Letter Theory, Creating and describing mathematical axioms of a system for letters which creates most simplified language with provable sentences - Archive ouverte HAL
Pré-Publication, Document De Travail Année : 2023

Letter Theory, Creating and describing mathematical axioms of a system for letters which creates most simplified language with provable sentences

Mosleh Iman
  • Fonction : Auteur

Résumé

This paper is a cross field work between theology, linguistics and mathematics (abstract algebra, topology, set theory, fractal geometry and number theory) which tries to establish a letter system to define word meanings by letter meanings and to restart mathematical theology on this planet. Before alphabet invention human used to write every word by a specific shape so they needed thousands of shapes to learn writing and reading their inscriptions; Until alphabet was invented and they used just about 20 to 30 letters to write what they wanted. What we want to do here is exactly something like that, but about meaning system and not about writing system (We already have it by alphabet invention); So the main question is: Can we create a meaning system which every alphabet letter has an specific meaning in, and when we combine them to create words we have a clear system to define every word meaning just by its letters meaning and order of that letters in the word? We will show that if we have a fractal system we can establish a letter system for it.
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  • HAL Id : hal-04148090 , version 1

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Mosleh Iman. Letter Theory, Creating and describing mathematical axioms of a system for letters which creates most simplified language with provable sentences. 2023. ⟨hal-04148090⟩
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