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Duality theory in topological vector spaces.
This is work in slow progress, submitted as a PR to allow potential discussions with other ongoing works.
The goal is to prove Mackey-arens theorem and characterization of reflexive spaces in terms
of barrelledness and weak quasi-completeness, while allowing symmetric notations and computations
between a reflexive topological vector space and its dual.
It will allow generalization of Hahn-Banach PR337 and Banach-Steinhaus PR334 theorems, and make use of functions spaces as defined in topology.v. Once this PR is merged, it will allow to move to metric spaces and distribution theory.
As normedModules are specific instances of tvs, some refinement and simplifications will appear in normedtype.v.