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Presented By Julio F. Morales January 26, 2006 Parameters for Bond Refinancing Beyond the 3% Rule
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Page 1 Basic Bond Formulas: PV Excel PV Function =PV (rate, nperiod,PMT, FV) 30 Year Bonds @ 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 603.0 ? $1 million $0 12 345 Terms Semi-Annual 1. N = 60 periods 2. Rate = 3.0 3. PV = ? 4. PMT = $1.0 million 5. FV = $0
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Page 2 Measuring Savings
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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, 2010102% December 1, 2011 to June 1, 2011101% December 1, 2011 and Thereafter100%
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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)
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Page 5 Advance Refunding Bonds are redeemed more than 90 days from the call date IRS allows only 1 advance refunding
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Page 6 Structuring an Escrow & Basic Sizing
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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
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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
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Page 9 Escrow Requirements
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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
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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 invested @ 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”)
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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
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Page 13 Advance Refunding
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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
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Page 15 How to Evaluate a Refunding
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Page 16 Issuer Objectives Debt Service Savings Cash Flow Structuring Consolidation of Debt Remove Restrictive Covenants Combination (of above)
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Page 17 Rolling Down the Yield Curve
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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
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Page 19 The Impact of Investments
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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
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Page 21 Net-to-Net Refunding Net-to-Net Refunding reflects true savings May reduce savings level (e.g. 7.1% vs. 4.8%)
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Page 22 Beyond the 3% Rule
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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.
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Page 24 Savings Formula Rule of Thumb Coupon Spread X # of Years Coupon Spread X # of Years Call Premium + Issuance Cost Savings >
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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
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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
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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
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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.
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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
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Page 30 Coupon Spread
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Page 31 Capture Potential Economic Value Benchmark to historical low interest rate level – provides simple gauge of efficiency of refunding
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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
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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
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Page 34 Questions and Discussion
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