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Black-Scholes is a mathematical model used for pricing options.

1 vote

Besides arbitrage opportunities, are there other properties that real world markets cannot have

Yes, many! For example, stock prices aren't actually continuous or smooth. They are discrete and jump...
Vladimir Nabokov's user avatar
0 votes
2 answers
446 views

P&L Calculation of Option Strategy

I have designed a call writing option strategy, where I am rolling the options upon expiry, i.e., my portfolio consists of one short call position at any given time. I have a time series of the value …
Vladimir Nabokov's user avatar
0 votes

P&L Calculation of Option Strategy

I think I could've been more specific with my question. I'm just selling call options on the same stock with price $S$, and at every point in time, I never have more than one short call position in my …
Vladimir Nabokov's user avatar
1 vote
0 answers
335 views

Best Way of Interpreting Black-Scholes Formula [duplicate]

I'm curious to know the best interpretation of the Black-Scholes formula for a European equity call option: $$C(S,t)=S_tN(d_1)-Ke^{-r(T-t)}N(d_2),$$ where $d_1=\frac{1}{\sigma\sqrt{T-t}}\big[\ln(\fr …
Vladimir Nabokov's user avatar
3 votes
0 answers
4k views

Black-76 Model for Swaption Price and Greeks

I'm in the early stages of developing a swaption pricing model. Suppose $t_1$ is the tenor of the swap rate in years, $F$ is the forward rate of the underlying swap, $X$ is the strke rate of the swap …
Vladimir Nabokov's user avatar
4 votes
2 answers
3k views

1y10y vs. 10y1y Swaption

Say you have two identical payer swaptions, exception for their terms and tenors. In other words, suppose you have two payer swaptions: $1y10y$ and $10y1y$. All other things being equal, according t …
Vladimir Nabokov's user avatar
7 votes
2 answers
4k views

Garman-Kohlhagen (Black-Scholes) Formula vs. Bloomberg OVML Calculator

I'm trying to price a European call option on USDJPY. We have that $S = 112.79, K = 112.24, \sigma = 6.887\%, r_d = 1.422\%, r_f = -0.519\%, T = 0.25$. My model, based on Black-Scholes, returns the va …
Vladimir Nabokov's user avatar