
In the category of zero-dimensional compact distributive lattices and their continuous lattice-homomorphisms, it is firstly shown that the injective objects are precisely the compact Boolean algebras, and each object has an injective envelope. Secondly, it is shown that the category of compact distributive lattices and their continuous lattice-homomorphisms has no non-trivial injective object.
Linearly ordered topological spaces, generalized ordered spaces, and partially ordered spaces, Structured objects in a category
Linearly ordered topological spaces, generalized ordered spaces, and partially ordered spaces, Structured objects in a category
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