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winding-number-algorithm

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AndyObtiva / perfect-shape

Perfect Shape is a collection of geometric algorithms that are mostly useful for GUI manipulation like checking containment of a point in popular geometric shapes such as rectangle, square, arc, circle, polygon, and paths containing lines, quadratic bézier curves, and cubic bezier curves. Also, some general math algorithms like IEEE-754 Remainder.

ruby ruby-gem rubygem algorithm algorithms geometry even-odd-rule ray-casting-algorithm raycasting-algorithm nonzero-rule winding-number-algorithm

Updated Nov 29, 2023
Ruby

pattern-veda / rh-first-1000-zeros-python

Certified first 1,000 nontrivial zeros of the Riemann zeta function using a dual-evaluator (mpmath ζ + η‐series) contour method with strict Krawczyk isolation and automatic refinement.

python computational-mathematics interval-arithmetic interval-arithmetic-evaluator mpmath riemann-hypothesis analytic-number-theory zeta-function winding-number-algorithm argument-principle krawczyk zeta-zeros rigorous-verification

Updated Nov 20, 2025
Python

o-morikawa / Wind3D

Discrete approximation to 3D winding number mapping T^3->U(N)

julia julia-language three-dimensions hep torus gradient-flow hep-lat winding-number-algorithm

Updated Dec 12, 2024
Mathematica

o-morikawa / Gaugefields.jl

Utilities of quantum theory of (higher-form) general gauge fields

julia mpi qcd hep four-dimensional hmc gradient-flow lattice-qcd three-dimensional hep-lat winding-number-algorithm

Updated Jun 9, 2025
Julia

Qwerty849 / rh-first-1000-zeros-python

🔍 Certify and explore the first 1,000 nontrivial zeros of the Riemann zeta function with a reliable, reproducible dataset for research and analysis.

python computational-mathematics interval-arithmetic interval-arithmetic-evaluator mpmath riemann-hypothesis analytic-number-theory zeta-function winding-number-algorithm argument-principle krawczyk zeta-zeros rigorous-verification

Updated Feb 20, 2026
Python

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