The Emreal Constant: A Convergent Ratio Framing Symbolic Coherence

Fuente: Zenodo
Enregistré dans:
Détails bibliographiques
Auteur principal: Zachary Dale Ulrich
Format: Recurso digital
Langue:anglais
Publié: Zenodo 2025
Sujets:
Accès en ligne:
Tags: Ajouter un tag
Pas de tags, Soyez le premier à ajouter un tag!
_version_ 1866901431908302848
author Zachary Dale Ulrich
author_facet Zachary Dale Ulrich
contents <p>This paper introduces the Emreal Constant, a symbolic convergence ratio emerging from prime-based harmonic series. Unlike purely physical or metaphysical constructs, the Emreal Constant arises from recursive, modular symmetry and offers a new lens into symbolic objectivity and mathematical coherence. Through relationships with π, golden spirals, and bifurcation behavior, this constant suggests a deeper structure behind arithmetic space and meaning collapse.</p> <p>This preprint was prepared and typeset using Overleaf. The PDF and source files are available on request, and the author welcomes collaboration or review from interdisciplinary researchers interested in symbolic mathematics, prime theory, and mathematical physics.</p> <p><br>Compiled using LaTeX. View project: "<a href="https://www.overleaf.com/read/zwnkmnbqthzc#59f316">Emreal_Constant_v3</a>"<br>Github Repository. Series proof w/ Python: "<a href="https://github.com/yeulosoup/Emreal_Constant">Emreal_Constant_runscripts</a>"</p> <p>Version 3 : posted 09/29/25</p>
format Recurso digital
id zenodo_https___doi_org_10_5281_zenodo_17229333
institution Zenodo
language eng
publishDate 2025
publisher Zenodo
record_format zenodo
spellingShingle The Emreal Constant: A Convergent Ratio Framing Symbolic Coherence
Zachary Dale Ulrich
Emreal Constant
symbolic recursion
modular arithmetic
prime symmetry
mathematical constants
perception and coherence
bifurcation theory
harmonic series
symbolic objectivity
Symbolic Mathematics
Scale-Invariant Geometry
Recursive Symmetry
Modular Arithmetic
Coherence Theory
π (Pi) Symmetry
Prime Numbers
Emrealization
Zero-Infinity Duality
Geometric Recursion
Modular Number Theory
Fractal Mathematics
Philosophical Mathematics
Mathematical Logic
Symmetry in Physics
Philosophy of Mathematics
Epistemology
<p>This paper introduces the Emreal Constant, a symbolic convergence ratio emerging from prime-based harmonic series. Unlike purely physical or metaphysical constructs, the Emreal Constant arises from recursive, modular symmetry and offers a new lens into symbolic objectivity and mathematical coherence. Through relationships with π, golden spirals, and bifurcation behavior, this constant suggests a deeper structure behind arithmetic space and meaning collapse.</p> <p>This preprint was prepared and typeset using Overleaf. The PDF and source files are available on request, and the author welcomes collaboration or review from interdisciplinary researchers interested in symbolic mathematics, prime theory, and mathematical physics.</p> <p><br>Compiled using LaTeX. View project: "<a href="https://www.overleaf.com/read/zwnkmnbqthzc#59f316">Emreal_Constant_v3</a>"<br>Github Repository. Series proof w/ Python: "<a href="https://github.com/yeulosoup/Emreal_Constant">Emreal_Constant_runscripts</a>"</p> <p>Version 3 : posted 09/29/25</p>
title The Emreal Constant: A Convergent Ratio Framing Symbolic Coherence
topic Emreal Constant
symbolic recursion
modular arithmetic
prime symmetry
mathematical constants
perception and coherence
bifurcation theory
harmonic series
symbolic objectivity
Symbolic Mathematics
Scale-Invariant Geometry
Recursive Symmetry
Modular Arithmetic
Coherence Theory
π (Pi) Symmetry
Prime Numbers
Emrealization
Zero-Infinity Duality
Geometric Recursion
Modular Number Theory
Fractal Mathematics
Philosophical Mathematics
Mathematical Logic
Symmetry in Physics
Philosophy of Mathematics
Epistemology
url https://doi.org/10.5281/zenodo.17229333