allalongthewatc
New member
- Jun 18, 2026
- 0
- 0
Hello All,
For computing the payment to long, the curriculum says that the interest savings are discounted by a factor of (1/1+rf*90/360) where, rf = risk-free rate; However, I didn’t see such discounting for Interest rate options. Considering that both are paid in arrears, I am not sure why the two are different. Can someone please help me?
In other words, for FRAs, Interest = (Interest rate - base rate) 90/360 * Notional Amount;
And Actual payment = Interest/ (1+base rate *90/360).
However, for Interest Rate options, the book mentions that Interest = (Strike Rate - Exercise Rate) 90/360 * Notional Amount. No discounting is done.
Any thoughts?
Best regards
For computing the payment to long, the curriculum says that the interest savings are discounted by a factor of (1/1+rf*90/360) where, rf = risk-free rate; However, I didn’t see such discounting for Interest rate options. Considering that both are paid in arrears, I am not sure why the two are different. Can someone please help me?
In other words, for FRAs, Interest = (Interest rate - base rate) 90/360 * Notional Amount;
And Actual payment = Interest/ (1+base rate *90/360).
However, for Interest Rate options, the book mentions that Interest = (Strike Rate - Exercise Rate) 90/360 * Notional Amount. No discounting is done.
Any thoughts?
Best regards