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1、Part Two,Fundamentals of Financial Markets,Chapter 3,What Do Interest Rates Mean and What Is Their Role in Valuation?,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-3,Chapter Preview,Interest rates are among the most closely watched variables in the economy. It is imperative that what
2、exactly is meant by the phrase interest rates is understood. In this chapter, we will see that a concept known as yield to maturity (YTM) is the most accurate measure of interest rates.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-4,Chapter Preview,Any description of interest rates e
3、ntails an understanding certain vernacular and definitions, most of which will not only pertain directly to interest rates but will also be vital to understanding many other foundational concepts presented later in the text.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-5,Chapter Prev
4、iew,So, in this chapter, we will develop a better understanding of interest rates. We examine the terminology and calculation of various rates, and we show the importance of these rates in our lives and the general economy. Topics include: Measuring Interest Rates The Distinction Between Real and No
5、minal Interest Rates The Distinction Between Interest Rates and Returns,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-6,Present Value Introduction,Different debt instruments have very different streams of cash payments to the holder (known as cash flows), with very different timing. A
6、ll else being equal, debt instruments are evaluated against one another based on the amount of each cash flow and the timing of each cash flow. This evaluation, where the analysis of the amount and timing of a debt instruments cash flows lead to its yield to maturity or interest rate, is called pres
7、ent value analysis.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-7,Present Value,The concept of present value (or present discounted value) is based on the commonsense notion that a dollar of cash flow paid to you one year from now is less valuable to you than a dollar paid to you to
8、day. This notion is true because you could invest the dollar in a savings account that earns interest and have more than a dollar in one year. The term present value (PV) can be extended to mean the PV of a single cash flow or the sum of a sequence or group of cash flows.,Copyright 2009 Pearson Pren
9、tice Hall. All rights reserved.,3-8,Present Value Applications,There are four basic types of credit instruments which incorporate present value concepts: Simple Loan Fixed Payment Loan Coupon Bond Discount Bond,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-9,Present Value Concept: Sim
10、ple Loan Terms,Loan Principal: the amount of funds the lender provides to the borrower. Maturity Date: the date the loan must be repaid; the Loan Term is from initiation to maturity date. Interest Payment: the cash amount that the borrower must pay the lender for the use of the loan principal. Simpl
11、e Interest Rate: the interest payment divided by the loan principal; the percentage of principal that must be paid as interest to the lender. Convention is to express on an annual basis, irrespective of the loan term.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-10,Present Value Conc
12、ept: Simple Loan,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-11,Present Value Concept: Simple Loan (cont.),The previous example reinforces the concept that $100 today is preferable to $100 a year from now since todays $100 could be lent out (or deposited) at 10% interest to be worth
13、 $110 one year from now, or $121 in two years or $133 in three years.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-12,Yield to Maturity: Loans,Yield to maturity = interest rate that equates todays value with present value of all future payments Simple Loan Interest Rate (i = 10%),Pre
14、sent Value of Cash Flows: Example,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-14,Present Value Concept: Fixed-Payment Loan Terms,Simple Loans require payment of one amount which equals the loan principal plus the interest. Fixed-Payment Loans are loans where the loan principal and i
15、nterest are repaid in several payments, often monthly, in equal dollar amounts over the loan term.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-15,Present Value Concept: Fixed-Payment Loan Terms,Installment Loans, such as auto loans and home mortgages are frequently of the fixed-paym
16、ent type.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-16,Yield to Maturity: Loans,Fixed Payment Loan (i = 12%),Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-17,Yield to Maturity: Bonds,Coupon Bond (Coupon rate = 10% = C/F),Consol: Fixed coupon payments of $C forever,C
17、opyright 2009 Pearson Prentice Hall. All rights reserved.,3-18,Yield to Maturity: Bonds,One-Year Discount Bond (P = $900, F = $1000),Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-19,Relationship Between Price and Yield to Maturity,Three interesting facts in Table 3-1 When bond is at p
18、ar, yield equals coupon rate Price and yield are negatively related Yield greater than coupon rate when bond price is below par value,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-20,Relationship Between Price and Yield to Maturity,Its also straight-forward to show that the value of a
19、 bond (price) and yield to maturity (YTM) are negatively related. If i increases, the PV of any given cash flow is lower; hence, the price of the bond must be lower.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-21,Current Yield,Current yield (CY) is just an approximation for YTM easi
20、er to calculate. However, we should be aware of its properties: If a bonds price is near par and has a long maturity, then CY is a good approximation. A change in the current yield always signals change in same direction as yield to maturity,Copyright 2009 Pearson Prentice Hall. All rights reserved.
21、,3-22,Two Characteristics Understates yield to maturity; longer the maturity, greater is understatement Change in discount yield always signals change in same direction as yield to maturity,Yield on a Discount Basis,One-Year Bill (P = $900, F = $1000),Copyright 2009 Pearson Prentice Hall. All rights
22、 reserved.,3-23,Two peculiarities in the calculation of discount yield,It uses the percentage gain on the face value of bill rather than the percentage gain on the purchase price of the bill. It puts bill on an annual basis by taking the year to be 360 days long rather than 365 days,Bond Page of the
23、 Newspaper,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-25,Global perspective,In November 1998, rates on Japanese 6-month government bonds were negative! Investors were willing to pay more than they would receive in the future. Best explanation is that investors found the convenience
24、 of the bills worth something more convenient than cash. But that can only go so far the rate was only slightly negative.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-26,Distinction Between Real and Nominal Interest Rates,Real interest rate Interest rate that is adjusted for expected
25、 changes in the price level,Real interest rate more accurately reflects true cost of borrowing When the real rate is low, there are greater incentives to borrow and less to lend,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-27,Distinction Between Real and Nominal Interest Rates,Real i
26、nterest rate,We usually refer to this rate as the ex ante real rate of interest because it is adjusted for the expected level of inflation. After the fact, we can calculate the ex post real rate based on the observed level of inflation.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-28
27、,Distinction Between Real and Nominal Interest Rates (cont.),If i = 5% and e = 0% then,If i = 10% and e = 20% then,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-29,U.S. Real and Nominal Interest Rates,Sample of current rates and indexes ,Copyright 2009 Pearson Prentice Hall. All right
28、s reserved.,3-30,Distinction Between Interest Rates and Returns,Rate of Return: we can decompose returns into two pieces:,where = current yield, and,= capital gains.,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-31,Key Facts about the Relationship Between Rates and Returns,Sample of c
29、urrent coupon rates and yields on government bonds ,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-32,Maturity and the Volatility of Bond Returns,Key findings from Table 3-2 Only bond whose return = yield is one with maturity = holding period For bonds with maturity holding period, i P
30、 implying capital loss The longer is maturity, the greater is price change associated with interest rate change,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-33,Maturity and the Volatility of Bond Returns (cont.),Key findings from Table 3-2 (continued) The longer is maturity, the more
31、 return changes with change in interest rate Bond with high initial interest rate can still have negative return if i ,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-34,Maturity and the Volatility of Bond Returns (cont.),Conclusion from Table 3-2 analysis Prices and returns more volati
32、le for long-term bonds because have higher interest-rate risk No interest-rate risk for any bond whose maturity equals holding period,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-35,Reinvestment Risk,Occurs if hold series of short bonds over long holding period i at which reinvest un
33、certain Gain from i , lose when i ,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-36,Calculating Durationi =10%, 10-Year 10% Coupon Bond,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-37,Calculating Durationi = 20%, 10-Year 10% Coupon Bond,Copyright 2009 Pearson Prentice
34、Hall. All rights reserved.,3-38,Formula for Duration,Key facts about duration All else equal, when the maturity of a bond lengthens, the duration rises as well All else equal, when interest rates rise, the duration of a coupon bond fall,Copyright 2009 Pearson Prentice Hall. All rights reserved.,3-39,Formula for Duration,The higher is the coupon rate on the bond, the shorter is the duration of the bond Duration is additive: the duration of a portfolio of securities is the weighted-average
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