Postdoc: Category Theory & Computation with Proof Assistants

Delft University of Technology (TU Delft)

Netherlands

On-site

EUR 60,000 - 75,000

Full time

6 days ago
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Job summary

Delft University of Technology (TU Delft) invites applications for a postdoctoral research position in category theory, computer proof assistants, and computer algebra systems within the Programming Languages group.

The researcher will design and implement the connection between a proof assistant (Rocq, Lean or Agda) and CAP, making categorical concepts precise for formalisation and combining algebraic computation with verification.

Qualifications

  • PhD in mathematics, computer science, or closely related field (awarded by start date or with defence scheduled).
  • Research experience in interactive theorem proving, formalisation, computer algebra, or category theory with publications/thesis/software contribution.
  • Interest in the other areas and willingness to learn them to working depth.
  • Practical programming ability and comfort with large codebases.
  • Ability to work independently and with English communication; experience in supervision and teaching.

Responsibilities

  • Design and build the connection between a proof assistant and CAP.
  • Formalise the categorical doctrines underlying CAP for faithful implementation.
  • Develop open-source software and publish results.
  • Present at conferences/workshops and supervise BSc/MSc projects.

Skills

Category theory
Interactive theorem proving
Programming
English communication
Collaboration

Education

PhD in mathematics or computer science

Tools

GAP
CAP
Rocq/Lean/Agda

Job description

Delft University of Technology (TU Delft) invites applications for a postdoctoral research position in category theory, computer proof assistants, and computer algebra systems within the Programming Languages group.

The researcher will design and implement the connection between a proof assistant (Rocq, Lean or Agda) and CAP, making categorical concepts precise for formalisation and combining algebraic computation with verification.

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