Definition 17.1.2 (Sum and Intersection Spaces).label Let $(E_{0}, E_{1})$ be a compatible couple of topological vector spaces over $K \in \RC$, then $E_{0} \cap E_{1}$ is their intersection space, and $E_{0} + E_{1}$ is their sum space.
Definition 17.1.2 (Sum and Intersection Spaces).label Let $(E_{0}, E_{1})$ be a compatible couple of topological vector spaces over $K \in \RC$, then $E_{0} \cap E_{1}$ is their intersection space, and $E_{0} + E_{1}$ is their sum space.
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