A Python implementation of the Eisenstein Integers
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Updated
May 22, 2023 - Python
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eisenstein-numbers
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A mathematical/computational framework that upgrades the complex numbers for working with unified 2D coordinates, inversive geometry, Eisenstein integers, radial dual triangular lattice graph (RDTLG), hexagonal symmetries, signal processing, equivariant encodings, and geometric deep learning.
computer-science machine-learning signal-processing parallel-computing mathematics complex-numbers symmetry escher hexagonal-architecture eisenstein-numbers geometric-deep-learning lattice-graph equivariant-graph-neural-network non-classical-computing inversion-geometry triangular-architecture
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Feb 28, 2026 - Python
A complete analysis of elliptic curves suitable as drop-in replacements for secp256k1
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Jan 18, 2026 - Python
Computation of Discrete Logarithms in Prime Fields (Gaussian Integers Method extended to Eisenstein Integers Method)
complex-numbers discrete-logarithm eisenstein-numbers index-calculus discrete-logarithms gaussian-integers discrete-logarithm-problem
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Dec 10, 2025 - Jupyter Notebook
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