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SLIDE 21.

SCALAR POTENTIAL CAN FORCE
THE RELATIVISTIC CASE


 

  • FOR SCALAR POTENTIAL ENERGY
    OF APPRECIABLE SIZE RELATIVE TO
    A PARTICLE'S REST ENERGY.  
    • NEWTONIAN MECHANICS AND
    • THE SCHRODINGER EQUATION
  • MAY BE INADEQUATE
    • EVEN IF V/C IS SMALL

Bloch & Crater, "Lorentz-invariant
potentials and the non-relativistic
limit," American Journal of Physics,
Vol.  49, No.  1, Jan. 1981, pp. 67-75

           First, let us now digress to point out that one does not have to have relativistic velocity to obtain relativistic effects.
          One can use the common electrostatic scalar potential to drive the situation relativistic.  On this slide we show just one of several references in the standard literature that address this fact.
          Let's understand what we are saying.
          Anything you get from a relativistic situation, you can get directly by cleverly applying electrostatic scalar potential.
          You can get a change in the passage through time, you can get energy changes, mass changes, inertial resistance changes, etc.
          You can bend, warp, and twist spacetime like a pretzel.
          If you "wave" the scalar potential by simply varying it , you can create pure time waves. You can also produce pure inertial field waves, pure gravitational waves, etc.
           The ability to engineer the curving of spacetime allows the direct ability to engineer physical reality itself.

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