This document presents a mathematical solution to unite quantum mechanics and cosmology. It uses the Golden Mean Parabola to solve Schrodinger's Wave Equation. Several new physics equations are established, showing the universe is deterministic by quashing the Uncertainty Principle. Many equations are derived relating physical constants like the speed of light, Planck's constant, and mass. Angular momentum, energy, and other concepts from quantum mechanics and relativity are considered. The solution illustrates there is no uncertainty in the physical world.
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1. *Corresponding Author: Paul T E Cusack, Email: St-michael@hotmail.com
RESEARCH ARTICLE
Available Online at
Asian Journal of Mathematical Sciences 2017; 1(3):120-144
www.ajms.in
Uniting Quantum Mechanics & Cosmology
*
Paul T E Cusack1
*1
BScE, DULE, 1641 Sandy Point Rd., Saint John, NB E2K 5E, Canada
Received on: 20/03/2017, Revised on: 09/04/2017, Accepted on: 16/05/2017
ABSTRACT
This paper examines the mathematical physics that allows for the uniting Quantum Mechanics with
Cosmology. Using the Universal Model established in a previous work, Astro-Theology, we build upon
that foundation to use the Golden Mean Parabola to solve Schrodinger’s famous Wave Equation. Several
new Physics equations are established and the Uncertainty Principle is quashed. This solution shows that
the Universe is deterministic. The solution to this problem of an probabilistic universe is overturned.
Keywords: Wave Equation, HermitianOperators, Golden Mean Parabola, Clairnaut, Quanta, Uncertainty
INTRODUCTION
Here is the solution that allows for quantum Mechanics and Cosmology to be unified mathematically.
Energy, Angular Momentum, Schrodinger’s Equation, and Relativity are considered in turn. There is no
uncertainty in the Physical world as the following illustrates.
Consider the Rotational Matrix Ro={cos α -sin α / sin α cos α}
[MATHEMATICS FOR QUANTUM MECHANICS, J D JACKSON, DOVER]]
x'=Ro. *x
x'=∑ α x
Let a=π
v=∂s/∂t=∫π*x ∂x
v=π* x²/2
v=Pis²/2=2.618=∂M/∂t +i
v=∂M/∂t +i
2=v-i
1+1.618=v
1+ ψ=v -ψ=v-1ψ=1/ (√(2π)* ∫ e-t
∂t
(v-1) T Period=e-t
ψ* T=e-t
405=e-t
t=3.7025=1/27=1/c³
t=1/c³
1=(1/(-2c²)
-2=1/c²
c²=1/2
c=i/√2=i/ sin 45°
ψ=1/c²
c^2=1/ψ=(i/√2)^2=-1/2
1/ψ=-1/2