Business Valuation Through Market Multiples

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Analysing, Planning and Valuing Private Firms
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Abstract

This chapter is devoted to the valuation of companies through the multiples approach. Despite the simplicity in its application, the multiples method hides many shortcomings. In this chapter, we present the main multiples used in corporate valuations, outline the procedure, and highlight the criticalities in the application process. We conclude the chapter by providing a new approach for using the value maps.

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Notes

  1. 1.

    The relations can be highlighted more easily by using steady-state rather than steady-growth models.

  2. 2.

    The term “unlevered multiple” is often used as a synonym of “asset-side multiple”, indicating a denominator value that is not dependent on debt. In this case, we use the term to indicate a multiple whose denominator and numerator, both, are independent of the financial structure.

  3. 3.

    Since the comparable companies are listed, we assume that the present cost of insolvency is low or null in most cases. Therefore, the only debt effects that are sterilized are those referring to the positive effect of the tax shields.

  4. 4.

    In the case of the Longhino comparable, the unlevered multiple is higher than the levered one. This is due to the fact that this company has an NFP that is below zero (presence of liquidity), which in the unlevered multiple has been added to the value of the EV since, given the company’s business, it was deemed of operating nature. In fact, the (levered) EV does not consider this liquidity, since it corresponds to the sum of the market-cap value and the negative NFP (which is algebraically subtracted).

References

  • Arzac, E. R. (2005). Valuation for mergers, buyouts, and restructuring. Wiley.

    Google Scholar 

  • Massari, M., & Zanetti, L. (2008). Valutazione. Fondamenti teorici e best practice nel settore industriale e finanziario. McGraw Hill.

    Google Scholar 

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Correspondence to Federico Beltrame .

Appendix: The Unlevered Value Maps: An Empirical Evaluation

Appendix: The Unlevered Value Maps: An Empirical Evaluation

Since this is a new method that has not been used much by operators in the sector, this appendix aims to highlight whether adjusting the multiple of the company’s debt level could improve the goodness of fit (represented by the R Squared) of the regression, compared to using the simple non-adjusted multiple. To this end, we have considered eight company assessments referring to companies in different sectors. These assessments were made by the authors of this text, using the methodology that is the subject of this analysis.

The Figs. 4.1, 4.2, 4.3, 4.4, 4.5, 4.6, 4.7, 4.8 and 4.9 APP report the values of the multiples of the sample of companies and the regressions. Although a thorough empirical assessment would require a greater number of cases for each regression (as well as an assessment across many more sectors), we believe that the operation presented here can still provide useful indications regarding the validity of the described method.

Fig. 4.1
2 scatterplots of E V slash I C levered and unlevered. They plot a positive correlation with R squared equals 0.7287 and 0.7128, respectively. Most plots lie between 5 and 20% in the x-axis and 1 and 2.5 in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the sector of design and production of sun awnings, pergolas, and outdoor structures (APPAREL and HOMEBUILDING)

Fig. 4.2
2 scatterplots of E V slash I C levered and unlevered. They plot a positive correlation with R squared equals 0. 6975 and 0.7517, respectively. Most plots lie between 1 and 18% and 0.9 and 2.2, approximately, in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the sector of household appliances and kitchen components (FURNISHING)

Fig. 4.3
2 scatterplots of E V slash SALES levered and unlevered. They plot a positive correlation with R squared equals 0. 7136 and 0.6719, respectively. Most plots lie between 4 and 5% in the x-axis and between 0.4 and 0.8 in the y-axis.

(Source Data processed by the authors)

APP—Company working in the frozen-food industry (RETAIL GROCERY and FOOD)

Fig. 4.4
2 scatterplots of E V slash SALES levered and unlevered. They plot a positive correlation with R squared equals 0. 6578 and 0. 6558, respectively. Most plots lie between 5 and 10% and 15 and 20% in the x-axis, and between 0.5 and 1 in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the business consulting sector (SERVICES)

Fig. 4.5
2 scatterplots of E V slash I C, levered and unlevered. They plot a positive correlation with R squared equals 0. 4008 and 4464, respectively. Most plots lie between 5 and 15% in the x-axis and between 0.5 and 1.5 in the y-axis.

(Source Data processed by the authors)

APP—Company working in the kitchen construction industry (BUILDING MATERIALS)

Fig. 4.6
2 scatterplots of E V slash I C, levered and unlevered. They plot a positive correlation with R squared equals 0. 415 and 4656, respectively. Most plots lie between 5 and 10% in the x-axis and between 0.8 and 1.5, approximately, in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the engineering and construction sector (ENGINEERING/CONSTRUCTION)

Fig. 4.7
2 scatterplots of E V slash I C, levered and unlevered. They plot a positive correlation with R squared equals 0. 4025 and 0.4295, respectively. Most plots lie between negative 1 and 2% in the x-axis and between 0.8 and 1.2 in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the real-estate sector (REAL ESTATE)

Fig. 4.8
2 scatterplots of E V slash I C, levered and unlevered. They plot a positive correlation with R squared equals 0. 5587 and 0.5692, respectively. Most plots lie between 2.5 and 12% in the x-axis and between 0.5 and 1.2, approximately, in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the window manufacturing sector (CONSTRUCTION SUPPLIES)

Fig. 4.9
2 scatterplots of E V slash SALES levered and unlevered. They plot a positive correlation with R squared equals 0. 8294 and 0.8141, respectively. Most plots lie between 5 and 15% in the x-axis and between 0.5 and 2.5 in the y-axis.

(Source Data processed by the authors)

APP—Company belonging to the foodservice sector (RESTAURANT)Footnote

In the case of the Longhino comparable, the unlevered multiple is higher than the levered one. This is due to the fact that this company has an NFP that is below zero (presence of liquidity), which in the unlevered multiple has been added to the value of the EV since, given the company’s business, it was deemed of operating nature. In fact, the (levered) EV does not consider this liquidity, since it corresponds to the sum of the market-cap value and the negative NFP (which is algebraically subtracted).

Four of the nine cases presented above show that the regression made with an adjusted multiple have an R-Squared that is substantially in line with the one performed with an unadjusted multiple (in the range of a 1–2% difference). This trend has always occurred for the ROS – EV/Sales ratio, which consequently does not seem to benefit from the debt adjustment, contrary to what happens with the ROIC – EV/IC ratio.

In four cases, the improvement in terms of R-Squared is tangible and greater than 1–2%, validating the usefulness of the unlevered value maps compared to standard ones. Only one case shows a value of the R Squared that is tangibly worse than the standard regression.

In general, we see how the improvement in the goodness of fit of the regression occurs in particular when the standard regression has a value that is below 0.5, and when it refers to businesses that are in the industrial sector, for which we use the ROIC – EV/IC ratio. For these cases, we confirm the usefulness of the adjustment proposed in this paragraph.

Using the data in Fig. 4.5 APP—which refers to a company that works in the kitchen construction industry, with an ROIC equal to 10%, a tax rate of 24%, a net employed capital of €5,000,000, and a net financial position of €3,000,000—we can determine the value of equity in three steps:

  1. 1.

    Determining the appropriate unlevered EV/IC:

    $$\frac{EV}{IC}_{UL}=4.6909\cdot 10\%+0.9405=1.41$$
  2. 2.

    Determining the value of the assets:

    $$EV={EV}_{U}+D\cdot {t}_{c}=\text{5,000,000}\cdot 1.41+24\%\cdot \text{3,000,000}={7,770,000}{\hbox{\EUR}}$$
  3. 3.

    Determining the value of equity:

    $$E=EV-D=\text{7,770,000}{\hbox{\EUR}}-\text{3,000,000}{\hbox{\EUR}}=\text{4,770,000}{\hbox{\EUR}}$$

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Beltrame, F., Sclip, A. (2023). Business Valuation Through Market Multiples. In: Analysing, Planning and Valuing Private Firms. Palgrave Macmillan, Cham. https://doi.org/10.1007/978-3-031-38089-1_4

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