Arithmoí and the Parsimony Principle

"[The universe] cannot be read until we have learnt the language and become familiar with the characters in which it is written. It is written in mathematical language [...]." Galileo Galilei (Opere Il Saggiatore)

Table of Contents

A Proper Theory of Everything

A proper theory of everything must be explained in mathematics, or as Galilei would say, in the language of the universe, for it is with pure self-sufficient tautologies that one can conclude a sound ontology and a concrete epistemology.

We propose that a cohesive ontology (epistemological ontology) is rooted in numbers, that which are sufficient to create all things, all phenomena and noumena, and that which are necessary, as nothing can be created out of nothing. We propose that the epistemology of existence (ontological epistemology) is knowledge rooted in numbers, that which are sufficient to explain all things, all phenomena and noumena, and that which are necessary to provide a universal language that is known by all things, all phenomena and noumena.

We state that the ontology of net-zero sum energy is the eternal Fire of Life, the Universe and Everything. We propose for mathematicians, scientists, physicists, philosophers, mystics, and alchemists a grand theory of everything based on cohesive mathematics, that which we call Arithmoí.

We proceed to declare that the net-zero sum requires nothing, and is thus compulsive, eternal and indestructible. The task left to do is not then to postulate Féeries and eerie tales, but to find, by the principle of parsimony, how the net-zero of ultimate existence MUST have organized itself in order to create all things, all phenomena and all noumena.

The principle of parsimony reaches the depth of humankind history, from mystics to philosophers, to mathematicians, alchemists, scholars, physicists and alchemists.

From materialists, empiricists to idealists, rationalists, we encounter this principle in the works of great spirits such as:

  • Isaac Newton (Philosophiæ Naturalis Principia Mathematica, The Mathematical Principles of Natural Philosophy)
    • "We are to admit no more causes of natural things than such as are both true and sufficient to explain their appearances. Therefore, to the same natural effects we must, as far as possible, assign the same causes."
  • Thomas Aquinas (The Summa Theologica)
    • "It is superfluous to suppose that what can be accounted for by a few principles has been produced by many."
  • William of Ockham (Lex Parsimoniae)
    • "Entia non sunt multiplicanda praeter necessitatem (Entities must not be multiplied beyond necessity)."
  • Grosseteste (Commentary on Aristotle's the Posterior Analytics Books)
    • "That is better and more valuable which requires fewer, other circumstances being equal... For if one thing were demonstrated from many and another thing from fewer equally known premises, clearly that is better which is from fewer because it makes us know quickly, just as a universal demonstration is better than particular because it produces knowledge from fewer premises. Similarly in natural science, in moral science, and in metaphysics the best is that which needs no premises and the better that which needs the fewer, other circumstances being equal."

The Books of Numbers

The Arithmoí book series lays out the perfect mathematical template to create the universe. It is through cohesive analysis of the mathematical certainties within numbers themselves that we can ponder and ascertain the way to the whole of reality. In Arithmoí - A Study of Mathematical Cohesiveness in Physics and Metaphysics, Jason Glowney developed the tools, or re-discovered them as some would say, to shine a bright light on the spectrum of existence. We can, thanks to the mathematics of waves and an analytic Singularity, account for the phenomenal to the noumenal, from the physical to the spiritual, all this without straying away from reason or eternal tautologies. We can breathe fire in those equations simply by recognizing the fire within numbers themselves.

What we perceive as reality comes as no surprise as being solely numbers for those curious and adventurous souls who have studied the works and thoughts of Pythagoras, founder of ontological mathematics by the statement alone: "All things are numbers. Numbers rule all." If numbers rule all, and if you wish to understand the mind of God, start by pondering about the elementary units of existence: windowful monads as 6 dimensional (3 real and 3 imaginary dimensions) net-zero energy systems.

An Invitation to Cohesive Mathematics

We invite the daring souls of this Earth to delight in the Thought of mathematics, as the constructor and bearer of existence, as the explanation and deep knowledge of life, and as the ultimate game of Mind.

The Arithmoí book series is meant to open the pathways between science, arts, culture, history, religion, and society as a whole. It is by discovering the mathematics that suffice to create all, that one learns themselves completely.

Let's math.