[Merged by Bors] - feat(analysis/locally_convex): polar sets for dualities #12849
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Define the absolute polar for a duality and prove easy properties such as * `linear_map.polar_eq_Inter`: The polar as an intersection. * `linear_map.subset_bipolar`: The polar is a subset of the bipolar. * `linear_map.polar_weak_closed`: The polar is closed in the weak topology induced by `B.flip`. Moreover, the corresponding lemmas are removed in the normed space setting as they all follow directly from the general case.
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Define the absolute polar for a duality and prove easy properties such as
linear_map.polar_eq_Inter: The polar as an intersection.linear_map.subset_bipolar: The polar is a subset of the bipolar.linear_map.polar_weak_closed: The polar is closed in the weak topology induced byB.flip.Moreover, the corresponding lemmas are removed in the normed space setting as they all follow directly from the general case.