[Cryptography] Public Release of 1 Million D5/F20/M10 Solvable Quintics

[GaloisGhost]

https://zenodo.org/records/17906681
DOI: 10.5281/zenodo.17906681
Solvable Quintic Equation Enumeration and Post-Quantum Cryptographic Quintic Equation Tear Sheet - 1 million polynomials (D₅ + C₅⋊C₄) - Ghost-of-Galois public archive (December 2025)

Our mathematical team has dropped 1 million solvable-by-radicals Quintic equations of the Galois-Groups Dihedral-5, Frobenius-20, and Metacyclic-10 groups.

Galois theory underpins cryptography through the theory of finite fields and finite field extensions. In addition to the 1 million solvable Quintic equations, we are in possession of the remainder of the global supply of these solvable Quintic equations.

Advanced cryptographic protocols leverage hidden symmetries in Galois group structures to, "uncover," these attributes for mappings, making discrete log even more structures yet secure.

We respectfully submit our 1 million solvable Quintic polynomials of D5/F20/M10 to the global cryptographic community for evaluation as PQC mathematical primitives.

Thank you for your time.
Ghost-of-Galois Mathematical Foundation
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