A Finite Particle Number Approach to Physics

Noyes, H. Pierre

doi:10.1007/978-94-009-6286-6_31

Cited by 2 publications

(1 citation statement)

References 9 publications

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“…(c) The next rung consists of the k^ = 2*' -1 characteristic functions of this new system, a discrimination system of dimension £ 2 , and the discriminate closure of these ca» be embedded in the field $ ( '+i> ar >d so on.Then one can prove: THEOREM 6, There is only one non-trivial ladder (i.e. having more, than, [«i» steps), that in which &i -2 and i ~ 1, and this terminates at $*, giPUig rise U> ar.ts of functions of six 3,7,127, 2 m -1 (rs 1.7 x JO 38 ).…”

Section: The Ladder Constructionmentioning

confidence: 99%

ON THE CONSTRUCTION OF RELATIVISTIC QUANTUM THEORY: A Progress Report

Noyes

2001

Series on Knots and Everything

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We construct the particulate states of quantum physics using a recursive com puter program that incorporates non-determinism by means of locally arbitrary choices. Quantum numbers and coupling constants arise from the construction via the unique 4~level combinatorial hierarchy. The construction defines indivic ible quantum eventB with the requisite supraluminal correlations, yet does not allow supraluminal communication. Measurement criteria incorporate c, h and nip or (not ' and") G, connected to laboratory events via finite particle number scattering theory and the counter paradigm. The resulting theory is discrete throughout, contains no infinities, and, as far as we have developed it, is in agreement with quantum mechanical and eosmological fact.

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Section: The Ladder Constructionmentioning

confidence: 99%

ON THE CONSTRUCTION OF RELATIVISTIC QUANTUM THEORY: A Progress Report

Noyes

2001

Series on Knots and Everything

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A Finite and Discrete Model for Single Fermion Mass Renormalization: Derivation of the Free Particle Dirac Equation

Noyes¹

1995

Physics Essays

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We assume that a single particle of mass m cannot be localized to better than +h/2mc.Using our understanding of finite and discrete measurement accuracy, the single particle transition in 1+1 space-time from (O, O) to (z, t) can then be characterized by a scale factor N and two integers r, 1 defined by z = N(r -l)h/mc and ct = N(r + l)h/mc 2. The average velocity over this finite interval is v = fic.

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A Finite Particle Number Approach to Physics

Cited by 2 publications

References 9 publications

ON THE CONSTRUCTION OF RELATIVISTIC QUANTUM THEORY: A Progress Report

ON THE CONSTRUCTION OF RELATIVISTIC QUANTUM THEORY: A Progress Report

A Finite and Discrete Model for Single Fermion Mass Renormalization: Derivation of the Free Particle Dirac Equation

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