I would like to ask for some request on the relationship between Mackey topology and the weak topology. Recently, I have read quite some statements where a property in weak topology (such as compactness) implies that in Mackey topology. The basic connection I have now is that the topology is identitical if we are talking about an equicontinuous subset. However, I have a feeling that there must be something more. The reference I got is schaefer, Topological Vector Space and Bourbaki, Topological Vector Space. However, both of the books are quite brief on this matter.
Thanks in advance.