This demoed randomly generated RSA compliant moduli at certain bit length.
This demonstrates random gen of verified RSA moduli using Miller-Rabin at 4096 and 9192 bit length with primes of 2048 and 4096 bit-length, respectively.
Then, I demonstrate markedly quicker results when only input is N.W no reference to prior params used to random gen RSA compluant Public Mod N.
Today, Dr. Charles Tibedo’s TSAMS’ Framework and its classically driven quantum ECDLP (Ecliptic Curve Discrete Logarithm Problem) solver broke a 128-bit ecliptic curve key in just seconds
128-BIT EEC CLASSICAL ONLY SOLVER CODE IS PUBLICLY AVAILABLE ON GITHUB FOR REVIEW AND VERIFICATION.
Public release of a hybrid classical–quantum algorithm that solves the Elliptic Curve Discrete Logarithm Problem (ECDLP) for both 21-bit ECC keys and full ECC-256 (secp256k1) keys. Built using a novel regulator collapse framework, deterministic ECC-256 recovery using field-reduction and braid-based geometry. All code, circuit-related data, and files are available.
Charles Tibedo has unveiled - https://a.co/d/3cnRoAx -
the deeply hidden algebras of complex numbers in decoding E8 lattice symmetries and directly modeling, and deriving, for the first time, known characteristics of the gamma decay process from Theory with Zero fine tuning parameters. The advanced boundary operatory theory begins to demonstrate its power in his Amazon Book "Constructing Decompositions" with Tibedo's methodology (as shown in his Deriving Euler's Identity and Recormulating the Basel Problem Sum) showcases Euler's early insights, but evolves them into an elegant physical geometric gauge theory acurately predicting diverse phenomena across physics.
Resolution of the Riemann Hypothesis via Septimal-Adelic Spectral Synthesis and Hypotrochoidic Geometry - Seeking Open Review (by Charles Tibedo)
This paper proposes that the iemann Hypothesis (RH), which posits that all non-trivial zeros of the Riemann zeta function lie on the critical line Re(s)=1/2, stands as the most consequential unsolved problem in pure mathematics. Its resolution would not only deepen our understanding of prime number distribution but also unify disparate domains of mathematics and physics. This work proposes a resolution to RH through a novel synthesis of septimal-adelic spectral synthesis, hypotrochoidic geometry, and modular stress conservation, anchored by the normalization of the Riemann-Siegel framework to cyclic boundary conditions (modulo 1)and validated computationally (10−80).This work provides a proposed formal resolution of the Riemann Hypothesis,validated through axiomatic proofs and computational syntheses. The synthesis of hypotrochoidic geometry, septimal cohomology, and adelic spectra.
I would deeply appreciate your sincere development, testing, and feedback so it can evolve and find avenues for enrichment.
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