formal verification

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Writing Your First Proofs in Lean Writing Your First Proofs in Lean

The same three theorems from the Python prover, now in Lean 4.

Programming a Mini-Lean in Julia's Type System Programming a Mini-Lean in Julia’s Type System

Guillermo Angeris builds a working theorem prover in 61 lines of Julia. A tiny trusted kernel, six axioms, and the compiler does the rest. This article walks through the full construction.

Building a Tiny Theorem Prover in Python Building a Tiny Theorem Prover in Python

A tiny theorem prover is just a term language, a checker, and a small trusted kernel. We build one in plain Python to make the architecture explicit.

Propositions Are Types, Proofs Are Programs Propositions Are Types, Proofs Are Programs

The Curry-Howard correspondence says that types and logical propositions are the same thing. Understanding why changes how you think about both programming and mathematics.

Can I prove Concrete programs in Lean? Can I prove Concrete programs in Lean?

I want to prove Concrete programs in Lean. The compiler already produces native Lean data as its IR, and the language is small enough that formalization might actually be tractable.

The Rust Effects Debate and Concrete's Case for a Smaller Language The Rust Effects Debate and Concrete’s Case for a Smaller Language

Wuyts is right about effects and ownership. The Hacker News skeptics are right about complexity. Concrete accepts both and says no to refinement types.

Why Concrete Exists Why Concrete Exists

Concrete is a systems language designed so the compiler can reason about what code does: authority, allocation, resource lifetimes, and proof surface.