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Absolutely convex sets in barrelled spaces

Manuel Valdivia (1971)

Annales de l'institut Fourier

If { A n } is an increasing sequence of absolutely convex sets, in a barrelled space E , such that n = 1 A n = E , it is deduced some properties of E from the properties of the sets of { A n } . It is shown that in a barrelled space any subspace of infinite countable codimension, is barrelled.

Affine Baire functions on Choquet simplices

Miroslav Kačena, Jiří Spurný (2011)

Open Mathematics

We construct a metrizable simplex X such that for each n ɛ ℕ there exists a bounded function f on ext X of Baire class n that cannot be extended to a strongly affine function of Baire class n. We show that such an example cannot be constructed via the space of harmonic functions.

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