the vector alternator
the problems of corrupt compressors
By Henryk Szubinski
CONSTRUCTING LORENTZ WIRES WITH A PRODUCTION LINE TYPE PROTRUSION AT SPECIFIC SECTIONS OF THE WIRE THAT ARE REPRESENTATIVE OF THE ZORENTZ PROTRUSION:
CONCEPT HERE IS TO DEVELOP WIRES THAT CAN BE USED AS THE VECTOR DIRECTIONS OF A MEMORY TYPE SPECIFICS OF WHAT A FLYING CAR CAN DO IN ITS TYPE MANOUVRES:
REPEATING LORENTZ ATTRACTORS IN A WAVEFORMAT STRING OF THEIR COMBINED CHAOS CONTINUIIMS:
as the x and y values in the string = sinusodial type references:
the problem of a connective z value as in complete projectional values:
The sine wave or sinusoid is a function that occurs often in mathematics, music, physics, signal processing, audition, electrical engineering, and many other fields. Its most basic form is:
which describes a wavelike function of time (t) with:
- peak deviation from center = A (aka amplitude)
- angular frequency ω, (radians per second)
- phase = θ
- When the phase is non-zero, the entire waveform appears to be shifted in time by the amount θ/ω seconds. A negative value represents a delay, and a positive value represents a “head-start”.
how to use a format tubule as the input for string data defined in its first format as a vector in which the connective vector process induces a type vector angle within the tubularity of a responsive wave format started where the protrusion from the external parameters is indicative of a proces that can generate multi protrusions in a waveformat..where each point in LINKING is =to attractor type data such as LORENTZ attractors..
The equations that govern the Lorenz oscillator are:
where σ is called the Prandtl number and ρ is called the Rayleigh number. All σ, ρ, β > 0, but usually σ = 10, β = 8/3 and ρ is varied. The system exhibits chaotic behavior for ρ = 28 but displays knotted periodic orbits for other values of ρ. For example, with ρ = 99.96 it becomes a T(3,2) torus knot.
a vector value in one specific orientation of its specific angle and value as going through the process of a LINK sequence of vector values in their values as being broken and then readapted to the process of their interactions to a resultant value vector that can be replicated to the same value of the first vector.
The Lorenz attractor, named for Edward N. Lorenz, is a fractal structure corresponding to the long-term behavior of the Lorenz oscillator. The Lorenz oscillator is a 3-dimensional dynamical system that exhibits chaotic flow, noted for its lemniscate shape. The map shows how the state of a dynamical system (the three variables of a three-dimensional system) evolves over time in a complex, non-repeating pattern
This means that the vector in a upside down value can nbe supported by another upside down vector value.
The multi possibilities of vectors as in the upp directions can also be supported by the force of their supportive values.
A vector alternation where a specific alteration of the angle or direction of a vector coupling can be made as the difference of
vector upp / vector 45 degrees in the upp =a angle of dipp
this type of argumentation of the mobility of vectors by the supportive argumentations of their comparative differences can be resultant in the difference without a third vector value.
This means that the velocity of a computation on 3 vector values can be constructed on the basis of the direction requirement of a vechicle motion vector in any specified angle force mass or direction and much more.
Data on how a compression of vector values can be made to simulate the cyclic process of the recombined single value of the first vector used in a vector process that uses the definition CYCLIC as the interactions of complete formats of replications as such the angles and their values of vectors can be stakked into COMPRESSOR type absorbtions of lift as SHOCK ABSORBTIONALITY in any direction as used inside the vechicle formats for the safe usage of high velocity vechicle constructs..
data and research courtesy of wikipedia