Monday, January 15, 2018

Left-Out Material From Course 5 Part One

Real odd counting numbers that mean more than just unitization or autonomy start at three.  In order for the basis of the globalization to exist, there must be three dimensions.  All physical dimensionality involves the basis of the existence of three dimensions when taken directly. (Other dimensions are wrapped up in it or travels through it as point particles recycle, which happens in the Planck Time.)  Why does physicality have three dimensions?  The basis of constant change is the shuffling of three things.  Better than juggling, think of pencils.  One is red, one is white, and one is blue.  Shuffle these.  Now its white, blue, and red.  Shuffle again.  Now its blue, red, and white.  I arbitrarily chose right to left.  Counterclockwise unscrews, or brings reality toward its observer.  So, point commutators flow from right to left and not left to right for forward moving time particles.  Constant change forces life to learn.  The basis of instant change is the basis of Organized Learning.  In order for points to be points with discrepancies, constant compactified change must happen within a region small enough to where the translocation of its indices changes the operand of its surroundings.  So, if a point is really a point, the region around it will exhibit a field.  If the field exists, there will be kinematic association.  No lie.  A first-ordered point particle is a density of redistributed space that effects the area where it differentiates.  As the point translocates, the ends of its condensed oscillation that comprise its make up uncurl a little because of the fields of other points acting upon it, and the point prepares to interface.  What are these fields?  Energy is everywhere.  Energy and space are interchangeable.  Point energy is dense energy that is compactified.  When a magnetic and an electric field are formed, ripples in the energy between points forms a wrinkle in space-time fabric.  These wrinkles act like hands that move to try to untie the ends of the strings at the ends of points.  These oscillating wrinkles of space-time fabric are fields or field eigenstates.  When these field eigenstates are kerneled to a specific tangent of the norm operator of one of these string ends, the associated  point particle is compactified.  If enough of these field eigenstates are kerneled as such, then the point end is pulled into the operand of space that is not as dense.  (This is because first-ordered-point-particles that are compactified and quantized form a Fourier differentiation with the vacuum that these are surrounded by on account of the fact that phenomena tends to move in the direction of least perturbation.)  When the extent of continued pull brings two point ends to touch each other, then these come into contact, and touch for a brief metric.  As soon as the point ends curl around each other into a hooked normalcy, then the point ends pull each other straight, and skip off of each other.  This is since the elasticity of point ends has complete normalcy to all others that these come into contact with as these exhibit some sort of attraction that bends them like a supplemental compliment.  (Normal line).
I will continue with the suspense later!  To Be Continued!  Sincerely, Samuel David Roach.
I took this from another string theory blog that I have.

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