a 45 degree warp in lift
By Henryk Szubinski
A WORK CONCERNING PLANAR WARP FLATTENING AS THE BASIC WARPING OF POSITRONIC SIMILARITY AND THE VALUES OF A HEMISPHERICAL REASON FOR THE FLATTENING IN SPACE TIME PROJECTIONS AS THE POSIRTRON ACCELLERATIONS MODEL OF A ATOM:as such a basic look into the formats of data on the basics of problems in the data on how a wire can be made into a basis dependancie of the functions defined formerly as a A.I system STRING wire for computations of artificial lift:
using positorn cloud chambers for the 45 multi complication in a boost in Jups to hyperspace
the argument here is to present a theory for the 45 degree complexity of a combined dimensional view of which the lift and drop of a objeect in jump can be seen in the perspective of a area and the position of contact with the displaced value as seen from the same position = to a parallell where the reconnection to the area is seen as a flat line = horizon.
As such a point system of Plank constants is used to define a flow of the value in which similarities with positorons are made:
In mathematics, a singular point of an algebraic variety V is a point P that is ‘special’ (so, singular), in the geometric sense that V is not locally flat there. In the case of an algebraic curve, a plane curve that has a double point, such as the cubic curve
- y2 = x2(x + 1)
exhibits at (0, 0), cannot simply be parametrized near the origin. A plot of this curve is below with the singular point at the origin. An example of singular point is when a graph crosses over itself:
as such a projective value of a point inclusion in the horizon flattening of the 45 up at a 1 g level = a point type area inclusions field that is usable as a type response to the similarity of booster that can reflect the horizontal parallel.
In physics, Planck units are physical units of measurement defined exclusively in terms of five universal physical constants listed below, in such a manner that these five physical constants take on the numerical value of one when expressed in terms of these units. Planck units elegantly simplify particular algebraic expressions appearing in physical law. Originally proposed in 1899 by German physicist Max Planck, these units are also known as natural units because the origin of their definition comes only from properties of nature and not from any human construct. Planck units are only one system of natural units among other systems, but are considered unique in that these units are not based on properties of any prototype object, or particle (that would be arbitrarily chosen) but are based only on properties of free space. The constants that Planck units, by definition, normalize to 1 are the:
same plates for measurement as the parameters of a mesured 45 .2 x system of the resultant horizon by positorn measurements:
Cloud chamber photograph by C.D. Anderson of the first positron ever identified. A 6 mm lead plate separates the upper half of the chamber from the lower half. The positron must have come from below since the upper track is bent more strongly in the magnetic field indicating a lower energy.
as positron emittors in the left right barrels to simulate the track of the poitronic opposition by simulating the 1 event from a basis of a frontal magnetic zone should construct a artificial magnetic lines of force situation where the general flux flows through the mid section and around the emittors..
The positron or antielectron is the antiparticle or the antimatter counterpart of the electron. The positron has an electric charge of +1, a spin of 1⁄2, and the same mass as an electron. When a low-energy positron collides with a low-energy electron, annihilation occurs, resulting in the production of two or more gamma ray photons (see electron-positron annihilation). The existence of positrons was first postulated in 1928 by Paul Dirac as a consequence of the Dirac equation.
Positrons may be generated by positron emission radioactive decay (through weak interactions), or by pair production from a sufficiently energetic photon.
Opposition occurs only in superior planets.
The Moon, which orbits the Earth rather than the Sun, is in opposition to the Sun at full moon. When it is exact in opposition, a lunar eclipse occurs.
what is opposition in a binary star system:
area full sectioning of singular data on wave fronts:
zone UNIVERSE BIT value =B
as a type (x,y) = Area
x squred angle .x. dimensionality / 2
as a area quantality in opposition of vector Kinetic Energy=
Area involved as a type elctron photon root Volume / quantality
= SOH as the width..
data on the values of the sections of a barrier and its value as a construct process in the definitions of the main question posed to space travel:
the positoron is not split rather it is seperated from the common planar parallell of the areas in interactions towards a flat horizon spacetime..
A binary star is a star system consisting of two stars orbiting around their common center of mass. The brighter star is called the primary and the other is its companion star, comes,[1] or secondary. Research between the early 1800s and today suggests that many stars are part of either binary star systems or star systems with more than two stars, called multiple star systems. The term double star may be used synonymously with binary star, but more generally, a double star may be either a binary star or an optical double star which consists of two stars with no physical connection but which appear close together in the sky as seen from the Earth. A double star may be determined to be optical if its components have sufficiently different proper motions or radial velocities, or if parallax measurements reveal its two components to be at sufficiently different distances from the Earth. Most known double stars have not yet been determined to be either bound binary star systems or optical doubles.
Binary star systems are very important in astrophysics because calculations of their orbits allow the masses of their component stars to be directly determined, which in turn allows other stellar parameters, such as radius and density, to be indirectly estimated. This also determines an empirical mass-luminosity relationship (MLR) from which the masses of single stars can be estimated.
Is there a limit height that defines the fall back to gravity on earth as a value based on 45 degree opposition that has a flat space time diemension and is the value dependant on only the data on how values of progressive response to strings in the realm of a peek at the future of A.I as the data based on the sectional laterations where there are no limitations of a universal space time flattened hrizon based on a surface area seen from the side..
as a concertive definition of the opposite meaning of values:
as a type alterational value system of relativce point of view based on point perspectives of the generalised action / reaction in their differences not so much concerned with segregations as to show the opposite..
as a type binary computations input to define A.I and how te levels of perception differ in the imagings process of computer A:i
looking into a A.I wire= string values of higher velocity motion through the wire:
In critical theory, a binary opposition (also binary system) is a pair of theoretical opposites. In structuralism, it is seen as a fundamental organizer of human philosophy, culture, and language.
![\begin{align} f\colon& [0,1] \to \mathbb{RP}^2 , &\qquad&\text{(projective plane path)} \\ g\colon& S^2 \to \mathbb{RP}^2 , &\qquad&\text{(covering map)} \\ h\colon& [0,1] \to S^2 . &\qquad&\text{(sphere path)} \end{align}](https://i0.wp.com/upload.wikimedia.org/math/8/3/c/83c44e258cac1d5dffc2491f0d1aea7b.png)
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