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- W2574232302 abstract "For a symmetric monoidal closed category $ satisfying certain completeness conditions, consider a ^-category 5ϊ, a subcategory Σ of 91 which admits a ^-calculus of left fractions, and a $-monad % — {T,η, μ) on %. Suppose % is compatible with Σ so that a 93-monad %' is induced on %Σ~ι and the canonical projection 55-functor φ: 91 —»^[[iΓ1] induces a Φ-functor L:W-+%[Σ-ψ' on the ^-categories of EilenbergMoore algebras. Suppose that Σ is conice and %τ has coequalizers. We prove that, if L preserves coequalizers (which is true in the case where T preserves coequalizers), then L is the canonical projection for the ^-localization of a subcategory of W which admits a 55-calculus of left fractions." @default.
- W2574232302 created "2017-01-26" @default.
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- W2574232302 date "1976-01-01" @default.
- W2574232302 modified "2023-09-23" @default.
- W2574232302 title "F-LOCALIZAΊΊONS AND F-MONADS II" @default.
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