4 - Critique of the Regularity theory (3)

Summary

It was argued in Chapter 2 that there are innumerable Humean uniformities which we think are neither laws of nature nor manifestations of such laws. In Chapter 3 it was argued that there are, or can be, laws of nature which are not manifested in Humean uniformities. It was also pointed out that in the case of probabilistic and functional laws the relation between the content of a law and the content of the manifestation of the law need not be identity, yet identity is demanded by the Regularity theory.

In this chapter, all these difficulties will be waived. Suppose it to be a law of nature that Fs are Gs, and that this law issues in the (actually instantiated) uniformity that each F is a G. Even given this favourable case for the Regularity theorist, there are great difficulties in identifying the law and the uniformity.

LACK OF INNER CONNECTION

Suppose it to be a law that Fs are Gs, and suppose there to be a plurality of Fs. Consider one of these: a. By hypothesis, it is a G. We can say that a's being F nomically necessitates a's being G.

Suppose, however, that we consider this particular instance falling under the law from the standpoint of the Regularity theory. What does the theory postulate to obtain? Nothing but the two states of affairs: ays being F, and a's being G.