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Notation 2: standard single-sorted FOL (revised version tho) Explicitly declare which domain a quantified variable is running over: \((\forall a:S)\) and \((\forall\mathbf{v}:V)\) (this means assign \(a\) to scalars, \(\mathbf{v}\) to vectors), then: \[\forall \mathsf{x}\forall \mathsf{y}\forall \mathsf{z}((\mathsf{Sx}\land \mathsf{Vy}\land \mathsf{Vz})\to \mathsf{x(y+z)=xy+xz})\] All variables \((\mathsf{x}, \mathsf{y}, \mathsf{z})\) are drawn from a...

You get the idea. But it would not match "advertizements" (with a "z" ). We could fix that by changing our regular expression to: "/.*/adv((er)?ts?|erti(s|z)(ing|ements?))?/" , which would then match either spelling. /.