This book has been a work in progress since 1971 in which the author reveals his then, way out ideas and imaginations about the origin of the universe, religion, gender bias in language, future economic and social systems, future space travel and the rectification of PI in a peanutshell. Many of his ideas have now been proven, like the black hole theory and many other ideas are now being considered by the established authorities in their respective fields. And there are many other ramblings and reflections of an active mind that are still crazy but provocative and entertaining.

Pearson Edexcel International GCSE (9-1) Mathematics A REVISION GUIDE and APP - Higher Our revision resources are the smart choice for those revising for Pearson Edexcel International GCSE (9-1) Mathematics A. This guide will help you to: organise your revision with the one-topic-per-page format speed up your revision with helpful hints track your revision progress with at-a-glance check boxes check your understanding with worked examples develop your exam technique with exam-style practice questions and full answers. More than just a Guide! Make sure that you have practised every topic covered in this book, with the accompanying Revise Pearson Edexcel International GCSE (9-1) Mathematics A Revision App. Providing quick, hassle-free revision that is easy to use, the app gives you: access to short topic summaries to highlight key learning points needed for exam success multiple-choice questions to test your knowledge, with step-by-step answers an online edition of the revision guide for easy reference worked solution videos. The app allows you to revise anywhere, anytime with offline access. You can also add notes using the annotation tools and bookmarks for topics you want to revisit. Endorsed by Pearson Edexcel.

Gauge theories have provided our most successful representations of the fundamental forces of nature. How, though, do such representations work? Interpretations of gauge theory aim to answer this question. Through understanding how a gauge theory's representations work, we are able to say what kind of world our gauge theories reveal to us.
A gauge theory's representations are mathematical structures. These may be transformed among themselves while certain features remain the same. Do the representations related by such a gauge transformation merely offer alternative ways of representing the very same situation? If so, then gauge symmetry is a purely formal property since it reflects no corresponding symmetry in nature.
Gauging What's Real describes the representations provided by gauge theories in both classical and quantum physics. Richard Healey defends the thesis that gauge transformations are purely formal symmetries of almost all the classes of representations provided by each of our theories of fundamental forces. He argues that evidence for classical gauge theories of forces (other than gravity) gives us reason to believe that loops rather than points are the locations of fundamental properties. In addition to exploring the prospects of extending this conclusion to the quantum gauge theories of the Standard Model of elementary particle physics, Healey assesses the difficulties faced by attempts to base such ontological conclusions on the success of these theories.

What God Numbers can be found in DNA and the Prime Numbers and the Atomic Weights of the 92 Natural Elements? Do nuclear explosions and hummingbird wing beats have common numerical factors? Do these God Numbers control the distribution of the Prime Numbers and all of the physical constants found in physics, biology and chemistry? Do heart beat cycles have a common mathematical relationship with music note vibrations? Is the Bible really relevant with today's modern scientific research? Are these God Numbers functions of Einstein's Law E = m ? Is the "Speed of Light" related to these God Numbers? Are all physical and mathematical constants interrelated with each other? The purpose of this book is to demonstrate actual mathematical calculations that bring together many mathematical, physical, chemical, biological and Biblical concepts. There seems to be a common thread that holds everything together. Is this the "Theory of Everything" that scientists and mathematicians have been searching for? It may well be Let's find out together

At the time that the Constitution was adopted, the 10th Amendment was intended to confirm the understanding of the States Governments Republics' people. 10th Amendment expressly declares the constitutional policy of the Federal Government Republic. In the transformation from colonies to states and a colonial Federal government to a United States Federal government resulted in the wording of the 10th Amendment. The 10th Amendment states the powers not (delegated power clause) delegated to the United States by the constitution, nor prohibited by it to the states, are (reserved power clause) reserved to the states respectively, or to the people. "All any past or unknown future power" belongs to the States government or the people within. The "reserved power clause" implies "all any past or unknown future power"

The solution for the problems presented in this book are solved with algebra, analytic geometry, differential and integral calculus geometry, MATLAB and vector analysis.

This volume stems from the Linde Hall Inaugural Math Symposium, held from February 22-24, 2019, at California Institute of Technology, Pasadena, California. The content isolates and discusses nine mathematical problems, or sets of problems, in a deep way, but starting from scratch. Included among them are the well-known problems of the classification of finite groups, the Navier-Stokes equations, the Birch and Swinnerton-Dyer conjecture, and the continuum hypothesis. The other five problems, also of substantial importance, concern the Lieb-Thirring inequalities, the equidistribution problems in number theory, surface bundles, ramification in covers and curves, and the gap and type problems in Fourier analysis. The problems are explained succinctly, with a discussion of what is known and an elucidation of the outstanding issues. An attempt is made to appeal to a wide audience, both in terms of the field of expertise and the level of the reader.

The theory of Memory Evolutive Systems represents a mathematical model for natural open self-organizing systems, such as biological, sociological or neural systems. In these systems, the dynamics are modulated by the cooperative and/or competitive interactions between the global system and a net of internal Centers of Regulation (CR) wich a differential access to a central heirarchical Memory.
The MES proposes a mathematical model for autonomous evolutionary systems and is based on the Category Theory of mathematics. It provides a framework to study and possibly simulate the structre of "living systems" and their dynamic behavior. MES explores what characterizes a complex evolutionary system, what distinguishes it from inanimate physical systems, its functioning and evolution in time, from its birth to its death.
The behavior of this type of system depends heavily on its former experiences, and a model representing the system over a period of time, could anticipate later behavior and perhaps even predict some evolutionary alternatives.
The role of the MES model will be two-fold: theoretical, for a comprehension of a fundamental nature and practical, for applications in biology, medicine, sociology, ecology, economy, meteorology, and other sciences.
Key Features:
*Comprehensive and comprehensible coverage of Memory Evolutive System
*Written by the developers of the Memory Evolutive Systems
*Designed to explore the common language between sciences

Ingeniero de Caminos (Civil engineer MSc equiv.) from the University of Santander in Spain. He has spent part of his last twenty years of activity doing applied research, both in the university and in private companies. He has worked in several areas such as construction, structural engineering, nuclear energy, university, ... holding positions from scholar to CEO and also R&D manager. All these activities have been developed with innovative eagerness and noncoforming spirit.