Quote from aradiel:
So with interest rates at zero and no dividends the time value of those calls and puts should be equal, no matter what is the price of the underlying (and if the calls/puts are otm, ditm etc.) ?
Quote from atticus:
They will be the same in terms of extrinsic value if they share a strike. There is something lost in the translation here.
Quote from aradiel:
I am using "time value" as the same as "extrinsic value".
You are saying that calls and puts that share the same strike price should have the same extrinsic value.
So, lets say XYZ is being traded at $ 30 and its june 33 calls are traded at 0.30. The june 33 put should be trading at 3.30, right? Also, can we verify this with real market quotes?
Here's an option calculator. Put all the info in (zero interest and no div) and vary the volatility until it yields a call value of 30 cents. When that happens, the put will display $3.30Quote from aradiel:
You are saying that calls and puts that share the same strike price should have the same extrinsic value.
So, lets say XYZ is being traded at $ 30 and its june 33 calls are traded at 0.30. The june 33 put should be trading at 3.30, right? Also, can we verify this with real market quotes?
Quote from spindr0:
Here's an option calculator. Put all the info in (zero interest and no div) and vary the volatility until it yields a call value of 30 cents. When that happens, the put will display $3.30
http://www.cboe.com/framed/IVolfram...ADING_TOOLS&title=CBOE - IVolatility Services
Or would you prefer to keep asking the same question over and over again?