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Functional monadic ortholattices and locally finite σ-free polyadic ortholattices
classification
math.LO
keywords
ortholatticesfunctionalpolyadicfinitefreelocallymonadicsigma
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In this paper, we show that every monadic ortholattice is isomorphic to a functional one, thereby resolving a recent question posed by Harding. We then study certain substitution-free reducts of the polyadic ortholattices, which we call locally finite $\sigma$-free polyadic ortholattices, and provide an analogous functional representation result.
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