Thursday, April 8, 2010

Course 3 on Lorentz-Four-Contractions, Last Test Solutions, Part 2

9) If a spherical object containing many superstrings spin-orbits, rolls, and moves transversely at the same speed in a constant mutiplicitly unitized direction, that spherical object will contract uniformally.

10) Yes. It may if its fastest speed just under light speed is along a one-dimensional axial. If the center of an object that is traveling at the given object's maximum speed is in one direction along the center of a superstring's topological field that is propagating straight in that given directoralization, this will happen.

11) Phenomena relatively much larger than a superstring bear interial tensorisms of conformal invariance that result in a kinematic operation that causes the vectors and tensors of the given Fourier Transformation of that given object to differentiate as a whole at under light speed if it is not traveling in a worm-hole. If its volume is radially dependant, its Lorentz-Four-Contractions are effected by the transversel (rho), radial (phi), and spin-orbital (theta) Fourier Transformations that effect the kinematic differentiation of the given object.

12) If the tensoric and/or Njenhuis dimensions of an object are intrinsic to the Fourier Transformation of that object, then its Lorentz-Four-Contractions happen according to their Ward velocities and accelerations that exist metrically within the Ward spacial parameters of the given object.

13) Yes.

14) As a superstring keeps reiterating, the Gliossi-Shirk-Olive field that the given superstring maps out will cause it to be detected as larger than its primal essence and of a different shape than its primal essence.

15) The unitized field bearing to the center of the propagation of the field of the given oscillatory path is Lorentz-Four-Contracted according to Einstein's equations.

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