String Theory without Extra Dimensions and without Supersymmetry.
Poster-Virtual · Withdrawn
Abstract
The purpose of this paper related to the string theory is to prove mathematically that we can bring this latter to a framework of space-time with 4 dimensions,and overcome the experimental issue regarding the extra dimensions(we know that the additional spatial dimensions still unproven experimentally at this moment.In
addition,to overcome the topological complications of these latter due to using of Calabi-Yau manifolds).
Moreover,to prove that the theory can works(and reach the goal of unification of the four fundamental forces of nature in the same mathematics formalism),without the supersymmetry concept(in fact,we all know that the supersymmetric particles still undiscovered until today,despite the work of the Large Hadron Collider).
For that,i suggest a new axiomatic system called theory of intermediate numbers may help us to solve these problems above mentioned and offers a possible explanation to Young's double slit experiment(the measurement problem) and the physical nature of Dark Matter and Dark Energy.
Algebraic Structure:
The intermediate numbers are the solution of the following system of two equations:
X+X=0.
X+X=2X; with X is real number,but different to zero.This system of two equations is the
mathematical representation of the problem of the interference phenomenon of Young's double slit experiment and the problem of the physical nature of light,
because we have:
X+X=0 <=> photon + photon = dark spot on the screen with probability of occurrence equal to 50%.Also we have:
X+X=2X <=> photon + photon = bright spot on the screen with probability of occurrence equal to 50%.
Indeed,this system of equations does not admit a solution in the group of real numbers(R*) or the group of complex numbers(C*).But,it does in the group of intermediate numbers(H).Thus,the group of intermediate numbers is a set where each element is the inverse of itself by the addition law(+):the law of internal composition of the abelian group(H,+).
addition,to overcome the topological complications of these latter due to using of Calabi-Yau manifolds).
Moreover,to prove that the theory can works(and reach the goal of unification of the four fundamental forces of nature in the same mathematics formalism),without the supersymmetry concept(in fact,we all know that the supersymmetric particles still undiscovered until today,despite the work of the Large Hadron Collider).
For that,i suggest a new axiomatic system called theory of intermediate numbers may help us to solve these problems above mentioned and offers a possible explanation to Young's double slit experiment(the measurement problem) and the physical nature of Dark Matter and Dark Energy.
Algebraic Structure:
The intermediate numbers are the solution of the following system of two equations:
X+X=0.
X+X=2X; with X is real number,but different to zero.This system of two equations is the
mathematical representation of the problem of the interference phenomenon of Young's double slit experiment and the problem of the physical nature of light,
because we have:
X+X=0 <=> photon + photon = dark spot on the screen with probability of occurrence equal to 50%.Also we have:
X+X=2X <=> photon + photon = bright spot on the screen with probability of occurrence equal to 50%.
Indeed,this system of equations does not admit a solution in the group of real numbers(R*) or the group of complex numbers(C*).But,it does in the group of intermediate numbers(H).Thus,the group of intermediate numbers is a set where each element is the inverse of itself by the addition law(+):the law of internal composition of the abelian group(H,+).
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Presenters
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Bassem Aouadi
- Independent researcher