james kirk bogucheski - landing vectors lyrics
there are eigenvectors which are the vectors of the given particle that express the linear scalar transformation, and there are landing vectors
landing vectors are determinated amounts of force that can be exerted into any object no matter how large or small, that would result in it landing in a given position on the plane precisely
for a small particle at position 0 to move to position 0.000000000000012, it must have a 12 x 10^-15 n landing vector
some other values of n might result in getting to a nearby location with the object, but generally, the forces tend to be equivalent to the distance traveled by the object
it is as precise as the measurements for perpetual or continuous motion, except this is expressed as the force necessary to land the object at the location, not in units of time that the object would continue to move for
there are other additive expressions for the equations that result in the same force of a landing vector, but instead determine rotations and arcs of movement, those are expressed through angular circ-mferences which we call φ
so we express the angular circ-mference as the actual angle in number of degrees, but since it’s not the angle we’re focusing on, instead, we are focusing on the circ-mference, then we use the number of degrees followed by the φ
an angular circ-mference of 16 degrees in a landing vector equation would be noted as 16φ
positive means clockwise, negative means counter clockwise
so -16φ would be in a landing vector equation, an angular circ-mference of 16 degrees, but the arc trajectory is aimed towards the left, 16φ would be in the opposite direction to the right
1.2 x 10^-15 n = 16φ
up and down is a combinatory address. if it’s an upwards launch for an example, the angle of incline is expressed in θ and is part of the address
it’s positive if it has an upwards direction and negative if it has a downwards direction
1.2 x 10^-15 n = 16φ + 55θ
that’s a force exerted on an object of 1.2 x 10^-15 n, at a clockwise angular circ-mference of 16 degrees and an upwards angle of 55 degrees
upon experimentation i found out that the forces only tend to be equivalent at the quantum states, in the higher states of matter they instead require more force to land at such a position when the address has a curvature and incline. φ and θ
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