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Although financial theory criticizes the patrimonial approaches used in company<br />

evaluations, characterizing them as limiting, they are a practical solution, often used,<br />

and has a low degree of uncertainty.<br />

1.3. The comparative method<br />

According to this approach, value is computed through the relation with the<br />

dimension of certain indicators provided by the companies in the same activity field<br />

as the subject company. This is a simple, practical, fast, and objective method because<br />

it avoids using discount rates whose estimation is always delicate (Thauvron, 2007).<br />

However, for the efficient application of this method, the pertinence of the sample of<br />

comparable economic agents is particularly important.<br />

Also called the multiples method, it is based on computing ratios (multiples) at the<br />

level of the selected companies. This calculus uses measures such as the own capital,<br />

the sales figure, the net result, the free cash flows, the current result, etc. The model<br />

uses the average of the multiplication at the sample level in order to correct the<br />

measure identified for establishing the value of the economic entity.<br />

The development of the evaluation process can be synthesized in the following stages:<br />

defining the sample, selecting and calculating the multiples, and applying the ratios on<br />

the selected indicator.<br />

The diversity of the methods, as well as their various degrees of relevance in<br />

establishing appropriate values for the economic entities, have generatd intense<br />

debates reflected in numerous studies.<br />

As a result, Gollier and Weitzman (2010) wonder over what period financial<br />

predictions can be made, when the discount rate used is a subjective measure. They<br />

answer by stating that “we have to admit the non-existence of a well-supported<br />

principle that allows us to extrapolate a ratio in the past on the future benefits, over a<br />

long period of time”. It is also possible to discuss the extent to which the discount rate<br />

objectively reflects the cost of the invested capitals according to the computing<br />

method. One of the most important equations in monetary theory and practice is that<br />

of the weighted average cost of capital (WACC), from which results the cash flows<br />

discount rate. Miller (2006) notices the relativity of the computing method of the<br />

mentioned rate, presenting an improved version, which, in the author’s opinion,<br />

generates significantly higher results. The funding of investment projects determines,<br />

according to accounting norms, a capitalization of the interests. This process does not<br />

generate, at the same moment, a decrease of the taxes, which affects the relevance of<br />

the result provided by the calculus of the weighted average cost of capital after tax<br />

(Pierru and Babusiaux, 2010).<br />

In the same tendecy to explain and increase the reliability of the field, Booth (2007)<br />

suggests a method for computing the discount rate specific to each evaluation method.<br />

Richardson and Tinaikar (2004) notice the tight connection between accounting and<br />

the company evaluation models, stressing the interrelations between them, both at a<br />

procedural level and at that of the basic objective of providing users with reliable<br />

information. We can say that the evaluation methods are models for the accounting of<br />

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