A note on the von Weizsäcker theorem

DOI10.1016/j.spl.2020.108926zbMath1466.60067arXiv2001.11727OpenAlexW3084105690MaRDI QIDQ826667

Stefan Tappe

Publication date: 6 January 2021

Published in: Statistics \& Probability Letters (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/2001.11727

zbMATH Keywords

convex setboundedness in probabilityspace of random variablesvon Weizsäcker theorem

Mathematics Subject Classification ID

Not locally convex spaces (metrizable topological linear spaces, locally bounded spaces, quasi-Banach spaces, etc.) (46A16) Strong limit theorems (60F15) Convergence and divergence of series and sequences of functions (40A30)

Related Items (4)

A strong law of large numbers for positive random variables ⋮ Permutation-invariance in Komlós type theorem for non-negative random variables ⋮ No-arbitrage concepts in topological vector lattices ⋮ Permutation invariant strong law of large numbers for exchangeable sequences

Cites Work

• Unnamed Item
• On the laws of large numbers for nonnegative random variables
• An extension of the Komlós subsequence theorem
• Markets with transaction costs. Mathematical theory.
• On the strong law of large numbers for \(\phi\)-mixing and \(\rho\)-mixing random variables
• Can One Drop L 1 -Boundedness in Komlós's Subsequence Theorem?
• A generalization of a problem of Steinhaus

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