major sources for volatility (implied or else), and both price and demand of an option are included.
I am not sure what you're trying to say here. Of course, IV can be computed for any option price, but it's NOT directly based on expectation of volatility. IV is based on the price of the option; price of the option is based on supply/demand for optionality; supply/demand for optionality MAY be based on the expectation of how volatile the asset is going to be in the future, but that doesn't have to be the only input. Again, this is just like any other asset, where supply/demand for it may be based on its expected value.Options prices signify Supply of options, whether there is any demand of them or not. Therefore IVs are always available individually and accordingly for each price (based on projection of future volatility of the underlying), disregarding whether any demand of an option or not.
All your other quotes, OT, just don't do it for me, I'm afraid. They all talk about special cases, without addressing the fundamentals.

