 Ever since Frege, formal logic has favored the two singular quantifiers \(\forall{x}\) and \(\exists{x}\) over their plural counterparts \(\forall{xx}\) and \(\exists{xx}\) (to be read as for any things \(xx\) and there are some things \(xx)\). But in recent decades it has been argued that we have good reason to admit among our primitive logical notions also the plural quantifiers \(\forall{xx}\) and \(\exists{xx}\) (Boolos 1984 and 1985a). 