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Stone profiniteness, reticulation spectra, and profinite-completion obstructions for residuated lattices
We develop a profinite theory for bounded commutative integral residuated lattices around three related questions. First, we prove a Stone--profinite theorem: a topological residuated lattice is profinite exactly when its underlying space is Stone. The proof refines clopen congruences of the semirin
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