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Company Valuation Under IFRS : Interpreting and Forecasting ...

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Chapter Five – Valuing a company<br />

in which varying discount rates are required. This is where the company is<br />

already mature <strong>and</strong> stable. Nothing is going to happen to the riskiness of the<br />

existing business. But the company may have indicated that it was its intention<br />

to substitute debt for equity simply in an attempt to reduce its cost of capital.<br />

As we saw in Chapter two, increasing the proportion of debt in a balance sheet<br />

does two things. It increases the size of the tax shelter, <strong>and</strong> it increases the risk to<br />

both the debt <strong>and</strong> the equity. There is dispute about both the appropriate treatment<br />

of the tax shelter <strong>and</strong> the treatment of the risk premium on the debt. We shall take<br />

the simplest (<strong>and</strong>, we believe, probably the best, approach) here. We shall<br />

discount the tax shelter at the unleveraged cost of equity, <strong>and</strong> we shall assume<br />

that 100 per cent of the risk premium on debt is default risk, <strong>and</strong> that debt has a<br />

zero beta. We explored the implications of these conclusions in chapter two <strong>and</strong><br />

will merely assume them here.<br />

Whatever the st<strong>and</strong> that we take on theoretical questions, there is also a practical<br />

issue as to which of the two methodologies to adopt: adjusted present value<br />

(APV), which we discussed in Chapter two, or time-varying WACC (TVW). The<br />

former works by valuing the assets <strong>and</strong> the tax shelter as separate components.<br />

The latter works by iterating a different annual solution for WACC each year. We<br />

shall use TVW as our methodology for this exercise, for two reasons. The first is<br />

that whereas APV is intuitively easy to underst<strong>and</strong>, TVW requires some<br />

explanation if it is to be replicated. The second is that TVW is in many ways more<br />

flexible, because it is possible to build default risk into the cost of debt. As we<br />

saw in Chapter two, APV cannot h<strong>and</strong>le default risk, which has to be derived by<br />

running a WACC calculation to derive a value that can be compared with an APV,<br />

with the difference attributable to default risk.<br />

We shall continue to use Metro as our example. It is a perfectly reasonable<br />

c<strong>and</strong>idate for a share buy-back, <strong>and</strong> using it will have the additional benefit that<br />

we can illustrate to readers the mechanism modelled on the equity tab, <strong>and</strong> the<br />

impact of the buy-back on a valuation that has already been established using a<br />

constant discount rate.<br />

Before we do this exercise, look again at Metro’s ratios of debt to capital in the<br />

model reproduced above. Debt is falling steadily. In the event that this really<br />

happened, the company’s cost of capital would rise steadily, making our<br />

valuation above over-optimistic. So there are two possibilities: either that the<br />

forecast above is right, <strong>and</strong> that the valuation above is too high, or that the<br />

company will maintain a more leveraged balance sheet, perhaps through buybacks,<br />

in which case the valuation above could be more or less correct. Let us test<br />

these hypotheses.<br />

In Exhibit 5.3 overleaf, we reproduce the three main financial statements, the equity<br />

tab, <strong>and</strong> two new valuation tabs for Metro (pages 13 <strong>and</strong> 14). It is the same model,<br />

with a €1 billion share buy-back built into it in 2007, <strong>and</strong> a somewhat different<br />

valuation routine to cope with TVW. The other parts of the model are not reproduced<br />

since all the operating figures are assumed to be the same as in Exhibit 5.1 above.<br />

213

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