Presented By Julio F. Morales January 26, 2006 Parameters for Bond Refinancing Beyond the 3% Rule
Page 1 Basic Bond Formulas: PV Excel PV Function =PV (rate, nperiod,PMT, FV) 30 Year 6.0% $1.0 million Annual Debt Service =PV (.03, 60, $500,000,0) –$13,837,781 HP 12-C PV Function How much debt can I afford? niPVPMTFV ? $1 million $ Terms Semi-Annual 1. N = 60 periods 2. Rate = PV = ? 4. PMT = $1.0 million 5. FV = $0
Page 2 Measuring Savings
Page 3 Optional Redemption Most municipal bonds have an optional call feature which allows issuers to repurchase bonds at a specified price on certain dates in the future Call date usually 8-10 years Notification: typically 30 to 60 days prior to call December 1, 2010 through June 1, % December 1, 2011 to June 1, % December 1, 2011 and Thereafter100%
Page 4 Current Refunding Bonds that have matured Refinancing in which bonds are redeemed within 90 days of call date No limit on # of current refundings (2-3 times over life of bonds)
Page 5 Advance Refunding Bonds are redeemed more than 90 days from the call date IRS allows only 1 advance refunding
Page 6 Structuring an Escrow & Basic Sizing
Page 7 Defeasance Legal Defeasance Escrow securities backed by full faith & credit of U.S. government (e.g., U.S.Treasuries / SLGS) Requires bond counsel opinion Debt removed from books Economic Defeasance Escrow securities not backed by full faith & credit of U.S. government (e.g., Corporates & Agencies) Higher yield / Greater savings Debt remains on the books
Page 8 Defeasance Escrow Refunding (Defeasance) Escrow A portfolio of “eligible securities”, as defined in the Indenture (U.S. Treasuries / SLGS) Cash flows sufficient to pay: –Principal –Interest –Call Premium to the call date, without reinvestment
Page 9 Escrow Requirements
Page 10 Escrow Structuring Escrow cash flow requirement = $8,769,525 Escrow funding costs = $7,631,692 Escrow can yield the same rate as the arbitrage yield on the refunding bonds (e.g., 3.64%) Perfect escrow would cost = $7,493,310
Page 11 Negative Carry Perfect Escrow $7,493,310 Arb. Yield = 3.64% Escrow Cash Flow Requirements to Call Date $8,769,525 Escrow Cash Flow Requirements to Call Date $8,769,525 Escrow Yield = 3.01% Negative Carry Perfect Escrow $7,493,310 Proceeds the bond rate pays for itself > “carry” Investment yield (3.01%) lower than bond yield (3.64%) Inefficient Escrow: increase par value of refunding bonds by 2.1% $138,382 in Negative Carry (“negative arbitrage”)
Page 12 Bond Sizing Requirements Bonds Outstanding $6.15 Million + Additional Costs 3.0% to 6.0% 1.Cost of Issuance:.50% to 1.0% 2.Underwriter’s Discount:.50% to 1.0% 3.Redemption Premium: 2.0% to 3.0% 4.Bond Insurance: (~2x principal).50% to 1.0% Current Refunding Bonds: $6,580,000
Page 13 Advance Refunding
Page 14 Bond Sizing Requirements Bonds Outstanding $6.15 Million Principal & Interest $1.6 Million 1.Cost of Issuance:.50% to 1.0% 2.Underwriter’s Discount:.50% to 1.0% 3.Redemption Premium: 2.0% to 3.0% 4.Bond Insurance: (~2x principal).50% to 1.0% 5.Negative Carry *: 1.0% to 3.0% * Advance Refunding + Additional Costs 3.0% to 10.0% Advance Refunding Bonds: $8,000,000
Page 15 How to Evaluate a Refunding
Page 16 Issuer Objectives Debt Service Savings Cash Flow Structuring Consolidation of Debt Remove Restrictive Covenants Combination (of above)
Page 17 Rolling Down the Yield Curve
Page 18 Measuring Savings $30,000 Avg. Annual Cash Flow Savings $440,293 NPV Savings 6.9% of Refunded Bonds 6.7% of Refunding Bonds
Page 19 The Impact of Investments
Page 20 Gross vs. Net Refunding Must take into account impact of investments Gross-to-Gross Refunding Comparison solely of gross debt service Does not take into account reinvestment of bond proceeds Net-to-Net Refunding Compares Net Debt Services Takes into account reinvestment of bond proceeds
Page 21 Net-to-Net Refunding Net-to-Net Refunding reflects true savings May reduce savings level (e.g. 7.1% vs. 4.8%)
Page 22 Beyond the 3% Rule
Page 23 Key Factors in Evaluating a Refunding 1.Current vs. Historical Interest Rate Levels 2.Maturity-by-Maturity (shape of yield curve) 3.Term to maturity (years remaining) 4.Absolute level of savings: minimum $ threshold (e.g. $1 million) Evaluating an advance refunding generally more important than current refunding.
Page 24 Savings Formula Rule of Thumb Coupon Spread X # of Years Coupon Spread X # of Years Call Premium + Issuance Cost Savings >
Page 25 Current vs. Historical Interest Rates Refunding should be driven by the potential value captured Refunding undertaken near historical low interest levels, may capture most potential savings
Page 26 Maturity-by-Maturity Analysis Although overall level of savings attractive Issuers should begin to evaluate refunding on a maturity-by- maturity basis. Review shape of Yield curve
Page 27 Shape of the Yield Curve Shape of the Yield Curve + Time to Final Maturity 3.0% to 10.0% in par value required to issue refunding bonds % spread of 100 bps more significant later years: –3 year = 300 bps / 9 years = 900 bps
Page 28 Adjusted Maturity-by-Maturity Adjusted Par Value – 7% for each Maturity Level debt service solution, places more principal in shorter maturities – distorts savings in back end.
Page 29 Value of Call Option Measures Efficiency of a Refunding Requires complex multi-variable model Simple approximation: benchmark savings to historical low interest rates Rates as of June 12, 2003 Efficiency of Refunding - % of potential savings
Page 30 Coupon Spread
Page 31 Capture Potential Economic Value Benchmark to historical low interest rate level – provides simple gauge of efficiency of refunding
Page 32 Absolute Value & Other Considerations “Suit Rule” – A refunding should generate more savings to the issuer than the suits (i.e., bond counsel, FA, underwriter, etc.) get paid. Minimum $X million NPV savings, regardless of % of par value –Current Refundings –Short term to maturity Restrictive Covenants –Debt Service Coverage –Developer payments
Page 33 Use of Swaps & Derivatives Issuers may realize greater savings by using swap & derivative instruments However, must consider that: % of LIBOR swaps assume tax risk Swaps are effectively non-callable must measure the option value of the call
Page 34 Questions and Discussion