Isaac Goldbring

Orcid: 0000-0003-0341-0251

According to our database1, Isaac Goldbring authored at least 24 papers between 2009 and 2024.

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Bibliography

2024
Undecidability and incompleteness in quantum information theory and operator algebras.
CoRR, 2024

The Universal Theory of the Hyperfinite II $_1$ factor is not Computable.
Bull. Symb. Log., 2024

2023
On the complexity of the theory of a computably presented metric structure.
Arch. Math. Log., November, 2023

Locally universal C*-algebras with computable presentations.
CoRR, 2023

2022
Continuous Sentences Preserved under Reduced Products.
J. Symb. Log., 2022

On Tsirelson pairs of C*-algebras.
CoRR, 2022

Approximate traces on groups and the quantum complexity class MIP<sup>co, s</sup>.
CoRR, 2022

2021
Operator algebras with hyperarithmetic theory.
J. Log. Comput., 2021

The Connes Embedding Problem: A guided tour.
CoRR, 2021

2020
Scattered sentences have few separable randomizations.
Arch. Math. Log., 2020

2019
Independence in randomizations.
J. Math. Log., 2019

2016
High density piecewise Syndeticity of Product Sets in Amenable Groups.
J. Symb. Log., 2016

Approximate Polynomial Structure in Additively Large Sets.
Integers, 2016

Computability and the Connes Embedding Problem.
Bull. Symb. Log., 2016

2015
Pseudofinite and Pseudocompact Metric Structures.
Notre Dame J. Formal Log., 2015

Definable closure in randomizations.
Ann. Pure Appl. Log., 2015

Dividing and weak quasi-dimensions in arbitrary theories.
Arch. Math. Log., 2015

2014
Transseries and Todorov-Vernaeve's asymptotic fields.
Arch. Math. Log., 2014

2013
The theory of tracial von Neumann algebras does not have a model companion.
J. Symb. Log., 2013

2012
Definable Operators on Hilbert Spaces.
Notre Dame J. Formal Log., 2012

An approximate Herbrand's theorem and definable functions in metric structures.
Math. Log. Q., 2012

Thorn-forking in continuous logic.
J. Symb. Log., 2012

2011
Ends of groups: a nonstandard perspective.
J. Log. Anal., 2011

2009
Nonstandard hulls of locally exponential Lie algebras.
J. Log. Anal., 2009


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