Peter Gerdes
Computer Science · Indiana University
Publications
25
Citations
133
Est. group size
—
Recurring co-author estimate
Active years
59
Publishing since 1967
Peter Gerdes works in mathematical logic and computability theory, a branch of theoretical computer science that studies what problems can in principle be solved by computation and how the difficulty of unsolvable problems can be classified. His work involves formal structures such as degrees of computability, arithmetic hierarchies, and related notions of how information can be encoded and compared. This is a highly abstract, proof-oriented area rather than applied or software-focused research.
Publication activity has been low and roughly steady over the past several years, averaging under one paper per year with a brief peak in 2021.
Generated by claude-opus-4-8 from public bibliographic data · Jul 11, 2026
- Comparing Notions of Dense Computability on $ω^ω$ and $2^ω$
arXiv (Cornell University) · 2025
- A $ \prod _{2}^{0}$ SINGLETON OF MINIMAL ARITHMETIC DEGREE
Journal of Symbolic Logic · 2024
- A $Π^0_2$ Singleton of Minimal Arithmetic Degree
arXiv (Cornell University) · 2023
- Extending properly n - REA sets1
Computability · 2022
- Computability and the Symmetric Difference Operator
Logic Journal of IGPL · 2021
- Extending Properly n-REA Sets.
arXiv (Cornell University) · 2021
- Swiss Newsreel — 1945
2021
- Extending Properly n-REA Sets
arXiv (Cornell University) · 2021
- urschrei/pyzotero: Zenodo Release
Zenodo (CERN European Organization for Nuclear Research) · 2019
- An <i>ω</i> -REA set forming a minimal pair with 0~′
Computability · 2019
- arXiv (Cornell University)×4
- Computability×2
- Zenodo (CERN European Organization for Nuclear Research)×1
- Logic Journal of IGPL×1
- Journal of Symbolic Logic×1
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 11, 2026.
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