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Alternative Approaches to Value Enhancement

Alternative Approaches to Value Enhancement. Maximize a variable that is correlated with the value of the firm. There are several choices for such a variable. It could be an accounting variable, such as earnings or return on investment a marketing variable, such as market share

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Alternative Approaches to Value Enhancement

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  1. Alternative Approaches to Value Enhancement • Maximize a variable that is correlated with the value of the firm. There are several choices for such a variable. It could be • an accounting variable, such as earnings or return on investment • a marketing variable, such as market share • a cash flow variable, such as cash flow return on investment (CFROI) • a risk-adjusted cash flow variable, such as Economic Value Added (EVA) • The advantages of using these variables are that they • Are often simpler and easier to use than DCF value. • The disadvantage is that the • Simplicity comes at a cost; these variables are not perfectly correlated with DCF value.

  2. Economic Value Added (EVA) and CFROI • The Economic Value Added (EVA) is a measure of surplus value created on an investment. • Define the return on capital (ROC) to be the “true” cash flow return on capital earned on an investment. • Define the cost of capital as the weighted average of the costs of the different financing instruments used to finance the investment. EVA = (Return on Capital - Cost of Capital) (Capital Invested in Project) • The CFROI is a measure of the cash flow return made on capital CFROI = (Adjusted EBIT (1-t) + Depreciation & Other Non-cash Charges) / Capital Invested

  3. Estimating EVA for Nestle • Capital Invested = 29500 Million Sfr • Return on Capital = 12.77% • Cost of Capital = 8.85% • Economic Value Added in 1995 = (.1277 - .0885) (29,500 Million Sfr) = 1154.50 Million Sfr

  4. Estimating Tsingtao’s EVA in 1996 • Tsingtao Brewery, a Chinese Beer manufacturer, has make significant capital investments in the last two years, and plans to increase its exports over time. Using 1996 numbers, Tsingtao had the following fundamentals: • Return on Capital = 1.28% • Cost of Capital = 15.51% • Capital Invested = 3,015 million CC • Economic Value Added in 1996 = – 429 million CC

  5. J.P. Morgan’s Equity EVA: 1996 • Equity Invested at the end of 1995 = $ 10,451 Million • Net Income Earned in 1996 = $ 1,574 Million • Cost of Equity for 1996 = 7% + 0.94 (5.5%) = 12.17% • I used the riskfree rate from the start of 1996 • Equity EVA for J.P. Morgan = $ 1574 Million - ($10,451 Million)(.1217) = $ 303 Million

  6. Things to Note about EVA • EVA is a measure of dollar surplus value, not the percentage difference in returns. • It is closest in both theory and construct to the net present value of a project in capital budgeting, as opposed to the IRR. • The value of a firm, in DCF terms, can be written in terms of the EVA of projects in place and the present value of the EVA of future projects.

  7. A Simple Illustration • Assume that you have a firm with • IA = 100 In each year 1-5, assume that • ROCA = 15%  I = 10 (Investments are at beginning of each year) • WACCA = 10% ROC New Projects = 15% • WACCNew Projects = 10% • Assume that all of these projects will have infinite lives. • After year 5, assume that • Investments will grow at 5% a year forever • ROC on projects will be equal to the cost of capital (10%)

  8. Firm Value using EVA Approach Capital Invested in Assets in Place = $ 100 EVA from Assets in Place = (.15 – .10) (100)/.10 = $ 50 + PV of EVA from New Investments in Year 1 = [(.15 -– .10)(10)/.10] = $ 5 + PV of EVA from New Investments in Year 2 = [(.15 -– .10)(10)/.10]/1.1 = $ 4.55 + PV of EVA from New Investments in Year 3 = [(.15 -– .10)(10)/.10]/1.12 = $ 4.13 + PV of EVA from New Investments in Year 4 = [(.15 -– .10)(10)/.10]/1.13 = $ 3.76 + PV of EVA from New Investments in Year 5 = [(.15 -– .10)(10)/.10]/1.14 = $ 3.42 Value of Firm = $ 170.86

  9. Firm Value using DCF Valuation: Estimating FCFF

  10. Firm Value: Cost of Capital and Capital Invested

  11. Firm Value: Present Value of FCFF

  12. EVA Valuation of Nestle

  13. DCF Valuation of Nestle

  14. Year-by-year EVA Changes • Firms are often evaluated based upon year-to-year changes in EVA rather than the present value of EVA over time. • The advantage of this comparison is that it is simple and does not require the making of forecasts about future earnings potential. • Another advantage is that it can be broken down by any unit - person, division etc., as long as one is willing to assign capital and allocate earnings across these same units. • While it is simpler than DCF valuation, using year-by-year EVA changes comes at a cost. In particular, it is entirely possible that a firm which focuses on increasing EVA on a year-to-year basis may end up being less valuable.

  15. Year-to-Year EVA Changes: Nestle

  16. When Increasing EVA on year-to-year basis may result in lower Firm Value • 1. If the increase in EVA on a year-to-year basis has been accomplished at the expense of the EVA of future projects. In this case, the gain from the EVA in the current year may be more than offset by the present value of the loss of EVA from the future periods. • For example, in the Nestle example above assume that the return on capital on year 1 projects increases to 13.27% (from the existing 12.77%), while the cost of capital on these projects stays at 8.85%. If this increase in value does not affect the EVA on future projects, the value of the firm will increase. • If, however, this increase in EVA in year 1 is accomplished by reducing the return on capital on future projects to 12.27%, the firm value will actually decrease.

  17. Firm Value and EVA tradeoffs over time

  18. EVA and Risk • 2. When the increase in EVA is accompanied by an increase in the cost of capital, either because of higher operational risk or changes in financial leverage, the firm value may decrease even as EVA increases. • For instance, in the example above, assume that the spread stays at 3.91% on all future projects but the cost of capital increases to 9.85% for these projects (from 8.85%). The value of the firm will drop.

  19. Nestle’s Value at a 9.95 % Cost of Capital

  20. EVA: The Risk Effect

  21. EVA and Changes in Market Value • The relationship between EVA and Market Value Changes is more complicated than the one between EVA and Firm Value. • The market value of a firm reflects not only the Expected EVA of Assets in Place but also the Expected EVA from Future Projects • To the extent that the actual economic value added is smaller than the expected EVA the market value can decrease even though the EVA is higher.

  22. High EVA companies do not earn excess returns

  23. Increases in EVA do not create excess returns

  24. When focusing on year-to-year EVA changes has least side effects 1. Most or all of the assets of the firm are already in place; i.e, very little or none of the value of the firm is expected to come from future growth. • [This minimizes the risk that increases in current EVA come at the expense of future EVA] 2. The leverage is stable and the cost of capital cannot be altered easily by the investment decisions made by the firm. • [This minimizes the risk that the higher EVA is accompanied by an increase in the cost of capital] 3. The firm is in a sector where investors anticipate little or not surplus returns; i.e., firms in this sector are expected to earn their cost of capital. • [This minimizes the risk that the increase in EVA is less than what the market expected it to be, leading to a drop in the market price.]

  25. Valuation: Closing Thoughts Spring 2002 Aswath Damodaran

  26. Do you have your life vests on?

  27. Truths about Valuation • Truth 1: Bias is endemic in valuation and can enter in subtle and not so subtle ways. • Truth 2.: A valuation is never precise and is never quite done. • Truth 3: Complexity comes with a cost; More information is not always better than less information.

  28. Approaches to Valuation • Discounted cashflow valuation, where we try (sometimes desperately) to estimate the intrinsic value of an asset by using a mix of theory, guesswork and prayer. • Relative valuation, where we pick a group of assets, attach the name “comparable” to them and tell a story. • Contingent claim valuation, where we take the valuation that we did in the DCF valuation and divvy it up between the potential thieves of value (equity) and the potential victims of this crime (lenders)

  29. Basis for all valuation approaches • We all believe market are inefficient, and that we can find under and over valued assets because of our superior intellect, models, information or some combination of all three. • Some Sobering facts: • 70-80% of portfolio managers under perform market indices. • The Vanguard 500 Index fund is poised to overtake the Fidelity Magellan fund as the largest mutual fund in the United States. In the last 5 years, it has been the best performing large mutual fund in the United States. • The more people trade, the more they seem to lose. • A study of mutual fund portfolios discovered that they would have made a higher return, if they had frozen their portfolios on January 1. • A study of individual investors by Terrence O”Dean also noted a negative correlation between returns earned and transactions volume (and this is before trading costs)

  30. Discounted Cash Flow Valuation • What is it: In discounted cash flow valuation, the value of an asset is the present value of the expected cash flows on the asset. • Philosophical Basis: Every asset has an intrinsic value that can be estimated, based upon its characteristics in terms of cash flows, growth and risk. • Information Needed: To use discounted cash flow valuation, you need • to estimate the life of the asset • to estimate the cash flows during the life of the asset • to estimate the discount rate to apply to these cash flows to get present value • Market Inefficiency: Markets are assumed to make mistakes in pricing assets across time, and are assumed to correct themselves over time, as new information comes out about assets.

  31. The Lego Blocks of Valuation

  32. The Models You Used in DCF Valuation

  33. What you found ...

  34. The Most Undervalued stocks were..

  35. The most undervalued in May 2001 were

  36. The ultimate test… Did undervalued stocks make money?

  37. More on the winners... • About 60% of all buy recommendations make money; about 45% of sell recommendations beat the market. • There are two or three big winners in each period. • Apple Computer in December 1996 • Checkpoint Software in June 1999 • Stocks on which there is disagreement among different people tend to do worse than stocks on which there is no disagreement • Stocks that are under valued on both a DCF and relative valuation basis do better than stocks that are under valued on only one approach.

  38. The Most Overvalued stocks are...

  39. The Most Over Valued Firms in May 2001 were...

  40. Relative Valuation • What is it?: The value of any asset can be estimated by looking at how the market prices “similar” or ‘comparable” assets. • Philosophical Basis: The intrinsic value of an asset is impossible (or close to impossible) to estimate. The value of an asset is whatever the market is willing to pay for it (based upon its characteristics) • Information Needed: To do a relative valuation, you need • an identical asset, or a group of comparable or similar assets • a standardized measure of value (in equity, this is obtained by dividing the price by a common variable, such as earnings or book value) • and if the assets are not perfectly comparable, variables to control for the differences • Market Inefficiency: Pricing errors made across similar or comparable assets are easier to spot, easier to exploit and are much more quickly corrected.

  41. Standardizing Value • Prices can be standardized using a common variable such as earnings, cashflows, book value or revenues. • Earnings Multiples • Book Value Multiples • Revenues • Industry Specific Variable (Price/kwh, Price per ton of steel ....)

  42. The Four Steps to Understanding Multiples • Anna Kournikova knows PE…. Or does she? • In use, the same multiple can be defined in different ways by different users. When comparing and using multiples, estimated by someone else, it is critical that we understand how the multiples have been estimated • 8 times EBITDA is not always cheap… • Too many people who use a multiple have no idea what its cross sectional distribution is. If you do not know what the cross sectional distribution of a multiple is, it is difficult to look at a number and pass judgment on whether it is too high or low. • You cannot get away without making assumptions • It is critical that we understand the fundamentals that drive each multiple, and the nature of the relationship between the multiple and each variable. • There are no perfect comparables • Defining the comparable universe and controlling for differences is far more difficult in practice than it is in theory.

  43. Estimating a Multiple • Use comparable firms, compute the average multiple and adjust subjectively for differences • Use comparable firms, run a regression of multiple against fundamentals and estimate predicted multiple for firm • Use market, run a regression of multiple against fundamentals and estimate a predicted multiple for firm

  44. The Multiples you used were ...

  45. Valuation Results: DCF vs Relative Valuation

  46. Valuation Results: December 1999 ...

  47. Valuations: May 2000

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