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Black-Scholes is a mathematical model used for pricing options.
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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...
0
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2
answers
446
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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 …
0
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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 …
1
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0
answers
335
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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 …
3
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0
answers
4k
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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 …
4
votes
2
answers
3k
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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 …
7
votes
2
answers
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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 …