| Subject: RE: new paper on a
        scalar field in electrodynamics Date: Sat, 22 Sep 2001 01:50:54 -0500 Dear
          Prof. Van *********** and Dr. ******,         
 [Secretary of Defense William Cohen at an April 1997
          counterterrorism conference sponsored by former Senator Sam Nunn. 
          Quoted from DoD News Briefing, Secretary of Defense William S.
          Cohen, Q&A at the Conference on Terrorism, Weapons of Mass
          Destruction, and U.S. Strategy, University of Georgia, Athens, Apr.
          28, 1997]. I
          assure you the Secretary knew what he was talking about. 
          I have personally  published photographs of the actual testing
          of some of these weapons over the United States, by hostile foreign
          nations.  Many such test
          incidents have occurred over Europe as well. 
          There has been no normal weather over North America since July
          4, 1976 -- courtesy of a bicentennial present to us by the former
          Soviet Union. The international terrorism now confronting us is not
          just by a group of fanatical "guerrillas". 
          There is a far more insidious backing by several nations. 
          The world may have just entered WW III and not yet have fully
          recognized it. With
          the O(3) electrodynamics being advanced by the AIAS, e.g.,
          mathematical simulation for the extensive numerical
          "crunching" is now absolutely essential, and the AIAS is
          struggling now to get started down that road, in both O(3) and the
          Sachs unified field theory (which is partially fitted). The
          AIAS work has also strongly surfaced the flow of EM energy along the
          time axis, as has my proposed more conceptual solution to the problem
          of the source charge (i.e., the problem of the association of the
          fields and potentials and their energy, associated with a "source
          charge" which continuously pours out EM energy in 3-space with no
          3-space input).  The
          solution is strongly supported by Mandl and Sachs, Quantum Field
          Theory, 1984, Chap. 5 and fits Whittaker's 1903 decomposition of
          the scalar potential if his fundamental "phase conjugate
          longitudinal EM wavepair" is more correctly reinterpreted. I
          attach a listing of some of the O(3) published reports by AIAS, which
          may be of interest to you and perhaps relevant to what you are doing. 
          Also one should call attention to the important work of
          Barrett, Sachs,  and
          others, that is relevant to this effort as well, and so I have
          referenced some of those publications also. Again,
          please let me encourage you most heartily to continue. 
          It is a pleasure to see this effort being made. 
          I deeply wish you every success in your efforts. Sincerely, Tom
          Bearden, Ph.D. Partial
          List of Publications (by M.W. Evans et al., unless otherwise stated) "A
          General Theory of Non-Abelian Electrodynamics," Foundations of
          Physics Letters, 12(3), June 1999, p. 251-265. "Derivation
          of the Lehnert Field Equations from Gauge Theory in Vacuum: Space
          Charge and Current", Found. Phys. Lett., 13(2), Apr. 2000, p.
          179-184. "Interferometry
          in Higher Symmetry Forms of Electrodynamics and Physical Optics,"
          Physica Scripta, 61(1), Jan. 2000, p. 79-82. "Inconsistencies
          in the U(1) Theory of Electrodynamics: Stress Energy Momentum
          Tensor," Found. Phys. Lett., 12(2), Apr. 1999, p. 187-192. "Self-Inconsistencies
          of the U(1) Theory of Electrodynamics: Michelson Interferometry,"
          Found. Phys. Lett., 12(6), Dec. 1999, p. 579-584. Crowell
          and Evans, Found. Phys. Lett., Vol.12, 1999, p. 373; Vol. 12, 1999, p.
          475. "Equations
          of the Yang-Mills Theory of Classical Electrodynamics," Optik,
          111(2), 2000, p. 53-56. "Non-Abelian
          Field Theory Applied to Electrodynamics: Development of the Field
          Equations," J. New Energy, 4(3), Winter 1999, p. 117-129. 
          NOTE: This issue contains some 60 papers by the AIAS, in one
          collection.  Particularly
          see the several papers dealing with Whittaker's decomposition and its
          extension. "On
          the Representation of the Maxwell-Heaviside Equations in Terms of the
          Barut Field Four-Vector," Optik, 111(6), 2000, p. 246-248. "Classical
          Electrodynamics Without the Lorentz Condition: Extracting Energy from
          the Vacuum," Physica Scripta, 61(5), May 2000, p. 513-517. "Runaway
          Solutions of the Lehnert Equations: The Possibility of Extracting
          Energy from the Vacuum," Optik, 111(9), 2000, p. 407-409. L.
          B. Crowell et al., Found. Phys. Lett., 13(2), Apr. 2000, p. 193-196. "The
          Effect of Vacuum Energy on the Atomic Spectra," Found. Phys. Lett.,
          13(3), June 2000, p. 289-296. L.
          B. Crowell, "Generalized Heisenberg Uncertainty Principle for
          Quantum Fields in Curved Spacetime," Found. Phys. Lett., 12(6),
          Dec. 1999,p. 585-591. "Operator
          Derivation of the Gauge Invariant Proca and Lehnert Equations:
          Elimination of the Lorenz Condition," Found. Phys., 30(7), 2000,
          p. 1123-1130. "Explanation
          of the Motionless Electromagnetic Generator with O(3)
          Electrodynamics," Found. Phys. Lett., 14(1), Feb. 2001, p. 87-94. "Explanation
          of the Motionless Electromagnetic Generator by Sachs's Theory of
          Electrodynamics," Found. Phys. Lett 14(4), Aug. 2001, p. 387-393. "Anti-Gravity
          Effects in the Sachs Theory of Electrodynamics," Found. Phys.
          Lett. (in press). "Development
          of the Sachs Theory of Electrodynamics," Found. Phys. Lett. (in
          press). "Derivation
          of the B(3) Field and Concomitant Vacuum Energy Density from the Sachs
          Theory of Electrodynamics," Found. Phys. Lett. (in press). M.W.
          Evans, ed., Modern Nonlinear Optics, Second Edition, 3 vols., Wiley,
          2001 (in press).  This
          publication is highly recommended, as it has a great many papers in
          higher symmetry electrodynamics, by numerous established
          electrodynamicists and scientists. T.
          W. Barrett, and
          D. M Grimes. [Eds.]  Advanced
          Electromagnetism: Foundations, Theory, & Applications. 
          World Scientific, 1995.   M.
          W. Evans and L. B. Crowell, Classical and Quantum Electrodynamics and
          the B(3) Field, World Scientific, 2001. Sachs,
          Mendel, "Symmetry in Electrodynamics: from Special to General
          Relativity; Macro to Quantum Domains" in Modern Nonlinear
          Physics, Second Edition, M. W. Evans (ed.), Wiley, 2002 (in
          press). Sachs,
          Mendel, General Relativity and Matter: A Spinor Field Theory
          from Fermis to Light-Years (Fundamental Theories of Physics), 
          Reidel (now Kluwer), 1982. 
          Provides a great generalization of general relativity and
          electrodynamics reaching from the quarks and gluons to the entire
          universe. Sachs,
          Mendel, Quantum Mechanics from General Relativity: An
          Approximation for a Theory of Inertia, Reidel (now Kluwer), 1986. Sachs,
          Mendel, The Field Concept in Contemporary Science, Charles C.
          Thomas Publishers, 1973.  A
          lucid, non-mathematical account of the role of the continuous field
          concept in three major areas of twentieth century science: the theory
          of electromagnetism, the theory of relativity, and the contemporary
          theory that underlies phenomena in the microscopic domain of atoms,
          molecules, and elementary particles -- the quantum theory. 
          Electromagnetic theory has been interpreted in terms of a
          continuous field of potential force that electrically charged matter
          could exert on other charged matter, should the test matter be placed
          at any of a continuum of spatial points. 
          The formal expression of the theory of relativity has been
          interpreted in terms of a continuous field geometry—the continuous
          set of relations between the points of spacetime, as determined by the
          matter distribution of a physically closed system. 
          The variables of the quantum theory have been interpreted in
          terms of a field of probability—the continuous distribution of a
          sequence of chances that a macroscopic apparatus will determine that
          the microscopic object will have one set of physical properties or
          another.  Each of these
          field theories is analyzed from the point of view of its philosophical
          content, and the contrasting views in terms of the atomistic theories
          are presented.  Discussion
          is given to the logically dichotomous and compatible aspects of these
          theories as well as indications of possible paths toward their
          unification into a general field theory of matter. 
           The draft paper and its review have been omitted as it is work in progress.  |