Proposition 17.2.7.label Let $E$ be a locally convex space, then:
- (1)
For each equicontinuous family $\cf \subset E^{*}$ equicontinuous, $\cf^{\circ} \in \cn_{E}(0)$.
- (2)
For each $U \in \cn_{E}(0)$, $U^{\circ}$ is equicontinuous.
Proposition 17.2.7.label Let $E$ be a locally convex space, then:
For each equicontinuous family $\cf \subset E^{*}$ equicontinuous, $\cf^{\circ} \in \cn_{E}(0)$.
For each $U \in \cn_{E}(0)$, $U^{\circ}$ is equicontinuous.
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