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Starred repositories

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Just for fun - calculate the stats of the swiss lottery

Go 1 Updated May 24, 2020

The library for web and native user interfaces.

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Agent Zero AI framework

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Open-source orchestration for zero-human companies

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Fair-code workflow automation platform with native AI capabilities. Combine visual building with custom code, self-host or cloud, 400+ integrations.

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Ollama LM Studio Bridge script with documentation - Use your Ollama managed models with LM Studio!

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The context development platform. Store, enrich, and retrieve structured knowledge with graph-native infrastructure, semantic retrieval, and portable context cores.

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Draws the Collatz Conjecture multiverse from this video! https://www.youtube.com/watch?v=n63FBYqj98E

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Fast inverse square root in programming languages

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A conda-forge distribution.

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HMI for a curta mechanical calculator. ATMEGA2560, 16x2 LCD, 4x4 touch pad, Status LEDs, n stepper motors

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Generative AI Application Builder on AWS facilitates the development, rapid experimentation, and deployment of generative artificial intelligence (AI) applications without requiring deep experience…

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Formal Euclidean Geometry Course, Rutgers Math Corps

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A collection of formalized statements of conjectures in Lean.

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An introduction to numbers

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A collection of formalized statements of conjectures in Lean.

Lean 915 257 Updated Apr 10, 2026

Blueprint for the PNT+ Project

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Lightweight Plain-Text Editor for macOS

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Ongoing Lean formalisation of the proof of Fermat's Last Theorem

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A Lean companion to Analysis I

Lean 1,660 226 Updated Apr 10, 2026

This repo contains the code needed to extract, embed, and visualize the dependency graph of mathlib4, the database of over 500k formal statements and proofs in Lean.

Python 1 Updated Jun 29, 2025

Lean 4 formalization of ord_{2^t}(3) = 2^{t-2} and supporting lemmas for Collatz analysis

Lean 1 Updated Mar 15, 2026

University Master Thesis

Lean 4 2 Updated Jan 27, 2026

The math library of Lean 4

Lean 3,147 1,225 Updated Apr 11, 2026

Formalization of elements of (Euclidean) geometry in Lean4 using Mathlib4.

Lean 1 Updated Feb 16, 2026

Formal verification of the logical incompatibility between the P=NP hypothesis and the Witten-Helffer-Sjöstrand tunneling theorems in spectral geometry. Implemented in Lean 4.

Lean 4 Updated Feb 19, 2026
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