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The second year's payoff has the same payoff as a one-year option, but with the strike price equal to the stock price at the end of the first year. The third year's payoff has the same payoff as a one-year option, but with the strike price equal to the stock price at the end of the second year.
Continuing on the example above, suppose now that the initial price of Alice's house is $100,000 and that Bob enters into a forward contract to buy the house one year from today. But since Alice knows that she can immediately sell for $100,000 and place the proceeds in the bank, she wants to be compensated for the delayed sale.
For example, for bond options [3] the underlying is a bond, but the source of uncertainty is the annualized interest rate (i.e. the short rate). Here, for each randomly generated yield curve we observe a different resultant bond price on the option's exercise date; this bond price is then the input for the determination of the option's payoff.
For example, a futures contract on a zero-coupon bond will have a futures price lower than the forward price. This is called the futures "convexity correction". Thus, assuming constant rates, for a simple, non-dividend paying asset, the value of the futures/forward price, F(t,T) , will be found by compounding the present value S(t) at time t to ...
A delta one product is a derivative with a linear, symmetric payoff profile. That is, a derivative that is not an option or a product with embedded options. Examples of delta one products are Exchange-traded funds, equity swaps, custom baskets, linear certificates, futures, forwards, exchange-traded notes, trackers, and Forward rate agreements.
In business and contract law, a forward-forward agreement (FFA) is a form of forward rate agreement in which party A agrees to lend party B the m 1 amount of money, at future time t 1. In return, B will pay to A a larger monetary amount m 2 at time t 2 > t 1. The name "forward-forward agreement" derives from the fact that both issuing and ...
Its primary applications are for pricing options on future contracts, bond options, interest rate cap and floors, and swaptions. It was first presented in a paper written by Fischer Black in 1976. Black's model can be generalized into a class of models known as log-normal forward models.
The payoff depends on the optimal (maximum or minimum) underlying asset's price occurring over the life of the option. The option allows the holder to "look back" over time to determine the payoff. There exist two kinds of lookback options: with floating strike and with fixed strike.
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