 The logical formalisms that have dominated in the analytic tradition ever since Frege do not allow for plural quantification. In introductory logic courses students are therefore typically taught to paraphrase away plural locutions. For instance, they may be taught to render “Alice and Bob are hungry” as “Alice is hungry &amp; Bob is hungry”, and “There are some apples on the table”, as “\(\Exists{x} \Exists{y} (x\) is an apple on the table &amp; \(y\) is an apple on the table &amp; \(x \ne y)\)”. However, not only are such paraphrases often unnatural, but they may not even be available. One of the most interesting examples of plural locutions which resist singular paraphrase is the so-called Geach-Kaplan sentence: