Goedel axiom mappings in special relativity and quantum-electromagnetic theory

Journal Article · Sun Feb 01 00:00:00 EST 1976 · Found. Phys.; (United States)

DOI:https://doi.org/10.1007/BF00708662· OSTI ID:7269994

Honig, W M

Exponential mappings into an imaginary space or number field for the axioms of a theory, which are in the form of propositional constants and variables, make possible an understanding of the meaning and differences between the Lorentz transformation constants, such that their product is still equal to one, but the axioms at each end of the transformations are logically inverse and separately consistent; an interpretation of the psi function phase factor which is part of the axiom E = hf; the unification of the quantum-mechanical psi function and the electromagnetic wave function. Thus, those statements whose mechanisms are unknown (the axioms of the theory) are to be assigned the axiom propositional number symbol theta and are to be associated with the complex probability e/sup i theta/, which is a uniform factor of the energy equations expressing the physical state. Such probabilistic axiom functions can be associated with both the special theory of relativity and the quantum-electromagnetic theory.

• Research Organization: Australian Inst. of Tech., South Bentley
• OSTI ID: 7269994
• Journal Information: Found. Phys.; (United States), Vol. 6:1
• Country of Publication: United States
• Language: English

Related Subjects

71 CLASSICAL AND QUANTUM MECHANICS
GENERAL PHYSICS
QUANTUM ELECTRODYNAMICS
RELATIVITY THEORY
ELECTROMAGNETISM
LORENTZ TRANSFORMATIONS
MATHEMATICAL SPACE
QUANTUM MECHANICS
TOPOLOGICAL MAPPING
WAVE FUNCTIONS
ELECTRODYNAMICS
FIELD THEORIES
FUNCTIONS
GENERAL RELATIVITY THEORY
MAGNETISM
MECHANICS
QUANTUM FIELD THEORY
SPACE
TRANSFORMATIONS
657003* - Theoretical & Mathematical Physics- Relativity & Gravitation
657002 - Theoretical & Mathematical Physics- Classical & Quantum Mechanics