Abstract
We investigate the expressive power of a range of modal logics extended with second-order prenex quantification of binary and unary relations. Our principal result is that Σ11(BML=), i.e., Boolean modal logic extended with the identity modality and existential prenex quantification of binary and unary relations, translates into monadicΣ11. We also briefly discuss a variety of decidability results in multimodal logic implied by our result.
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