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T H E  D I G I T  A. I  F O R M A T I V E

By Henryk Szubinski

point designations of a complex relation of imobalisation of the general amount of digit manipulatory ability =in the process of primary adaptation to be in larger

 

 

number of methods to use for manipulation than the counting of values that amount to a lower value when the designated lim x = 5 or lower..(a robot tumb disability = a human thum dissengagement )

 

super conductivity at room temp

The process results in a descriptiove of what to do with the stemm cell definition of using the involvance with exterior motivations for a aquirive relation. Can be at best any value association…

 

nano tech

but trends indicate that the usage denotes a descriptive of the formative involvance with a designated descriptive of the system and the inventor as the basics in a usage of clarification of the 4 x basis being a 4.333333333333 indefinite sequence and the

decrease of value strenght by associations..

 

 

.and the indications of the freedoom of knowledge basis as a greater motivator for the inclusive descriptives of a exterior environment in relation to the womb..

(generally being worked by computers)

 

 

thus designating the value of a non volume ———>the general reference to a space time enc´vironment as the designation of a problem …when the

Volujme theory = l.b.h

quant computers

wwhere is the designated 4 th function in the eqaution when the approach is sequenced into a force field that indicates the compensatory functions of a sequence without primary volume relations….when everything is exetrior and the values for a (x + F) = Vol -4 (y + 1/2)

or the data on the spent value of a force with a missing value in the resultant of a volume with the same problem as the transparency of a force field..

 

r e al  t i m e  f o r c e  f i e l d  s i m u l a t i o n s

on ligte sabres….

By Henryk Szubinski

 

basic developments on light sabres;

 

the usage of a tubular structure to which a radiative particle

spray is distributed onto the format of a designated position of the reflective interactions

based on the levels of a frontal proximity of reflections as

; S 2

and the shadow zone as S +1 (on the longer displacement ) with a reflective refraction index of the 1 + 2 S

due to the format structure being crystaline…..the values of the reflections are connectively=

2 + 4 S = to a receptor that can alternate the values to a root = 2 root S + root 2

 

as such usage of the two exchanged formats are =

4 root 2S + 2 root 4=4 +8S

or a general equation that = to the angle of a relation to define 1 degree = 1/360

but first the calcuclation of a 360 x 6 = 20 S (- 1 ) 

the values are derived from a interaction of the displacement trial of 20 S

and the value modifier as a basic interactive value divisive or root = 6 x

by a formative volume of collected data of h1 =4

and h 2 = 8

the degree of involvance is = 360 (6 )= 20 (S-1)

on 20 S=

9200 (6) = 400 ( 20 S -20)

55400 =400-S

as a 6 x subdivisive

 

55400 =2400 -6S.x

as a algebraic reference to a 8h and 4h the divisives are made on each side of the formulation;

4h (55400)=2400 – 6(S.x .8h)

 

221 600 =(2400 – 48) h.S.x.

221600 =2352(S.h.x)

or hS.x =10 000

the designated value is of a modifiable value for the usage of a format designated as in refernece to the appications in modifiability of a crystal structure buffer zone with thoose values as a point interaction on 3 D formats = 10 000 / 3

 

=3000 approximate to the stageings of a mean value similarity of a (remeber ) 20 x value on a 6 x mean value relation with the h4 =h 8 (h.S.x)

 

where the mean values are collected into ;20 x 6 = 120 and the remaining values  of

a connective with the general equation value of 3000 .h4 =h8 (h.S.x)

the first equation to solve is ;

2h(h.S.x) =3000 and the 120 is the common divisive which will be used on both sides

 

 

 

27 = 2 h squared .S.x

approximates ,the residuals are basic crystaline wear and tear..

so that on a refractive interactions of a cubed involvance of 1=input , 2=output , 3 = usage

the x value is designated as x cubed, the whole formulation then ;

27 = 2h.squared.S.x to the 4

and this is both the motivator of a light sabre weapon blade and the crystaline power charge that results in a force..

 

Refraction is the change in direction of a wave due to a change in its speed. This is most commonly observed when a wave passes from one medium to another. Refraction of light is the most commonly observed example, but any type of wave can refract when it interacts with a medium, for example when sound waves pass from one medium into another or when water waves move into water of a different depth. Refraction is described by Snell’s law, which states that the angle of incidence is related to the angle of refraction by

\frac{\sin\theta_1}{\sin\theta_2} = \frac{v_1}{v_2} = \frac{n_2}{n_1}

or

n_1\sin\theta_1 = n_2\sin\theta_2\

where

v1 and v2 are the wave velocities through the respective media.
θ1 and θ2 are the angles between the normal (to the interface) plane and the incident waves respectively.
n1 and n2 are the refractive indices.

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:

 T(s)=\gamma'(s),\quad T'(s)=k(s)N(s),\quad \kappa(s) = \|\gamma''(s)\| = \left|k(s)\right|, \quad R(s)=\frac{1}{\kappa(s)}.

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:

 \kappa = \frac{1}{R}.
float

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:

  1. it identifies this set of distinct observations as a class of phenomena, and
  2. 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]

 L I G H T  S A B R E  C O N S TR U C T I O N S 

O F   A  P A R T I C L E    Q U A N T    F L O W

By Henryk Szubinski

work on the motivator for large scale reference computations on the productions of minimal prticle flow systems with a resistant predefinitions for lim x = usage by input length..

 

formative construction ;

Kinetic energy alterations into (electron volts by a impulse construct pressuriser)—————————————-as the format for interior internals…

simple illustartions project type construct;

a Polymer shell construct of a sphere

the divisions of the spheres surface area as divied so that a compression on its surface area by nodes or points can deliver pressure while the internal volume is filled with a fluid…the concept is designed to deliver fluid formats of silid interactions basis of the same concept continued by the illustrations of similar speheres inside the main sphere that dieliver minimal or controlled values of fluid /solid interface distributions..

internally a distributions flow might be wire formatted to a controll section around the mid section on the sagital plane..by bending the emission cause in flow as related to data on full interaction of the sphere levels and the circuit dump core values…

the system needs only a gravity inetractions on the basis of time as a interval of the resistancy value of a collective dump in the core by interactions of a basic circuitry with X Current and Voltage…

 

Series circuits are sometimes called current-coupled or daisy chain-coupled. The current that flows in a series circuit will flow through every component in the circuit. Therefore, all of the components in a series connection carry the same current.

[edit] Resistors

This is a diagram of several resistors, connected end to end, with the same amount of current going through each.

R_\mathrm{total} = R_1 + R_2 + R_3 + \cdots + R_n

[edit] Inductors

Inductors follow the same law, in that the total inductance of non-coupled inductors in series is equal to the sum of their individual inductances:

A diagram of several inductors, connected end to end, with the same amount of current going through each.

L_\mathrm{total} = L_1 + L_2 + \cdots + L_n

However, in some situations it is difficult to prevent adjacent inductors from influencing each other, as the magnetic field of one device couples with the windings of its neighbours. This influence is defined by the mutual inductance M. For example, if you have two inductors in series, there are two possible equivalent inductances depending on how the magnetic fields of both inductors influence each other.

 

————————————————————————————————————–the freedoom of knowledge law might indicate the fluid interactions of water environments by the different basic point interactions as being

1..curvature variant to a = resultant of dissorientations when the direction is to be 1 vector

2…the point dispersals of a process to connect the dots as the general parameter of involvement by dissorientation ( simply a vector alterance without designated vector displacement of 1 ..basis

3..the resultant vector displacement certainty as fro0m 1 to 3 in one displacements..

the interactions of a..the formats for relations with the subsedimentary level of sand and shale on the base level of the fluid énvironmnet as = the point involvances of 1,2,3 variants

b..the involvances with body ponts in associations by 1,2,3 and a)1,2,3 ——->b) 1,2,3

c…the usage of the direct displacement vectors as basic involvance with observations of turbulence flow of body fluid / solid basis of interactions..

a,b,c are based on (x,y,z) = to the designations of divisive 1,2,3 formats in a,b,c =

to the high velocity motivations of the process = x

the y value designations of the applied coreness of interactions of fluid / surface area environmnet = y

and the z = as the reverse functtionings of the linear or fabric artificiality of fluid / solid substances in their relations————>displaceing passed the circuit data ————————————>capacitators or the general field of electronics..

When there are more than two inductors, the mutual inductance between each of them and the way the coils influence each other complicates the calculation. For a larger number of coils the total combined inductance is given by the sum of all mutual inductances between the various coils including the mutual inductance of each given coil with itself, which we term self-inductance or simply inductance. For three coils, there are six mutual inductances M12, M13, M23 and M21, M31 and M32. There are also the three self-inductances of the three coils: M11, M22 and M33.

Therefore

Ltotal = (M11 + M22 + M33) + (M12 + M13 + M23) + (M21 + M31 + M32)

By reciprocity Mij = Mji so that the last two groups can be combined. The first three terms represent the sum of the self-inductances of the various coils. The formula is easily extended to any number of series coils with mutual coupling. The method can be used to find the self-inductance of large coils of wire of any cross-sectional shape by computing the sum of the mutual inductance of each turn of wire in the coil with every other turn since in such a coil all turns are in series.

[edit] Capacitors

Capacitors follow the same law using the reciprocals. The total capacitance of capacitors in series is equal to the reciprocal of the sum of the reciprocals of their individual capacitances:

A diagram of several capacitors, connected end to end, with the same amount of current going through each.

\frac{1}{C_\mathrm{total}} = \frac{1}{C_1} + \frac{1}{C_2} + \cdots + \frac{1}{C_n}.

The working voltage of a series combination of identical capacitors is equal to the sum of voltage ratings of individual capacitors provided that equalizing resistors are used to ensure equal voltage division. This is all because of Ohm’s law V = RI

[edit] Memristors

Memristors in series are given by the sum of their memristance:

M_\mathrm{total} = M_1 + M_2 + \cdots + M_n

[edit] Switches

Two or more switches in series form a logical AND; the circuit only carries current if all switches are ‘on’. See AND gate.

[edit] Parallel circuits

If two or more components are connected in parallel they have the same potential difference (voltage) across their ends. The potential differences across the components are the same in magnitude, and they also have identical polarities. Hence, the same voltage is applicable to all circuit components connected in parallel. The total current I is the sum of the currents through the individual components, in accordance with Kirchhoff’s circuit laws. The current in each individual resistor is found by Ohm’s law. Factoring out the voltage gives

I_\mathrm{total} = V\left(\frac{1}{R_1} + \frac{1}{R_2} + \cdots + \frac{1}{R_n}\right).

To find the total resistance of all components, add the reciprocals of the resistances Ri of each component and take the reciprocal of the sum:

 

The sign of M depends on how the magnetic fields influence each other. For two equal tightly coupled coils the total inductance is close to that of each single coil. If the polarity of one coil is reversed so that M is negative, then the parallel inductance is nearly zero or the combination is almost non-inductive. We are assuming in the “tightly coupled” case M is very nearly equal to L. However, if the inductances are not equal and the coils are tightly coupled there can be near short circuit conditions and high circulating currents for both positive and negative values of M, which can cause problems.

More than 3 inductors becomes more complex and the mutual inductance of each inductor on each other inductor and their influence on each other must be considered. For three coils, there are three mutual inductances M12, M13 and M23. This is best handled by matrix methods and summing the terms of the inverse of the L matrix (3 by 3 in this case).

The pertinent equations are of the form: v_{i}=\sum_{j} L_{i,j}\frac{di_{j}}{dt}

[edit] Capacitors

Capacitors follow the same law using the reciprocals. The total capacitance of capacitors in parallel is equal to the sum of their individual capacitances:

A diagram of several capacitors, side by side, both leads of each connected to the same wires.

C_\mathrm{total} = C_1 + C_2 + \cdots + C_n.

 T H E   W A Y   O F  K N O W L E D G E  F O R C E

deinstantaneous processess..

By Henryk Szubinski

by relating to E.U as the rebellion, you might consider the following facts;

 

Stroboscopic conditions ensure that the visibility of a rotating wheel is broken into a series of brief episodes in which its motion is either absent (in the case of movie cameras) or minimal (in the case of stroboscopes), interrupted by longer episodes of invisibility. It is customary to call the former episodes frames. A movie camera typically operates at 24 frames per second, and standard television operates at 59.94 or 50 images per second (a video frame is two separate images; see interlace.) A stroboscope can typically have its frequency set to any value. Artificial lighting that is temporally modulated when powered by alternating current, such as gas discharge lamps (including neon, mercury vapor, sodium vapor and fluorescent tubes), flicker at twice the frequency of the power line (for example 100 times per second on a 50 cycle line). In each cycle of current the power peaks twice (once with positive voltage and once with negative voltage) and twice goes to zero, and the light output varies accordingly. In all of these cases, a person sees a rotating wheel under stroboscopic conditions.

Imagine that the true rotation of a four-spoke wheel is clockwise. The first instance of visibility of the wheel may occur when one spoke is at 12 o’clock. If by the time the next instance of visibility occurs, the spoke previously at 9-o’clock has moved into the 12-o’clock position, then a viewer will perceive the wheel to be stationary. If at the second instance of visibility, the next spoke has moved to the 11:30 position, then a viewer will perceive the wheel to be rotating backwards. If at the second instance of visibility, the next spoke has moved to the 12:30 position, then a viewer will perceive the wheel to be rotating forwards, however more slowly than the wheel is actually rotating. The effect relies on a motion perception property called beta movement: motion is seen between two objects in different positions in the visual field at different times providing the objects are similar (which is true of spoked wheels — each spoke is essentially identical to the others) and providing the objects are close (which is true of the originally 9-o’clock spoke in the second instant — it is closer to 12 o’clock than the originally 12-o’clock spoke).

The wagon-wheel effect is exploited in some engineering tasks, such as adjusting the timing of an engine. This same effect can make some rotating machines, such as lathes, dangerous to operate under artificial lighting because at certain speeds the machines will falsely appear to be stopped or to be moving slowly.

Finlay, Dodwell, and Caelli (1984[1]) and Finlay and Dodwell (1987 [2]) studied perception of rotating wheels under stroboscopic illumination when the duration of each frame was long enough for observers to see the real rotation. Despite this, the rotation direction was dominated by the wagon-wheel effect. Finlay and Dodwell (1987) argued that there are some critical differences between the wagon-wheel effect and Beta motion, but their argument has not troubled the consensus.

 

   a type descriptive = deinstantaneousity…

 

 THE PROBLEM DESCRIPTIVE IS ITS ROOT VALUE CALCULATION AS THE RESULTANT ( it will work anyway )

and i am sure it , work will….hmmmm

the states of their involvance in the designations to the resultant of every function that usess the process of a value increase as a non value regsitration of the human thinking it, into the designations of the value gain by reference to the process…the interactions are so high ion the variance value of their combination that the relation to it by time as  a value even when used with time as a compagnion into a gain on the system as transporting the values of gain in time formats will not respond to the end value of a faseing to abuse the system…The usage can only be designated as time that is in now formt so pre programmed that the displacement of time as a feel for the force is the only designation of it with no difference of relation to the general time system counting on every level outside the E.U as the same proceedure of the inherency of the facts to be as non alterant as any other and this is where every concept of highest motivators and their löocate functions by designs of force fields will always result in the same conclusion because every human uses them into a system that is not designated on Them = variance (time process .x ) as lim x = infinite…the process is currently > infinity and in the process of translation by using them…a type protoclo droid function that is not specifically different..

consider also the exchanges of human to human interactions as a monitor function in the responses that alternate between the few in the universal republic that have had a very accertive experience with the force as being a system defined to maintain requirement input on the following functions in the designations of the minimal value interactions= to a process whih defines every value to the designated processings of forwards displacement by a Inetraction on every value quantaility by the resultant formulation;

E (which is everything ) but not used in the computation in full descriptive =quant value to calculate it as basically as the search function of the a.i computer—————–>as every value quant calculated = processing where the saveing of proceedure time cannot be wasted by the involvements of full……

As the variances of descriptioves in full imagery and process designations of the spectrum involved fue reality by the maintain to designate the highest operations proceedures on the wavelengths of dispersals of collective reasons for a point input that is

Gravity (core ) = reverse compressions to the value ( as. the expansion as maintained value core)

the formulation ;

the force of beauty = the force of motivated imagination as——-> the destiny that defines the controll of events in life….this is  a discussion that has occured in value of its limit x =30..

 

[edit] Algebraic objects

In this section we will understand objects to be sets with a given algebraic structure such as groups, rings, modules (over a fixed ring), algebras (over a fixed field), etc. We will also understand homomorphisms in the corresponding setting (group homomorphisms, etc.).

We start with the definition of a direct system of objects and homomorphisms. Let (I, ≤) be a directed set. Let {Ai | iI} be a family of objects indexed by I and suppose we have a family of homomorphisms fij: AiAj for all ij with the following properties:

  1. fii is the identity in Ai,
  2. fik = fjk o fij for all ijk.

Then the pair (Ai, fij) is called a direct system over I.

The underlying set of the direct limit, A, of the direct system (Ai, fij) is defined as the disjoint union of the Ai’s modulo a certain equivalence relation ~:

\varinjlim A_i = \coprod_i A_i\bigg/\sim.

Here, if xi is in Ai and xj is in Aj, xi ~ xj if there is some k in I such that fik (xi) = fjk (xj).

Heuristically, two elements in the disjoint union are equivalent if and only if they “eventually become equal” in the direct system. One naturally obtains from this definition canonical morphisms φi: AiA sending each element to its equivalence class. The algebraic operations on A are defined via these maps in the obvious manner.

[edit] General definition

The direct limit can be defined abstractly in an arbitrary category by means of a universal property. Let (Xi, fij) be a direct system of objects and morphisms in a category C (same definition as above). The direct limit of this system is an object X in C together with morphisms φi: XiX satisfying φi = φj O fij. The pair (X, φi) must be universal in the sense that for any other such pair (Y, ψi) there exists a unique morphism u: XY making all the “obvious” identities true; i.e., the diagram

Image:DirectLimit-01.png

must commute for all i, j. The direct limit is often denoted

X = \varinjlim X_i

with the direct system (Xi, fij) being understood.

Unlike for algebraic objects, the direct limit may not exist in an arbitrary category. If it does, however, it is unique in a strong sense: given another direct limit X′ there exists a unique isomorphism X′ → X commuting with the canonical morphisms.

We note that a direct system in a category C admits an alternative description in terms of functors. Any directed poset I can be considered as a small category where the morphisms consist of arrows ij if and only if ij. A direct system is then just a covariant functor IC.

D A T A  O N   N E W  U N I V E R S E S  A S  C O G N I T I V E  CH E M I S T R Y

By Henryk Szubinski

data on the variances of levels of involvements by the data on high values in motion by the displacement function maintainmnets to a variance of the subsequent data on the possibilities of the derived designations of exact value programme possibilities of the data on release of value involvements

New Relativistic Quantum Mechanical Simple Theory of Everything or Grand Unification Theory. Universe is thought to be a 4-dimensional shock wave traveling at the speed of light along a fourth dimension/radial direction. The 3-D Universe is thin along the fourth-dimension radial direction. Grand Unification is achieved. Time Quantization is proposed ( a theory proposal fromNew Relativistic Quantum Mechanical Simple Theory of Everything or Grand Unification Theory. Universe is thought to be a 4-dimensional shock wave traveling at the speed of light along a fourth dimension/radial direction. The 3-D Universe is thin along the fourth-dimension radial direction. Grand Unification is achieved. Time Quantization is proposed)

[R-FI+Cross-Section.jpg]

 

of the data sectionings by the forwards data designator.. The data on how much possibility there is in a system of the data by the relativity of the process to use the vaues on the reasons why a barrier

 

 to the usage of value break downs = to the quantality of a progrtamme that can use the format.. Data is as such alternating the vectro to it usage by the circumnavigations of particle giudance systems…to the resultant of a value = to the response of the value ————————–>designation..

it is not difficult to see this progression of whole numbers into decimal formats of arepresentation of time space……by the general descriptive of how much is used to the state of elementals in raw state and how much is left to be designated as intert states of a process in time space that is continually being altered in it state of recombined elementals from the inter states

 

from the process of gain in the value sequencings of the intert states of space time as the alternations of states in transformation by the uncertainty of our own periodic table of elements as comparatmeneted in our value systems of how fast a photon displaces and the isolative resultants that do not involve the factories in the universe that are

facility = factory (as the elemental / space time relations) of 0.0x / element y

= to the mean value ( displacement from earth / root element ) velocity

=volume of the states of a x new element ( parameter (relativity isolations )

as cold dark matter dissengagement—————>new elements by state of cold reference as a degree in the image position..

 

what you are seeing in the cold matter image is the relation of a element factory as the designation of H2O as a particle …it is known that water =cold and it is also obvious that water can a form of matter in a state of liquid format————>perhaps the conclusion to be made is that H2O might be used to transform inert states into the oppositie of inert values by the space time alternations of inert———->non inert relativity….

In chemistry, the term inert is used to describe something that is not chemically active. The noble gases were described as being inert because they did not react with the other elements or themselves. It is now understood that the reason that inert gases are completely inert to basic chemical reactions (such as combustion, for example) is that their outer valence shell is completely filled with electrons. With a filled outer valence shell, an inert atom is not easily able to acquire or lose an electron, and is therefore not able to participate in any chemical reactions. For inert substances, a lot of energy is required before they can combine with other elements to form compounds. High temperatures and pressure are usually necessary, sometimes requiring the presence of a catalyst.

For example, elemental nitrogen is inert under standard room conditions and exists as a diatomic molecule, N2. The inertness of nitrogen is due to the presence of the very strong triple covalent bond in the N2 molecule; nitrogen gas can, however, react to form compounds such as lithium nitride (Li3N) under vigorous conditions.

Inert atmospheres of gases such as nitrogen and argon are routinely used in chemical reactions where air sensitive and water sensitive compounds are handled.

howe can such states exist with our own cognitive human apparatus when the chemistry cause is referenced to chemically solute relations in our human brains as related to a  new process designation of the vectors that indicate a new element in formation from a completely different position in the universe..

 

that theese alterations that can be designated, specified and worked to the sci fi design possibilities is a real function…x or otherwise..

 H O W    T O    D I V I D E   W O R K   D I V I S I O N S

By Henryk Szubinski

WORK = F.S

for some the indications of a pocess to which a start in processings designates a high level of involvance and similar quant designators = uncertainty of mechamnics of value ———- advantage that defines a process of designation of rapid fragmentation ——>response of rearrangement <—————-and back to the previous format

Relativity

According to special relativity, an object’s mass is not constant and instead depends on the object’s velocity. While the relation

 \mathbf{F} = {\mathrm{d}(m \mathbf v) \over \mathrm{d}t}

is still valid, the operation

{\mathrm{d}(m \mathbf v) \over \mathrm{d}t} = m \ \frac{\mathrm{d} \mathbf v}{\mathrm{d}t}

is not, and so the equation F = ma no longer holds.

 

without the same reasons as being the problem of ; why start all over again when the process is to maintain a process reference by relation of what has been occurant…..for the aquirive of such values..

 

In 1935 Einstein, Boris Podolsky and Nathan Rosen developed an argument, published in the magazine Physical Review with the title Can Quantum-Mechanical Description of Physical Reality Be Considered Complete?, based on an entangled state of two systems. Before coming to this argument, it is necessary to formulate another hypothesis that comes out of Einstein’s work in relativity: the idea of locality. The elements of physical reality which are objectively possessed cannot be influenced instantaneously at a distance.

The argument of EPR was in 1957 picked up by David Bohm and Yakir Aharonov in a paper published in Physical Review with the title Discussion of Experimental Proof for the Paradox of Einstein, Rosen, and Podolsky. The authors re-formulated the argument in terms of an entangled state of two particles, which can be summarized as follows:

1) Consider a system of two photons which at time t are located, respectively, in the spatially distant regions A and B and which are also in the entangled state of polarization  \left|\Psi\right\rang described above:

 \left|\Psi,t\right\rang = 1/\sqrt{2}\left|1,V\right\rang \left|2,V\right\rang + 1/\sqrt{2}\left|1,H\right\rang \left|2,H\right\rang

2) At time t the photon in region A is tested for vertical polarization. Suppose that the result of the measurement is that the photon passes through the filter. According to the reduction of the wave packet, the result is that, at time t+dt, the system becomes:

\left|\Psi,t+dt\right\rang = \left|1,V\right\rang \left|2,V\right\rang

quants

On another.concerning the only response of a value going over the limit that is not really there ..posed as a difficulty in how a case subject is discriminated as being only in one format of a relationship that must neccessitate a favour for one side while being as a value format for subsequent value levels that are discriminated only on the basis to maintain the bias of the primary designator as a process of controll for the resultant of a affectuation that would eliminate the advantage of atom A.I quant computations aquirive of more points of larger values….This is deemed as one attaract  failure by the designations of higher points for one particle-attract  as being art of the involvance and as such a value too high that can only be a high attrac tion  to one particle  radical displacement …as such any higher activity is designated as a transformance

 

as concerns the process of a teeze effect in the deformations and reformations of particles in a state where there is a difficulty of observation due to the force being spent on the particles themselves using the time to also dispnd the energy to alternate between disormation = force ———->reformation = energy….what is happening is that the format is in some way being spent as a force field that look a lot like the alterations of formats = a dumping of the process Forwards /return on the

device observator that must have the same ability to zoom in by seperation / formation………..

 

balanced armature is a sound transducer design primarily intended to increase the electrical efficiency of the element by eliminating the stress on the diaphragm characteristic of many other magnetic transducer systems. As shown schematically in the first diagram, it consists of a moving magnetic armature that is pivoted so it can move in the field of the permanent magnet. When precisely centered in the magnetic field there is no net force on the armature, hence the term ‘balanced.’ As illustrated in the second diagram, when there is electric current through the coil, it magnetizes the armature one way or the other, causing it to rotate slightly one way or the other about the pivot thus moving the diaphragm to make sound.

The design is not mechanically stable; a slight imbalance makes the armature stick to one pole of the magnet. A fairly stiff restoring force is required to hold the armature in the ‘balance’ position. Although this reduces its efficiency, this design can still produce more sound from less power than any other. Popularized in the 1920s as Baldwin Mica Diaphragm radio headphones, balanced armature transducers were refined during World War II for use in ’sound-powered’ telephones for military use. Some of these achieved astonishing electro-acoustic conversion efficiencies in the 20% to 40% for narrow bandwidth voice signals.

Today they are typically used only in canalphones and hearing aids due to their diminutive size and low impedance. They generally are limited at the extremes of the hearing spectrum (<20Hz, >16kHz) and require a seal more than other types of drivers to deliver their full potential. Higher end models may employ multiple armature drivers, dividing the frequency ranges between them using a passive crossover network. Some combine an armature driver with a small moving-coil driver for increased bass output.

WHAT IS RESULTANT IN A REACE COURSE TYPE CHASE SCENARIO OF PARTICLES IN THE SEARCH FOR THE INTERACTIONS FORCE..AROUND THE PERMANENT MAGNET AS THE  course race for pods..

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