Correction to the article Kim-independence in positive logic

The proof of the Independence Theorem for Kim-independence in positive thick NSOP 1 theories from [DK22] contains a gap.The theorem is still true, and in this corrigendum we give a different proof.Convention 2.1.We establish some basic conventions.(i) We will drop "positive" everywhere, so "formula", "type" and "theory" always mean "positive (existential) formula", "positive (existential) type" and "positive theory" (or "h-inductive theory") respectively.

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Publication Details

Journal
Model Theory
Published
2024-08-12
DOI
https://doi.org/10.2140/mt.2024.3.883
Primary Topic
Quantum Mechanics and Applications
Type
article
Field-Weighted Citation Impact
0.00
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article

Correction to the article Kim-independence in positive logic

Mark Kamsma, Jan Dobrowolski
Model Theory
Quantum Mechanics and Applications
article

Correction to the article Kim-independence in positive logic

Mark Kamsma, Jan Dobrowolski
article en

Abstract

The proof of the Independence Theorem for Kim-independence in positive thick NSOP 1 theories from [DK22] contains a gap.The theorem is still true, and in this corrigendum we give a different proof.Convention 2.1.We establish some basic conventions.(i) We will drop "positive" everywhere, so "formula", "type" and "theory" always mean "positive (existential) formula", "positive (existential) type" and "positive theory" (or "h-inductive theory") respectively.

Model TheoryVol. 3(3)
Queen Mary University of London (GB), University of Manchester (GB)
Reduced inequalities
Openalex Percentile: Top 90%
Quantum Mechanics and Applications
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