I'm trying something out with options, but I don't know what to make of this.
What I think I want is to end up with S = ...
Where S is the price of the stock. The endgoal here is for me to find the price of the stock where I have to "drop" the option based on the option price and cut my losses. Does anyone have any idea what to do? Or is /sci/ a better place to ask?
>>1758770
youre asking for s to be alone?
>>1758770
ask /sci/
American or European options?
Calls?
Puts?
Are you deriving a new put-call parity equation for us, anon? Omg ty
>>1758771
That's what I'm asking, but if there's a better way than figuring out what to do with this thing to jiggle the option price around and getting a stock price out of it for a given option, I'd also like to hear about that.
>>1758778
American style puts, although now that I just said this I might be looking at the wrong equation. Is there something else I should be using?
http://www.physics.uci.edu/~silverma/bseqn/bs/node5.html
>>1758770
What are those
Have you tried differentiating under the integral
>>1758770
>heston w/ jumps is better
so u mean setting a stoploss based only on delta and not theta?
>>1758770
Ummm implying the option price can't move when the stock price doesn't move.
Option prices can move on implied volatility alone. Just watch option prices right before a stock announces earnings.
Wait, just realized I'm retarded and there are much easier ways to do this. I didn't see an options thread here, so it can be a general options thread now, if you want.
>>1759132
Or you could just delete it...
>>1758770
Babby's first college econ class?
>>1758770
Are you sure that is a fucking economics formula?
Because that seems alot like thermodynamics formula (which i cant remember the exact name of it)
S would be entropy if that was physics formula
>>1759579
that's black stokes bruh
>>1759579
black Scholes