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  2. A topology tau on a topological vector space X= (X,tau) (with X usually assumed to be T2) is said to be locally convex if tau admits a local base at 0 consisting of balanced, convex, and absorbing sets.
    mathworld.wolfram.com/LocallyConvex.html
    A topological vector space (TVS) is called locally convex if it has a neighborhood basis (that is, a local base) at the origin consisting of balanced, convex sets.
    en.wikipedia.org/wiki/Locally_convex_topological_v…
    A Hausdorff topological vector space over the field of real or complex numbers in which any neighbourhood of the zero element contains a convex neighbourhood of the zero element; in other words, a topological vector space $ E $ is a locally convex space if and only if the topology of $ E $ is a Hausdorff locally convex topology.
    encyclopediaofmath.org/wiki/Locally_convex_space
     
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  10. 4.6: CONVEX FUNCTIONS AND DERIVATIVES

    WEBLet \(I\) be an interval and let \(f: I \rightarrow \mathbb{R}\) be a convex function. Then \(f\) has a local minimum at \(\bar{x}\) if and only if \(f\) has an absolute minimum at \(\bar{x}\). Proof. Clearly if \(f\) has a global …

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