U S A G E O F A D A P T I V E L I F T
By Henryk Szubinski…
on the building of a artificial gravity lift motor…
chordis 6 as rights of informations..by its formative
No need to lift or displace value of
artificial gravity
functions of old usage of vechicularity———->altered specifics of non area computations = usage
on the basis of a transferred function = to the data on gravity =
the data on process of lift—————————————————————–1———————————————————————————————————2——————————————————————————————————-3———————————————————————————————————4—————————————————————————-5–
Several decades after the discovery of general relativity it was realized that general relativity is incompatible with quantum mechanics.[19] It is possible to describe gravity in the framework of quantum field theory like the other fundamental forces, such that the attractive force of gravity arises due to exchange of virtual gravitons, in the same way as the electromagnetic force arises from exchange of virtual photons.[20][21] This reproduces general relativity in the classical limit. However, this approach fails at short distances of the order of the Planck length,[22] where a more complete theory of quantum gravity (or a new approach to quantum mechanics) is required. Many believe the complete theory to be string theory,[23] or more currently M Theory.
Specifics
Earth’s gravity
Every planetary body (including the Earth) is surrounded by its own gravitational field, which exerts an attractive force on all objects. Assuming a spherically symmetrical planet (a reasonable approximation), the strength of this field at any given point is proportional to the planetary body’s mass and inversely proportional to the square of the distance from the center of the body.
The strength of the gravitational field is numerically equal to the acceleration of objects under its influence, and its value at the Earth’s surface, denoted g, is approximately expressed below as the standard average.
g = 9.8 m/s2 = 32.2 ft/s2
This means that, ignoring air resistance, an object falling freely near the Earth’s surface increases its velocity with 9.8 m/s (32.2 ft/s or 22 mph) for each second of its descent. Thus, an object starting from rest will attain a velocity of 9.8 m/s (32.2 ft/s) after one second, 19.6 m/s (64.4 ft/s) after two seconds, and so on, adding 9.8 m/s (32.2 ft/s) to each resulting velocity. Also, again ignoring air resistance, any and all objects, when dropped from the same height, will hit the ground at the same time.
According to Newton’s 3rd Law, the Earth itself experiences an equal and opposite force to that acting on the falling object, meaning that the Earth also accelerates towards the object (until the object hits the earth, then the Law of Conservation of Energy states that it will move back with the same acceleration with which it initially moved forward, canceling out the two forces of gravity.). However, because the mass of the Earth is huge, the acceleration of the Earth by this same force is negligible, when measured relative to the system’s center of mass.
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The definitions on data processess as active data on sectionality by remote radio references as = defunctionate responses =systematics of alterant alien data = process to alter
forwards momentum on basis of;
description of momentum;
If an object is moving in any reference frame, then it has momentum in that frame. It is important to note that momentum is frame dependent. That is, the same object may have a certain momentum in one frame of reference, but a different amount in another frame. For example, a moving object has momentum in a reference frame fixed to a spot on the ground, while at the same time having 0 momentum in a reference frame attached to the object’s center of mass.
The amount of momentum that an object has depends on two physical quantities: the mass and the velocity of the moving object in the frame of reference. In physics, the usual symbol for momentum is a uppercase[8] bold P (bold because it is a vector, uppercase to avoid confusion with pressure); so this can be written
where P is the momentum, m is the mass and v is the velocity.
Example: a model airplane of 1 kg travelling due north at 1 m/s in straight and level flight has a momentum of 1 kg m/s due north measured from the ground. To the dummy pilot in the cockpit it has a velocity and momentum of zero.
According to Newton’s second law, the rate of change of the momentum of a particle is proportional to the resultant force acting on the particle and is in the direction of that force. In the case of constant mass, and velocities much less than the speed of light, this definition results in the equation
or just simply
where F is understood to be the resultant.
Example: a model airplane of 1 kg accelerates from rest to a velocity of 1 m/s due north in 1 s. The thrust required to produce this acceleration is 1 newton. The change in momentum is 1 kg m/s. To the dummy pilot in the cockpit there is no change of momentum. Its pressing backward in the seat is a reaction to the unbalanced thrust, shortly to be balanced by the drag.
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response height = D.u/ e-.m
=process multi height
system redefined auto CHECK system in high quantal usage
system in retreivals denied by G.P (general prognosis ) as levels 1 to 9 =10 as usage in a cyclic rotation of the designated format above..
images courtesy of wikipedia..