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S:\CLIENTS\54\Thornton Direct Testimony.DOC
BEFORE THE IDAHO PUBLIC UTILITIES COMMISSION
IN THE MATTER OF THE APPLICATION
OF AVISTA CORPORATION FOR THE
AUTHORITY TO INCREASE ITS RATES
AND CHARGES FOR ELECTRIC AND
NATURAL GAS SERVICE TO ELECTRIC
AND NATURAL GAS CDSTOI\1ERS IN
THE STATE OF IDAHO.
Case Nos. A VU-O4-
A VU -04-
DIRECT TESTIMONY OF JOHN S. THORNTON
ON BEHALF OF POTLATCH CORPORATION
June 21, 2004
ORIGINAL
EXECUTIVE S~RY
PREFILED DIRECT TESTIMONY OF
JOHN S. THORNTON, JR.
CASE NOS. AVU-O4-01 & AVU-G-04-
VISTA CORPORATION
Mr. Thornton testifies to Avista Corporation s (Avista) appropriate return on equity (ROE)
and overall rate of return (ROR) that should be allowed in rates. Mr. Thornton recommends
an 8.5 percent return on common equity based on his capital asset pricing model and
discounted cash flow model analyses of the cost of equity to the electric utility industry.
recommends an 8.49 percent overall rate ofretum.
Mr. Thornton addresses Mr. Malquist's prefiled direct testimony regarding the return on
equity, the cost of debt and preferred stock, the capital structure and the rate of return. Mr.
Thornton expresses concern that Mr. Malquist recommends an 11.5% ROE based on his
personal beliefs without any financial or economic analysis.
Mr. Thornton also addresses the prefiled direct testimony of Dr. William Avera. Dr. Averapresents cost of equity analysis to support Mr. Malquist's return on equity recommendation.
Dr. Avera testifies that the 11.5% ROE request represents a conservative estimate of the cost
of equity to A vista. Mr. Thornton discusses the problems with Dr. Avera s analyses that leadto Dr. Avera s upwardly biased estimates of the cost of equity.
Prepared Direct Testimony of John S. Thornton, Jr.
A vista Corporation
Case Nos. A VU-04-01 & A VU-G-04-
June 21, 2004
Table of Contents
WITNESS ID ENTIFI CA TI 0 N ..............................................................................................
SCO PE OF TESTIMONY ......................................................................................................
SUMMARY RE COMMENDATION ....................................................................................
CAP IT AL S TR U CTURE ..........
...... ......... ... ....... ............ ..... ..... ...... ..... .... ..... .... ..... .....
..... ........ 4
FAIR. AND REASONABLE RETURN ON EQ UlTY ..........................................................
A mSTORICAL PERSPECTIVE ON INTEREST RATES ..............................................
A HISTORICAL PERSPECTIVE ON STOCK RETURNS...............................................
ELECTRIC UTILITY RISK AND ITS RELA TIONSIDP TO AN A VERAGE- RISKSECURITY....... .....
.... ......... ...... .... ..............""...... ....... .................. ............. ........ ........ .......... ..... ............... ..
COST OF EQUITY TO THE ELECTRIC UTILITY INDUSTRY .................................
SAMPLE SELECTION
................... .................................................... .................... ....... ...... ... ...
DCF MODEL ANALYSIS........................ ..............................
""" .......................................... ..
The First Stage....
........ ................................................... ........... ...................... .............. ...
The Second Stage
......... ........... ........ ........................................................................... ..... .
The Third Stage..............................................................................................................
CAPITAL ASSET PRICING MODEL ANALYSIS.........................................................................
Risk-Free Rate.................
................................................................................. ...............
Beta.........................
......... .............................. ........................................... .......................
Market Risk Premium .............................................................. .......... .............................. 27
COST OF EQUITY ESTIMATES TO THE ELECTRIC UTILITY INDUSTRY.................................... 30COST OF EQUITY ESTIMATES AND ROE RECOMMENDATION FOR A VISTACORP. ..........
... ....... .... ...... ...... ...... ...... ...... ........ ..... ............. ..... ... ........... ...... ... ... ... ... ............. ...
:J 1
RECOMMENDED RATE OF RE TURN ............................................................................:J 1
EXAMINATION OF MR. MALQUIST'S 11.5% RETURN ON EQUITY
RE COMMEND A TI ON..............
.......... ...... ....... .... ... ........ .......... ............ ..... ....... ...................
:J 2
EXAMINATION OF DR. AVERA'S COST OF EQUITY ANALYSIS..........................:J:J
DR. AVERA'S CONSTANT-GROWTIIDCF ANALYSIS ............................................................
DR. AVERA'S ALLOWED ROE PREMIUM ANALYSIS .............................................................
DR. AVERA'S REALIZED RATE OF RETURN ANALYSIS ..........................................................
DR. AVERA'S CAPM ANALYSIS...........................................................................................
Risk-Free Rate.
................................................... ..... ................. ........................... ............
Beta...........
....... ...................................... ........ ...... ............... ................................... ..........
Market Risk Premium
............ ....................... ........... ........................................ ..........
...... 45DR. AVERA S FLOTATION COST ADJUSTMENT.....................................................................
DR. AVERA S ASSESSrvIENT OF A VISTA S UNIQUE RIsK.......................................................49DR. AVERA S COST OF EQUITY CONCLUSION .......................................................................
CON CL U S ION. ........
....... ................ ............ ......... ...... ............ .................... ..... ...... ..... ...
........ 52
AP j) 18: N)()
~.... ................... .......... .................. ........... ... ....... ... ........ .... ..... .... ... .... ...... .... ...... ... ...
:5~
Witness Identification
PLEASE STATE YOUR NAlVIE AND BUSINESS ADDRESS.
My name is John S. Thornton, Jr. and my business address is 7929 East Joshua
Tree Lane, Scottsdale AZ 85250.
BY WHOM ARE YOU EMPLOYED AND IN WHAT CAPACITY?
I am an independent consultant in utility finance. I appear as a witness on behalf
of Potlatch Corporation.
PLEASE DESCRIBE YOUR EDUCATIONAL BACKGROUND AND
EXPERIENCE.
I hold a Master of Science degree from the University of London, having
completed the Master s program (economics with specialty in corporate finance)
at The London School of Economics and Political Science (The LSE). I also hold
a Graduate Diploma from The LSE. I have participated as a cost of capital expert
in numerous electric utility, local gas distribution, and telephone cases in the
states of Oregon, Washington, California, Nevada, and Arizona, and I participated
in gas pipeline cases before the Federal Energy Regulatory Commission. I was a
Senior Economist for the Public Utility Commission of Oregon and its chief rate-
of-return witness. I recently left my position as the Chief of the Financial and
Regulatory Analysis Section of the Arizona Corporation Commission s Utility
Division to consult independently. My background is described further in my
Witness Qualifications Statement found on pages 48-50 of Exhibit JST-
Scope of Testimony
WHAT WAS YOUR ASSIGNMENT IN THIS CASE?
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
My assignment was to estimate a fair return on equity (ROE) and rate of return
(ROR) for A vista Corporation s electric and gas utility operations in this
proceeding. I also reviewed A vista Corporation s testimony on the rate of return
prepared by Malyn Malquist and cost of equity testimony prepared by Dr.
William Avera.
Summary Recommendation
PLEASE SUMMARIZE YOUR FINDINGS ON AVISTA CORP.S COST
OF EQUITY AND RATE OF RETURN.
I estimate A vista Corp. ' s cost of equity to be 8.5 percent. I recommend an 8.49
percent rate of return, calculated on page 1 of Exhibit JST-l. I also offer ROR
calculations incorporating the high and low end of my cost of equity estimates.
WHAT DID YOU FIND IN YOUR REVIEW OF THE COMPANY'S COST
OF EQUITY ANALYSES?
I found that Mr. Malquist recommends an 11.5 percent return on equity. He
provides no cost of equity analysis or reasoning behind his recommendation other
than a belief that "the 11.5% provides a reasonable balance of the competing
objectives of regaining financial health within a reasonable period of time, and the
impacts that increased rates have on our customers.(See Direct Testimony of
Malyn Malquist, page 22 at 3 to 6.He also believes that a return on equity
greater than 11.5 percent is supported and warranted.
SHOULD THE COMMISSION ADOPT AN 11.5 PERCENT ROE BASED
ON MR. MALQillST'S BELIEFS?
DIRECT TESTIMONY OF JOHN S. THORNTON - 2
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
, the Commission should not adopt an 11.5 percent ROE based on Mr.
Malquist's beliefs , which are absent of any financial or economic analysis on his
part. Mr. Malquist's testimony is also inconsistent with A vista s actions. A vista
recently increased its dividend, thereby draining cash from the utility, and A vista
fully intends to increase its dividend further. I would recommend that A vista
retain that cash, build its equity position or payoff debt and thereby improve its
financial health. In Avista s May 25 2004, Webcast conference, I understood
Mr. Malquist to say that A vista would have been increasing dividends even
further if it were not for a restrictive bond covenant that limited dividend
increases. In other words, A vista is not sufficiently committed to building its Dvvn
financial house internally. A vista prefers to improve its financial health through
higher rates at the expense of ratepayers.
WHAT IS THE PURPOSE OF DR. AVERA'S TESTIMONY?
Dr. Avera s purpose is to present his evaluation of Avista s current cost of equity
for Avista s jurisdictional electric operations. (See Direct Testimony of Dr.
William Avera, page 3 at 7 to 9.) He concludes that Avista s cost of equity
significantly exceeds 11.5 percent.
WHA T DID YOU FIND IN YOUR REVIEW OF DR. AVERA'
ANALYSIS?
I found that his results are upwardly biased and should not be used to set the ROE
in this case.
DIRECT TESTIMONY OF JOHN S. THORNTON - 3IPUC Cas~ Nos. A VU-O4-1 and A VU-G-O4-
Capital Structure
WHAT IS A VISTA CORPORATION'S RECOMMENDED CAPITAL
STRUCTURE?
A vista Corporation s recommended capital structure is found in the Prefiled
Direct Testimony ofMalyn K. Malquist. He recommends the following
September 2004 pro forma capital structure:
Avista Corporation Filed Capital Structure
Debt 48.19%
Trust Preferred Securities 79010
Preferred Equity 1.72%
Common Equity 44.30%
DO YOU RECOMMEND ANY CHANGES TO MR. MAL YN'S PRO
FORMA CAPITAL STRUCTURE?
No.
Fair and Reasonable Return on Equity
HOW DO YOU DEFINE THE TERM "COST OF EQUITY?"
A firm s cost of equity is that rate ofretum on equity that investors expect to earn
on their equity investment given the risk of the firm. Investors' expected return is
equally defined as the return on equity that they expect on other investments of
similar risk. 1 My testimony on A vista Corporation s cost of equity starts with a
More precisely, the marginal investor determines the firm's cost of capital. The marginal investor will bid theprice of the security up to a point that the investor expects to earn the cost of capital and no less. Then, the securityis in equilibrium. The definition of expected return based on returns on investments of similar risk (thecomparable earnings" standard) also assumes that the alternate security is in equilibrium and the investor does not
expect to earn excess profits on that alternate security. For example, assume securities A and B are of similar risk
and have a 10 percent cost of equity. Now assume that security B developed an invention such that it will realize a
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-1
historical perspective on interest rates and stock returns and then it focuses on the
cost of equity to the electric utility industry.
A Historical Perspective on Interest Rates
FffiST, PLEASE PUT CAPITAL COSTS IN PERSPECTIVE. WHAT HAS
BEEN THE TREND OF INTEREST RATES OVER THE PAST TEN
YEARS OR SO?
Interest rates have declined significantly over the past ten years and breached the
record lows seen in 1993. The chart below graphs intermediate-term2 U.
US Treasury Rates (%)
, 7- and 10-Year Constant Maturity Rates, Apri/1994 through Apri/2004
Source: Board of Governors of the Federal Reserve System
7~OO
6;00
Apr-Apr-Apr-Apr-Apr-Apr-Apr-Apr-Q1 Apr-Apr-Apr-
20 percent return to current investors forever. However, 20 percent is not security B's cost of equity; nor is itsecurity A's. The marginal investor will bid up the price of security Bls stock (the price will double) until themarginal investor only expects to earn the 10 percent cost of equity in equilibrium on security B. The 10 percentequilibrium rate of return is security B', and security A's, required rate of return.
S. Treasury constant-maturity five-, seven-, and ten-year rates published by the Board of Govemors of theFederal Reserve System.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Treasury rates from April 1994 through April 2004:
WHERE ARE INTEREST RATES NOW WITH RESPECT TO
mSTORICAL RATES?
Interest rates are currently low compared to historical rates. The graph below
shows ten-year U.S. Treasury constant maturity security yields from April 1953
(the beginning of the data series) through April 2004. You can visually see in the
graph that interest rates are near lows over that span of history.
10-Year us Treasury Constant Maturity Rates
(%)
April 1953 to April 2004
Source: Board of Governors of the Federal Reserve System
16.
14.
12.
10.
.2.M ~ ~ m ~ M ~ ~ m ~ M ~ ~ m ~ M ~ ~ m ~ M ~ ~ m ~
~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~
~ ~ ~ w w w w w m m m m m~ Z ~ Z
~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~
About seventy percent of ten-year-maturity U. S. Treasury constant-maturity rates
throughout this historical time period exceed the current 4.73 percent ten-year
rate.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
The Federal Reserve reported that on May 4 2004, the Federal Open Market
Committee voted to keep its target federal funds rate at 1 percent, a 46-year low.
(See http://www.stlouisfed.org/) Interest rates and capital costs are low by
historical standards.
A Historical Perspective on Stock Returns
WHAT HAVE BEEN mSTORICAL NO:MINAL RETURNS FOR
AVERAGE-RISK SECURITIES?
The following table reproduces average (arithmetic and geometric) nominal
returns for a range of domestic and international stock price indicator series (1972
to 1995):
Annual Percentage Rates of Return for Stock Price Indicator Series: 1972-1995
Stock Index Series Arithmetic Average Geometric Average
Dow Jones Industrial Average 91%58%
S&P 500 070/0 79%
AMEX Value Index 12.20/0 81%
NASDAQ Composite 12.79%10.67%
Wilshire 5000 58%16%
Toronto SE 300 Composite 11.97%10.680/0
Financial Times All-Share 14.240/0 94%
FAZ 61%02%'
Nikkei 11.54%76%
Tokyo SE Index 11.78%78%
Morgan Stanley WorId 61%280/0
Average 10.94 %77%
Source: Frank J. Reilly, Investment Analysis and Portfolio Management, fifth edition, p. 172.
One should keep in mind that these series measure actual returns, not
expected returns. However, any request for an allowed ROE above 11.0 percent
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
exceeds the geometric mean return for all of these indices of average-risk
securities ' returns. The average electric utility in my sample is significantly less
risky than the average security, as I will later discuss in my capital asset pricing
model analysis.
PLEASE EXPLAIN THE DIFFERENCE BETWEEN AN ARITHMETIC
AND A GEOMETRIC AVERAGE RATE OF RETURN.
Let me answer you through an example. Let us say that you invested $100 in a
stock. The first year you made 100 percent return on your money (your stock'
value has risen to $200), but the second year you lost 50 percent of your money
(alas, your stock's value has fallen back to $100). The arithmetic average is the
simple average of 100 percent and -50 percent, or 25 percent ((100% + -50%)/2).
The geometric average is a bit more complicated. In this example, you add the
number one to each of the annual returns to form two "value relatives " multiply
the value relatives together, take the square root, and then subtract the number
one:
Geometric average (1 + 100%)(1 + (-50%)) -
=0%
Notice in this case the arithmetic average rate of return is spurious. If you
invested $100, made 100 percent the next year but then lost 50 percent in the
following year, then you would end up with $100, exactly where you started. The
geometric average correctly indicates that your average rate of return over two
years is zero percent. The arithmetic average rate of return would have you
believe that, on average, you made 25 percent return per year. The geometric
average rate of return is used to express average rates of return over time.
DIRECT TESTIMONY OF JOHN S. THORNTON - 8
IPUC Case Nos. A VU-E-O4-1 and A VU-G-O4-
WHAT HAS BEEN THE LONG-TERM AVERAGE NOMINAL RETURN
TO THE AVERAGE-RISK STOCK SINCE 1926?
The geometric average return for stocks from 1926 through 2003 was about 0.
percent per month, or about 10 percent compounded per year.
WHAT HAVE mSTORICAL REAL RETURNS BEEN FOR A VERAGE-
RISK SECURITIES?
Wharton School finance professor Jeremy J. Siegel, author of the book Stocks For
The Long Run found that the average real return on U.S. equities has been 6.
percent using 200 years of data from 1802 through 2001.3 I include pages
11 to
24 of his book on pages 2-12 of Exhibit JST-l because they discuss a number of
issues pertinent to this case, including U.S. stock return history, international
equity returns, and the equity premium. The 6.9 percent real return on stocks has
been remarkably stable over time. Dr. Siegel writes on pages 12 and 13 of his
book
The real return on equities has averaged 6.9 percent per year over the
past 200 years.... Note the extraordinary stability of the real return on
stocks over all major subperiods: 7.0 percent per year from 1802-1870
6 percent from 1871 through 1925 , and 6.9 percent per year since
1926. Even since World War II, during which all the inflation that the
United States has experienced over the past 200 years occurred, the
average real rate of return on stocks has been 7.1 percent per year. This
is virtually identical to the preceding 125 years, which saw no overall
inflation. This remarkable stability of long-term real returns is a
characteristic of mean reversion a property of a variable to offset its
short-term fluctuations so as to produce far more stable long-term
returns. "
Jeremy 1. Siegel Stocks for the Long Run third edition, McGraw-Hill, 2002, p. 13.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
The current expected rate of inflation over the next ten years is
approximately 2.7 percent based on U.S. Treasury yield data leading one to
conclude that the average-risk security is expected to yield a nominal 9.6 percent
rate of return.
HAVE OTHER MAJOR INTERNATIONAL MARKETS HAD REAL
RETURNS GREATER THAN THE mSTORICAL RETURNS IN THE U.
EQUITIES MARKETS INDICATING A IDGHER MARKET RETURN IF
ONE WERE TO INCLUDE INTERNATIONAL EQUITIES?
, in fact just the opposite seems to be the case. Dr. Siegel calculated the
following compound annual real equity returns for Germany, the Upjted
Kingdom, and Japan:
Compound Annual Real Equity Returns (1926-2001)
Germany Japan
00%6.44 %01%930/0
Therefore, these international equities' real returns did not exceed the 7.
percent real return on U.S. equities over the 1926-2001 period and including them
would not result in a higher assessment of equities ' real expected returns.
Similar conclusions to Dr. Siegel's were reached by Elroy Dimson, Paul
Marsh and Mike Staunton in their book Triumph of the Optimists, 101 Years of
Global Investment Returns. They found that for the 10 I-year period 1900 to 2000
4 Estimated as the link relative difference between 10-year U.S. Treasury yield (4.73%) and a ten-yearinflation-indexed Treasury security (2.0%) quoted in the May 26 2004, of The Wall Street Journal.5 Jeremy 1. Siegel
Stocks for the Long Run third edition, McGraw-Hill, 2002, p. 19.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-04-1 and A VU-G-04-1
S. equities returned 10.1 percent per annum in nominal terms and 6.7 percent in
real terms.
Electric Utility Risk and Its Relationship to an Average-Risk Security
ARE ELECTRIC UTILITY COMPANIES MORE RISKY OR LESS
RISKY THAN THE AVERAGE-RISK SECURITY?
Electric utility companies are significantly less risky than the average-risk
security. I provide quantitative evidence to support my assertion in the capital
asset pricing model section of my testimony: the average risk security has a
capital asset pricing model beta of 1., while the average electric utility from my
sample has a Value Line beta of. 72, which is 28 percent less risky than the
average-risk security.
WHAT DOES THE EVIDENCE THAT AN ELECTRIC UTILITY IS
SIGNIFICANTLY LESS RISKY THAN THE AVERAGE-RISK
SECURITY IMPLY ABOUT EXPECTED RETURNS ON ELECTRIC
UTILITY EQUITY INVE STMENTS?
The fact that an electric utility is less risky than the average-risk security implies
that an electric utility's cost of equity and returns are expected to be significantly
lower than the average-risk security.
6 Elroy Dimson, Paul Marsh and Mike Staunton, Triumph of the Optimists, 101 Years of Global InvestmentReturnsPrinceton University Press (2002) pages46 and 47.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Cost of Equity to the Electric Utility Industry
WHA T METHODS DID YOU USE TO ESTIMATE THE COST OF
EQUITY CAPITAL TO AN AVERAGE ELECTRIC UTILITY AND
VISTA CORPORATION?
I used the discounted cash flow (DCF) model and the capital asset pricing model
(CAPM). These two models are widely used for estimating the required return on
equity. I applied my DCF and CAPM analyses to a sample of electric utility
companies. I used a sample in order to limit estimation error that might be
involved with applying the models to A vista exclusively.
Sample Selection
WHAT SAMPLE OF COMPANIES DID YOU USE AND HOW DID YOU
SELECT THEM?
I selected thirty-two electric utilities amongst all the electric utilities covered by
The Value Line Investment Survey (Value Line). I eliminated companies for
whom Value Line did not report comparable data through at least 1998 or had
skipped a dividend or had negative earnings since 1998, companies for whom
Value Line did not forecast dividends, and companies that did not appear to be
primarily domestic integrated electric utility companies.
DCF Model Analysis
PLEASE DESCRIBE THE DISCOUNTED CASH FLOW MODEL.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-1
..,
The DCF model7 is based upon the premise that a company s stock price is equal
to the present value of all future dividends expected to be received by a share of
stock. The expected dividends are discounted by the company s cost of common
equity.
Mathematically, the DCF model for the cost of equity is represented by the
following equation:
(1)Dl D2 D3
Po
(1 + (1 + k) (1 + k)
+...
(1 +
Equation (1) is quite simple and says that the current price of a stock (Po) is equal
to the sum of expected future dividends (D1 through ) discounted into present
value terms at the company s cost of equity (k). Dl is the dividend expected one
year hence, D2 is the dividend expected two years hence, etc. Dividends can
related to each other by growth rates. For example, D2 is equal to Dl times
growth factor, D3 is equal to D2 times a growth factor, D4 is equal to D3 times a
growth factor, etc. In this way, each dividend can be related to the dividend
before it through a growth factor. If we already know a stock's price and can
estimate forecasted dividends (or dividend growth rates) then we can use equation
(1) to give us the cost of equity, k, through a calculation called an "internal rate of
7 A full derivation is included in the appendix to this testimony. The DCF model was first formalized in John BUITWilliams book The Theory of Investment Value (Cambridge: Harvard University Press, 1938). The concept ofdiscounting dividends to value a stock dates back to at least 1930 and Robert F. Wieses article "Investment for
True Values.Barrons September 8, 1930 p. 5. The DCF model was resurrected by Myron Gordon and E. Shapiro
who used it to solve for the cost of equity in their article
, "
Capital Equipment Analysis: Required Rate of Profit
Management Science 102 (October 1956). Myron Gordon expanded the DCF model in the early 1960', employing
the model mainly as a method for estimating the cost of capital. He later published his work in The Cost of Capital
to a Public Utility (Michigan: MSU Public Utilities Studies, 1974). Myron Gordon is considered the father of
modem DCF analysis.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
return" calculation. That calculation essentially finds the cost of equity that
equates the present value of dividends to the current stock price.
HOW DID YOU APPL Y THE DCF MODEL?
I applied the DCF model using the multi-stage growth model. The multi-stage
growth model is generally superior to the constant-growth DCF model because it
allows for flexibility in dividend growth rates. This flexibility is impossible in the
constant-growth model. The extra computing cost associated with implementing
the multi-stage model is minimal compared to the model's benefits. The multi-
stage model cannot be inferior to the constant-growth DCF model; therefore one
should use the multi-stage model if possible. I applied the model to each of the
thirty-two companies in the sample and I averaged the costs of equity derived
from each of the companies. My Inulti-stage growth model included Value Line
dividends expected over the next twelve months (the first stage), Value Line
dividend forecasts and their implied dividend growth rates for 2004 to 2007-2009
(the near-term stage) and a series of forecasted dividends growing at a long-term
growth rate (the long-term stage). The first input, however, is the current stock
pnce.
WHAT DID YOU USE FOR THE CURRENT STOCK PRICE, Po
I used closing stock prices for the current stock price, Po, from the May 26, 2004
issue of The Wall Street Journal for May 25 2004, prices. The most current spot
prices are the correct prices to use for Po because current spot prices include all
current and past information.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
The First Stage
WHA T DID YOU USE FOR THE FORECAST DIVIDEND, Dh FOR THE
FIRST STAGE?
I obtained forecasts ofD1 (the expected dividend per share over the next twelve
months) directly from the May 21 2004
, "
Summary and Index" to Value Line
(Est'd Div d next 12 mos). This gave me a direct forecast ofD1, or dividends
expected over the twelve months. My sample s average dividend yield is 4.
percent, shown on page 13 of Exhibit JST-
The Second Stage
WHAT DID YOU USE FOR THE FORECAST DIVIDENDS FOR THE
SECOND OR NEAR-TERM STAGE?
I grew the expected dividend per share over the next twelve months
(D1) by Value
Line implied dividend growth rates for the period 2004 to 2007-2009 for three
years. The multi-stage model allows one to use Value Line (interpolated)
dividend forecasts for each company to be included in the DCF and it is a superior
method to using a constant growth rate across all companies because one is using
data more efficiently.
The Third Stage
WHAT DID YOU USE FOR THE FORECAST DIVIDENDS FOR THE
THIRD OR FINAL STAGE OF GROWTH?
I took the last dividend for each sample company in my near-term stage and grew
that dividend at a long-term rate. My estimate of dividend growth in the long-
term stage is 3 percent to 5 percent. I estimated the long-term dividend growth
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-E-O4-1 and A VU-G-O4-
component after reviewing a large amount of historical and forecast electric utility
industry and macroeconomic data that can be helpful in estimating long-term
dividend growth, and based on my previous experience in estimating dividend
growth for electric utilities. My sample s average dividend actually declined
between 1998 and 2003. Earnings and book value have both grown, on average
1.9 and 3.6 percent, respectively. Value Line estimated "'00-02/'01-03 to '07-
09" annual rate of dividend growth for my sample of companies averages 1.
percent. The same estimates for earnings and book value growth are 3.3 and 4.
percent, respectively. Sample br, or intrinsic growth, has averaged 3.4 percent for
the period 1998 through 2003.
WHAT BROAD MACROECONOMcrC DATA McrGHT YOU USE TO
GAUGE INVESTORS' EXPECTATIONS OF DIVIDEND GROWTH?
One might use economic growth and share growth. Dividends per share is a ratio
of total dividend payments divided by total shares outstanding. Therefore
dividend per share growth might be modeled by estimating the expected growth
in total dividends (in the numerator) minus the expected growth in shares
outstanding (in the denominator). To model total dividend payment growth, one
might use national economic growth because electric utility dividends cannot
exceed electric industry earnings over the long term and electric utility earnings
cannot exceed national domestic economic growth in the long term. Real U.
gross domestic product (GDP) growth has been 3.26 percent per year from
January 1953 through January 2004 8 and current inflation is expected to be 2.
percent based on my earlier calculation, resulting in nominal growth of 6.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
percent (3.26% + 2.7%). My sample s outstanding shares grew 2.8 percent
between 1998 and 2003 and are expected to grow .92 percent from 2003 through
2007-2009. Therefore, subtracting per share growth from nominal GDP growth
results in a "dividend"per-share growth rate range of3.2 percent (6.0% - 2.8%)
to 5.1 percent (6.0% - .92%).
WHAT BROAD MACROECONOMIC DATA SPECIFIC TO DIVIDENDS
MIGHT YOU USE TO GAUGE INVESTORS' EXPECTATIONS OF
DIVIDEND GROWTH?
Jeremy Siegel, in his book Stocks For The Long Run (third edition, page 94)
reports that real annual per share dividend gTo\vth has been 1.09 percent for the
period 1871 through 2001 in the following table:
Period Real GDP Real Per-Share Real Per-Share
Growth Earnines Growth Dividend Growth
1871-2001 91%25%1.09%
1871-1945 51%66%74%
1946-2001 110/0 05%1.56%
Adding an expected inflation rate of 2.7 percent to a real 1.09 percent real
dividend growth rate results in about 3.8 percent expected dividend growth
(1.09% + 2.7%). Relying on the post-war 1.56 percent real per share dividend
growth rate results in about 4.3 percent annual growth (1.56% + 2.70/0). These
data suggest about a 4 percent dividend per share growth rate.
WHAT IS THE MARKET-TO-BOOK RATIO FOR YOUR SAMPLE OF
COMPANIES AND WHAT DOES IT IMPLY?
8 Source: U.S. Department of Commerce: Bureau of Economic Analysis.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
The market-to-book ratio for my sample of companies is 1.62. Amarket-to-book
ratio greater than 1.0 indicates that my sample of utilities is expected to earn
accounting ROEs significantly greater than the utilities' costs of equity. I prove
this relationship in the appendix. Over earnings can result from many factors
including commissions authorizing ROEs in excess of the costs of equity. The
observation that the electric utilities are expected to over earn casts doubt on
using expected earnings or earnings growth to estimate long-term dividend per
share growth. Therefore, earnings forecasts should not be used as a proxy for the
cost of equity because they over estimate the cost of equity.
The market-to-book ratio for Avista is 1., indicating that is expected to
earn accounting returns close to its cost of equity. Value Line forecasts Avista
accounting return on equity to be 8 percent in the 2007-2009 time frame.
WHAT ARE YOUR AVERAGE COST OF EQUITY ESTIMATES FOR
YOUR SAMPLE COMPANIES USING THE MULTI-STAGE DCF
MODEL AND YOUR RANGE OF LONG- TERM DIVIDEND GROWTH
RATES?
My estimates are summarized in the table below:
Multi-Stage DCF Estimates
30/0 long-term stage growth rate
4% long-term stage growth rate 8.4%
5% long-term stage growth 9.2%
Average:8.4%
I include the summary tables supporting my multi-stage DCF estimates on pages
14-16 of Exhibit JST-
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Capital Asset Pricing Model Analysis
PLEASE DESCRIBE THE CAPITAL ASSET PRICING MODEL (CAPM).
The CAPM is the result of the work of Nobel Prize winning financial economists
Harry Markowitz and William Sharpe. The CAPM assumes that investors like
investment returns but dislike the risk or volatility associated with those returns.
The result is that investors require a greater return for bearing greater risk. The
CAPM is based upon modern portfolio theory; the theory that assumes investors
purchase assets in portfolios, and in doing so reduce the total variation of their
returns. The total variation of a portfolio is less than the sum of its parts because
in a diversified portfolio of risk)! assets some returns are high while others are
low, offsetting each other. For example, stock A (a suntan lotion company) and
stock B (an umbrella company) are both expected to earn 10 percent and have
equivalent risk. However, it seems that returns on the two stocks move in exactly
opposite directions. When it is sunny, stock A makes 15 percent but stock B
makes 5 percent. When it is rainy, stock B makes 15 percent but stock A makes 5
percent. Combining the two ~tocks in a portfolio allows all risk to be diversified
away, even though each of the companies' returns is still quite uniquely risky
independently.lO The unique risk that can be diversified away becomes irrelevant
and investors do not require a return on this diversifiable risk. Diversification
9 A more complete list of asswnptions would include the following: (1) single holding period; (2) no restrictions on
short selling or borrowing; (3) perfect and competitive securities market with no transactions costs; (4) the
existence of a risk-free rate fixed over the holding period; (5) homogeneous expectations; (6) investors evaluate
securities in tenns of expectation and variance of future wealth; and, (7) investors are risk averse. Some
asswnptions can be relaxed and the basic result of the CAPM still holds. For example, the existence of significanttransaction costs leads to parallel security market lines to the theoretical security market line, but beta still remains
the index of risk.
DIRECT TESTIMONY OF JOHN S. THORNTON -
JPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Q..
allows investors to reduce their level of risk exposure for any given level of
expected return. The risk that is left is called systematic risk. Systematic risk
measures the extent to which a security's returns are correlated with returns in the
general market of risky assets. In other words, the insight of the CAPM is that a
firm s risk is not simply measured by the variability (standard deviation) of its
own returns, but the extent to which its returns are related to market portfolio
returns. The CAPM 11 is summarized in the following formula
(2)R f,t (E R f,
WIlA T DO THESE V J.1UABLES REPRESENT?
Et-l(Ri tJ is the investors' expected return on security i over the investment horizon
t and it is conceptually equivalent to the k term in the DCF model. 12 This term
represents the cost of equity to A vista Corporation that we are attempting to
estimate.
t is the return on the risk-free asset during time period t. A default-free
S. Treasury security is generally used as the proxy for the risk-free asset.
t is an index of security its systematic risk, called beta, expected over the
investment horizon t.
Et-l(RM,tJ - Rft is the expected market risk premium. The market risk
premium entices investors to invest in the market portfolio of risky securities
10 More precisely, assuming that the variance of returns of companies A and B are the same, the portfolio of them
together has the variance: cr (A) + cr (B) + 2p(A B)cr(A)cr(B). If p(A B) = -1 (the securities' returns are perfectly
negatively correlated), and cr(A) = cr(B),then the portfolio variance equals O.11 The CAPM's derivation can be found in many finance textbooks, including Ross and Westerfiled's book
Corporate Finance (St. Louis: Time MirrorlMosby College Publishing, 1988).
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-04-1 and A VU-G-O4-
instead of the lower-yielding risk-free asset. The premium for investing in the
market portfolio of risky assets is called the market risk premium.
WHAT DOES THE CAPM FORMULA SAY?
The CAPM formula, equation (2), is intuitive and simple. The formula says that
investors expect a yield on a company s risky security to equal the risk-free rate
plus a risk premium. That company-specific prelnium is determined by
multiplying beta, the measure of risk, by the overall market risk premium.
WHA T DOES BETA MEASURE?
Beta measures the systematic risk of a company and it can be thought of as an
index of relative riskiness. Systematic risk is the oply form of risk that is relevant
to estimating a company s cost of equity because all other risk can be eliminated
through diversification (that is, buying a stock along with a portfolio of other
stocks) as I discussed earlier. Systematic risk can be thought of more concretely
as an index reporting the extent to which a security's returns are correlated with
overall market returns (and the general economy). The average-risk security has a
beta of 1.0 by definition and its returns are perfectly correlated with the market'
returns. A more risky security has a beta greater than 1.0, and a less risky security
has a beta less than 1.0. Public utilities generally have betas below 1.0 and are
considered much less risky than the average firm.
WHA T INFORMATION IS NEEDED TO APPLY THE CAPM?
We need estimates of the following over an assumed investment horizon of "
years:
12 The two methods can produce different results, in principle, as articulated by Mol Gordon and L.I. Gould in their
article "Comparison of the DCF and HPR Measures of the Yield on Common Shares Financial Management
(Winter 1984).
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
1 ().L V
The risk-free rate (Rr);
Beta (Pi); and
The market risk premium (E(Rm) - Rr).
HOW DID YOU APPLY THE CAPM FORMULA?
I applied the CAPM formula by first assuming that investors have an
intermediate-term investment horizon, which I defined as between five and ten
years long. An investment horizon is a period over which investors expect to hold
securities when they first purchase those securities. The investment horizon is
more formally called a holding period in financial economics.
1"\WHY DO YOU NEED TO MA..T(E Al"-~ EXPLICIT ASSUMPTION ABOUT
INVESTORS' HOLDING PERIODS WHEN APPLYING THE CAPM?
The CAPM is known as a holding period model. One makes estimates of the
risk-free rate, beta, and the market risk premium over some particular holding
period to estimate the cost of equity during that period. The holding period length
corresponds to the subscript "t" in equation (2).
WHY DID YOU CHOOSE AN INTERMEDIATE-TERM HOLDING
PERIOD?
I chose an intermediate-term holding period in conjunction with using
intermediate-term U.S. Treasury securities (Treasuries) and based on my
assumption that investors' expected investment horizons are intermediate in
length. Intermediate-term Treasury yields are the most appropriate yields to use
for rate making because short-term Treasuries (T-bills) can be too volatile for the
rate-making process, though academic CAPM studies use short-term Treasuries.
Long-term Treasuries (T -bonds) contain a "price risk" premium that should be
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
estimated and extracted before use in the CAPM.13 I have never seen long-term
Treasuries used in any academic study of the CAPM. Thirty-year Treasuries
werent even sold until fifteen years or so after the CAPM's publication and the
S. Treasury has suspended its sales of the thirty-year bond. The U.S. Treasury
no longer publishes a rate for maturities over 20 years. The intermediate term
also corresponds most closely to the typical period during which utility rates are
in effect and the period during which shareholders would require compensation.
Authorized rates of return are not set as frequently as monthly, or as infrequently
as every thirty years, but somewhere in between the two extremes. After
establishing my holding period, I estimated the risk=free rate.
Risk-Free Rate
WHAT IS YOUR ESTIMATE OF THE RISK-FREE RATE AND HOW
DID YOU ESTIMATE IT?
I estimated the risk-free rate to be 4.3 percent. My estimate is based upon an
average of intermediate-term U. S. Treasury securities' spot rates published in The
Wall Street Journal. Published rates as determined by the capital markets are
objective, verifiable, and readily available, as opposed to rates published by a
forecasting service which are not necessarily objective, and are certainly not
verifiable or readily available. I averaged the yields-to-maturity of three
intermediate-term (five-, seven- and ten-year) U.S. Treasury securities quoted in
the May 26, 2004, edition of The Wall Street Journal. 14 The page on which I
Ibbotson Associates SBBI2004 Yearbook page 175, estimates this long-term bond premium at 1.6 percent.
The rates were: 3.88%4.40%, and 4.73%.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
relied is included as page 17 of Exhibit JST-I. Page 18 of Exhibit JST-1 also
shows a variety of interest rates. Notice that the Discount Rate, a key rate on the
economy, is quoted at 2.00 percent and the Prime Rate is 4.00 percent. Interest
rates and capital costs are low and investors can reasonably expect low authorized
ROEs based on these low interest rates.
Beta
WHAT IS YOUR ESTIMATE OF BET
I provide three beta estimates (.
, .
, and .72) for the Commission
consideration. They are derived from Value Line. My better beta estimates, as I
discuss below, are the average Value Line betas for my sample of companies after
correcting for a Value Line procedure that tends to bias utility betas upwards.
ARE VALUE LINE BETAS THE BEST BETAS ON WHICH TO RELY
FOR ESTIMATING THE COST OF EQUITY FOR UTILITIES?
No. Statistical evidence I reviewed indicates that other types of betas better
represent actual market returns than Value Line-type betas which are ordinary
least squares betas. These other betas include Fisher-Kalnin betas and Wells
(autoregressive conditional heteroskedasticity-corrected) betas. However, these
other betas are not currently available to me and so I relied on the best
information I had available. I made improvements to the reported Value Line
betas by "de-adjusting" them somewhat. Value Line betas are adjusted toward 1.
(actually toward 1.06 implicitly) under the presumption that betas naturally move
toward 1.0 over time. The problem for estimating electric utility betas is that
electric utility betas are less than 1.0 and they haven t historically shown a
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
systematic tendency over time to move toward 1.0. Therefore Value Line
procedure upwardly biases beta estimates for electric utilities.
WHAT IS VALUE LINE'ADJUSTMENT PROCEDURE AND HOW DID
YOU IMPROVE VALUE LINE'REPORTED BETAS BY DE-
ADJUSTING THEM?
Value Line adjustment formula is
Adjusted V-L beta: = .35 + .67*(unadjusted beta)
The average beta for my sample of electric utilities is .72. Reversing the formula
to de-adjust a .72 beta results in a .55 unadjusted (or raw) average beta.
Unadll11c;:",\T
"" = ( ~", -
'1'\\t:;."7~.....u ~ .LJ
...... .-'-'
1'" ...J..J) .
I also provide a beta re-adjusted to 1.0, but only by 10 percent:
Re-adjusted beta: .59 = 10%x(1.0) + 90%x(55)
I report CAPM results based on these three betas: .
, .
, and .72. My sample
companies' 2003 capital structures Value Line betas, and my adjustments to
them are shown on page 19 of Exhibit JST-
HAVE ELECTRIC UTILITY BETAS SYSTEMATICALLY RISEN
TOWARD 1.0 OVER TIME?
, they have not systematically risen toward 1.0, at least not since 1967.
ON WHAT DO YOU BASE YOUR CONCLUSION?
I performed a study examining the montWy sample average beta15 of74 electric
utilities from 1967 to 1997. The results of my study are graphed below. CAPM
beta risk has clearly fallen since the mid 1960s and 1970s. The chart below
depicts the history of the average electric utility beta over time:
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Electric Utility OLS Betas OVer Time
December 1967 through December 1997
~ ~ ~ 0 - ~ ~ ~ ~ ~ ~ ~ ~ 0 - ~ ~ ~ ~ ~ ~ ~ ~ 0 - ~ ~ ~ ~ ~ ~
~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~ ~
u u u u u u u u u u u u u u
.... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... .... ....
c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c c
The graph would have looked like a ramp heading upward to 1.0 if electric utility
betas had been systematically rising toward 1.0. The last beta on the graph is .46
which is only 0.9 less than the current .55 raw Value Line beta that I discussed
above. Therefore, both the chart and recent evidence indicate that electric utility
betas have not tended to systematically rise toward 1.
WHY DO YOU CALCULATE A VALUE LINE BETA ADJUSTED
TOWARD 1.0 BY 10 PERCENT?
I report a "re-adjusted?' Value Line beta adjusted to 1.0 by 10 percent based on
statistical studies of ordinary least squares betas and their forecast ability. The
studies found that if an ordinary least squares beta is to be used and if it must be
adjusted toward 1.0 then the best adjustment is 10 percent, on average.
15 60-month ordinary least squares.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
1 ().LV
Market Risk Premium
WHAT IS YOUR RANGE OF MARKET RISK PREMIUM ESTIMATES?
My range of estimates is 6.1 percent to 7.8 percent.
HOW DID YOU CALCULATE YOUR MARKET RISK PREMIUM
RANGE?
My market risk premium range is my best estimate of the historical market risk
premium (6.1 percent) and my current market risk premium (7.8 percent). If one
consistently uses the long-run average market risk premium to estimate the
expected market risk premium, one should, on average, be correct. Dr. Siegel
cited above, found that U. S. equities' real reiums were quite stable over iong
periods and averaged 6.9 percent historically. At anyone time the current market
risk premium might be greater or less than the historical average. Estimating the
current market risk premium presents more difficulty but it is useful information
if it can be estimated with some confidence.
PLEASE DESCRIBE WHAT AN INTERMEDIA TE- TERM MARKET
RISK PREMIUM IS AND HOW YOU ESTIMATED IT.
The expected market risk premium for an investor with an intennediate-term
holding period is the difference between expected compounded returns on the
market portfolio and the compounded returns on the risk-free asset over an
intennediate period. For example, the historical market risk premium is the
difference in returns between an investor s two accounts: one invested in the
stock market and the other invested in U.S. Treasury securities, both over an
intennediate period. The difference is then annualized.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
I estimated the historical market risk premium by the following steps:
1. I used the Center for Research in Securities Prices ' 1926-1999
NYSE/AMEXINASDAQ returns as a proxy for the theoretical market
portfolio returns. I updated market returns through 2003 using Ibbotson
Associates Stocks, Bonds, Bills, and Inflation 2004 Yearbook (large
company stock total return index (S&P 500)).
2. I used 1926-2003 data on intermediate-term U.S. Treasury securities
rates from Ibbotson Associates Stocks, Bonds, Bills, and Inflation 2004
Yearbook to estimate risk-free rates over that period. I used two
different series from the Yearbook: yields (ex ante rates) and total
returns (ex post rates). I performed separate analyses using each of the
senes.
3. I separated my 1926 to 2003 data into holding periods of five to ten
years each such that all my data were used once, but only once (this
method is technically called the simple unbiased estimator). I then
calculated the average rate-of-retu..'1l difference between holding the
market portfolio and holding the risk-free rate over the intermediate term
and then I annualized the difference.
My estimates are shown below:
Historical Market Risk Premium Estimates
Ex Ante Risk-Free Rates
72-month holding period 10010
78-month holding period 70%
104-month holding period 30%
Average:40%
Ex Post Risk-Free Rates
72-month holding period 70%
78-month holding period 6.30%
104-month holding period 50%
Average:80%
Average of two midpoints:10%
Estimates rounded to three decimal places
The average of my midpoint estimates is 6.1 percent.
My method is substantially the same as published by Russell J. Fuller and Kent A. Hiclanan in their article
, "
Note on Estimating the Historical Risk Premium Financial Practice and Education (Fall/Winter 1991) pp. 45-48.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
HOW DID YOU ESTIMATE THE CURRENT MARKET RISK
PREMIUM?
I estimated the current market risk premium by essentially the same method that I
used to calculate the historical market risk premium but I applied the method to
forecasted data. For the forecast return on the market, I used Value Line
forecasted dividend yield and capital appreciation for all 1 700 stocks it covers
three to five years hence, or four years on average. Value Line forecasts 1.
percent dividend yield over the next twelve months and 50 percent price
appreciation three to five years hence. This gave me a total return forecast of
about 11.9 percent per year for this broad basket of Value Line stocks over the
next four years. The rate on a four-year U.S. Treasury note is currently 3.
percent. 17 The implied annual expected market risk premium from these figures
is 7.8 percent18 (rounded to three decimal places). This calculation assumes a
four-year holding period which is less than my five- to ten-year holding period
assumption and it would lead to a biased-upward market risk premium estimate
(shorter holding period assumptions tend to result in higher market risk premium
estimates). However, I do not expect the bias to be significant enough to
outweigh the benefit of the calculation.
WHAT ARE YOUR CAPM COST OF EQUITY ESTIMATES?
My CAPM estimates, based on my three beta estimates and my historical and
current market risk premium estimates, follow:
17 May 26 2004, edition of The Wall Street Journal.18 The calculation is not the simple difference of the annualized market return and the annual risk-tree rate.The nominal annual rate is calculated from the ratio of the two value relatives, one for the market basket andthe other for the investment in the risk-tree rate, and then annualized (annualized nominal monthly).
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
CAPM Estimates
E(Ri)Risk- Free Beta MRPRate
70%30%Historical
MRP 90%30%1 %
70%30%1 %
60%30%Current 90%30%MRP
90%30%
Average 60%
Cost of equity estimates rounded to three decimal places.
Cost of Equity Estimates to The Electric Utility Industry
PLEASE S~RlZE YOUR COST OF EQUITY RANGE AND POINT
ESTIMATES FOR THE ELECTRIC UTILITY INDUSTRY AND
EXPLAIN HOW YOUR RANGE WAS CHOSEN.
I estimate that the cost of equity to the electric utility industry is within a range of
5 percent to 9.9 percent, based on my estimates shown in the table below:
Summary of Cost of Equity Estimates
To The Electric Utility Industry
DCF low 50%
DCF midpoint 40%
DCF high 20%
CAPM low 70%
CAPM midpoint 60%
CAPM high 90%
Electric industry cost of equity:50%
My point estimate is 8.5 percent, the average of my DCF and CAPM
midpoints.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
1 IIJ.V
Cost of Equity Estimates and ROE Recommendation For A vista Corp.
SHOULD YOU ADJUST YOUR COST OF EQUITY FROM THE
ELECTRIC UTILITY SAMPLE FOR IFFEREN CES IN CAPITAL
STRUCTURES BE TWEEN THE SAMPLE AND A VISTA CORP?
Yes. One should consider differences in capital structures between a sample and
the company to which the estimate is applied (a higher percentage of debt in a
capital structure implies a higher cost of equity because of increased financial
risk). This adjustment is intended to be consistent with the CAPM. However, the
percentage of common equity in Avista s filed capital structure (44.3 percent) is
not significantly different from my sample s average level of common equity (45
percent). Therefore, I did not make any adjustment and I used my sample average
cost of equity as my estimate of Avista s cost of equity. My estimate of Avista
cost of equity is 8.5 percent.
Recommended Rate of Return
WHAT RATE OF RETURN (ROR) DO YOU RECOMMEND?
I recommend an 8.49 percent ROR. I also present two other ROR calculations
based on my high and low cost of equity estimates. The three ROR calculations
are shown on page 1 of Exhibit JST-
IS YOUR ROR EXPECTED TO MAINTAIN THE COMPANY'
FINANCIAL INTEGRITY?
Yes. The interest coverage ratio implied by my recommended 8.49 percent ROR
is 2., which can be expected to maintain or enhance the Company s financial
integrity. Standard and Poor Corporate Ratings Criteria (page 50) reports that
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
the median interest coverage ratio for utilities rated BBB was 2. 1 in the 2000-
2002 period. Avista Corporation s current rating for senior secured debt is BBB-
Neither of my other options results in a coverage ratio less than 2.1. Standard and
Poor Corporate Ratings Criteria reports that the median ROE for BBB-rated
utilities was 7.4 percent (my recommendation is higher, which is better for the
Company) and total debt to total capital was 62.6 percent (Avista s filed capital
structure has 55.7 percent debt and preferred stock, which is lower and better for
the Company). Therefore, the end result of my recommendation should allow
A vista to maintain its financial integrity, earn returns comparable to returns of
compal1ies of similar risk, and attract capital.
Examination of Mr. Malquist's 11.5010 Return on Equity Recommendation
ON WHAT DOES MR. MALQUIST BASE IDS 11.5 PERCENT RETURN
ON EQUITY RECOMMENDATION?
Mr. Malquist bases his recommendation on his own personal belief that "the
11.5% provides a reasonable balance of the competing objectives of regaining
financial health within a reasonable period of time, and the impacts that increased
rates have on our customers.(See Direct Testimony of Malyn Malquist, page 22
at 3 to 6.He also believes that a return on equity greater than 11.5% is supported
and warranted. He provides no financial analysis or cost of equity calculations to
support his recommendation.
SHOULD THE COMMISSION ADOPT AN 11.5 PERCENT ROE BASED
ON MR. MALQUlST'S PERSONAL BELIEF?
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
No. The Commission should not adopt an 11.5 percent ROE based on Mr.
Malquist's personal beliefs and assertions.
Examination of Dr. Avera s Cost of Equity Analysis
PLEASE S~RlZE DR. A VERA'S COST OF EQUITY ANALYSIS.
Dr. Avera performed a constant-growth DCF on a sample of eight "western
electric utilities, an allowed ROE premium analysis on an undefined number of
companies, a realized risk premium on an undefined number of companies, and a
CAPM on his electric utility sample. His range of estimates from these methods
is 10.2 percent to 11.7 percent. He adds 0.2 percentage points to his cost of
equity estimates to account for flotation costs. I address his cost of equity
analyses in turn, and then I address the inappropriateness of his increasing a cost
of equity for flotation costs and for a unique risk adder based on bond yields.
DR. AVERA SEEMS TO PORTRAY A RATHER GLOOMY OUTLOOK
FOR THE ELECTRIC UTILITY INDUSTRY. DO YOU SHARE IDS
PESSIMISM?
I do not share his pessimism. On page 15 beginning at line 3 of his direct
testimony he states
Combined with a stagnant economy and global uncertainties, thedramatic upward shift in investors' risk perceptions and theweakened financial picture of most industry participants, havecombined to produce a severe liquidity crunch in the electric power
industry. "
His view seems to be supported by reports from 2002 and early 2003.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-1
However, a more recent report by Fitch Ratings, titled Fitch 2004 Outlook:
u.s. Utilities and Merchant Energy Companies Both Stabilize dated December
, 2003 , says
Although the Outlook for the regulated and unregulated sectors is
stable in both cases, this masks the divergent paths both segmentshave taken. While the investor-owned utilities (IOUs) eithermaintained creditworthiness or are well on their way to recovery,the merchant or competitive energy sector will need much moretime (and consistent favorable developments) to recover.
I include Fitch's synopsis of its report as pages 20-21 of Exhibit JST-1. I do not
share Dr. Avera s pessimism but look for financial improvements to IOUs in 2004
and beyond.
IS IDS SAMPLE OF EIGHT WESTERN ELECTRIC UTILITIES
APPROPRIATE?
I find that his sample is overly restrictive and that useful information on the risk
of owning shares in an electric utility can be gained from companies in addition to
those defined by Value Line as operating in the West (his sample universe). A
small sample results in less efficient estimates and in which one should have less
confidence. For example, in calculating the dividend yield in the DCF model, a
larger sample allows for random daily fluctuations in spot stock prices to even
themselves out, resulting in a more efficient estimator. An eight-company sample
is less reliable than a thirty two-company sample, all else being equal.
I am also concerned that Dr. Avera s sample includes Sempra Energy that
has divested its generation, according to Value Line and Xcel Energy, Inc. that
operates primarily in mid-western states and is emerging from its discontinued
non-regulated NRG operations resulting in accelerated dividend growth.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
...,
Dr. Avera s Constant-Growth DCF Analysis
HOW DID DR. AVERA APPLY THE DCF?
Dr. Avera used the constant-growth DCF model. He calculated a forward-looking
2 percent dividend yield from Value Line data, to which he added a 5 to 7
percent growth rate range.
DO YOU AGREE WITH DR. AVERA'S DIVIDEND YIELD
CALCULATION?
I take issue with his calculation of the dividend yield, though his 4.2 percent
dividend yield is within my range of estimates that averaged 4.55 percent. The
problem \vith his calculation is that he takes the dividend forecasts and stock
prices from the same Value Line Summary Index publication. His procedure is
inappropriate because if the particular edition of Value Line from which he took
dividend forecasts had any new information then that information would not be
reflected in the (old) stock price that appears in the same edition. One should take
stock price data after dissemination of the Value Line dividend forecast
information in case the forecast contains any news. I point this out in order
make the record complete in this case.
DO YOU AGREE WITH DR. AVERA'S 5 TO 7 PERCENT DIVIDEND
GROWTH FORECAST ASSUMPTION?
No. I do not agree that investors could reasonably expect dividends for Dr.
Avera s sample of companies to grow at 5 to 7 percent per year forever. His own
data do not support a 5 to 7 percent dividend growth forecast. Dr. Avera relies on
earnings growth forecast data shown on page 42 of his direct testimony. Those
data show earnings growth forecasts between 2.4 percent and 5.4 percent.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Furthermore, those earnings growth forecasts are near term (not indefinite) in
length and earnings growth forecasts are widely known to be overly optimistic.
The average dividend growth rate for his sample companies for the ten years 1994
through 2003 is close to zero (0.219 percent). (See page 22 of Exhibit JST -1 for
this calculation.) Dr. Avera s assumption that his companies will suddenly and
forever increase their dividends by 6 percent per year forever after 2004 seems to
be tremendously optimistic to the point of incredible. A six percent annual
growth rate would exceed the historical dividend per share growth rate of the
whole economy, according to evidence I presented earlier.
WHAT ARE VAL LINE'DIVIDEND GROWT.H PROJECTIONS FOR
DR. AVERA'S SAMPLE COMPANIES?
Value Line publishes dividend forecasts for 2004 2005 and the 2007-2009
period. The implied dividend growth rate for his sample is 3.35 percent for 2004
to 2007-2009 and 3.35 percent for the 2005 to 2007-2009 period. (See page 23 of
Exhibit JST -1 for these calculations.) Therefore, one cannot conclude that
investors reasonably expect an average annual 6 percent dividend growth in the
near future (through 2009) much less into infinity.
IF DR. AVERA'S DATA SUPPORTED A :J.PERCENT TO 5.0 PERCENT
RANGE WHAT WOULD BE IDS DCF ESTIMATES?
Dr. Avera s cost of equity estimates would be 7.2 percent (4.2% + 3.0%) to 9.2
percent (4.2% + 5.0%) using a 3 to 5 percent growth rate range. In other words, a
more reasonable interpretation of his data would lead to results near my range of
estimates.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Dr. Avera s Allowed ROE Premium Analysis
WHAT IS DR. AVERA'S ALLOWED ROE APPROACH AND IS IT AN
ACCEPTABLE APPROACH TO USE IN THIS PROCEEDING?
Dr. Avera s allowed ROE approach compares annual average authorized ROEs
for the years 1974 through 2002 with the yield on Moody s annual average public
utility bond yield. This approach is frought with problems, from theoretical to
statistica1.19 The fatal flaw of the approach is that the Idaho Public Utilities
Commission is in no way able to determine what these allowed ROEs actually
represent, what companies are used in the analysis, what data underlie the ROEs
to what capital structures they were applied, what risks the electric utility industry
was facing at the time of the decisions, or what methods were used to arrive at
them. For example, how many of the allowed ROEs in Dr. Avera s sample
already include a flotation cost adjustment to which Dr. Avera would add a
second adjustment in this proceeding? Other adjustments might also infect the
allowed ROE such as the market pressure adjustment that utilities have sought, or
an upward bias from applying the quarterly DCF model, which utilities have
sought, or use of the "comparable earnings method " an inferior approach to
estimate a cost of equity. Moreover, since market-to-book ratios have been above
0 for most of the years I have been performing electric utility cost of equity
analysis, I conclude that allowed ROEs have, on average, been too high according
19 Dr. Avera s regression includes the average public utility bond yield on both sides of his equation.
Therefore, his "independent" variable is not truly independent. Even if there were no relationship betweenallowed ROEs and the average public utility bond yield, a regression of the premium of allowed ROEs abovethe average public utility bond yield and the average public utility bond yield would appear to show a
relationship.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
to the DCF model. Dr. Avera s approach simply reinforces past errors into A vista
Corporation s future rates, and therefore his approach is circular in its logic.
This Commission has no way of evaluating these other authorized ROEs
from other jurisdictions. Authorized ROEs from other jurisdictions and under
other capital market circumstances do not determine the current cost of equity for
A vista Corporation.
One would hope that commissions' cost-of-equity methods would improve
over time. Dr. Avera s allowed ROE method locks in the lower common
denominator of analyses performed years ago into future rates.
Dr. Avera s study in no ,vay corrects for changing industry risk. Above, I
presented evidence that electric industry risk has declined since the 1974-1979
period. Dr. Avera s study locks in dated and higher industry risk to the extent that
it appropriately estimates the cost of equity at all (which I do not believe).
Dr. Avera s analysis does not account for the increasing risk of bonds since
about 1970 (bonds can have betas too). I discuss this problem more fully below
but the net result is that his method unambiguously overestimates the cost of
equity.
Finally, Dr. Avera s study errs in that even if using other authorized ROEs
were valid, he has not determined on what risk-free rates these other allowed
ROEs were actually based. Commission orders can appear many months after
any risk-free rate data on which they were based and taking yearly averages as Dr.
Avera does only obscures any relationship. Interest rates declined for much of his
period of study. Dr. Avera s method is out of step by mismatching authorized
ROEs with declining interest rates.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
In short, I recommend that the Commission give Dr. Avera s allowed ROE
approach no weight. The reasoning is circular and it is not based on any
substantial capital market theory.
Dr. Avera s Realized Rate of Return Analysis
PLEASE EXPLAIN DR. AVERA'S REALIZED RATE OF RETURN
APPROACH.
Dr. Avera calculates the average premium of realized electric utility stock returns
above A-rated public utility bonds for the period 1946 through 2002. His
calculated premium is 4.01 percent. He then adds this 4.01 percent premium to a
(November 2003) 6.61 percent BBB-rated public utility bond rate.
IS IDS APPROACH APPROPRIATE?
No. His approach is not appropriate for several reasons. First, realized returns on
electric utility stocks include both systematic risk (that is rewarded in the CAPM)
and unsystematic risk. This limited portfolio is exposed to unsystematic risk
because it is not fully diversified into other industries such as banking, retail, etc.
The problem is that unsystematic risk does not require a return and it is not priced
in the market precisely because it can be diversified away. Dr. Avera s method
effectively includes this unsystematic risk into his cost of equity estimate. The
volatility of his sample s returns from 1994 through 2002 (25 percent) is greater
than the volatility of the S&P 500 for the same period (22 percent), a clear
indication of the unsystematic risk he is pricing into his analysis. His method
asks ratepayer to recompense stockholders for risks that stockholders have
diversified away.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Second, his analysis makes no allowance for changes in electric utility
industry risk over the years. In fact, it incorporates varying risk levels over the
entire 1946-2002 period, an approach that is certainly inconsistent with his
CAPM approach which uses a current beta. This approach is really nothing more
than the old "comparable earnings method" in stock return clothes.
Third, Dr. Avera s method does not take into account any increase in single-
A rated public utility bonds' risk over the period. Below, I discuss Dr. Laurence
Booth's finding that long-term bonds' betas have increased and how realized
excess return premium methods will result in an upwardly biased estimate of the
cost of eauitv to utilities.J.
Fourth, actual returns in the market likely exceeded expected returns for
much of the time period on which Dr. Avera relied. As Fama and French indicate
in their article "Equity Premium The Journal of Finance volume L VII, number 2
(April 2002),
Our evidence suggests that the high average return for 1951 to2000 is due to a decline in discount rates that produces a large
unexpected capital gain. Our main conclusion is that the average
stock return of the last half-century is a lot higher than expected.
Dr. Avera chose almost the same period and his analysis is affected by the SaIne
problem: realized returns exceeded expected returns.
Fifth, and most obviously, Dr. Avera inappropriately added his premium
based on A-rated bonds to a BBB-rated bond yield. His mismatch results in a
high premium added to a high bond yield resulting in a biased-upward cost of
equity estimate. The bias is inherent because A-rated bonds have lower yields
than BBB-rated bonds.
DIRECT TESTIMONY OF JOHN S. THORNTON - 40IPUC Case Nos. A VU-04-1 and A VU-G-04-
HAVE ANY PUBLISHED STUDIES INVESTIGATED THE PROBLEM
WITH THE RISK PREMIUM METHOD?
Yes. Laurence Booth's article "Estimating the Equity Risk Premium and Equity
Costs: New Ways of Looking at Old Data,,20 investigated the increase in the risk
of long-term bonds and found that their betas have been increasing since about
1970. Four of his main conclusions follow:
( 1) Examination of bond market performance and market interest
rates experienced since 1925 make it abundantly clear that the term
premium bias is significant. As a result, the long-run realizedexcess return over long-term bonds cannot be used. as a riskpremium to add to current long-term bond yields.
(2) Total bo d market risk (as measured by standaid deviation of
returns) has significantly increased over the last 20 years, and attime has been almost equal to that of the equity market. This
indicates that the equity risk premium over long-term bonds isunlikely to have been constant.
(3) Bond market betas, whether measured based on ten-year annualreturns or five-year monthly returns, have increased from thenegligible level prior to the 1970s to the 0.40-80 range by 1990s.As a result, conventional risk premiums over long-term bondyields that may have been valid in earlier periods are excessive inthe current interest rate environment.
(4) With bond market betas of 0.40-80, risk premiums forlower risk equity securities, such as utilities, should be close tozero. "
(emphasis added)
Dr. Avera s realized return approach suffers from upward bias because it did not
take into account either the decreasing electric utility betas on one hand or
increasing bond betas on the other. These two effects have worked since the
20 Laurence Booth
, "
Estimating the Equity Risk Premium and Equity Costs: New Ways of Looking at OldDataJournal of Applied Corporate Finance Vol. 12, No.1 (Spring 1999) pp. 100-112.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
1970s to squeeze the equity risk premium for utilities close to zero, according to
Dr. Booth.
Dr. Avera s CAPM Analysis
HOW DOES DR. AVERA IMPLEMENT THE CAPM?
Dr. Avera implements the CAPM on his sample of electric companies by
estimating a risk-free rate, market risk premium, and an electric-utility industry
beta.
Risk-Free Rate
WJlAT IS DR. .A VERA'S RISK=FREE P~TE AND HOW DID HE
ESTIMATE IT?
Dr. Avera s risk-free rate is 5.percent. The rate represents the "average of the
daily yields on long-term government bonds for December 2003 reported by the
S. Department of the Treasury at www.treas.gov" according to his exhibit (see
WEA-6). The Federal Reserve website before June 1 2004, indicated that the
data were "Based on the unweighted average of the bid yields for all Treasury
fixed-coupon securities with remaining tenns to maturity of 25 years and over.
Averages of business days." That data series was tenninated.
DOES THE U.S. TREASURY CONTINUE TO CALCULATE AND
PUBLISH THE DATA SERIES THAT DR. AVERA CHOSE?
No. On June 1 2004, the U.S. Treasury discontinued the "LT:?25" average due to
a dearth of eligible bonds. First, the fact that few bond were available to begin
with should make one question whether these long-tenn U. S. bonds could have
actually been used as a risk-free asset by investors. Second, the fact that they are
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
..,
now unavailable to the point of being a "dearth" as the U.S. Treasury describes it
should eliminate any need to consider them because they don t exist.
Nevertheless, I will describe below the problems with using a long-term U.
Treasury security for the risk-free asset in a CAPM.
IS DR. AVERA'S CHOICE OF A LONG-TERM U.S. TREASURY YIELD
FOR THE RISK-FREE RATE APPROPRIATE?
No. Dr. Avera s choice ofa long-term U.S. Treasury security yield as the proxy
for the risk-free rate is not appropriate for a number of reasons.
(1) The CAPM is a holding period model, as I explained earlier. One makes
estimates of the risk-free rate, beta, and the market risk premium over the
investors' expected holding period. The use of a long-term U.S. Treasury bond
for the risk-free asset implies a long-term holding period. I do not find his
implied assumption reasonable. Studies I have seen in other cases indicate that
investors' holding periods are nearer to two years in length, if not intermediate in
term, and I have never seen a study indicating that the average investor has a
holding period of greater than twenty-five years, which is the implied holding
period in using the risk-free rate Dr. Avera chose.
(2) I do not see value in using the U.S. Treasury s calculated average rate
for December 2003 as a source when Dr. Avera could have looked up an actual
market-based Treasury yield in The Wall Street Journal or other such source to
make estimates that were consistent in time with his DCF estimates (December
, 2003).
(3) I have never seen an academic study of the CAPM use long-term U.
Treasury bonds for the risk-free asset.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
( 4) Long-term U. S. Treasury yields contain a "liquidity risk premium." One
could subtract the liquidity risk premium from the long-term rate before using the
rate in a CAPM, as described in Brealey and Myers' book Principles of
Corporate Finance
The risk-free rate could be defined as a long-term Treasury bond
yield. If you do this, however, you should subtract the risk
premium of Treasury bonds over bills... This figure could be in turn
be used as an expected average future rf in the capital asset pricing
model. "
Dr. Avera did not estimate or subtract the liquidity risk premium from his long-
term risk-free rate estimate before using it in his capital asset pricing model.
Ibbotson Associates SBBl2004 Yearbook estimates the liquidity risk premium at
6 percent (page 175).
(5) Use of a long-term U.S. Treasury bond rate creates implementation
issues such as the inability to correctly estimate a historical market risk premium
and the increased difficulty of estimating beta. For example, a twenty-five-year
assumed holding period requires twenty-five years of both stock market data and
long-term U.S. Treasury rate data before an analyst can calculate a single sample
historical market risk premium over a twenty-five-year period. The data
frequency used in the beta estimate should correspond as well as possible to the
assumed holding period. The same implementation problem exists for estitnating
a market risk premium.
2 1
Richard A. Brealey and Stewart C. Myers: Principles of Corporate Finance 3rd ed., McGraw-Hill Book Co.New York (1988): pp.184.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
(6) Finally, Dr. Avera has a holding-period consistency problem throughout
his CAPM analysis that biases his estimates upward. I summarize his
inconsistencies below in a table.
Beta
WHAT BETA ESTIMATE DOES DR. AVERA RELY ON AND HOW DID
HE DERIVE IT?
Dr. Avera s beta estimate is ., the average Value Line beta for his sample.
DO YOU AGREE WITH IDS BET A ESTIMATE?
No. I do not entirely agree with his beta. Value Line adjustment procedure
(electric utility betas are adjusted upward toward about 1.0) is not optimal for
estimating electric utility betas, as I discussed earlier. This upward bias should be
at least considered and offered for correction before deriving a cost of equity to
the electric utility industry.
Market Risk Premium
WHAT MARKET RISK PREMIUM DOES DR. AVERA RELY ON?
Dr. Avera s market risk premium estimate is 8.5 percent, a DCF-derived market
risk premium.
HOW DID DR. AVERA ESTIMATE THE MARKET RISK PREMIUM?
Dr. Avera performed a DCF model estimate of the cost of equity to the Standard
& Poor s 500 (13.7 percent) and subtracted the same 5.2 percent average
December 2003 long-term Treasury bond yield he used for the risk-free rate to
arrive at an 8.5 percent market risk premium.
DO YOU AGREE WITH HIS METHOD AND CALCULATIONS?
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
His method might have merit but he has assumed that dividends on the Standard
and Poor s 500 composite companies will grow at 12.1 percent per year forever. I
find this assumption unreasonable given historical per share dividend growth in
the U.S. stock market (1.09 percent real growth) and historical growth of the U.
economy as a whole (3.26 percent real growth) minus share growth that I
discussed earlier. Those data suggested a 3 to 5 percent nominal growth rate
range. A leap to 12.1 percent annual per share dividend growth into infinity could
not be reasonably expected by investors.
PLEASE SUMMARIZE ANY CONSISTENCY ISSUES IN DR. AVERA'
CAPM ~NAT ,YSIS A-"ND TH ~~IR BI..~SES.
The table below summarizes my findings:
Summary of Dr. Avera s CAPM Application Consistency Issues
Variable Implicit Holding Bias/reasonPeriod
Risk-free rate Greater than 25 Upward bias--doesn t extract liquidity risk
years premium; data discontinued
Upward bias--calculation assumes shorter
Beta W eekl y than a reasonable holding period assumption
and inappropriately adjusted upward to 1.
without consideration of an unadjusted beta
Upward bias-unrealistic forecast of indefinite
Market risk Greater than 25 12.% dividend growth in the S&P DCF leads
premIum years to an unrealistically high market risk premium;
no consideration of historical premium
Dr. Avera s Flotation Cost Adjustment
IS DR. AVERA'S 0.20 PERCENTAGE POINT FLOTATION COST
ADJUSTMENT APPROPRIATE?
I do not recommend adjusting the cost of equity upward for flotation costs or
market pressure." This topic is controversial and complex. Dr. Avera has not
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
shown that A vista Corporation, specifically, will incur any such costs and in what
amounts. I recommend that the Commission avoid increasing A vista Corp. '
ROE for flotation costs. Furthermore, he applies his flotation cost adder to all
equity, both contributed capital and retained earnings that never incurred such
costs.
PLEASE COMMENT ON DR. AVERA'S FLOTATION COST
ADJUSTMENT.
I have two general points to make about Dr. Avera s flotation cost adjustment:
1. Dr. Avera s flotation cost adjustment compensates A vista for costs that
aren t specifically incllrred by p.~vista Corporation. The flotation costs appear to
be from some undefined study( ies) of costs in other jurisdictions and summarized
by Roger Morin in his book.
2. The proposed adjustment lacks support. Dr. Avera relies on a conclusion
whose study and details are left unexamined by Dr. Avera and lacking working
papers. He presents neither the theory behind his adjustment nor the method
the adjustment nor the details behind the adjustment's calculation. Such an
adjustment deserves full presentation if it is to be seriously proposed in this case.
DID DR. AVERA ACCOUNT FOR ALL STOCK EXPENSES IN IDS
ADJUSTMENT, SUCH AS FEES THAT WOULD REDUCE IDS
ESTIMATE?
No. His flotation cost adjustment appears to fail to account for stock purchase
fees, otherwise known as brokers' fees , as opposed to the stock issuance fees he
did consider. These fees result in an investor paying more than the price quoted
on the stock exchange, and would reduce the required dividend yield in the DCF
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
offsetting the issuance cost adjustment. The effect of brokers' fees is analyzed in
David Habr s article
, "
Commission Staff Report: A Note on Transaction Costs
and the Cost of Common Equity for a Public Utility," NRRI Quarterly Bulletin
9: 1. Brokers' fees of 5 percent would completely offset a 5 percent flotation cost
adjustment.
SHOULD A UTILITY RECOVER ITS FLOTATION COSTS IN RATES?
Yes. Flotation costs are a necessary cost of business. However, I recommend
that expected normalized issuance expenses be recovered as an expense item, not
through a ROE increase.
Finally; as I mentioned above, when the market-ie-book ratio is greater than
, under the DCF model, a firm is expected to earn more than its cost of capital.
The market to book ratio for my sample is 1.62, implying that my sample
companies are already expected to earn more than their costs of equity. Boosting
the authorized ROE above the cost of equity through a flotation cost adjustment
would provide a one-time gain to shareholders at the expense of ratepayers.
DO YOU RECOMMEND THE IDAHO PUC FORMALLY REJECT THE
FLOTATION COST ADJUSTMENT TO A VISTA'S ROE IN FAVOR OF
THE ACCOUNTING TREATMENT YOU'VE DISCUSSED?
Yes, I recommend the order in this proceeding find that the flotation cost
adjustment to ROE is inappropriate, and should be rejected in favor of an
accounting treatment for valid common stock issuance expenses.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Dr. Avera s Assessment of Avista s Unique Risk
PLEASE EXPLAIN HOW DR. AVERA JUSTIFIES MOVING TO THE
HIGH END OF IDS COST OF EQUITY ESTIMATES TO ACCOUNT FOR
VISTA CORPORATION'S UNIQUE RISK?
Dr. Avera s discussion, beginning on page 60 of his testimony and titled
Relative Risks " concludes that"... the capital markets would require
approximately 3.0 to 5.8 percent in additional return in order to compensate for
the greater risks associated with speculative grade debt instruments.
. .
Investors
would undoubtedly require a significantly greater premium for bearing the higher
risk associated vvith the more junior COfnmon stock of a utility with A vista; s
below investment grade rating.(See Direct Testimony of Dr. Avera, page 62 at
11-15.) His analysis leads him to conclude that the uppermost end of his 10.4 to
11.9 percent range is justified.
IS DR. AVERA'S RISK ADJUSTMENT APPROPRIATE?
, Dr. Avera s increase to his cost of equity estimates to account for Avista
Corporation s BB bond rating is not appropriate for several reasons.
(1) Increasing a return on equity to account for the unique risks of a
company s debt is inconsistent with modern corporate finance theory, notably the
capital asset pricing model for which the Nobel Prize in Economics was awarded.
Specifically, as I discussed earlier, the CAPM and modern portfolio theory have
shown us that investors can avoid risk by diversifying. Since investors can hold
diversified portfolios, the only equity risk that remains and is priced in the market
is systematic risk. In my example above I discussed a suntan lotion company and
an umbrella company. Through diversification, the unique risk of each of the
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
investments is diversified away and an investor cannot expect, in a competitive
market, to be systematically rewarded for taking on risk that is diversified away.
(2) Adding a bond rating premium to a cost of equity analysis is not
consistent with either the CAPM or the DCF. Adding a bond premium to an
equity cost is arbitrary and unwarranted.
(3) Adding a unique risk adder to A vista Corporation because of its poor
financial situation would inappropriately compensate investors for the Company
past imprudence to the extent that past imprudence, or utility diversification
contributed to its current financial situation and below-investment-grade ratings.
HAS THIS ISSUE OF INCLUDING UNIQUE :PTSK IN A COST OF
EQUITY ANALYSIS BEEN ADDRESSED IN A RECENT
PUBLICATION?
Yes. The issue has been addressed in award-winning article titled "How
Improper Risk Assessment Leads to Overstatement of Required Returns for
Utility Stocks" published in the National Regulatory Research Institute Journal of
Applied Regulation Vol. 1 , June 2003. That article concludes
Risk and return are important issues in regulatory proceedings.
Understanding how risks affect stock prices leads to better
estitnates of the market's required return on utility stocks. Risks
that are specific to the utility affect expectations about future utility
cash flows, but they have little bearing on the investors' required
return. Regulators should therefore ignore testimony suggesting
that firm-specific risks influence the required return. Once the
inappropriate firm-specific risk adjustments are eliminated
regulators will likely find that required returns on most utility
stocks today are below 10%.
I include that article as pages 24-47 of Exhibit JST -1. The proper approach
to estimating the cost of equity to A vista Corporation is by using market-based
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-04-
models of the cost of equity to finns of comparable risk rather than by arbitrarily
adding risk adjustments to account for finn-specific unique risks.
DO BOND HOLDERS AND COMMON EQUITY OWNERS HAVE THE
SAME INTERESTS AND CAN BOND YIELDS BE DIRECTLY
COMPARED TO REQUIRED RETURNS ON EQUITY?
Bond holders and stockholders frequently have divergent interests. Bond holders
might very well focus on finn-specific risk because they are concerned about the
probability of default, a probability that is affected by finn-specific issues and
measured by bond ratings. The reason for this focus of concern is that, unlike a
stock, bond holders' expected returns are capped at the coupon rate of debt. That
is to say~ even if the finn has excess returns it will still, at best, only payout to
bond holders the coupon rate of the outstanding debt. For example, say a utility
issues 8 percent coupon debt. The most it will ever pay bondholders is 8 percent
but the company might pay less than 8 percent if the bonds have any risk at all.
An investor s expected return on the bond is, therefore, less than 8 percent and
might be 7 percent for example. The possibility of default means that the bond
holders' expected returns are actually lower than the coupon rate of debt.
Therefore, bond holders focus on the probability of default. Adding a bond
holder s default premium for Avista Corporation s BB-rated bonds to a cost of
equity is, therefore, inappropriate because the two are not comparable.
Dr. Avera s Cost of Equity Conclusion
WHAT IS DR. AVERA'S COST OF EQUITY CONCLUSION?
DIRECT TESTIMONY OF JOHN S. THORNTON - 51
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Dr. Avera concludes that A vista Corporation s required return on equity falls in
the upper end of his 10.4 to 11.9 percent cost of equity range and that the 11.
percent ROE that Avista requested is conservative. His cost of equity estimates
go as high as 17.7 percent (11.7 percent from the electric industry CAPM plus the
0.20 percent flotation cost adjustment plus the 5.8 percent unique risk adder).
Conclusion
WHAT DO YOU CONCLUDE GIVEN THE EVIDENCE YOU
REVIEWED?
I conclude that the Commission should authorize an 8.5 percent ROE and an 8.49
percent ROR, but I offer two other alternatives based on my high and low cost of
equity estimates.
The Commission should reject Mr. Malquist's 11.5 percent recommendation
because it is not based on a cost of equity analysis or any other evidence other
than his personal belief.
Dr. Avera significantly overestimated A vista Corporation s cost of equity,
particularly in a period when interest rates are not far from historical post-war
lows. His adder for the unique risk of A vista Corporation is also inappropriate.
His analyses are upwardly biased and inconsistent with current capital markets
and capital market theory.
DOES TIDS COMPLETE YOUR PRE FILED DIRECT TESTIMONY?
Yes, it does.
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
Appendix
Derivation of the Constant-Growth DCF Model Cost ofEcrni!Y
Stock I's price today (Po) is equal to its value, which in turn is worth the present discounted
value of its expected dividends (D L.
),
discounted by the stock's cost of equity (ki):
(1)Po
D 1
( 1 + ( 1 + ( 1 +
. . .
( 1 + ki )n
Now assume that dividends 2 through are related to dividend 1 by a constant growth rate
gi, such that:
(2) x(l
(3)
(4) = DI X ( 1 +
)n-
Expressing equation (4) in terms of Dj:
(5)DI Dl X ( 1 + DI X ( 1 + DI x ( 1 + gi )n-Po
( 1 + ki ( 1 + ki ( 1 + ki ( 1 + ki )n
Now, multiply each side by 1 + ki:
Dl x (1 +
g)
Dl X (1 + g Dl x (1 + g i )n (6) Po x (1 + ki) Dl
+ ...
(1 + k i) (1 + k i) (1 + k i )n
The right hand side of the equation can be expressed using summation notation:
(7)
- 1 (1 +
Po x ki
) =
L D
k i )t
Now, we assume that dividends are paid infinitely (n ~co). The right hand side of equation
(7) becomes the sum of a geometric series. We can simplify equation (7) by assuming that
ki gi (for convergence):
DIRECT TESTIMONY OF JOHN S. THORNTON -
IPUC Case Nos. A VU-O4-1 and A VU-G-O4-
(8)Po x ( 1 + ki
) =
1 -
( 1 + gi
Simplifying:
(9)Po x ( 1 + ki
) =
1 + ki - 1 -
( 1 + ki
Canceling terms and simplifying further:
(10)Po
ki
Manipulating equation (10) to solve for the cost of equity:
(11)ki
+ g.
Po
This is the constant-growth DCF formula for the cost of equity and is often referred to as
the Gordon model. "
Note that this proof does not require any assumption of the relationship between
and Die
Demonstration that Expected Market ROE is Greater than Expected Book ROE
when MIB Ratio is Greater than 1.
Start by assuming that the expected market return in dollars (expected market ROE times
the market value of equity) is equal to the expected book return in dollars (expected book
ROE times the book value of equity),
ki X M rBook x
DIRECT TESTIMONY OF JOHN S. THORNTON - 54
IPUC Case Nos. AVU-O4-1 and AVU-G-O4-
Move the expected rates of return to the right hand side and the equity values to the left
hand side
r Book
Now make the observation that if M/B equals 1.0 then rBook must equal ki because the ratio
rBoollki is also equal to one. However, if M/B is greater than 1., then the ratio rBoollki greater than 1., and therefore, the expected book ROE must be greater than the expected
market ROE.
DIRECT TESTIMONY OF JOHN S. THORNTON - 55IPUC Case Nos. A VU-O4-1 and A VU-G-O4-