 Unfortunately, Weatherson’s theory still faces apparent counterexamples, similar to those faced by Langton and Lewis’s account. While Weatherson’s account might successfully classify being such that there is a cube as extrinsic, it arguably fails to correctly classify other similar quantificational properties. One example discussed by Hawthorne 2001 is the property of standing in relation \(R\) to something, where \(R\) is a perfectly natural relation a thing can stand in to itself and to things wholly distinct from it. Another example discussed by Marshall (2012), which relies on less controversial assumptions about what types of perfectly natural relations there are, is the property of having a part that is 1 m away from something. Both these properties are arguably non-disjunctive. Given the set of intrinsic properties satisfy the above conditions for \(SI\), both these properties plausibly satisfy them as well, and hence are plausibly falsely classified as intrinsic by Weatherson’s account.