 Anti-normativists usually go further and claim that the way “correct” is used in  (CM)  in fact is non-normative. What the appeal to correctness conditions gives us, it is claimed, is only a way of categorizing applications of “green” into two basic kinds (the true and the false, for instance), and this does not in itself entail that one ought to apply the term in any particular way. The notion of semantic correctness is non-normative in just this sense: That an application of \(e\) is correct, does not entail that it ought to be made, and, conversely, incorrect applications do not immediately imply that \(S\) has violated any semantic prescription. If “green” means green then \(S\) applying it to a red object implies that her statement is false, but it does not thereby follow that she has failed to do what she ought, semantically, to do (Fodor 1990; Horwich 1995; Glüer 1999b; 2001; Wikforss 2001; Dretske 2000; Hattiangadi 2006;  2009a).[13] [14]