Suppose that you have calibrated both HL and BDT models to the yield curve and are trying to price a forward contract on a 5 year treasury note (Note: a forward contract is an obligation to buy a 5y...


Suppose that you have calibrated both HL and BDT models to the yield curve and are trying to price a forward contract on a 5 year treasury note (Note: a forward contract is an<br>obligation to buy a 5y treasury not at a predetermined date in the future at a predetermined price). Which of the two models will assign a higher price to this forward contract?<br>a. HL price will be higher<br>b. HL and BDT prices will be equal<br>c. BDT price will be higher<br>Explain why.<br>

Extracted text: Suppose that you have calibrated both HL and BDT models to the yield curve and are trying to price a forward contract on a 5 year treasury note (Note: a forward contract is an obligation to buy a 5y treasury not at a predetermined date in the future at a predetermined price). Which of the two models will assign a higher price to this forward contract? a. HL price will be higher b. HL and BDT prices will be equal c. BDT price will be higher Explain why.

Jun 05, 2022
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