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let s be the price of a non-dividend-paying stock suppose derivatives a and b pay functions f and g of the stock price
suppose we have a call option on the square of the stock price that is the pay-off is what equation does the price of
what sort of qualitative behaviour does a stock following a process of the formexhibit what qualitative effects do
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let an asset follow a brownian motionwith micro and a constant the constant interest rate is r what process does s
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a stock st follows geometric brownian with time-dependent volatility we have so 100 and r 0 call options struck at 100
a trigger call option forces the holder to buy a stock s at a price k if the stock price is above h at the time of
suppose were are in a black-sholes world and have a put option on a non-dividend paying stock what effect would a
suppose we have a liquid market in call options for all strikes at expiry t on each of stocks a and b the implied vols
a monte carlo price of a derivative has a standard error of 001 after 10 seconds how long would it take to get a
it is common practice in most transport protocols indeed most protocols at all levels for control and data to be
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assume we are using the simple model for floating-point representation as given in this book the representation uses a