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CHAPTER TWENTY-TWO

   BOND PORTFOLIO
    MANAGEMENT


                     1
BOND PORTOLIOS
       • METHODS OF MANAGEMENT
– Passive
   • rests on the belief that bond markets are semi-strong
     efficient
   • current bond prices viewed as accurately reflecting all
     publicly available information




                                                               2
BOND PORTOLIOS
• METHODS OF MANAGEMENT
  – Active
     • rests on the belief that the market is not so efficient
     • some investors have the opportunity to earn above-
       average returns




                                                                 3
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – for a typical bond making periodic coupon
    payments and a terminal principal payment




                                                4
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – THEOREM 1
    •   If a bond’s market price increases
    •    then its yield must decrease
    •   conversely if a bond’s market price decreases
    •   then its yield must increase




                                                        5
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – THEOREM 2
    • If a bond’s yield doesn’t change over its life,
    • then the size of the discount or premium will decrease
      as its life shortens




                                                               6
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – THEOREM 3
    • If a bond’s yield does not change over its life
    • then the size of its discount or premium will decrease
    • at an increasing rate as its life shortens




                                                               7
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – THEOREM 4
    • A decrease in a bond’s yield will raise the bond’s price
      by an amount that is greater in size than the
      corresponding fall in the bond’s price that would occur
      if there were an equal-sized increase in the bond’s yield
    • the price-yield relationship is convex




                                                              8
BOND PRICING THEOREMS
• 5 BOND PRICING THEOREMS
  – THEOREM 5
    • the percentage change in a bond’s price owing to a
      change in its yield will be smaller if the coupon rate is
      higher




                                                                  9
CONVEXITY
CONVEXITY DEFINITION:

  – a measure of the curvedness of the price-yield
    relationship




                                                     10
CONVEXITY
• THE PRICE-YIELD RELATIONSHIP
     Price




                                 YTM

                                       11
CONVEXITY
• THEOREM 1 TELLS US
  – price and yield are inversely related but not in a
    linear fashion (see graph)
  – an increase in yield is associated with a drop in
    bond price
  – but the size of the change in price when yield rises
    is greater than the size of the price change when
    yield falls


                                                       12
DURATION
• DEFINITION:
  – measures the “average maturity” of a stream of
    bond payments
  – it is the weighted average time to full recovery of
    the principal and interest payments




                                                          13
DURATION
• FORMULA

               T
                   P V (Ct ) 
      D                    t
where P0 = the 1  market price of
             t current P 0     
          the bond
   PV(Ct )= the present value of the
          coupon payments
          t = time periods

                                       14
DURATION
• THE RELATION OF DURATION TO PRICE
  CHANGES
  – THEOREM 5 implies
    • bonds with same maturity date but different coupon
      rates may react differently to changes in the interest
      rate
    • duration is a price-risk indicator




                                                               15
DURATION
• DURATION IS A PRICE-RISK INDICATOR
  – FORMULA


              p
  rewritten        D (1  ytm )
               p
  where y = thep  yield  maturity
               bond’s  D  y 
                          to     
                         1 y 
               p              


                                       16
DURATION
• MODIFIED DURATION
  – FORMULA:
                            D
                   Dm    
                           1 y
  – reflects the bond’s % price change for a one
    percent change in the yield




                                                   17
DURATION
• THE RELATIONSHIP BETWEEN CONVEXITY AND
  DURATION
  – whereas duration would have us believe that the
    relationship between yield and price change is
    linear
  – convexity shows us otherwise




                                                      18
DURATION
• THE RELATIONSHIP BETWEEN CONVEXITY AND DURATION

  P




                                                    C

    0                                               YTM
                                                          19
IMMUNIZATION
• DEFINITION: a bond portfolio management
  technique which allows the manager to be
  relatively certain of a given promised cash
  stream




                                                20
IMMUNIZATION
• HOW TO ACCOMPLISH IMMUNIZATION
  – Duration of a portfolio of bonds
     • equals the weighted average of the individual bond
       durations in the portfolio
  – Immunization
     • calculate the duration of the promised outflows
     • invest in a portfolio of bonds with identical durations




                                                                 21
IMMUNIZATION
• PROBLEMS WITH IMMUNIZATION
  – default and call risk ignored
  – multiple nonparallel shifts in a nonhorizontal yield
    curve
  – costly rebalancing ignored
  – choosing from a wide range of candidate bond
    portfolios is not very easy



                                                       22
ACTIVE MANAGEMENT
• TYPES OF ACTIVE MANAGEMENT
  – Horizon Analysis
     • simple holding period selected for analysis
     • possible yield structures at the end of period are
       considered
     • sensitivities to changes in key assumptions are
       estimated




                                                            23
ACTIVE MANAGEMENT
• TYPES OF ACTIVE MANAGEMENT
  – Bond Swapping
    • exchanging bonds to take advantage of superior ability
      to predict yields
    • Categories:
       –   substitution swap
       –   intermarket spread swap
       –   rate anticipation swap
       –   pure yield pickup swap




                                                               24
ACTIVE MANAGEMENT
• TYPES OF ACTIVE MANAGEMENT
  – Contingent Immunization
    • portfolio managed actively as long as favorable results
      are obtained
    • if unfavorable, then immunize the portfolio




                                                                25
PASSIVE MANAGEMENT
• TYPES OF PASSIVE MANAGEMENT
  – INDEXATION
    • the portfolio is formed to track a chosen index




                                                        26

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  • 1. CHAPTER TWENTY-TWO BOND PORTFOLIO MANAGEMENT 1
  • 2. BOND PORTOLIOS • METHODS OF MANAGEMENT – Passive • rests on the belief that bond markets are semi-strong efficient • current bond prices viewed as accurately reflecting all publicly available information 2
  • 3. BOND PORTOLIOS • METHODS OF MANAGEMENT – Active • rests on the belief that the market is not so efficient • some investors have the opportunity to earn above- average returns 3
  • 4. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – for a typical bond making periodic coupon payments and a terminal principal payment 4
  • 5. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – THEOREM 1 • If a bond’s market price increases • then its yield must decrease • conversely if a bond’s market price decreases • then its yield must increase 5
  • 6. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – THEOREM 2 • If a bond’s yield doesn’t change over its life, • then the size of the discount or premium will decrease as its life shortens 6
  • 7. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – THEOREM 3 • If a bond’s yield does not change over its life • then the size of its discount or premium will decrease • at an increasing rate as its life shortens 7
  • 8. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – THEOREM 4 • A decrease in a bond’s yield will raise the bond’s price by an amount that is greater in size than the corresponding fall in the bond’s price that would occur if there were an equal-sized increase in the bond’s yield • the price-yield relationship is convex 8
  • 9. BOND PRICING THEOREMS • 5 BOND PRICING THEOREMS – THEOREM 5 • the percentage change in a bond’s price owing to a change in its yield will be smaller if the coupon rate is higher 9
  • 10. CONVEXITY CONVEXITY DEFINITION: – a measure of the curvedness of the price-yield relationship 10
  • 11. CONVEXITY • THE PRICE-YIELD RELATIONSHIP Price YTM 11
  • 12. CONVEXITY • THEOREM 1 TELLS US – price and yield are inversely related but not in a linear fashion (see graph) – an increase in yield is associated with a drop in bond price – but the size of the change in price when yield rises is greater than the size of the price change when yield falls 12
  • 13. DURATION • DEFINITION: – measures the “average maturity” of a stream of bond payments – it is the weighted average time to full recovery of the principal and interest payments 13
  • 14. DURATION • FORMULA T  P V (Ct )  D   t where P0 = the 1  market price of t current P 0  the bond PV(Ct )= the present value of the coupon payments t = time periods 14
  • 15. DURATION • THE RELATION OF DURATION TO PRICE CHANGES – THEOREM 5 implies • bonds with same maturity date but different coupon rates may react differently to changes in the interest rate • duration is a price-risk indicator 15
  • 16. DURATION • DURATION IS A PRICE-RISK INDICATOR – FORMULA p rewritten   D (1  ytm ) p where y = thep  yield  maturity bond’s  D  y  to  1 y  p   16
  • 17. DURATION • MODIFIED DURATION – FORMULA: D Dm  1 y – reflects the bond’s % price change for a one percent change in the yield 17
  • 18. DURATION • THE RELATIONSHIP BETWEEN CONVEXITY AND DURATION – whereas duration would have us believe that the relationship between yield and price change is linear – convexity shows us otherwise 18
  • 19. DURATION • THE RELATIONSHIP BETWEEN CONVEXITY AND DURATION P C 0 YTM 19
  • 20. IMMUNIZATION • DEFINITION: a bond portfolio management technique which allows the manager to be relatively certain of a given promised cash stream 20
  • 21. IMMUNIZATION • HOW TO ACCOMPLISH IMMUNIZATION – Duration of a portfolio of bonds • equals the weighted average of the individual bond durations in the portfolio – Immunization • calculate the duration of the promised outflows • invest in a portfolio of bonds with identical durations 21
  • 22. IMMUNIZATION • PROBLEMS WITH IMMUNIZATION – default and call risk ignored – multiple nonparallel shifts in a nonhorizontal yield curve – costly rebalancing ignored – choosing from a wide range of candidate bond portfolios is not very easy 22
  • 23. ACTIVE MANAGEMENT • TYPES OF ACTIVE MANAGEMENT – Horizon Analysis • simple holding period selected for analysis • possible yield structures at the end of period are considered • sensitivities to changes in key assumptions are estimated 23
  • 24. ACTIVE MANAGEMENT • TYPES OF ACTIVE MANAGEMENT – Bond Swapping • exchanging bonds to take advantage of superior ability to predict yields • Categories: – substitution swap – intermarket spread swap – rate anticipation swap – pure yield pickup swap 24
  • 25. ACTIVE MANAGEMENT • TYPES OF ACTIVE MANAGEMENT – Contingent Immunization • portfolio managed actively as long as favorable results are obtained • if unfavorable, then immunize the portfolio 25
  • 26. PASSIVE MANAGEMENT • TYPES OF PASSIVE MANAGEMENT – INDEXATION • the portfolio is formed to track a chosen index 26