INVARIANCE
By Henryk Szubinski
laws of predicting the future
1)
of the future , it is said ,that magic is unnoticed
2)
untill the same time as the processess known as the opposite of technology
3)
appear beyond the final fronteir
theese are the 3 laws by Henryk Szubinski
similar to Arthur C Clarkes 3 laws:
HAVING SAID THAT , A.I WILL PRESENT A NEW THEORY OF UNIVERSAL FORCE
multiple universes motion in responses to their levels of encountered values of process predictives as are HEAVY and LIGHT
WITHOUT END
process vector
S3 = R3
can have the basis of equalisations = to
S= R
but the formats of equalisation are seldom the same everywhere , so that the process is usually a predictive type complication which is used in robotics for example
variable
prediction
delay
reward
But even though the basics can be igniored as any of the others, due to similar problems of encountered equalisations ,when values are highly related to invarience, the process of the responsives = the gravity value and the non gravity value
where theese values are
g = non gravity
or by a specific value amount of halving
g1/2 = non gravity as currently non existance of the format to define non gravity as the x value or the location in the universes great library of events and actions, reactions ,forces and so on; as the only value which seems to be everywhere the possibility of a non aquired state of relations between objects in the universe so that this would be the greatest predictive value and its most invariantly common representation so that it does not dissapera from the scene of relatance in states that are predictively invariant. The value 1/2 g x G
=the 4 th state of invariance
or the basics of non gravity that has gone and defined itself as a non gravity = non common predictive it can be used in the same relations as is with
1/2 gravity
the theory is then
1/2 g (invariance process of IN x / OUT y ) of the faseing in predictives as 3 Pre x values in non gravity( 4 th state)
=SR3
because 1/2 of the formulation is light; the definition of a super lightweight state =non gravity will be defined as c
or the force of c
because it can be trakked in its relations of invariant predictiveness
so that
(F) 1/2 g (invariance process of IN x / OUT y ) of the faseing in predictives as 3 Pre x values in non gravity( 4 th state)
=SR3 (c)
to alter the predictives into a value that can be used, the exit fase from problems can be used inplace of a relative point of view.
In mathematics and theoretical physics, an invariant is a property of a system which remains unchanged under some transformation.
For example, the gravitational field of the Sun is invariant under a change of time (from, say, now to tomorrow). It is also invariant under change of angular position. Other examples of invariants include the speed of light under a Lorentz transformation and time under a Galilean transformation. Many such transformations represent shifts between the reference frames of different observers, and so by Noether’s theorem invariance under a transformation represents a fundamental conservation law. For example, invariance under translation leads to conservation of momentum, and invariance in time leads to conservation of energy.
Invariants are very important in modern theoretical physics, and many theories are expressed in terms of their symmetries and invariants.
Covariance and contravariance generalize the mathematical properties of invariance in tensor mathematics, and are frequently used in electromagnetism, special relativity, and general relativity.
STRING tAN EXCHANGES AS THE VALUE EQUAL X AND Y COORDIANATIONS INTO STRING FORM DIMENSIONALITY
DEFINING THE RELATIONS OF THE TYPE COMPOSITE OF sTRING WARP SPACE AS A TYPE INTERVAL MOTIVATOR TYPE FOR ALL MOLECULAR
BONDING AS A FORMAT IN MOTION ALONG A INCLINE SO THAT THE ALTERNATIONS BY COVALANCE CAN BE MEASURED AS ALTERANCE OF THE VECTOR VALUES AND THEIR ACCELLERATIONS AS NEWTONIAN FORCE.
THE UNIVERSE AS A MOLECULAR SUPER SIZED FORMAT
with the types of super pressure on the multiple composites that combine by strings into the vector waveforms of galaxies through spacetime.
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