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Boyang Hu

PROFILE

Boyang Hu

Developed foundational group theory features for the leanprover-community/mathlib4 repository, focusing on formal verification and advanced mathematics using Lean. Delivered the Focal Subgroup Theorem, including the implementation of the focalSubgroup and the transfer homomorphism, and formally proved the relationship between Sylow p-subgroups and commutator subgroups in finite groups. The work emphasized rigorous proof construction and mathematical precision, enhancing the library’s support for downstream formalization and research in group theory. Documentation was updated to improve source citation, reflecting a thorough approach to both code and references. No bug fixes were required, as the focus remained on new feature development.

Overall Statistics

Feature vs Bugs

100%Features

Repository Contributions

1Total
Bugs
0
Commits
1
Features
1
Lines of code
252
Activity Months1

Work History

February 2026

1 Commits • 1 Features

Feb 1, 2026

February 2026: Delivered the Focal Subgroup Theorem feature in leanprover-community/mathlib4, including the focalSubgroup (H*), the transfer homomorphism, and the proof of inf_commutator_eq_focalSubgroup (P ∩ G' = P*) for finite groups with a Sylow p-subgroup. Also added gorenstein1968 to docs/references.bib. No major bugs fixed this month; focus remained on building a rigorous finite-group theory foundation to support downstream formal proofs and research. This work strengthens the library’s mathematical tooling and enables future enhancements in group theory formalization.

Activity

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Quality Metrics

Correctness100.0%
Maintainability100.0%
Architecture100.0%
Performance100.0%
AI Usage20.0%

Skills & Technologies

Programming Languages

Lean

Technical Skills

formal verificationgroup theorymathematics

Repositories Contributed To

1 repo

Overview of all repositories you've contributed to across your timeline

leanprover-community/mathlib4

Feb 2026 Feb 2026
1 Month active

Languages Used

Lean

Technical Skills

formal verificationgroup theorymathematics