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Floating Rate Notes - New York University

Floating Rate Notes 2 Introduction to Floating-Rate Notes A floating rate note is a bond with a coupon that is indexed to a benchmark interest rate Possible benchmark rates include US Treasury rates, LIBOR, prime rate, municipal and mortgage interest rate indexes Examples of floating-rate notes



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Table of Contents

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Debt Instruments and Markets Professor Carpenter Floating Rate Notes 1

Floating Rate Notes

- floater, FRN, ARN, VRN, benchmark interest rate, index

Concepts and Buzzwords

y Floating Rate Notes - Cash flows - Valuation - Interest Rate Sensitivity

Reading

y Veronesi, Chapter 1 y Tuckman, Chapter 18 Debt Instruments and Markets Professor Carpenter Floating Rate Notes 2

Introduction to Floating-Rate Notes

y A floating rate note is a bond with a coupon that is indexed to a benchmark interest rate. y Possible benchmark rates include US Treasury rates, LIBOR, prime rate, municipal and mortgage interest rate indexes. y Examples of floating-rate notes - Corporate (especially financial institutions) - Adjustable-rate mortgages (ARMs) - Governments (inflation-indexed notes)

Floating Rate Jargon

y Other terms used for floating-rate notes include y FRNs y Floaters and Inverse Floaters y Variable-rate notes (VRNs) y Adjustable-rate notes y FRN usually refers to an instrument whose coupon is based on a short term rate (3-month T-bill, 6-month LIBOR) y VRNs are based on longer-term rates y (1-year T-bill, 5-year T-bond)

Debt Instruments and Markets Professor Carpenter Floating Rate Notes 3 Cash Flow Rule for Plain Vanilla Semi-Annual Floater

y The basic semi-annual coupon floating rate note has the coupon indexed to the 6-month interest rate. y Each coupon date, the coupon is equal to the par value of the note times one-half the 6-month rate quoted 6 months earlier, at the beginning of the coupon period. In other words, the time t coupon payment as percent of par is

t-0.5 r t . y The note pays par value at maturity.

Floating Rate Note Cash Flows

0 0.5 1 ... T t ...

y Each coupon is based on the previous 0.5-year rate. y Only the next coupon is known at the current date. The later ones are random.

Debt Instruments and Markets Professor Carpenter Floating Rate Notes 4

Example: Two-Year Semi-Annual Floater

What are the cash flows from $100 par of the note in this scenario? y The first coupon on the bond is 100 x 0.0554/2=2.77. y Later coupons set by the future 6-month interest rates. y For example, suppose the future 6-month interest rates turn out as follows:

0 0.5 1 1.5 2 5.54% 6.00% 5.44% 6.18% Floater Cash Flows: 2.77 3.00 2.72 103.09 0 0.5 1 1.5 2 100 x 0.06/2

Replicating a T-Year Floater with 0.5-Year Par Bonds

Consider the following trading strategy:

y At time 0, buy a 0.5-year par bond: pay $1. y At time 0.5, buy another 0.5-year par bond: collect $1+ r

0.5 /2, pay $1 = collect $r 0.5 /2 y At time 1, buy another 0.5-year par bond: collect $1+ 0.5 r 1 /2, pay $1 = collect $ 0.5 r 1 /2) y and so on, every six months until floater maturity date T y At time T: collect $1+ T-0.5 r T /2 Debt Instruments and Markets Professor Carpenter Floating Rate Notes 5

0 0.5 1 T 1.5 ...

A Semi-Annual-Coupon Floater is Equivalent to a 0.5-Year Par Bond

y A dynamic strategy of strategy of rolling six-month par bonds until floater maturity, collecting the coupons along the way, replicates the cash flows of a floater. y So as semi-annual coupon floater is equivalent to the six-month par bond in its replicating trading strategy. y Like its replicating trading strategy, a floater is always worth par on the next coupon date with certainty. y Its coupon is set to make it worth par today. y The duration of the floater is therefore equal to the duration of a six-month par bond. y Their convexities are the same too.

Debt Instruments and Markets Professor Carpenter Floating Rate Notes 6

Class Problems

Assume the 0.5-year rate is 5.54%. 1) What is the duration of a semi-annual paying floating-rate note? 2) What is the dollar duration of $100 par of this note? 3) What is the convexity of this floater? 4) What is the dollar convexity?

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