Covered interest rate parity formula

Just have a quick question,

Are the (days/360) part of these formula all exponents? The book doesn’t clarify and I’m confused

Mark to market formula:

Vt=(FPt−FP)(contract size)/[1+R(days/360)]

Forward rate formula:

F=[1+RA(days/360)]/[1+RB(days/360)] * S0

Simple multiplication.

The example from Schweser LOS 13D, uses days/ 360 as an exponent.

In Econ, CFA Institute treats the risk-free rates as nominal rates, so you multiply each rate by days/360.

In Derivatives, CFA Institute treats the risk-free rates as effective rates, so you use days/365 as an exponent.

But in the schweser, economic section, it is using it as an exponent.

Vt=(FPt−FP)(contract size)/[1+R(days360)]

Vt=(1.06206−1.05358)(1,000,000)/[1+0.0116(60/360)]=8,463.64

Its a 90 day contract, 1 million CAD.

Initial Forward rate of 1.5358%

Forward rate of a 60 day contract at T=30 days = 1.06206

And the 60 day interest rate (at t=30) is .0116

@125mph

@S2000magician

I figured it out. I multiplied (60/360) by (1+r) instead of multiplying R * (60/360)

Thanks!

I do not see any exponents in 13D.

-edit - gotcha you figured it out :slight_smile:

Well, then this one’s easy.

Schweser’s wrong.

Check the curriculum: 2018 Level II, volume 1, reading 13, §§2.2, 2,3, pp. 524 – 532.

That’s what we like to hear!

Good for you!

Thank y’all again.

I really should be ashamed here: I could have looked at my online copy of Schweser’s 2018 Level II Study Guides.

Schweser, in fact has it correct. I apologize.