 There is, however, a further complication in Neale’s theory that is invoked in the explanation of donkey anaphora. In particular, Neale introduces what he calls a “numberless description”: a description that, unlike semantically singular descriptions, puts no cardinality constraint on the denotation of the set term that combines with the determiner to form the quantified NP (other than that it must be nonempty—note above how in the singular case \(|\mathbf{F}|\) is constrained to equal one.) Following Neale, let “whe” be the determiner (corresponding to “the”) used to form “numberless descriptions.” Then the evaluation clause for sentences containing numberless descriptions, analogous to (38) above, would be