PutnamBench raises formal theorem-proving evaluation to Putnam-level mathematics

Initial neural and symbolic provers solved only a handful of benchmark problems, making the collection a high-difficulty target for formal reasoning.

What happened?

PutnamBench released 1,692 hand-constructed formalizations of 640 Putnam theorems in Lean 4 and Isabelle, with a substantial Coq subset.

Why it matters

It shifted formal theorem-prover evaluation from high-school Olympiad problems toward broad advanced undergraduate mathematics.

Significance rationale: PutnamBench created a difficult multi-system benchmark from the premier North American undergraduate mathematics competition and exposed a large capability gap.

Historical context

Primary evidence

Evidence & status at a glance

Significance
H2 · Field milestone
Verification
Paper released
Evidence level
E3 · Inspectable artifact
AI role
Computation only
Formal assurance
Artifact available

How should these labels be read? →

Contribution & verification

Mathematical novelty
Tooling only
Interface
Formal, Symbolic
AI contribution
Automated theorem provers are evaluated on the formalized Putnam problems.
Human contribution
Researchers hand-formalized competition problems across multiple proof assistants and built the benchmark.
Verification
Paper released · E3 · Inspectable artifact · Artifact available
Last reviewed
2026-09-11

Technical details

Systems
putnambench, lean, isabelle, coq
Organizations
university-of-texas-at-austin
Problems
putnam-competition
Methods
benchmarking, formalization

Sources & artifacts

Verification history

  • 2024-07-15 · Paper released · E2 · Research record

    The Chronicle records this event from the cited primary or official source; the status does not imply independent Chronicle verification.

  • 2026-09-11 · Paper released · E3 · Inspectable artifact

    This corpus refresh added a directly inspectable public artifact maintained by the authors or releasing organization. E3 records artifact-level inspectability and does not imply independent verification of the underlying scientific or mathematical claim.

Corrections

No corrections recorded.