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Infinity Tensors, The Strange Attractor, and The Riemann Hypothesis: An Accurate Rewording of The Riemann Hypothesis Yields Formal Proof

Authors: Emmerson, Parker;

Infinity Tensors, The Strange Attractor, and The Riemann Hypothesis: An Accurate Rewording of The Riemann Hypothesis Yields Formal Proof

Abstract

This upload is intended to be a historical record preliminary to journal submission. The manuscript is finalized, but will be reformatted to meet journal specifications. Abstract: Theorem: The Riemann Hypothesis can be reworded to indicate that the real part of one half always balanced at the infinity tensor by stating that the Riemann zeta function has no more than an infinity tensor's worth of zeros on the critical line. A fractal web with infinitesimal 3D strange attractor is theorized as present at the solutions to the Riemann Zeta function and in combination with the infinity tensor yields a mathematical object from which the rewording of the Riemann Zeta function can be derived. From the rewording, the law that mathematical sequences can be expressed in more concise and manageable forms is applied and the proof is manifested.

Made from original concepts of Parker Emmerson in collaboration with GPT-3 DaVinci.

Keywords

Quadratic Forms, Algebraic Structures, Strange Attractor, Reciprocity, Trace Formula, Ramanujan, Cryptology, Topology, Analytic, Galois Theory, K-theory, Polynomial, Number Theory Conjectures, Algebraic, Diophantine Approximation, Prime Gaps and Probabilities, Quadratic, Number Theory, Bernoulli Numbers, Riemann, Proof of Riemann's Hypothesis, Analytic Continuation, Speculative mathematics, Functional Equations, Differential Geometry, exponential, Calculus, Dirichlet Series, Coding, Hilbert Problem, Transcendence Theory, Partial Differential Equations, differentiation, Hypothesis, Discrete mathematics, artificial intelligence, Riemann Hypothesis, Modular, Algebraic Topology, infinity tensor, Set Theory, Modular Equations, Diophantine Equations, Prime number theorem, Mordell, Prime Number Theorem, L-Function Graph Theory, Infinity Tensor, L-Function Graph Theory, Prime Numbers, Number Theory Problems, Elliptic Integrals, Hyperbolic Geometry, Logic, Function Theory, Analyticity, Algebraic Numbers, Geometry, Complex Analysis, Automorphic Forms, coefficient, Knot Theory, Differential Equations, Bernhard Riemann, Tensor Calculus, Elliptic Curves, Representation Theory, Arithmetic, Zeta Function, Euler-Riemann zeta function, Fermat's Little Theorem, Complexity, Homological Topology, Fuchsian Groups, Logarithmic Algebras, zeta function, Nilpotent Groups, Analytic continuation, Elliptic Functions, Group Theory, Selberg, Lattice Theory, Algebraic Geometry, Galois Groups, Analytic Geometry

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