Posts Tagged ‘vectors’

Ascension of Polygon Consciousness

What: ascension.
Consider two or more points in a parametric field. When one of the points ascends to a vertical plane, the remaining points remain below the fundamental horizontal plane of the ascended point. If a line is stretched between those two points, a vertical (or semi-vertical) vector is formed. The simple awareness of the points, the field, the plane, and the higher point brings about “polygon consciousness,” which can only be observed after the ascension of the original point.
Why: polygons.
The aforesaid parametric field can hold more than one point, if the sum of all the points is less than weight (in grams) of the entire field. When one point ascends, the other points carry an equally opposing weight to the first point in the field. Whether the parametric field is measurable or not is of no concern to the second or third points. Therefore, polygon consciousness can only ascend when more than one vector, point, or plane descends.
How: conscious awareness.
When a falling object causes a vertically moving vector to lift (ascend), the downward moving object causes at least four points to move outward in a simple parametric field. Being conscious of the falling object in relation to the vertical vector almost always results in the complex awareness of a.) higher points, b.) opposing weights, and c.) ever-developing concern over the future measurement of both upward and downward moving objects. In the following image, there is a downward moving object with its shadow moving upward.

polygon ascension consciousness

polygon ascenscion consciousness

Although it looks like a button, one may wish to consider it as a “point” with an infinite number of surface vectors. Next to the upward-moving shadow, the ascension of the larger object (illustrated by the red diamond-shaped polygon) is apparent because its shadow is rapidly accelerating downward. Obviously, the only reason this happens is because both objects exist in the same field of consciousness, of “polygon consciousness.” Variations of the movements may be discussed in the future.


Reversed Vector Based Resultants

When reversed resultants happen to vectors, a miniature planet-based circular system could result. Momentum might be described as a continued force of movement; however, assuming that each point in calendrical time is not connected (i.e. disparate, discrete), then momentum could be described as a series of movements interwoven on an interleaved scale using calculus based limits. For example, say a ball is thrown. The ball appears to move in curved vector space — a contiguous movement, like a momentum-based vector. If one takes a snapshot of the ball during travel, the ball appears stationary in the snapshot. Assumptions may point to the fact the ball is moving. If a ball is thrown, it is likely moving. Removing such assumptions, the ball is likely stationary assuming that it stops. If two photographs are taken during the continued vector movement of the ball through space, the object will appear in two places if the camera remains stationary. If one moves the camera and the surrounding environment along with the object thrown, then what actually moves? If everything moves along with the ball, then is the ball stationary? Or moving using non calculus limits?

The answers are found in a third photograph. For the more astute readers of this important news blog, one remembers a brief and limited mention of tertiary sound. The third (tertiary) sound is actually the third photograph. The photograph is the sound. Using a third snapshot will reveal without qualification whether the imaginary ball is moving, stationary, or moving in curved vector space in contiguous movements within or without the environment. In a previous illustration of vacuum vector space, a point is perceived as an intersection of two lines. The flaw in this is that only two dimensions are intersected (disregarding vacuum dimension, of course). When the third, fourth, and fifth vacuum motion dimensions are perceived using meticulous step-by-step detailed analysis, then vector movements, momentum vectors, and moving/non-moving environmental factors become amusingly apparent.