Key Takeaways
- Ladders stagger maturities to reduce rate risk and provide liquidity.
- Barbells split short and long maturities for flexibility.
- Bullets target a single maturity to match liabilities.
- Duration measures interest rate sensitivity.
- Shorten duration when rates are expected to rise; extend when expected to fall.
- Tax-Equivalent Yield = Muni Yield / (1 - Tax Bracket) - higher brackets benefit more from munis.
Fixed Income Strategies
Managing fixed income portfolios requires understanding various strategies for different client objectives, market conditions, and risk tolerances.
Bond Portfolio Structures
Laddering Strategy
Definition: Building a portfolio of bonds with staggered, equally-spaced maturity dates.
Example: 10-Year Ladder
| Year | Amount | Maturity |
|---|---|---|
| 1 | $10,000 | Year 1 |
| 2 | $10,000 | Year 2 |
| 3 | $10,000 | Year 3 |
| ... | ... | ... |
| 10 | $10,000 | Year 10 |
When bonds mature, the principal is reinvested in new 10-year bonds, maintaining the ladder.
Benefits of Laddering:
| Benefit | Description |
|---|---|
| Reduces interest rate risk | Not locked into single rate |
| Provides liquidity | Regular maturities provide cash flow |
| Smooths rate changes | Average into new rates over time |
| Simple to implement | Straightforward structure |
| Flexibility | Can use maturing bonds for expenses or reinvest |
Best For: Conservative investors seeking steady income with reduced interest rate risk.
Barbell Strategy
Definition: Concentrating holdings in short-term AND long-term bonds with little or no intermediate-term bonds.
Example Structure:
| Allocation | Maturity Range | Purpose |
|---|---|---|
| 50% | 1-3 years (short) | Liquidity, reinvestment flexibility |
| 0% | 4-7 years (intermediate) | Avoided |
| 50% | 8-10+ years (long) | Higher yields |
Benefits:
- Short-term provides liquidity and reinvestment opportunities
- Long-term locks in higher yields
- Can adjust weights based on rate outlook
- More tactical than laddering
Best For: Investors willing to take a tactical approach and adjust based on interest rate expectations.
Bullet Strategy
Definition: Purchasing multiple bonds that all mature at approximately the same time.
Example: All bonds mature in Year 7
| Purchase Date | Maturity | Years to Maturity at Purchase |
|---|---|---|
| Year 1 | Year 7 | 6 years |
| Year 2 | Year 7 | 5 years |
| Year 3 | Year 7 | 4 years |
| Year 4 | Year 7 | 3 years |
Benefits:
- Matches a specific future liability (college, retirement)
- Reduces interest rate risk through staggered purchases
- Maximizes cash available at target date
Best For: Investors with a specific future cash need (liability matching).
Strategy Comparison
| Feature | Ladder | Barbell | Bullet |
|---|---|---|---|
| Maturities | Evenly spread | Short and long only | Concentrated at one date |
| Purpose | Steady income, flexibility | Tactical positioning | Match future liability |
| Rate Risk | Moderate | Varies by weights | Reduced by staggered purchases |
| Complexity | Low | Moderate | Moderate |
| Liquidity | High (regular maturities) | Moderate | Low until target date |
Duration Management
Understanding Duration
Duration measures a bond's sensitivity to interest rate changes. It represents the approximate percentage price change for a 1% change in interest rates.
| Duration | Interest Rate Change | Approximate Price Change |
|---|---|---|
| 5 years | +1% | $-5 \times 1% = -5%$ |
| 5 years | -1% | $-5 \times (-1%) = +5%$ |
| 10 years | +1% | $-10 \times 1% = -10%$ |
| 10 years | -1% | $-10 \times (-1%) = +10%$ |
Key Relationships:
- Longer maturity → Higher duration
- Lower coupon → Higher duration
- Higher duration → More interest rate sensitivity
Duration Strategies
If Expecting Rates to RISE:
| Action | Rationale |
|---|---|
| Shorten duration | Reduces price decline when rates rise |
| Buy shorter-term bonds | Less sensitive to rate changes |
| Sell longer-term bonds | Avoid largest price declines |
If Expecting Rates to FALL:
| Action | Rationale |
|---|---|
| Extend duration | Maximizes price appreciation |
| Buy longer-term bonds | More sensitive to rate changes |
| Sell shorter-term bonds | Capture more upside |
Duration Matching (Immunization)
Concept: Match portfolio duration to the client's investment horizon.
If a client needs money in 5 years:
- Set portfolio duration to 5 years
- As time passes, duration naturally shortens
- Rebalance to maintain target duration
Result: Interest rate changes have minimal impact on meeting the liability.
Credit Strategies
Credit Quality Spectrum
| Rating | Category | Characteristics |
|---|---|---|
| AAA to A | Investment Grade (High) | Lower yield, very low default risk |
| BBB | Investment Grade (Low) | Moderate yield, low default risk |
| BB to B | High Yield (Speculative) | Higher yield, moderate default risk |
| CCC and below | Distressed | Highest yield, high default risk |
Credit Spread Strategies
| Economic Condition | Spreads | Strategy |
|---|---|---|
| Expansion | Narrow (low risk perception) | Reduce credit exposure |
| Recession | Wide (high risk perception) | Increase credit exposure (buy cheap) |
Municipal Bond Strategies
Tax-Equivalent Yield
For high-bracket investors, municipal bonds may offer better after-tax returns:
Example: 4% muni yield, 37% tax bracket
Step 1: Calculate the after-tax factor: 1 - 0.37 = 0.63
Step 2: Divide muni yield by after-tax factor: 4% / 0.63 = 6.35%
Result: A taxable bond would need to yield 6.35% to match the 4% muni after taxes.
In Practice
Strategy selection depends on:
- Interest rate outlook
- Income needs and timing
- Risk tolerance
- Tax situation
- Time horizon
On the Exam
Series 65 frequently tests:
- Understanding the three structures: ladder, barbell, bullet
- Knowing that duration measures interest rate sensitivity
- If rates expected to rise → shorten duration; if fall → extend duration
- Tax-equivalent yield calculation for municipal bonds
Key Takeaways
- Laddering spreads maturities evenly—provides liquidity and reduces rate risk
- Barbell concentrates in short AND long maturities—tactical approach
- Bullet targets a single maturity date—matches future liabilities
- Duration measures interest rate sensitivity
- Rising rate expectations → shorten duration; falling rates → extend duration
- Higher tax brackets benefit more from municipal bonds
A bond ladder reduces interest rate risk by:
If an investor expects interest rates to rise, they should:
A bullet strategy is most appropriate for an investor who: