Tuesday, May 11, 2010

Test Solutions For Test One of Course 4 on the Globally Distinguishable Vs. the Substringular, Part Three, by Samuel Roach

11) A point particle generally travels in the "current" of a majorized plane of multiplicit Minkowski space. A majorized plane has four dimensions as a minimum. A Fock point particle is 10,000 times from being completely condensed, and a stringular point particle is two times away from being completely condensed. 10^4 = 10,000. So, a Fock point particle exists in its whole region by iterating in 10,000 different spots per 10,000 radial motions of the said point particle as it travels through iteration and Ultimon time (the "time" in between iterations). This means that a stringular-based point particle exists throughout its neighborhood by a factor of 5,000 per 10,000 radial motions of the said particle as it travels through iteration and Ultimon flow.



12) Waves are expelled and brought in by first-ordered point particles to allow for the differentiation of mini-string, or, in other words, to allow for the motion of substringular fields. If substringular fields did not move, strings wouldn't move and would cease to exist.



13) The computer is an example. IF THEN ELSE statements.



14) The motion and holonomity of point particles as part of superstrings during discrete units of time is detectable by discerning the activity of the said superstrings over the course of a Fourier Transformation.



15) Electrons exist in D-fields, which are six-dimensional. These have six-dimensions that they exist in because an electron, in order to have both angular momentum and spin-orbital momentum that are crossed relative to each other by the "right-hand-rule" must exist in a double supremumized kinematic differentiation relative to the first-ordered point particles that comprise the superstrings of the said electrons.

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