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Modular consensus networks for cryptographic proof in blockchain with post-quantum topologically protected algorithms in Python.

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Modular Consensus Networks

BTQ Core Léonne Stable BTQ Site

Léonne (IPA: /leɪˈɔn/) is a collection of topological algorithms that computes cryptographic proof for multiple simulated blockchain transactions using modular consensus networks. It is designed with post-quantum protocols that take into account network histories and dynamically partitions networks to optimize consensus rates while being robust to dishonest parties colluding to have majority.

Table of Contents

Getting Started

Léonne enables you to run consensus and network partitioning algorithms for a collection of known consensus networks with the goal of performing parallel cryptographic proof for simulated multi-blockchain environments.

  • Visit our algorithms modules to get started with consensus protocols.
  • Visit the theoretical showcase which represents the mathematical and algorithmic background needed to run the algorithms.

Features

  • Built-in topological trust partitioning to give you intelligent consensus features such as: autonomous splitting, diagnostics and recombination.
  • Modal consensus modes supported as first class citizen (Proof-of-Consensus, and toggleable)
  • Built-in remote development support inspired by distributed test-nets. Enjoy the benefits of a "local" experience, and seamlessly gain the full power of a remote cluster.
  • Built-in analytics terminal, so you can execute trust-related commands in your workspace without leaving Léonne.

Landscape Community Blockchain Network Evolution

Installation

All of Léonne's protocols can be run locally in Windows, Linux and macOS given local blockchain simulations with Python. See Getting Started for where to begin.

License

Léonne is released under the license and copyright of BTQ Technologies. You may use the code as you please as long as you adhere to its conditions. You can find a copy of the license text here: LICENSE.

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Modular consensus networks for cryptographic proof in blockchain with post-quantum topologically protected algorithms in Python.

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