Goldbach conjecture = 25-state turing machine

Programatically testing the goldbach conjecture

Prosty program konsolowy C++ sprawdzający Hipotezę Goldbacha

Goldbach Conjecture: a study on one of the oldest and best-known unsolved problems in all of mathematics.

A proof of the hard Goldbach Conjecture up until 1 billion numbers

prime numbers and cryptography

Compute the Goldbach partition function efficiently

This function return the minor prime number which composes a even number.

構成的素数構造（6n±1）と除去関数により、Goldbach予想・Bertrand仮説・Catalan予想を共通基盤から再構成。非構成的証明とも形式整合し、論理強度と実行再現性の両立を実現。GitHubにて統合証明パッケージとして公開。 Using the 6n±1 prime structure and composite exclusion, we reconstruct and unify constructive proofs of Goldbach, Bertrand, and Catalan conjectures, demonstrating formal alignment with classical non-constructive methods.

The Goldbach Conjecture via major-arc persistence on the manifold-constrained canonical lane. Reproducible local-to-global theorem package.

Repository for INNOW 2023

Minimal Goldbach pairs in prime and twin-prime counting

Representing the given integer as a sum of distinct odd prime numbers.

A Rust program that attempts to solve Goldbach's Conjecture, which states that every even integer greater than 2 can be expressed as the sum of two prime numbers.

The Goldbach conjecture, which states that every even integer M>2 can be expressed as the sum of two primes P and Q, has remained unresolved for nearly three centuries. This repository makes public my research on this field of knowledge.

This repository contains Haskell functions to explore Goldbach's Conjecture, a classic problem in number theory. Dive into prime numbers, computational verification, and conjecture testing.

Every even number greater than 2 can be written as the sum of two prime numbers

Unified constructive proof of the Goldbach and Collatz conjectures using AI-structured number theory

Number Theory library to help solve Goldbachs Conjecture.

A formal constructive proof of the Goldbach Conjecture using A-type primes. The theory guarantees every even number ≥4 can be expressed as a sum of two primes, offering a reproducible and extendable number-theoretical foundation. A型素数を用いた構成的手法により、すべての偶数（4以上）が2つの素数の和で表現可能であることを証明。再現性と拡張性を兼ね備えた数論的基盤を提供します。