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Scientific essays in honor of h pierre noyes on the occasion of his 90th birthday.
This book is a Festschrift for the 90th birthday of the physicist Pierre Noyes. The book is a representative selection of papers on the topics that have been central to the meetings over the last three decades of ANPA, the Alternative Natural Philosophy Association. ANPA was founded by Pierre Noyes...
| Clasificación: | Libro Electrónico |
|---|---|
| Autor principal: | |
| Formato: | Electrónico eBook |
| Idioma: | Inglés |
| Publicado: |
WSPC,
2013.
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| Temas: | |
| Acceso en línea: | Texto completo |
MARC
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| 245 | 1 | 0 | |a Scientific essays in honor of h pierre noyes on the occasion of his 90th birthday. |
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| 520 | |a This book is a Festschrift for the 90th birthday of the physicist Pierre Noyes. The book is a representative selection of papers on the topics that have been central to the meetings over the last three decades of ANPA, the Alternative Natural Philosophy Association. ANPA was founded by Pierre Noyes and his colleagues the philosopher-linguist-physicist Frederick Parker-Rhodes, the physicist Ted Bastin, and the mathematicians Clive Kilmister, John Amson. Many of the topics in the book center on the combinatorial hierarchy discovered by the originators of ANPA. Other topics explore geometrical, c. | ||
| 505 | 0 | |a Preface; About Pierre; List of Contributors; CONTENTS; Unital Homogeneous Polynomial Operators on Hilbert Space; 1. Introduction; 2. Unital homogeneous polynomial operators on a Hilbert space; 2.1. Context; 2.2. Unital homogeneous polynomial operators; 3. Unital polynomial operators on a Hilbert space; 4. Composition of homogenous unital operators; 5. The unital system on a Hilbert space; 6. Equations involving unital homogeneous polynomial operators; 6.1. Fredholm equations with unital homogeneous polynomial operators | |
| 505 | 8 | |a 6.2. Characteristic equations with unital homogeneous polynomial operatorsConcluding Remarks; References; Brief Biography; Towards a Generalised Combinatorial Hierarchy; Introduction; Motivation; The Classical Hierarchy; Generalising to Groups; Generalising to Categories; Combining the Automorphisms; Conclusions; Dedication; Acknowledgements; References; Brief Biography; Quantum Cosmology and Special Mersenne Primes; Introduction; Preliminaries; Elementary Leptons and Quarks as 3-Quc Composites; Electromagnetism-Gravity Unification and Huge-Prime Inflation Specification | |
| 505 | 8 | |a The Macroscopic Spacetime Scale of Life and ConsciousnessConclusion; Acknowledgment; References; BiEntropy -- the Measurement and Algebras of Order and Disorder in Finite Binary Strings; 1. Introduction; 2. Historical Background; 3. Tacit Understanding of Binary Order and Disorder; 4. Shannon Entropy and Binary Derivatives; 4.1. Shannon Entropy; 4.2. Binary Derivatives and Periodicity; 5. BiEntropy; 6. BiEntropy of the 2, 4, and 8-bit Strings; 6.1. The 2-Bit Strings; 6.2. The 4-Bit Strings; 6.3. The 8-Bit Strings; 7. Empirical Testing of BiEntropy; 7.1. The Prime Numbers; 7.2. Human Vision | |
| 505 | 8 | |a 7.3. Random Number Generation7.4. Cryptography; 8. Algebras of BiEntropy; 8.1. Bit-String Algebra; 8.2. Concatenation; 8.3. Negation; 8.4. Addition; 8.5. Multiplication; 8.6. Summary and Future Development of the Algebras; 9. Summary; Acknowledgements; References; Brief Biography; Constraints Theory Brief; 1. Purpose; 2. The Archetype; 3. The Identities; 4. Quantization:- The Rules; 5. Quantization Of The Identities; 6. When The First Constraint Holds; 7. When The First Two Constraints Hold; 8. Hamilton's Equations and the Space C; 9. The Riemannian Space C'; 10. Electromagnetism | |
| 505 | 8 | |a 11. Curvature of C, the GTE and the KE12. Newtonian Gravity, GR and Constraints Theory; 13. The KE; Acknowledgements; References; An Elegance First Approach to Looking for the Universe in Finite Geometry; Mathematical Structures; Sensory experience and Mathematical Structure; Graphics feedback; First Story -- Sets; Structure -- Finite Well formed Sets, Lists, Alphabets, Words and Vectors; The space of all mappings from one structure to another; Cataloging all algebraic structures on a very short alphabet; From sets via bitstrings to vector spaces over F2; Second Story -- Vector spaces over F2 | |
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