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Preproceedings 2006 - Austrian Ludwig Wittgenstein Society

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3. Potentials and limitations of decision<br />

theory<br />

The incertitude of consequences is elaborated extensively<br />

within decision theory and risk analysis. So let us restrict<br />

for the moment to this kind of ‘uncertainty’. Here further<br />

differentiations seem necessary and we distinguish three<br />

different kinds of incertitude of consequences which differ<br />

by their degree of incertitude (e.g. Leitner 2004; Knight<br />

1948, 19f.): Risk is defined as a setting in which all<br />

possible outcomes of the decision are known and can be<br />

assigned some frequency which offers some confident<br />

estimate of the occurrence probability of the corresponding<br />

outcome. Uncertainty is defined by a setting in which again<br />

the whole set of outcomes is known but not for all<br />

outcomes can one assign the corresponding frequencies.<br />

Situations where one lacks knowledge not only on the<br />

probabilities, but on (part of) the outcomes too, are called<br />

decisions under ignorance.<br />

Actual situations quite often entail elements of risk,<br />

uncertainty, and ignorance: There is a more or less<br />

continuous gradation of incertitudes of consequences<br />

running from the ideal case (choices under certainty) to<br />

complete ignorance. Classifying a certain decision<br />

situation as a situation under risk, uncertainty or<br />

ignorance, is somewhat arbitrary. Here the second kind of<br />

incertitude of demarcation comes into play: The wider the<br />

chosen decision horizon, the more likely we face a<br />

decision under ignorance; narrowing down the decision<br />

horizon, we will encounter a risky situation. Although<br />

incertitude of consequences and demarcation are thus<br />

interrelated, the two are conceptually different. The same<br />

is true for the third type, the incertitude of reliability. This<br />

motivates the above classification of the incertitude of<br />

consequences by its degree where we rather follow the<br />

nomenclature used in ethics of technology than in decision<br />

theory. The terminology used in decision theory (e.g.<br />

Luce/Raiffa 1957, 13) might blur the differences between<br />

probability estimates via frequency approaches and<br />

probability estimates via subjective probabilities. But as will<br />

be detailed in the following, it is the way one handles the<br />

incertitude of reliability that determines which probability<br />

estimate should be chosen. The incertitude of<br />

consequences is treated in a different way.<br />

For the moment we assume the decision horizon to<br />

be fixed and focus on decisions under risk. Probabilistic<br />

decision models which do not restrict to the mean, but take<br />

into account also higher order moments of the probability<br />

distribution, indeed provide a suitable way of how to deal<br />

with such decisions. We refer to the literature with regard<br />

to the debate on which kind of probabilistic model is<br />

adequate. Here it shall be only stressed that this question<br />

can be settled completely within decision theory —<br />

presupposing that the consequences have been evaluated<br />

‘properly’ in a preliminary step. How to actually do this, is<br />

again determined by ethical reasoning and not by decision<br />

theory. Though this constitutes a severe problem, it is not<br />

specific for ethical considerations under ‘uncertainty’ (e.g.<br />

Hillerbrand 2005). Hence it will not be discussed here.<br />

In order to make any probabilistic decision model<br />

fruitful for decisions under uncertainty, one has to assign<br />

‘subjective’ or ‘personal’ probabilities to those outcomes for<br />

which frequencies are not known. More sophisticated<br />

approaches reintroduce in a second step uncertainty into a<br />

closure ansatz: So-called ‘second level subjective<br />

probabilities’ or ‘higher order beliefs’ estimate the reliability<br />

of the assessed occurrence probability of the various<br />

outcomes. Elementary, i.e. non-probabilistic decision<br />

124<br />

Uncertainty as a challenge for ethical reasoning - Rafaela Hillerbrand<br />

models such as Maximin, do not have to make the<br />

additional assumption of a subjective probability. At a first<br />

glance they thus might appear to be most suitable for<br />

decisions under uncertainty.<br />

Nonetheless probabilities seem to be of importance<br />

for a moral assessment. For example, the total harm of a<br />

decision might depend on the number of people harmed;<br />

this is often codetermined by the occurrence probability of<br />

the harm. Furthermore, an overall preference of<br />

frequencies to subjective probabilities does not seem<br />

adequate in all cases. For example considering the<br />

shortcomings of present climate model, it is not at all clear<br />

whether or not the (few) existing frequency estimates of<br />

the occurrence probability of a raise in sea level due to<br />

anthropogenic greenhouse gases are indeed more reliable<br />

than subjective probability estimates of some specialist.<br />

Here it becomes crucial to estimate the reliability of the<br />

probability estimates. Although it is not the primary task of<br />

moral philosophy to reason about the reliability of scientific<br />

forecasts, it seems up to ethics to provide the decision<br />

maker with a kind of ‘threshold’ that indicates when a<br />

reduction approach is appropriate, i.e. that indicates when<br />

to accept subjective probability estimates and treat<br />

decisions under uncertainty or even ignorance in complete<br />

analogy to decisions under risk. Here it seems that —<br />

although we argued for a general guideline, a probabilistic<br />

decision model, when facing decisions under risk — there<br />

is no general, context-independent answer to that<br />

question.<br />

The problems encountered in setting this threshold<br />

parallel (to some extent) the problems encountered when<br />

classifying a given decision situation as a decision under<br />

risk, uncertainty, or ignorance. Here the second incertitude<br />

of demarcation comes into play. A formal way of how to<br />

deal with it was proposed by Savage 1954. But the<br />

relevant question for tackling this incertitude of<br />

demarcation, namely, to state criteria on how to form, in<br />

Savages terms, the ‘small worlds’ from ‘the grand world’, is<br />

not answered satisfactorily by Savage or in any other<br />

decision theoretical approach (Savage 1954, 16; Spohn<br />

1978, 63; Schmidt 1995, 57). Without having to address a<br />

specific example, difficulties seem to arise whenever one<br />

wants to state context-independent criteria to determine<br />

the decision horizon.<br />

4. Outlook: Judgment as a supplementation<br />

of rules<br />

The analysis of the forgoing section seems to reveal that<br />

with respect to certain aspects of ‘uncertainty’ a solution<br />

detached from contingent features of the decision situation<br />

is out of reach. With respect to the colloquial use of the<br />

term ‘uncertainty’ M. Luntley notes something similar<br />

(Luntley 2003, 326):<br />

The ethically competent needs general rules, but these<br />

are not what primarily lie behind ethical competence in<br />

decision making. Wise judgement is not constituted by<br />

grasp of general rules, but by the attentional skills for<br />

finding salience in the particularities of situations. The<br />

important element of decision making [...] is the element<br />

that turns on the possession and operation of these<br />

attentional skills.<br />

We suggest to identify the conceptual skill Luntley<br />

mentions with Aristotle's dianoetic virtue of phronesis (e.g.<br />

Ethica Nicomachea, VI 8-19) as it is used for example by<br />

O. Höffe (1993). Then judgement labels a certain ability<br />

and willingness to identify and to implement the ways and

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