TY - JOUR
T1 - Apriorics
T2 - Information and Graphs in the Description of the Fundamental Particles—A Mathematical Proof
AU - Shoshani, Yakir
AU - Yahalom, Asher
N1 - Publisher Copyright:
© 2024 by the authors.
PY - 2024/2
Y1 - 2024/2
N2 - In our earlier work, we suggested an axiomatic framework for deducing the fundamental entities which constitute the building block of the elementary particles in physics. The basic concept of this theory, named apriorics, is the ontological structure (OS)—an undirected simple graph satisfying specified conditions. The vertices of this graph represent the fundamental entities (FEs), its edges are binary compounds of the FEs (which are the fundamental bosons and fermions), and the structures constituting more than two connected vertices are composite particles. The objective of this paper is to focus the attention on several mathematical theorems and ideas associated with such graphs of order n, including their enumeration, showing what is the information content of apriorics.
AB - In our earlier work, we suggested an axiomatic framework for deducing the fundamental entities which constitute the building block of the elementary particles in physics. The basic concept of this theory, named apriorics, is the ontological structure (OS)—an undirected simple graph satisfying specified conditions. The vertices of this graph represent the fundamental entities (FEs), its edges are binary compounds of the FEs (which are the fundamental bosons and fermions), and the structures constituting more than two connected vertices are composite particles. The objective of this paper is to focus the attention on several mathematical theorems and ideas associated with such graphs of order n, including their enumeration, showing what is the information content of apriorics.
KW - fundamental particles
KW - graph theory
UR - http://www.scopus.com/inward/record.url?scp=85185929902&partnerID=8YFLogxK
U2 - 10.3390/math12040579
DO - 10.3390/math12040579
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AN - SCOPUS:85185929902
SN - 2227-7390
VL - 12
JO - Mathematics
JF - Mathematics
IS - 4
M1 - 579
ER -