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May
20
revised price of a “Cash-or-nothing binary call option”
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May
20
revised price of a “Cash-or-nothing binary call option”
edited body
May
19
revised price of a “Cash-or-nothing binary call option”
edited body
May
19
revised price of a “Cash-or-nothing binary call option”
added 65 characters in body
May
19
answered price of a “Cash-or-nothing binary call option”
May
11
revised What is the average stock price under the Bachelier model?
added 18 characters in body
May
11
answered how to derive yield curve from interest rate swap?
May
11
revised RQuantLib, Hoadley and Bloomberg YAS: fixed rate bond pricing differences?
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May
10
answered RQuantLib, Hoadley and Bloomberg YAS: fixed rate bond pricing differences?
May
1
revised In Black-Scholes, why is $\log{\frac{S_{t+\triangle t}}{S_t}} \sim \phi{((\mu - \frac{1}{2}\sigma^2)\triangle t, \sigma^2 \triangle t)}$?
added 18 characters in body
May
1
revised In Black-Scholes, why is $\log{\frac{S_{t+\triangle t}}{S_t}} \sim \phi{((\mu - \frac{1}{2}\sigma^2)\triangle t, \sigma^2 \triangle t)}$?
added 18 characters in body
May
1
answered In Black-Scholes, why is $\log{\frac{S_{t+\triangle t}}{S_t}} \sim \phi{((\mu - \frac{1}{2}\sigma^2)\triangle t, \sigma^2 \triangle t)}$?
Mar
26
comment Does implied vol vary for calls vs puts?
cf16: 1. I agree with the conclusion but do not follow your reason, as I said. To derive put-call parity, we use model-free arbitrage arguments (e.g., without referring to any implied volatility, etc.). Then you suddenly claim that put-call parity "means that volatility of call...is the same as volatility of put". 2. In addition, the version of put-call parity you referenced does not hold true for American options [ math.nyu.edu/~cai/Courses/Derivatives/lecture8.pdf ]. One needs to use a version with inequalities: $$ S_0 - K \leq C- K \leq S_0 - K e^{-r t} $$
Mar
26
awarded  Commentator
Mar
26
awarded  Critic
Mar
26
comment Does implied vol vary for calls vs puts?
I do not follow your reasoning at all. Invoking put-call parity does not lead one to say that the "volatility of call...is the same as volatility of put", as put-call parity can be derived using model-free arguments only (i.e., without using the Black-Scholes model, etc.).
Mar
13
comment How to implement a long-term trade on oil?
Freddy: No one asked you if or how crude oil would go down, but you rattled off a bunch of scenarios regarding Iran, world peace, etc.
Mar
6
comment How does the “risk-neutral pricing framework” work?
This answer does not mention the change of measure from the real-world probability measure to the risk-neutral one, which I think is needed in order to understand the (first) fundamental theorem of asset pricing [ en.wikipedia.org/wiki/Fundamental_theorem_of_asset_pricing ].
Mar
6
comment How to implement a long-term trade on oil?
Freddy: the OP stated that "I believe that one of the most compelling case of long-term trade is the long position on oil." The issue here is not "if" the OP should go long crude, but "how" to do it.
Mar
6
comment How to implement a long-term trade on oil?
Darren: I'm glad you agreed with me. The front-month WTI crude is trading at \$91. If someone is interested to go long crude for the long-term, it seems silly NOT to take advantage of the backwardation to buy some 3 years out at \$86 or 5 years out at \$83.