ANDERS MAGE PAGE 2.0

Primal Field Theory with Applications
by Vladimir K. Bougazov and Grant H. Thomson
Fourth Edition, BMI Press 1993

Preface

This textbook is intended primarily for the graduate course in practical primal field theory for students majoring in physics, practical paradigm alteration or potential engineering. It is assumed that the student has some general experience with primal effects and a solid grounding in unified field theory (later than the October 1991 revision, which introduced category theory). It is highly recommended that a post-general relativity course in metaphysics that includes the theory of Wiener matrices and elementary reality morphology be taken prior or concurrently with this course in primal field theory.

This fourth edition is basically the same in its general outline and content as the previous edition. Some new material has been added after the July 1993 Symposium, which modified the Rogers-Fowler equation to take semi-primal effects into account. The general theory of nodal phenomena has been moved into its own chapter, and the quasiperiodic perturbation method has been removed after the decision of the Symposium.

This book is deliberately written using many of the standard terms from the Traditions, for several reasons. We have found that many of our students find it hard to understand traditional literature or mages on the subject, as they are unfamiliar with the arcane jargon. This is a handicap, as students may some day have to understand the ideas of traditional prime alteration theory. Another reason for the inclusion of traditional terms is the new re-education program of the Recruitment Division, which will use this series of textbooks in its courses. We have done our best to use the traditional terms and definitions in parallel to the stringent treatment of the theory. When the terms are conflicting, we have used the correct mathematical term, and noted the conflict in the sidebar.

We have used metric units (SI-5) in numerical examples and problems. In some places older unit systems (SI 3-4) are used due to their greater every day use. Worked examples of problems are included at the end of nearly all sections, and problems to be worked out by the student are provided at the end of the chapter. Some problems are important theorems for which the student is asked to devise a proof. The authors have always felt that the student should participate in the development of the subject, rather than merely substitute numbers into equations or perform experiments already derived in the text. Answers to odd numbered theorems are given at the end of the book. A list of physical and mathematical helps and formulae is also included in the appendices.

The practical exercises, albeit limited due to practical reasons both include observation of the phenomena mentioned in the text (where possible) and practical experiments. Due to the nature of primal field theory, these may not be possible in all courses (especially some of the more advanced or drastic effects can only be replicated at larger laboratories). Wherever an exercise requires a paradigm with non-standard parameters this is marked by an asterisk (*). Dangerous or highly energetic experiments are marked with two asterisks (**). A few exercises of a highly interesting nature, which cannot be replicated inside a laboratory are provided, marked with three asterisks (***). The authors would be very grateful if the student (or teacher) would report their findings, should the necessary preconditions for the experiments arise.

The authors wishes to express his gratitude to the users of the previous edition for the errata lists and many constructive suggestions they have provided. The following reviewers offered many valuable suggestions, and the authors are deeply grateful for their help: Charles C. Faughn, Iteration X, Education Central 5, Autochthonia; Raymond T. Harrison Jr, Void Engineer Long Range Correlation Study Team; Karl Kramer, Void Engineer Postgraduate School; Anders Sandberg, University of Stockholm; James K. O'Brien, New World Order, London; Takata Sahashiro, Iteration X Tokyo. Don E. Weil, Massachusetts Institute of Technology; Miriam S. Winkel New World Order Military Academy

Vladimir K. Bougazov, Moscow Central
Grant H. Thomson, Void Engineer Postgraduate School

Overview of This Textbook

This textbook is divided into three sections: first, a theoretical derivation of the Rogers-Fowler equations in n-dimensional space, and their numerical solution. Then comes the main part, demonstrating the morphology of primal fields and flows. Then the final part, containing outlooks towards current research and definition.

The text begins with a brief introduction to the essentials of Wiener-matrices and unified field theory. This leads naturally to the concepts of unified energy and primal energy, which are compared with the historical model of "quintessence" it replaces. After this preparation, the one-dimensional Rogers-Fowler equations are derived and compared to experiments.

In chapter 2, the general Rogers-Fowler equations are derived using both category theory and morphological calculus. The emphasis is on the practical use, and their utility is demonstrated in several examples. Note the absence of quasiperiodic perturbation theory, removed by the July 1993 Symposium. This has been replaced with standard methods.

In chapter 3, the equations are used to derive the standard field configurations, especially when coupled with matter. Several of the more common configurations, like "ley-lines", nodes and vortices are discussed at length.

Chapter 4 is devoted completely to the general theory of nodal phenomena. First the standard fields are discussed, then perturbed fields and finally the Gordon-Klein category of nodal disturbances. Applications to paradigm alteration and potential engineering are discussed.

Part two begins with chapter 5, which discusses the main flows of prime in the Universe. These follow fixed paths, which form an interconnecting network throughout reality. From the main lines smaller lines branch off, in a Levy-Mandelbrot network which is crucial to the formation of matter and energy.

Chapter 6 discusses the interconnecting points of this network, the nodes. Uses for the build-up of potential are manifold, and different methods (both large scale and personal) for extraction of primal energy are evaluated. Different scales are compared, from macronodes down to the micronodes and the quantum nodes which couple to the Schroedinger fields. Nodes with morphological imprints. Negative nodes. Methods of detection.

Chapter 7 discusses primal vortices on different scales, primarily on the subnanometer scale. Since the rotating primal field reinforces itself, the vortices are very stable. They are compared to the standard model of elementary particles. Macroscopic vortices are discussed, and methods of detection and neutralization with minimum damage are described.

Chapter 8: Primal waves and spatio-temporal evolution of primal fields under stress. Standing waves. Uses of primal vibrations, and their detection. Interaction with matter and other primal phenomena. Practical uses for interference. Interactions with negative nodes, and the use of the primal low-flux interferometer.

Chapter 9 discusses cataclysmic changes in the primal field and their causes and effects. The most common, ley-shifts and vorticical disruption are described at length. Primal shockwaves and their effects on matter and life are discussed, and methods of protection are compared. Large scale field reorientation is studied from historical data, and compared to current research.

Chapter 10 discusses the effects of "paradox", self sustaining patterns in the primal field. Causes of self organization. Paradox domains and methods of their construction. Spontaneous symmetry breaking with energy release, "Paradox Backlash", and corresponding effects on the environment. Morphic field degeneration. "Paradox nodes". General information theory of primal patterns.

Chapter 11 deals with areas of low ambient field strength and their properties. Their uses, and methods of detecting them. Methods of neutralization.

Chapter 12 discusses areas with strong ambient prime fields and their properties. Phenomena at high ambient primal levels. Field negentropy. The Takayama model of hard reality. Methods of creating, sustaining and dissipating fields.

Chapter 13: The interaction between living beings and the primal field. Special attention is given to conscious manipulation of the field. Effects of changes in the field in living beings are discussed. Medical care of primal damage. Methods of detecting primal fields in living beings.

Part three discusses the more advanced problems in primal field theory. Chapter 14 discusses methods of redirecting primal flows on the macroscopic scale. As an example, the use of a freeway in France to dam a ley line is discussed at length. Practical problems with primal reservoirs and artificial nodes are studied, along with methods of neutralizing their effects. Protective shielding of primal patterns, and Rayleigh-type defences are briefly covered.

Chapter 15 is about global scale primal reengineering. The current state (including the protective near-space shielding) is discussed at length. Several detailed examples are given of global scale projects, like the Deep Ocean Redevelopment Initiative of Iteration X and the World-wide Primal Redirection Program. Some outlooks on future projects, and the planned final phase 2012.

Chapter 16 analyzes the Void Engineers' proposed topological model of the primal field, and its implications. Its current political status is unsure, but it gives the student a clear insight into state of the art paradigm modelling. Its development is compared to the Helmholz model of paradigm introduction.

Chapter 17 concludes this textbook by discussing the uses of the proposed Controlled Primal Disruption Method on small scales to create controlled small scale shockwaves, local topology changes and meso-scale vortices. Their potential uses are weighed against their disadvantages. Alternative models, should the proposal fail on the Mars 1994 Symposium.

(500 pages of pure technobabble and mathematics follows)