Neil Tennant
Psychology · The Ohio State University
Publications
254
Citations
2,544
Est. group size
—
Recurring co-author estimate
Active years
51
Publishing since 1975
Neil Tennant works on mathematical and philosophical logic, focusing on paradoxes, proof theory, and the logical foundations of mathematics and arithmetic. His research develops alternative logical systems (such as 'Core Logic') that avoid classical assumptions like 'ex falso quodlibet,' and examines how numbers, sets, and mathematical reasoning can be given rigorous logical foundations. This work sits at the intersection of philosophy, logic, and foundations of mathematics rather than empirical psychology.
Publication output has been uneven over the last decade, with a notable spike in 2022 (linked to a major book with many chapter-length outputs) surrounded by quieter years, and a steady stream of journal articles in 2023-2025.
Generated by claude-sonnet-5 from public bibliographic data · Jul 20, 2026
- The Berry Paradox
Journal of Philosophical Logic · 2025
- Core Tarski and Core McGee
Notre Dame Journal of Formal Logic · 2025
- A Proof-Theoretic Completeness Proof for Propositional Classical Core Logic
Studia Logica · 2025
- CONSTRUCTIVE ARITHMETICAL IMPOSSIBILITIES AND THEIR RELATION TO PARADOXES
The Review of Symbolic Logic · 2025
- Frege’s Class Theory and the Logic of Sets
Outstanding contributions to logic · 2024
- The Logic for Mathematics without Ex Falso Quodlibet
Philosophia Mathematica · 2024
- Which ‘Intensional Paradoxes’ are Paradoxes?
Journal of Philosophical Logic · 2024
- The Umpire’s Dilemma and the Ashes of Realism
Synthese Library/Synthese library · 2024
- Perfect proofs at first order
Journal of Logic and Computation · 2024
- Core Gödel
Notre Dame Journal of Formal Logic · 2023
- Back to Bicimals
Oxford University Press eBooks · 2022
- The Adequacy Condition Involving Schema N
Oxford University Press eBooks · 2022
- The Concept of Real Number
Oxford University Press eBooks · 2022
- The Logic of Number
Oxford University Press eBooks · 2022
- On the Adequacy of a Substructural Logic for Mathematics and Science
The Philosophical Quarterly · 2022
- Oxford University Press eBooks×40
- Philosophia Mathematica×3
- Notre Dame Journal of Formal Logic×3
- The Review of Symbolic Logic×3
- Outstanding contributions to logic×2
- Stewart Shapiro
Psychology · The Ohio State University
- Sharon Berry
Psychology · Indiana University
- Zach Weber
Psychology · Indiana University
- Jamin Asay
Psychology · Purdue University West Lafayette
- Kirk Ludwig
Psychology · Indiana University
This profile was generated automatically from public scholarly data (OpenAlex). Group size and activity levels are estimates derived from co-authorship patterns.
Last updated Jul 19, 2026.
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