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International Fixed Income

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International Fixed Income
International Fixed Income





Topic VB:

Emerging Markets-Description

Review from last time:

Numerical Example

• Consider a 5.5% 2-yr semi-annual coupon bond.

• Now suppose that this bond has the following

characteristics:

– guaranteed principal

– nonguaranteed interest, with default probability each

6-mth period of P=.15

– First, price the guaranteed part, and then the

nonguaranteed component.

Recall the Data from Class

r.5  .9730, r1  .9476, r1.5  .9222, r2  .8972



First, the guaranteed part:



PG  100  d 2  89.72

Second, the Brady Bond:

The way to value this bond is to realize today’s

value is the discounted value of all future expected

cash flows. These cash flows only occur if there is

no default, i.e., if (1-p) occurs.

Brady Bond Mathematics

T

PNG   E[C ]  d

t .5

t t



T

  Ct (1  p ) 2 t  d t

t .5

T

  2.75(1  .15)

t .5

2t

 dt



 ( 2.27  1.88  1.56  1.28)

 6.99



Thus, the price of the Brady Bond is

89.72+6.99=96.71

What About the Strip Spread?

T

PNG  

t .5

1

Ct



rt  s 2 t

2



T

6.99  

t .5

1

2.7 5



rt  s 2 t

2







Given the interest rates of 5.54%, 5.45%, 5.47% and 5.5%;

solve for the strip spread s. Note that this is one equation

and one unknown, but needs to be done on a computer.

What is S? S=36.42%!

Outline

• Emerging Markets

• Stylized Facts

• Case Study

I. 1997 Share of World Economy

GDP ($ trillions)



6.44 Developed

21.56 Emerging









Pops. (billions) Land Area (mm. km)

0.855 31.9



Developed Developed

Emerging Emerging





4.85 101

Emerging Markets

• Only a subset of these emerging market

countries offer investable debt securities.

• In fixed income, emerging debt markets

refer to this subset:



(see next page)

Types of Debt (1997)



Bradys

Other $dn.

Local

Loans

$-corp

Lcl-corp.

Who Holds This Debt? (1996)



Banks

Mutual Fds.

He. Fds.

Dealers

Pension

Insurance

Debt Volume (1997)





Bradys

Other $dn.

Local

Loans

options

1997 Brady Bond Universe

$ vs. non-$

7%





$

Non-$





93%









Types Guarantees

12%

36% 38

Fixed

Collateralized

Floating

Uncollateralized

Non-perf.

62%

52%

Types of Risks for $-denominated Bonds



• Interest rate risk: pays $ $ risk

• Credit risk (recall the strip spread)

– Economic fundamentals (e.g., GNP)

– Solvency (e.g., meeting debt obligations)

– Serviceability (e.g., foreign exchange reserves)

– Political considerations

– Willingness to pay

Bond Price Sensitivity

Recall that $-investments in international fixed income

had three components:

[yield] - [dur x (Dr)] - %DS(Fn/$)



There many not be foreign exchange risk now, but

sovereign risk implies

[yield] - [dur x (Dr$)] - [durs x (DSpd)]

Durs represents the duration with respect to a credit

spread change.

II. Stylized Facts about Emerging

Debt Market Returns

• Look at JP Morgan Emerging Market

Bond Indices (see handout)

• Monthly data, 1/1993 - 3/2000

• Estimate

– means

– volatilities

– durations & credit risk duration

Emerging Market Debt: Means

Annualized

0.16



0.155



0.15



mean

0.145



0.14



0.135

Fix Fltr Latin Total

Emerging Market Debt: Vol

Annualized

0.184

0.182

0.18

0.178

0.176

0.174 volatility

0.172

0.17

0.168

0.166

Fix Fltr Latin Total

Emerging Market Debt: Vol

Annualized

0.2

0.18

0.16

0.14

0.12

0.1 volatility

0.08 int.rate.vol

0.06

0.04

0.02

0

Fix Fltr Latin Total

Selective Correlations

0.9

0.8

0.7

0.6

0.5

0.4 correlation

0.3

0.2

0.1

0

Fix-Flt. Brz.-Mex Brz.-Nigeria

Conclusions

• Emerging markets trade much more like

equity returns in terms of returns/risk.

Why?

• Most of the volatility is due to credit risk,

i.e., $ interest rate risk plays only a small

role. Why?

• Given this, correlations seem to be

particularly high. Why?

III. Case Study

• Did investors foresee the collapse of the

Mexican peso in 1994?

• Look at short-term debt instruments over

1993-94 time period:

– cetes (23% of mkt): peso-denominated

– tesobonos (55% of mkt): $-denominated albeit

w/ capital controls

Mexican Bond Premiums

Let T be the Tesobono rate, C be the Cetes rate and r be

the US rate. It’s possible to show that, in $ terms,





Default Pm  T  rUS

Curncy Pm  C  T

Premiums (91 days)

0.2

0.18

0.16

0.14

0.12

0.1 Default

0.08 Currency

0.06

0.04

0.02

0

1993 1994 Nov-94 Dec-94 Jan-95

What about the 182-day Cetes and

Tesebonos?

• Assuming the expectations hypothesis,

could we have looked prior to September-

November of 1994, and inferred

devaluation risk from the longer maturity

bonds?

• The answer is no - there was no sign of a

currency premium on longer versus

shorter bonds.

Cetes & Currency

90 9

80 8

70 7

60 6 Cetes-91

50 5

Cetes-182

40 4

30 3 MP/$

20 2

10 1

0 0

N Jan- M M Jul- Sep- N Jan-

ov- 95 ar- ay- 95 95 ov- 96

94 95 95 95


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