Constructive Stone representation and Stone-Cech theorems are established for separated swap algebras of type (II), with Boolean algebras as special cases and minimal-logic proofs when using Boolean inequalities.
Introduction to homotopy type theory
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
representative citing papers
Categorical models of univalent type theory localise to elementary ∞-toposes, and such ∞-toposes automatically have small subobject classifiers.
citing papers explorer
-
Constructive Stone representations for separated swap and Boolean algebras
Constructive Stone representation and Stone-Cech theorems are established for separated swap algebras of type (II), with Boolean algebras as special cases and minimal-logic proofs when using Boolean inequalities.
-
Elementary $\infty$-toposes from type theory
Categorical models of univalent type theory localise to elementary ∞-toposes, and such ∞-toposes automatically have small subobject classifiers.
- Univalent Enriched Categories and the Enriched Rezk Completion