AGREEMENT IN MORAL THEORY: DAVID GAUTHIER
Morality and the Prisoners DilemmaDavid Gauthier, a contemporary American philosopher, argues in Morals by Agreement that all moral norms and principles must be acceptable to all rational persons. He supports the received view that rational persons attempt to maximize their self-interest, and so moral constraints, to be proper, must be in the self-interest of all people. Gauthier argues that it is rational to accept constraints when such constraints make all better off, as in the Prisoners' Dilemma . In the Prisoners Dilemma (which is well studied by game theorists), it is apparent that acting in ones immediate self-interest sometimes leads to bad results. That is, if everyone acted without regard to the interests of others, all might lose, while if people consider the good of others as well as their own good, all might be better off. Assuming that many such situations exist, and that each can be solved with a moral norm that constrains action, Gauthier recommends a basic morality based on rational self-interest. Top Problem of the free-rider But the problem of the free-rider intrudes; a free rider takes
advantage of the fact that others do the right thing. (Think of the person who goes to the
head of a line; unless others followed the rule, that person could not gain such an easy
advantage.) Why not fake compliance with a moral norm and take advantage of others?
Gauthier insists that moral norms are rational, but that, to be effective, they must
constrain everyont's self-interest. That is the problem: to make even a clever deceiver see that
following moral constraints is in his or her self-interest. For norms to work, each person
must make a prior commitment. Gauthier believes that such a commitment can be rational
because a deceiver is often recognized, and punished, for what he or she is. When
recognized, that person will not be able to participate in rational gains. So Gauthier's
solution is that people are translucent -- that is, we can often see through their
behavior, and understand that they are not being genuine. Deriving what ought to be from what is Gauthier's account is an attempt to use a
nonmoral value,
acting rationally, as a way to defend moral values. Such attempts generally fall under the rubric
of
deriving an ought from what is. Gauthier attempts to derive moral values from
nonmoral basic individual interest expressed as individual rationality. Such efforts run
into a problem similar to that raised by
G.E. Moore,
a British philosopher writing after
the turn of the twentieth century. Whenever a nonmoral value is offered as a defining
feature of moral value, Moore tests the claim by examining whether it makes sense to ask
whether the nonmoral value is really good. If the nonmoral value defines goodness, then
the question should make little sense. But if our sense of goodness goes beyond the
non-moral value, then the question makes good sense.
(More about Moore's test.)
We can indeed evaluate non-moral
values in moral terms. When we find ourselves evaluating the proposed basic value, we then
understand that the proposed definition does not provide the meaning of moral terms. Preferences and moral values Basic nonmoral values like
rationality
and pleasure are
controversial. We can easily think of pleasures that appear to be evil. Rationality is
more complex because it depends on preference fulfillment. Suppose a person is brainwashed
into accepting a preference ranking that is coercively imposed from outside. Gauthier
understands that some preferences are not morally acceptable. So he builds into his
conception of rationality some standards by which preferences may be evaluated.
Preferences must be autonomously formed, consistent, stable, and carefully
considered. This complicates the analysis by introducing, within the basic nonmoral value,
unevaluated and undefended moral values, such as autonomy or controlling one's own destiny.
Even after introducing these
values, we may still question whether the individual rationality can adequately serve as
the basis for moral value, and this question continues to make good sense. The answer will
lead to further use of values, moral and otherwise.
NORMS AND THE THEORY OF GAMES
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