Permutation invariant strong law of large numbers for exchangeable sequences

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Abstract: We provide a permutation invariant version of the strong law of large numbers for exchangeable sequences of random variables. The proof consists of a combination of the Komlós–Berkes theorem, the usual strong law of large numbers for exchangeable sequences, and de Finetti’s theorem

Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Notes: Journal of probability and statistics. - 2021 (2021) , 3637837, ISSN: 1687-9538

Event: Veröffentlichung

(where): Freiburg

(who): Universität

(when): 2024

Creator: Tappe, Stefan

DOI: 10.1155/2021/3637837

URN: urn:nbn:de:bsz:25-freidok-2486715

Rights: Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 25.03.2025, 1:48 PM CET

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Associated

Tappe, Stefan
Universität

Time of origin

2024

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"Permutationen"

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Permutation invariant strong law of large numbers for exchangeable sequences

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Time of origin

Other Objects (12)

Computing bases for permutation invariant polynomials

Lawless sequences of natural numbers

EEG microstate sequences from different clustering algorithms are information-theoretically invariant

Constructive category theory and tilting equivalences via strong exceptional sequences

"Permutationen"

Invariant Gibbs measures and global Strong Solutions for periodic 2D nonlinear Schrödinger Equations.

Permutation groups

Würzburgische Permutation

Würzburgische Permutation

Würzburgische Permutation

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Sequences

Computing bases for permutation invariant polynomials

Lawless sequences of natural numbers

EEG microstate sequences from different clustering algorithms are information-theoretically invariant

Constructive category theory and tilting equivalences via strong exceptional sequences

"Permutationen"

Invariant Gibbs measures and global Strong Solutions for periodic 2D nonlinear Schrödinger Equations.

Permutation groups

Würzburgische Permutation

Würzburgische Permutation

Würzburgische Permutation

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Sequences

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Lawless sequences of natural numbers

EEG microstate sequences from different clustering algorithms are information-theoretically invariant

Constructive category theory and tilting equivalences via strong exceptional sequences

"Permutationen"

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Permutation groups

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Würzburgische Permutation

Würzburgische Permutation

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Sequences

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