![Titre: A Wave Theory of Universal Resonance [Volume 2]](https://cdn.openpublishing.com/thumbnail/products/412081/large.webp)
Having established in Volume 1 a model of the 'Unitary Universal Cohesive Field' and the conceivable basis of its correlation with the observations and analytical structure at the foundation of orthodox QED theory and proceeds to deal explicitly with a review of the Hydrogen spectrum and reinterpretation of Rydberg's original formula according to those same principles, including a derivation of Rydberg's constant from the number [2Q/137] explained in Appendix J1. More specifically, this is an analysis of the Hydrogen [H1] spectrum according to the principles in cohesive mechanics governing the dynamic frame of 'a-s/c' synthesis within which such an effect is constrained to arise which is then related through a revised interpretation of the 'Rydberg formula' in which the 'Rydberg constant [Ra]' is derived from first principles (and the measurable ‘speed of light c’) to the conventional atomic orbital model of QED theory.
This approach is itself based on the reasoned correlation between a geometric or trigonometric model of rotational 'moments of inertia [Im]' intrinsic to such a frame of empirically-induced 'a-s/c' synthesis--from which H1 spectral frequencies may be inferred--, and a hypothesis upon the basis of the ostensible configuration of the dynamic frame of synthesis which is the substrate of the QED model in that of the synthesis or integration of dominant components in distribution of cohesive force and inertia implicit in such frames. As such, this reinterpretation attributes the configuration of the H1 spectrum to the mechanical relation between a reorienting force applied to the elemental state of hydrogen gas to induce that spectrum and what are imagined as the 'rotational moments of cohesive inertia' intrinsic to that state; and therefore develops a trigonometric model of the elaboration of that spectrum.
Volume 2 further postulates an 'elemental scale' based on the mathematical harmonics implicit in the model of such a 'unitary cohesive field' (Section 4A), while Appendices D and E include discussions of a range of topics, including 'Renormalisation' and the fallacy of 'time dilation' in 'Special Relativity Theory'. Section 4B is a supplementary article entitled, 'The Metaphysics of Coincidence', and incorporates a basic model of Celestial Motion based on the same model.
Table of Contents
1. Part ONE: The Unitary Cohesive Field; and Cubic Lattice Model of Cohesive Space.
2. Part TWO: Cohesive Field Theory; incorporating an explanation in the Mathematical Harmonics of a Unitary Universal Cohesive Field for the Value of the 'Fine Structure Constant'.
3. Part THREE: Principles of Correlation: plus Appendices on Derivation of Values for Planck's Constant and 'Charge e' in Coulombs.
4. Part FOUR: An Analysis of the Fine Structure of the Hydrogen Spectrum; and Revised Interpretation of 'Rydberg's Formula'.
4.1 Section [A]: Brief Overview of Derivation of the 'Rydberg constant [Ra]' by Alternative Methods from [2Q/137c]
4.2 Section [A1]: General Principles in Application of Specific Ratios to [Re] in the form of [F]2 to imply 'Spectral Wavelengths'
4.3 Section [B]: Principles of 'k vector' Recurrence in 'a/c' Vector Synthesis; as it pertains to an analysis of 'p/k Synthesis'
4.3.1 Section [B1]: The 'Harmonics of Marginal k Vector Recurrence' in 'a/c' Synthesis
4.3.2 Section [B2]: Further Discussion of the Principles of 'k' Recurrence
4.4 Section [A2]: An Alternative Interpretation of Rydberg's Formula
4.5 Section [A3]: Summary and Further Principles of the Geometric Model
4.6 Section [C]: Summary and Overview
4.7 Section [C1]: Further Principles and a More Detailed Treatment of Hydrogen Spectroscopy and the 'Fine Structure' of the H1 Spectrum
5. Section [4A]: The Elemental Scale.
6. Section [4B]: Supplementary Article.
Research Objectives and Themes
The primary objective of this volume is to decode Quantum Electrodynamics (QED) theory by re-imagining the atomic orbital model through the principles of Universal Resonance. The work seeks to provide a physical basis for Quantum Electrodynamics within the cohesive mechanics of a Unitary Universal Field, specifically focusing on an analysis of the Hydrogen (H1) spectrum and a reinterpretation of Rydberg's constant and formula derived from first principles.
- The mechanical relation between reorienting forces applied to elemental hydrogen and rotational moments of cohesive inertia.
- The characterization of an 'elemental scale' based on mathematical harmonics implicit in a unitary cohesive field.
- The reinterpretation of the Hydrogen spectrum as a trigonometric model of rotational moments of inertia.
- An examination of anomalous elemental stability, such as Uranium-92 and Oxygen-8, within a harmonically defined phase structure.
Excerpt from the Book
Section 4A: THE ELEMENTAL SCALE.
In considering the elemental scale defined according to the conventional theory of 'atomic number' (of 'protons') and indeed, 'atomic theory' itself, essentially dependent on the theory of 'molar mass'--i.e. according to the principle of Avogadro's constant [Na] governing 'particle number' within 'relative atomic mass or weight'--, as represented in the 'periodic table of elements' and the further revised Bohr-type atomic model which is the foundation of QED theory, the natural first inquiry is upon the basis of the increasing 'relative atomic mass' of 'atoms' comprising successive 'elements' within such a scheme characterised theoretically by successive integer numbers of constituent 'protons' or, broadly, analogues of Hydrogen or H1-nuclei; the further aspect of this question therefore, given the established notion of neutron number, becomes one concerning the fundamental basis--as opposed to a basis in derivative inference from a description of contingencies of structural configuration based on a hypothesis of discrete baryons-- upon which that number of neutrons increases with successive elemental components defined in a scale of regularly increasing 'atomic number', moreover tending to increase at a greater rate than atomic or proton number.
Since in this conception, any such increase in 'relative atomic weight', however it may be characterised according to a theory of 'nucleons', is the function of a graduated transition in 'cohesive resonance' according to which successive elemental states represent effectively reverberant or 'relatively turbulent' forms of the condition represented by the H1 elemental state itself--and secondarily the H1-Ne10 primary scale of transition--, the first consideration becomes that of the representation of the elemental scale itself based on such a principle.
Summary of Chapters
Part ONE: The Unitary Cohesive Field; and Cubic Lattice Model of Cohesive Space: Establishes the foundational model of a unitary cohesive field and the cubic lattice structure upon which subsequent physical interpretations are built.
Part TWO: Cohesive Field Theory; incorporating an explanation in the Mathematical Harmonics of a Unitary Universal Cohesive Field for the Value of the 'Fine Structure Constant': Explores the mathematical harmonics within the field to derive fundamental constants, specifically the 'fine structure constant'.
Part THREE: Principles of Correlation: plus Appendices on Derivation of Values for Planck's Constant and 'Charge e' in Coulombs: Provides the theoretical correlation between the field model and established physical constants, including derivations from first principles.
Part FOUR: An Analysis of the Fine Structure of the Hydrogen Spectrum; and Revised Interpretation of 'Rydberg's Formula': Applies the cohesive mechanics model to the Hydrogen spectrum, reinterpreting Rydberg's formula through a geometric model of rotational moments of inertia.
Section [4A]: The Elemental Scale: Discusses the elemental scale as a progression of relative turbulence and cohesive resonance, linking atomic number to fundamental phase vectors.
Section [4B]: Supplementary Article: Presents further philosophical and physical implications of the theory, including topics on coincidence and celestial models.
Keywords
Universal Resonance, Unitary Cohesive Field, Hydrogen Spectrum, Rydberg Formula, Cohesive Inertia, Spectral Lines, Relative Turbulence, Elemental Scale, Quantum Electrodynamics, Cohesive Resonance, Phase Transition, Atomic Orbital Model, Fine Structure Constant, Wave Interference, Cohesive Mechanics
Frequently Asked Questions
What is the core focus of this work?
This work aims to redefine the foundations of physics by proposing a 'Unitary Universal Cohesive Field', which provides a physical basis for Quantum Electrodynamics (QED) and spectral observations.
What are the primary thematic fields covered?
The text bridges the gap between atomic theory and wave mechanics, covering topics from the fine structure of the Hydrogen spectrum to broader cosmological implications of a cohesive field.
What is the main objective or research question?
The primary goal is to re-imagine the atomic orbital model by applying principles of Universal Resonance, ultimately seeking to derive constants like Rydberg's constant from first principles.
Which scientific methodology is employed?
The author uses a geometric and trigonometric approach based on 'moments of inertia' and 'wave dynamics' to analyze elemental transitions and spectral configurations, challenging conventional theoretical assumptions.
What key topics are addressed in the main body?
The main body focuses on the analysis of the Hydrogen spectrum, the derivation of spectral series via a geometric model of 'intrinsic moments of inertia', and the reinterpretation of the 'fine structure constant'.
Which keywords best characterize this research?
The most important keywords include Universal Resonance, Cohesive Field, Spectral Series, Fine Structure, and Cohesive Inertia.
How does the model explain the stability of certain elemental states?
Stability is explained as a function of the harmonic resonance within the 'Unitary Cohesive Field', where specific configurations, such as Oxygen-8 or Uranium-92, represent optimal or near-optimal states of cohesive alignment.
What does the author suggest about 'time dilation'?
The author proposes that 'time dilation', as presented in the context of Special Relativity, is a fallacious interpretation, arguing that observed discrepancies arise from phase differences within a unitary, rather than relativistic, framework.
How are 'particles' perceived in this framework?
Particles are not viewed as discrete points, but rather as recurrent, wave-like configurations or resultants within the continuous dynamic of the unitary cohesive field.
What is the significance of the 'Fine Structure Constant' here?
In this model, the fine structure constant is not just an empirical measurement but a fundamental geometric ratio that arises from the harmonic structure of the Unitary Cohesive Field.
- Citation du texte
- Doctor James Everitt (Auteur), 2018, A Wave Theory of Universal Resonance [Volume 2], Munich, GRIN Verlag, https://www.grin.com/document/412081
