 \(Blite\) (Goodman 1955). Consider the peculiar predicate “\(blite\)”, defined as follows: an object is blite just in case (i) it is black if examined at some moment \(t\) up to some future time \(T\) (say, the next expected appearance of Halley’s comet, in 2061) and (ii) it is white if examined afterwards. So we posit \(blite(x) \equiv (ex_{t\le T}(x) \rightarrow black(x)) \wedge (\neg ex_{t\le T}(x) \rightarrow white(x))\). Now consider the following statements: