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T H E O R Y O F T H E U N I V E R S E
By Henryk Szubinski
three value states of involvement with 6 values that are involvant in the resultant inversions of internal 1 value within its primary activations————>reaction of its apparent values of a relational parameter…THEORY of everything..framework 10000000000000000 x 10 to the 1000000000000000 approximate

designations of chordis 6 in the same law..the reflections of its designated value = 6 x and the x value approach to infinity x by the values of its framework reflective force and the law of its way..

In physics the term theory is generally used for a mathematical framework—derived from a small set of basic postulates (usually symmetries—like equality of locations in space or in time, or identity of electrons, etc.)—which is capable of producing experimental predictions for a given category of physical systems. A good example is classical electromagnetism, which encompasses results derived from gauge symmetry (sometimes called gauge invariance) in a form of a few equations called Maxwell’s equations. Note that the specific theoretical aspects of classical electromagnetic theory, which have been consistently and successfully replicated for well over a century, are termed “laws of electromagnetism”, reflecting that they are today taken for granted. Within electromagnetic theory generally, there are numerous hypotheses about how electromagnetism applies to specific situations. Many of these hypotheses are already considered to be adequately tested, with new ones always in the making and perhaps untested.
Basic definition of the descriptive power of a relation to everything =1 of multi format that exists and its used up force does still have some remaining developmental systems and subsequent usages by;
1)a need in which the one format input usage to a guarantee of recognitive facilitations to a resultant process of recognituion like a value process in multiple derived definitions grade HIGH value in a process of development in a terminology of a Desitined force in whos worth of designation has som similarities to a boost of 20 000 values in usage for such boost clearances of informations blockages..
On closer examinations of the perspective taken in definitions of similarity by formats in graded usage with comparatives with sections of division in which no prior process has , prior to it, been infinitely designated to humans as usage of freedoom of knowledge….SINUS curvature or any relation to any hard science as inferred to no barrier in any priority to deny SIN x usage as fully functioning infinite value limits of approach (as one form of descriptive )…
In mathematics, curvature refers to any of a number of loosely related concepts in different areas of geometry. Intuitively, curvature is the amount by which a geometric object deviates from being flat, or straight in the case of a line, but this is defined in different ways depending on the context. There is a key distinction between extrinsic curvature, which is defined for objects embedded in another space (usually a Euclidean space) in a way that relates to the radius of curvature of circles that touch the object, and intrinsic curvature, which is defined at each point in a differential manifold. This article deals primarily with the first concept.
The primordial example of extrinsic curvature is that of a circle, which has curvature equal to the inverse of its radius everywhere. Smaller circles bend more sharply, and hence have higher curvature. The curvature of a smooth curve is defined as the curvature of its osculating circle at each point.
In a plane, this is a scalar quantity, but in three or more dimensions it is described by a curvature vector that takes into account the direction of the bend as well as its sharpness. The curvature of more complex objects (such as surfaces or even curved n-dimensional spaces) is described by more complex objects from linear algebra, such as the general Riemann curvature tensor.
The remainder of this article discusses, from a mathematical perspective, some geometric examples of curvature: the curvature of a curve embedded in a plane and the curvature of a surface in Euclidean space. See the links below for further reading.
For a plane curve C, the mathematical definition of curvature uses a parametric representation of C with respect to the arc length parametrization. It can be computed given any regular parametrization by a more complicated formula given below. Let γ(s) be a regular parametric curve, where s is the arc length, or natural parameter. This determines the unit tangent vector T, the unit normal vector N, the curvature κ(s), the oriented or signed curvature k(s), and the radius of curvature at each point:
The curvature of a straight line is identically zero. The curvature of a circle of radius R is constant, i.e. it does not depend on the point and is equal to the reciprocal of the radius:
Thus for a circle, the radius of curvature is simply its radius. Straight lines and circles are the only plane curves whose curvature is constant. Given any curve C and a point P on it where the curvature is non-zero, there is a unique circle which most closely approximates the curve near P, the osculating circle at P. The radius of the osculating circle is the radius of curvature of C at this point.

designations on the other perspective of a functuate component in usage within definitive specification- connective usability without grade of difficulaty of all life through the usage of its relative relation to a force from a life form MIDI in which the relationship functions as a buffer in the zonal alterations where the non existance of a Jedi would otherwise been accellerated impact but not decellerated avoidance of it..with a Jedi master..

On informations reach to any part of the universe;a channelling process of the language barrier transferrs of a translations working unit PROTOCOL DROID..
must have one of thees in it .Why ?;
informative designations of a position to take on the productions validity of mini (mIDI ) formats within the point to gain by point to imply as a process of a definition to be calculated as receeding and then a approach by stages of action in momentary stageings functioning by SINUS curvature..The facial modality in its most basic form

Through the ground breaking efforts of infinite x value limits and their computative power reality of computer units in such values of coupling that would suggets as many value infinite capacitators coupled to computers in a net of infinite value approaches ( when it is as such designated it must aslo be a real function )
By connections to a designative functional response in each adaptive computer made to a link by data in flow as attributed to the continued main frame function that spreads to the desired location by a attribute defined as Theory sector. The connective stageings of the process is defined as as a serious advantage over the same speed of data response and a serious situation in the universe.. is become responsive as Chordis 6..
The term theory has two broad sets of meanings, one used in the empirical sciences (both natural and social) and the other used in philosophy, mathematics, logic, and across other fields in the humanities. There is considerable difference and even dispute across academic disciplines as to the proper usages of the term. What follows is an attempt to describe how the term is used, not to try to say how it ought to be used.
Although the scientific meaning is by far the more commonly used in academic discourse, it is hardly the only one used, and it would be a mistake to assume from the outset that a given use of the term “theory” in academic literature or discourse is a reference to a scientific or empirically-based theory.
Even so, since the use of the term theory in scientific or empirical inquiry is the more common one, it will be discussed first. (Other usages follow in the section labeled “Theories formally and generally.”)
exo planet curvature traces in their similar spectral identifications as blue general = 50 % and land 25 % + x ( sea 25 %) as a disk format measurer…

A theory, in the scientific sense of the word, is an analytic structure designed to explain a set of empirical observations. A scientific theory does two things:
- it identifies this set of distinct observations as a class of phenomena, and
- makes assertions about the underlying reality that brings about or affects this class.
In the scientific or empirical tradition, the term “theory” is reserved for ideas which meet baseline requirements about the kinds of empirical observations made, the methods of classification used, and the consistency of the theory in its application among members of the class to which it pertains. These requirements vary across different scientific fields of knowledge, but in general theories are expected to be functional and parsimonious: i.e. a theory should be the simplest possible tool that can be used to effectively address the given class of phenomena.
Theories are distinct from theorems: theorems are derived deductively from theories according to a formal system of rules, generally as a first step in testing or applying the theory in a concrete situation. Theories are abstract and conceptual, and to this end they are never considered right or wrong. Instead, they are supported or challenged by observations in the world. They are ‘rigorously tentative’, meaning that they are proposed as true but expected to satisfy careful examination to account for the possibility of faulty inference or incorrect observation. Sometimes theories are falsified, meaning that an explicit set of observations contradicts some fundamental assumption of the theory, but more often theories are revised to conform to new observations, by restricting the class of phenomena the theory applies to or changing the assertions made. Sometimes a theory is set aside by scholars because there is no way to examine its assertions analytically; these may continue on in the popular imagination until some means of examination is found which either refutes or lends credence to the theory.
The word ‘theory’ is generally considered to derive from Greek θεωρία theoria (Jerome), Greek “contemplation, speculation”, from θεωρός “spectator”, θέα thea “a view” + ὁρᾶν horan “to see”, literally “looking at a show”.[1] A second possible etymology traces the word back to το θείον to theion “divine things” instead of thea, reflecting the concept of contemplating the divine organisation (Cosmos) of the nature. The word has been in use in English since at least the late 16th century.[2]



















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a type descriptive = deinstantaneousity…




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