Godspower Eze (godspower.eth)

Godspower Eze

Independent researcher and engineer exploring the power of lattice-based cryptography

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Recent casts

Introducing the Introduction to Lattice-Based Cryptography Series. This is first post in the series: Mathematical Background on Lattices. In this post, we look into lattices as a mathematical concept and as it pertains to lattice-based cryptography. https://godspowereze.com/posts/mathematical-background-on-lattices/

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Introducing http://modcc.xyz, a tool for automating repetitive tasks in modern cryptography and zero knowledge research and engineering process. Watch demo 👇 https://www.loom.com/share/4e2e53047b2542d4b79fc0fb10d7f66e?sid=3ef62f87-4e03-4f7c-ab08-8d4f312e0416 The current version focuses on the sumcheck protocol, a fundamental tool for building interactive proof systems. It is used in proof systems like the GKR protocol. With this, you could do the following: - Univariate Lagrange Interpolation - Evaluation of Univariate Polynomials - Multilinear Polynomial Interpolation over the Boolean Hypercube - Evaluation of Multilinear Polynomials - Multivariate Polynomial Interpolation - Evaluation of Multivariate Polynomials All done over a finite field. The goal is to become a repository of tools for automating tasks and showing how complex systems work by coupling smaller components.

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Top casts

recast:farcaster://casts/0xe621919ba01e9fcef04d15e313c6529d944aa1d440b275b5c00401b27a5bbd5f

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recast:farcaster://casts/0x9d728d6cbadb437aad255f86426f990f0d58237eb664963b2fec6f2dd457a180

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Introducing http://modcc.xyz, a tool for automating repetitive tasks in modern cryptography and zero knowledge research and engineering process. Watch demo 👇 https://www.loom.com/share/4e2e53047b2542d4b79fc0fb10d7f66e?sid=3ef62f87-4e03-4f7c-ab08-8d4f312e0416 The current version focuses on the sumcheck protocol, a fundamental tool for building interactive proof systems. It is used in proof systems like the GKR protocol. With this, you could do the following: - Univariate Lagrange Interpolation - Evaluation of Univariate Polynomials - Multilinear Polynomial Interpolation over the Boolean Hypercube - Evaluation of Multilinear Polynomials - Multivariate Polynomial Interpolation - Evaluation of Multivariate Polynomials All done over a finite field. The goal is to become a repository of tools for automating tasks and showing how complex systems work by coupling smaller components.

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recast:farcaster://casts/0xf26f89cf979677ed896413fa013d9c39f2c7e1bd09eabd631ea2f98803b10d98

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