 Another objection to the Langton and Lewis account is that there appear to be counterexamples to the account, even given Lewis’s favoured conception of naturalness. On this conception, the perfectly natural properties and relations are the fundamental properties and relations, and a property \(p\) is more natural than a property \(q\) iff the shortest definition of \(p\) in terms of the perfectly natural properties and relations is shorter than the shortest definition of \(q\) in terms of the perfectly natural properties and relations. (See (Lewis 1986: 61).) As Marshall and Parsons 2001 argue, given this construal of naturalness, the property of being such that there is a cube appears to be neither a disjuntive property nor the negation of a disjunctive property according to Langton and Lewis’s account of disjunctivity. If this is the case, however, then, since being such that there is a cube is independent of accompaniment, the Langton and Lewis account classifies this property as a basic intrinsic property, and hence classifies it as an intrinsic property. This property, however, is clearly not intrinsic.