State and Local Public Finance Professor Yinger Spring 2017

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State and Local Public Finance Professor Yinger Spring 2017 Lecture 13 bond markets

Class Outline The Role of Municipal Bonds Characteristics of a Bond State and Local Public Finance Lecture 13: Bond Markets Class Outline The Role of Municipal Bonds Characteristics of a Bond Types of Bonds Bond Markets

State and Local Public Finance Lecture 13: Bond Markets Municipal Bonds Today’s topic is state and local bonds, usually lumped together as municipal bonds or munis. This is an important topic because financing capital projects without borrowing would cause huge short-run shocks to state and local tax rates. Borrowing allows a jurisdiction to spread the impact of large capital projects over time.

State and Local Public Finance Lecture 13: Bond Markets Bonds and Taxes or Fees Municipal bonds are not a financing tool, they are a burden-spreading tool. A government cannot finance capital spending with bonds; instead, it must finance this spending with taxes or fees and then spread the impact out over time with bonds. Decisions about bonds therefore are connected to decisions about the best way to finance a project, that is, about the most appropriate taxes and fees (based on equity and efficiency).

The Real Impact of Bonds State and Local Public Finance Lecture 13: Bond Markets The Real Impact of Bonds Saying that bonds are a burden-spreading tool does not imply that they have no real impacts. In fact, there is a cost to spreading out the impact of a project over time, namely, interest costs, broadly defined. Poor bond-issuing policies can boost interest costs above the minimum required level.

Overview of the Muni Bond Market State and Local Public Finance Lecture 13: Bond Markets Overview of the Muni Bond Market In 2015, state and local governments issued $338.4 billion of tax-exempt municipal debt (and $28.7b of taxable debt). We will cover the issue of “taxability” in the next class. This debt was used to spread out the burden of paying for, among other things, general purpose projects ($91.2b), K-12 schools ($82.5b), higher education ($36.6b), hospitals ($21.1b), highways and streets ($18.1b), public power ($16.4b), and mass transit (12.7). For more information, see http://www.sifma.org/research/item.aspx?id=8589958953

What is a Municipal Bond? State and Local Public Finance Lecture 13: Bond Markets What is a Municipal Bond? A bond is a certificate of indebtedness. The issuer agrees to pay interest to the purchaser in return for the use of the purchaser’s money over a given period of time. A bond contrasts with a stock, in which a firm exchanges part ownership in a company for the use of an investor’s money. Stocks are not relevant for government.

Basic Bond Characteristics State and Local Public Finance Lecture 13: Bond Markets Basic Bond Characteristics Three things are always stamped on a bond: Face Value = F (= par value or redemption value or value at maturity). Coupon Rate = c, which indicates the interest to be paid as a percentage of F and which can be either fixed or floating (i.e. tied to some other rate). Years to Maturity = N, which is the number of years until the bond can be redeemed and is also the number of years during which the investor is entitled to collect interest.

Basic Bond Characteristics, 2 State and Local Public Finance Lecture 13: Bond Markets Basic Bond Characteristics, 2 Bonds are usually issued in serial form, which means that some bonds have N=1, some have N=2, some have N=3, all the way up to the highest selected maturity, N*. This approach helps spread out the cost because it implies that only 1/N* of the bonds have to be paid back each year. Bonds are usually issued with face values of $5,000 or multiples of $5,000. In the past, this meant that only large investors bought them, but now anyone can invest any amount in bonds through a bond fund.

Basic Bond Characteristics, 3 State and Local Public Finance Lecture 13: Bond Markets Basic Bond Characteristics, 3 Other things that might be on a bond: Call Option, which gives the issuer the right to recall the bond before its maturity date (increasing the risk placed on the investor). Put Option, which allows the investor to redeem the bond before its maturity date (increasing the risk placed on the issuer). Insurance against the possibility that the issuer cannot make the specified payments on time (lowering the risk placed on the investor, but imposing a cost on the issuer).

State and Local Public Finance Lecture 13: Bond Markets The Price of a Bond The first key to understanding bond markets is to think about the market price of a bond. This price equals the amount an investor would pay to purchase a bond. This market price is not the same thing as a bond’s face value!!

State and Local Public Finance Lecture 13: Bond Markets The Price of a Bond, 2 Suppose an investor has an alternative, similar investment, perhaps a U.S. Treasury Bill, that offers an interest rate r. Then r is the opportunity cost of investing in bonds, and the investor’s willingness to pay is the present value of the benefits from holding the bond or

State and Local Public Finance Lecture 13: Bond Markets The Price of a Bond, 3 With the help of a little algebra, this equation can be simplified to: The 1st term is like a mortgage (where P is the mortgage amount and cF is the monthly payment), but a bond, unlike a mortgage, retains its principal until it is redeemed (the 2nd term). See the posted notes for more.

State and Local Public Finance Lecture 13: Bond Markets The Price of a Bond, 2 Thus, regardless of the split between interest (the 1st term) and redemption value (the 2nd), P is proportional to F. If P > F, the bond is said to sell at a premium; if P < F, the bond is said to sell at a discount.

State and Local Public Finance Lecture 13: Bond Markets A Bond’s Rate of Return The second key to understanding bond markets is to think about the rate of return on a bond that sells at price P. This rate of return is the value of r at which the above equation is true, given P. This is a standard type of present-value calculation; it is often called finding the internal rate of return. In the case of bonds, it is called calculating a bond’s yield to maturity.

Calculating Yield to Maturity State and Local Public Finance Lecture 13: Bond Markets Calculating Yield to Maturity Calculating the yield to maturity is difficult because the equation is nonlinear. But most spreadsheet programs are set up to do this type of calculation, that is, to find an internal rate of return (IRR). Moreover, there is a simple approximation that indicates the key intuition.

Approximating Yield to Maturity State and Local Public Finance Lecture 13: Bond Markets Approximating Yield to Maturity This approximation starts with the recognition that the annual return on a bond has two parts: Interest Return = cF Capital Gain = (F - P)/N per year. Thus, the total return, expressed as a share of the “price,” is:

Price and Rate of Return State and Local Public Finance Lecture 13: Bond Markets Price and Rate of Return The difference between these two ways of looking at bonds corresponds to what is unknown. In the first case r is known, but P is not. We use the present-value equation to solve for P. In the second case, P is known, but r is not. We use the present- value equation to solve for r.

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds Bonds come in many different types, including the following: Zero Coupon Bond = a bond that pays no interest. This bond obviously must sell at a huge discount (P < F) because all of its return comes in the form of a capital gain. Its price:

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 2 Compound Interest Bond or Capital Appreciation Bond = a bond that puts interest payments in an “account” and lets them accumulate, but does not pay them out until the maturity date. This bond changes the time pattern of payments by saving all the interest until the end. Its price: If c = r, then P = F.

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 3 Some budget officials like zero-coupon or capital appreciation bonds because they push the re-payment streams into the future—and hence make it easier to balance the budget today. These bonds do not save money, however, because they do not change the present value of the re-payment stream. Moreover, zero-coupon bonds are generally avoided near a borrowing limit because they have the highest face values.

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 4 The following table shows the actual payments and the present value of payments for standard, zero-coupon, and capital-appreciation bond serial issues, each with a present value of $50,000. Actual payments are the budget amounts for interest and redemption. The present value columns account for the fact that payments made in the future have a lower true impact than payments made today. Bond decisions should be based on present values!

Table 1. Payments on Three Types of Municipal Bond State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 5 Table 1. Payments on Three Types of Municipal Bond Standard Zero-Coupon Capital Appreciation Year Actual Present Value 1 $7,500.00 $7,142.86 $6,475.23 $6,166.88 $5,250.00 $5,000.00 2 $7,250.00 $6,575.96 $5,873.22 $5,512.50 3 $7,000.00 $6,046.86 $5,593.55 $5,788.13 4 $6,750.00 $5,553.24 $5,327.19 $6,077.53 5 $6,500.00 $5,092.92 $5,073.51 $6,381.41 6 $6,250.00 $4,663.85 $4,831.92 $6,700.48 7 $6,000.00 $4,264.09 $4,601.82 $7,035.50 8 $5,750.00 $3,891.83 $4,382.69 $7,387.28 9 $5,500.00 $3,545.35 $4,173.99 $7,756.64 10 $3,223.04 $3,975.23 $8,144.47 Total $63,750.00 $50,000.00 $64,752.29 $66,033.94 Note: The coupon rate and opportunity cost are set at 5%. The table presents the total payments on bonds of all maturities in each year. The face values of the standard and capital appreciation bonds are $5,000; the face values of the zero-coupon bonds are $6,475.23. The standard and capital appreciation bonds sell for $5,000, whereas the zero-coupon bonds sell for amounts between $4,761.91 (1-year maturity) and $3,069.57 (10-year maturity). Note that CABs have illusory savings (=lower payments) in the first few years—but the same present value overall!.

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 6 Perpetuity = a bond with N = ∞, so it just pays interest and never gets to the redemption date. Perpetuities aren’t used often because they put a perpetual burden on government. But they are interesting to evaluate. With an infinite N, the present-value formula simplifies to: So if c = r, then P = F; if c < r, the bond sells at a discount (P < F); and if c > r, the bond sells at a premium. Discounts and premiums can arise even if a bond never matures!

State and Local Public Finance Lecture 13: Bond Markets Types of Bonds, 7 Although perpetuities are rare, a case of bonds with very long maturities appeared in the New York Times a couple years ago. In 1868, Winston Churchill’s grandfather, Leonard W. Jerome, came up with the idea of building a road to a new racetrack in what is now the Bronx. Two villages issued the bonds at a 7% interest rate and with maturities up to 279 years; the resulting street was initially called Central Avenue, but it is now called Jerome Avenue. When NYC annexed these villages, it inherited the bonds and will keep paying 7% interest to remaining bondholders until the last bond is redeemed in 2147! See: http://www.nytimes.com/2009/02/13/nyregion/13jerome.html

Categories of Municipal Bond State and Local Public Finance Lecture 13: Bond Markets Categories of Municipal Bond Bonds backed by full taxing authority of issuing government General Obligation Bonds (GO) Moral Obligation Bonds Double Barreled GO Bonds Bonds backed by Specific Revenue Source Revenue Bond Agency Bond Tax Increment Bond

Categories of Municipal Bond, Continued State and Local Public Finance Lecture 13: Bond Markets Categories of Municipal Bond, Continued Bonds backed by a private revenue source Industrial Development Bonds Pollution Control Bonds Mortgage Revenue Bonds Bonds to Smooth Timing Problems Tax Anticipation Notes (TANs) Revenue Anticipation Notes (RANs) Bond Anticipation Notes (BANs)

Investments that Compete with Bonds State and Local Public Finance Lecture 13: Bond Markets Investments that Compete with Bonds Governments must compete for investor’s funds with many other types of investment, including: Stocks Corporate Bonds Federal Bonds (savings bonds, Treasury bonds, agency bonds) Mortgages

The Market for Tax-exempt Loanable Funds State and Local Public Finance Lecture 13: Bond Markets The Market for Tax-exempt Loanable Funds Demand: State and local governments want loanable funds to smooth revenue flows Supply: Investors with high marginal tax rates prefer tax-exempt investments, such as munis, for reasons explored next class.

State and Local Public Finance Lecture 13: Bond Markets Purchasers of Munis For reasons discussed in the next class, the purchasers of munis are mostly high-income individuals, mutual funds, banks, and insurance companies. The share of munis owned by high-income individuals was 42.9% in 2014. Commercial banks had the largest share of munis, 41%, in 1980, but their share dropped to 8% in 2003. The share held by insurance companies dropped from 22% in 1980 to 12% in 2003.

The Market for Municipal Bonds State and Local Public Finance Lecture 13: Bond Markets The Market for Municipal Bonds D = Borrowing $s of Loanable Funds S = Lending i = interest rate = yield to maturity

The Market for Municipal Bonds, 2 State and Local Public Finance Lecture 13: Bond Markets The Market for Municipal Bonds, 2 D = Lending Number of Bonds P = Price of a Bond S = Borrowing

Impact of Tight Monetary Policy State and Local Public Finance Lecture 13: Bond Markets Impact of Tight Monetary Policy (or loss of confidence in munis or new tax-exempt savings options) D = Borrowing $s of Loanable Funds S1 = Lending S2 i i1 i2 The Market For Municipal Bonds

Initial Impact of Industrial Development Bonds State and Local Public Finance Lecture 13: Bond Markets Initial Impact of Industrial Development Bonds (or Mortgage Revenue Bonds) D1 = Borrowing $s of Loanable Funds S = Lending D2 i i2 i1 The Market For Municipal Bonds