sci fi reality…how did e.u begin

 

h o w   d i d  e.u  b e g i n

By Henryk Szubinski

a breif explanation of E.U and the 5 laws

or the five freedooms

based on the events pertaining to the velvet events in the spring of 1988.

data on the situation in prague and the crowd gatherings that were based on busses being congested in the prague old town section as mooved out.

The resultance of a effect experienced in Saltzburg with the reversals of a visa transit format with the destructurisations or pull out of the old european cultural centre

the Berline experiment ends with the chord being pulled out of all involvements with the old Stalinist type governements and the reversed usage of economical ties to the effect of the free renterance of the 3 processes named as the 4 th state complication of a spread effect that didi the same to basically every land in eourope with the resultant 5th stage wherin the resultant was that the freedoom of knowledge or the 5th law and the five freedooms became the halting of the process within a unified Eourope wiuth the recognition that individual rights were basically predefined by a basis of 3 personal reflections that comprise a persons choice making process.his was defined as the 6th law which made the choice a positive or negative one.

sci fi reality….super power exchanges in the universe

 

s u p e r   u n i v e r s al   p o w e r   e x c h a n g e s

By Henryk Szubinski

POWER PLAUSABILITIES OF INVERSED STAR INTERACTIONS = COMPLETE SCENARIOS OF THE PROTOTYPE INVOLVANCE WITH A BASIS THEORY OF UNIVERSE OPPOSITION IN THE DISPLACEMENTS OF PUSHING EVENTS:

The problem we now face is how to combine two independent sets of mass assignments. That is, how do we combine evidence from difference sources? We do this through Dempster’s rule of combination. This rule strongly emphasises the agreement between multiple sources and ignores all the conflicting evidence through a normalization factor. Use of that rule has come under serious criticism when significant conflict in the information is encountered.

to control universal power events you would need to locate the difficulty in a reasoning of a t1 = F / B.x (root 1/B.2)

In fusion power research, the Z-pinch, or zeta pinch, is a type of plasma confinement system that uses an electrical current in the plasma to generate a magnetic field that compresses it (see pinch). The name refers to the direction of the earliest experimental devices in England, where the current flowed down a vertical quartz tube, the Z-axis on a normal mathematical diagram.

if you could get a 10 pinch format of a sphere with ionisation tubes in rotation and use the angular momentum of its similar angle of momentum as to force the string into a relation where the mutual rotative directions fit together the result would be a force:

File:Plasma-filaments.jpg

to define a z pinch on the left and at the right of a plasma z interaction by multiples and their non interacted states of a mesh combinance of the process value involvance beyond a event horizon as the values

Specifically, the combination (called the joint mass) is calculated from the two sets of masses m_1\,\! and m_2\,\! in the following manner:

m_{1,2}(\varnothing) = 0 \,
m_{1,2}(A) = (m_1 \oplus m_2) (A) = \frac {1}{1 - K} \sum_{B \cap C = A \ne \varnothing} m_1(B) m_2(C) \,\!

where

K = \sum_{B \cap C = \varnothing} m_1(B) m_2(C). \,

K\,\! is a measure of the amount of conflict between the two mass sets.

THE GREATER THE AMOUNTS OF Z AXIAL PINCHING the greater is the effect of opposition to a non sequnous input into string neutralisation so that

root.z .F=- S

to locate events that are universal you would have to do it exterior to the planet earth or in a parameter where the-s of a displacement dampening by strings is also = to the strings channeling of the force to amplify it ….a type of channeling force..

m1————>F—————->m2 = S squared————–>a

ofrmats of a interaction of massess of any format involvance has very limited availability of the usage for input or transferrance of force into any basis of a string similarity based on the values of force mooving tough a worm hole or event to warp through processess that are continuosly being opposed for the alternative : total motion in non compatability of vector connections.

because the universes primary vector transferrance of its S /2 = connection by volume of a transferrance . F

the S / 2+x is a ready made format for only one event in its basic escape from a deccelleration into a type rutherford gold foil experiment as the lonely sheet or brane mooving in the universe by such violent values of enthropy and force that for the particle electron to pass through would rater be the case had the whole universe been a goild foil environment and at that to have only succeeded one in the state of a lectron vector through the format. The alternate view of the other side of a universe would make more sense in the approach of a lim x = 1/2 B.x of a universe B bit value that has similarity but not a case scenario where the same can happen again: this is the basics of a universal begining a short history of time and it icludes as many no go scenarios to pre universe histiory as theficulaty to do the same with the theory as the degree of difficulty in repeat responses other than at the universes end fase.

The Dempster–Shafer theory (sometimes abbreviated to DST) is a mathematical theory of evidence[1]. It allows to combine evidence from different sources and arrive at a degree of belief (represented by a belief function) that takes into account all the available evidence. The theory was first developed by Arthur P. Dempster[2] and Glenn Shafer[1].

In a narrow sense, the term Dempster–Shafer theory refers to the original conception of the theory by Dempster and Shafer. However, it is more common to use the term in the wider sense of the same general approach, as adapted to specific kinds of situations. In particular, many authors have proposed different rules for combining evidence, often with a view to handling conflicts in evidence better

as the values in their limited amount of motion by a resistance in the formats of high density connections of vector stoppages in the universe, the values in their responsive high values as universe in function to vectorise by super velocity into the volumetrics of a universe and the velocity relations that define the basics of motion in any direction by the power of a reversal value system comparative in sections that continue to diplace by the comparative values of the whole universe as the sections in their references to a specific point of continuiim = space time which continues to displace ahead of the conttinuiim of the universe and the basis to maintain vectorisations into the process whereby the values of their highest forces as universal = to the same definition of vector motion as the alternations of very high values in their interactive states of responses to be continually ahead of the process in the definitions of anything that is curved has a main frame of involvance by gaining a 10 D value or a 10 F power to functionally outdo any minimal value curvature as basaic STRINGS in their incomplete formats so that a

10 x> String value 1/x

A simple way of considering wave-making resistance is to look at the hull in relation to its wake. At speeds lower than the wave propagation speed, the wave rapidly dissipates. As the hull approaches the wave propagation speed, however, the wave at the bow begins to build up faster than it can dissipate, and so it grows in amplitude. Since the water is not able to “get out of the way of the hull fast enough”, the hull, in essence, has to climb over or push through the bow wave. This results in an exponential increase in resistance with increasing speed.

To calculate the speed of wave propagation, the following formula is used:

\mbox{speed} = \sqrt {\frac {l \times g}{2 \pi}}

Plugging in the appropriate value for gravity and solving yields the equation:

\mbox{knots} \approx 1.34 \times \sqrt{l \mbox{ft}}

Or, in metric units:

\mbox{knots} \approx 2.5 \times \sqrt{l \mbox{m}}

These values, 1.34 and 2.5, are often used in the hull speed rule of thumb used to compare potential speeds of displacement hulls, and this relationship is also fundamental to the Froude number, used in the comparison of different scales of watercraft.

When the vessel exceeds a speed/length ratio of 0.94, it starts to outrun most of its bow wave, the hull actually settles slightly in the water as it is now only supported by two wave peaks. As the vessel exceeds a speed/length ratio of 1.34, the hull speed, the wavelength is now longer than the hull, and the stern is no longer supported by the wake, causing the stern to squat, and the bow rise. The hull is now starting to climb its own bow wave, and resistance begins to increase at a very high rate. While it is possible to drive a displacement hull faster than a speed/length ratio of 1.34, it is prohibitively expensive to do so. Most large vessels operate at speed/length ratios well below that level, at speed/length ratios of under 1.0.

the reasoning follows that the basis of the whole scenario of a force outhere that can multiplyitself ios effective time frames are outdone by the power groupings previous to the involvance of decimal value string waveformats.

Data is basically the resultance of the interactions with spacetime warping to such degrees of active vectorisations that the whole cut off rate of a power packet of strings not even yet wave formated has no fluid or solid basis in the universe to engage the waveformats of a wavefront with specific reflection from a shore line in the universe. Everything is totally unrestrictive in motion and does so in the highest value relationships of the data locations and observations that the whole format of a volume force of space time is like trying to understand the processess by which a string is defined as EXISTANT but the interactions of this type of concept Ideal function of a theory is instantaneously altered or vectorised out of the relationships where a continuiim effect would be anything but the total fase out of the relationship into the advantage of super packets of force in motioin throughout the universe.

SENDING A Z PINCH BACK TO A IMAGE OF ITSELF BY USING THE SPACETIME VOLUME OF A DIALATED WARPING IN SPACE TIME TO SEE WHICH FREQUENCY OF Z PINCHING WOULD ALLOW IT TO PASS THROUGH A STRING IN HIGH MOTION IRREGULARITY TO LOCATE A SIMILARITY OF EXTENDING STRINGS:

File:Z-pinch H-gamma.jpg

Opposition is a term used in positional astronomy to indicate when one celestial body is on the opposite side of the sky when viewed from a particular place (usually the Earth). In particular, two planets are in opposition to each other when their ecliptic longitudes differ by 180°.

The symbol of opposition is . Handwritten: Opposition.png

A planet (or asteroid or comet) is said to be “in opposition” when it is in opposition to the Sun as seen from the Earth. This is the best time to observe a planet because:

  • it is visible almost all night, rising around sunset, culminating around midnight and setting around sunrise;
  • at this point of its orbit it is closest to the Earth, making it appear bigger and brighter.
  • the half of the planet visible from Earth is then completely illuminated (“full planet”)
  • the opposition effect increases the reflected light from bodies with unobscured rough surfaces

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.

sci fi reality……COMPRESSING BRANES BY NEWTONS DIFFERENCE QUOTION INTO SHIELD BOSONS..universal weak force

 

o n   t h e   u n i v e r s e  a s  a  w e a k  f o r c e

By Henryk Szubinski

THE BOSON EFFECT IN A TYPE SHIELDING IN PROCESS BY A STABILISATION OF TIME TO UTILISETHE INTERACTIVE POSSIBILITIES OF FREQUENCY INTERACTIONS IN VECHICULARITY

In crystallography, the reciprocal lattice of a Bravais lattice is the set of all vectors K such that

e^{i\mathbf{K}\cdot\mathbf{R}}=1

for all lattice point position vectors R. This reciprocal lattice is itself a Bravais lattice, and the reciprocal of the reciprocal lattice is the original lattice.

For an infinite three dimensional lattice, defined by its primitive vectors  (\mathbf{a_{1}}, \mathbf{a_{2}}, \mathbf{a_{3}}) , its reciprocal lattice can be determined by generating its three reciprocal primitive vectors, through the formulae

\mathbf{b_{1}}=2 \pi \frac{\mathbf{a_{2}} \times \mathbf{a_{3}}}{\mathbf{a_{1}} \cdot (\mathbf{a_{2}} \times \mathbf{a_{3}})}

\mathbf{b_{2}}=2 \pi \frac{\mathbf{a_{3}} \times \mathbf{a_{1}}}{\mathbf{a_{2}} \cdot (\mathbf{a_{3}} \times \mathbf{a_{1}})}

\mathbf{b_{3}}=2 \pi \frac{\mathbf{a_{1}} \times \mathbf{a_{2}}}{\mathbf{a_{3}} \cdot (\mathbf{a_{1}} \times \mathbf{a_{2}})}.

Using column vector representation of (reciprocal) primitive vectors, the formulae above can be rewritten using matrix inversion:

 \left[\mathbf{b_{1}}\mathbf{b_{2}}\mathbf{b_{3}}\right]^T = 2\pi\left[\mathbf{a_{1}}\mathbf{a_{2}}\mathbf{a_{3}}\right]^{-1}.

This method appeals to the definition, and allows generalization to arbitrary dimensions. Curiously, the cross product formula dominates introductory materials on crystallography.

The above definition is called the “physics” definition, as the factor of 2π comes naturally from the study of periodic structures. An equivalent definition, the “crystallographer’s” definition, comes from defining the reciprocal lattice to be e^{2 \pi i\mathbf{K}\cdot\mathbf{R}}=1 which changes the definitions of the reciprocal lattice vectors to be

 \mathbf{b_{1}}=\frac{\mathbf{a_{2}} \times \mathbf{a_{3}}}{\mathbf{a_{1}} \cdot (\mathbf{a_{2}} \times \mathbf{a_{3}})}  and so on for the other vectors. The crystallographer’s definition has the advantage that the definition of \mathbf{b_{1}} is just the reciprocal magnitude of \mathbf{a_{1}} in the direction of \mathbf{a_{2}} \times \mathbf{a_{3}}, dropping the factor of 2π. This can simplify certain mathematical manipulations, and expresses reciprocal lattice dimensions in units of spatial frequency. It is a matter of taste which definition of the lattice is used, as long as the two are not mixed.

Each point (hkl) in the reciprocal lattice corresponds to a set of lattice planes (hkl) in the real space lattice. The direction of the reciprocal lattice vector corresponds to the normal to the real space planes, and the magnitude of the reciprocal lattice vector is equal to the reciprocal of the interplanar spacing of the real space planes.

The reciprocal lattice plays a fundamental role in most analytic studies of periodic structures, particularly in the theory of diffraction. For Bragg reflections in neutron and X-ray diffraction, the momentum difference between incoming and diffracted X-rays of a crystal is a reciprocal lattice vector. The diffraction pattern of a crystal can be used to determine the reciprocal vectors of the lattice. Using this process, one can infer the atomic arrangement of a crystal.

The Brillouin zone is a primitive unit cell of the reciprocal lattice.

how can a crystalography process define the frequency of repeat event with the time value maintained in a type stabilisations of the values of time in pre time inputs into frequencies and its exit seperation from a process in time as a type velocity accellerator:

as the type 1 suurface is compressed the usage of stability in time process that define thermal interactions in a super stabilisations process :

basically the universe :

a Leibnitz view on sci fi design:

If a compressed rectangle can be the same as a compressed format of a smaller rectangle the non difference or difference of time in the process of a non alterability of the time taken and the force engeged as the data on the reasons for compressive expansions of rectangles have a format of the frequency by which the process can be super stabilised in similar frequency lock ons for lift

BRANE ALTERATIONS MIGHT LOOK LIKE THIS:

File:Productrule.png

A rigorous proof of the product rule can be given using the properties of limits and the definition of the derivative as a limit of Newton‘s difference quotient.

THE X OVER SECTION OF THE BRANES DEFINES THE branes ability to use a measurement system x,y,z input into its specific definitions of algebra or calculous: or basically any warping into the dimensions of a value input such as x = 10

and y = diemnsionality

where z= the universe

in division or as the values of branes to combine into a requirement for a anti matter type the x= anti matter the y =dimension of matter x inversion and the brance compactions of a z =universal value specifically the amount of inverted matter:

the branes can tthen be coefficiency values = compression of thoose formats by rooting the fuse process and using diffferencials on their apparent shape or size in any dimensional continuiim using x,y,z values such as

1—–2–3—4—5—6—7—–8—-9—10 D

If

 h(x) = f(x)g(x),\,

and ƒ and g are each differentiable at the fixed number x, then

h'(x) = \lim_{w\to x}{ h(w) - h(x) \over w - x} = \lim_{w\to x}{f(w)g(w) - f(x)g(x) \over w - x}. \qquad\qquad(1)

Now the difference

 f(w)g(w) - f(x)g(x)\qquad\qquad(2)

is the area of the big rectangle minus the area of the small rectangle in the illustration.

non influence =non effect involvance

basis of tie in interactions =non adverse effects of requirement to continue:

the basic resultance of a non hazzardous effect = basis exit parameters of conceptuality as similar in retracted view type analisis of the peersonal situation:

the basis of failure is aways a safe distance away from = the basis of continuiim of space time as indicative of the main process that the resultant = a non specific proof of a parameter of maintained existance:

This being so in every case , the obvious interaction is a weaker type or relation with the specifics of involvance with specially complex situations.

WORK  = F.S

In particle physics, the electroweak interaction is the unified description of two of the four fundamental interactions of nature: electromagnetism and the weak interaction. Although these two forces appear very different at everyday low energies, the theory models them as two different aspects of the same force. Above the unification energy, on the order of 100 GeV, they would merge into a single electroweak force. Thus if the universe is hot enough (approximately 1015 K, a temperature reached shortly after the Big Bang) then the electromagnetic force and weak force will merge into a combined electroweak force.

File:Feynmann Diagram Gluon Radiation.svg

PROTOTYPING A ELECTRO MAGNETIC WEAK ALTERANCE in the broad spectrum

sci fi reality…data motorics for flying cars

 

d a t a   m o t o r

flying cars

By Henryk Szubinski

1————-2————–3—————–4————–5——————6

data on reverse data buffers=2x as process of buffer in process to use break on the planarity of the nose section and the half way point lift of a positional sphere force indicator = increased pressure base planarity as the lim x = indicator on pressure as the ability to override the height value specifics of a 2 = situation scientific vechicularity and basis of maintained definition = science.

Basis 2 = a minimal buffer in usage as the data on the force of minimal bio cellularity..

a type 1 response motor for a basic flow to the left by a format of the basis in function as = aquired by processess that are functional to a function data theory of the basics implied to have data on a process that is a segment of a string in sub duction of flow.

The data is functional on basis 2 of a astrophysical function that has the basics of the wholevalues of its interactions with the data that defines the basis of the make or shake .type references to the usage of angles on the basis of a alterabilit by controll joy stick .

The data value = to a basic definition of  3 x = function : as the basis of the full data stop functions of the basis of sections and their referenced functions..as basic as the whole function in spacial dimensions of the data on processess.

WHILE THE WHOLE CYLINDER IN ITS SLICED TOP AND BASE CAN ROTATE TO LOCATE A ANGLE AND USE THE SLICE ON THE LEFT SIDED RECTANGLE PLATFORM FOR USAGE OF THE GAPS TO ALSO CBE CALLIBRATED INTO A LIFT VALUE:

THE USER PARAMETER ROTATOR IS BASICALLY MOOVED TO THE LEFT SIDE OF THE ROTATION SO THAT A WOBBLE IS ACTIVE IN THE BALANCE BY THE STOPPER IN ITS RETRACTED VALUE ON THE RECTANGLE.

File:Multivalued function.svg

 

TYPES OF WAFFERS WITH THE STANDARD PUMPER FOR STABILISATIONS VALUES as the usage for directional specifics in a flying car:

In mathematics, a multivalued function (shortly: multifunction, other names: set-valued function, set-valued map, multi-valued map, multimap, correspondence, carrier) is a total relation; i.e. every input is associated with one or more outputs. Strictly speaking, a “well-defined” function associates one, and only one, output to any particular input. The term “multivalued function” is, therefore, a misnomer since functions are single-valued. Multivalued functions often arise from functions which are not injective. Such functions do not have an inverse function, but they do have an inverse relation. The multivalued function corresponds to this inverse relation.

basics of 2 compiled type curvature surfaces on top and base levels of connective edges with a system a.i that will compute the spread to all parameters of the multi curved surfaces by the frontal radial spread with some influence on the perspectives of the intersecting lines as they appear at the specific angle by the projective &/or stopper that will take the violence of the polarisations of the sections and the basis of maintaining the value of a processed lift outside = the a.i that defines the vector through the transparency of the dimensionality ..

by multiple controll.= function steer to the left where the stopper A.I engeges thee tail section spherical plugg on the process of its motion back to the left by alternating between the parameters.

  • Every real number greater than zero or every complex number except 0 has two square roots. The square roots of 4 are in the set {+2,−2}. The square roots of 0 are described by the multiset {0,0}, because 0 is a root of multiplicity 2 of the polynomial x².
  • Inverse trigonometric functions are multiple-valued because trigonometric functions are periodic. We have
 \tan\left({\textstyle\frac{\pi}{4}}\right) = \tan\left({\textstyle\frac{5\pi}{4}}\right) = \tan\left({\textstyle\frac{-3\pi}{4}}\right) = \tan\left({\textstyle\frac{(2n+1)\pi}{4}}\right) = \cdots = 1.
Consequently arctan(1) may be thought of as having multiple values: π/4, 5π/4, −3π/4, and so on. We can treat arctan as a single-valued function by restricting the domain of to -π/2 < x < π/2. Thus, the range of arctan(x) becomes -π/2 < x < π/2. These values from a restricted domain are called principal values.
  • The indefinite integral is a multivalued function of real-valued functions. The indefinite integral of a function is the set of functions whose derivative is that function. The constant of integration comes follows from the fact that the difference between any two indefinite integrals is a constant,

These are all examples of multivalued functions which come about from non-injective functions. Since the original functions do not preserve all the information of their inputs, they are not reversible. Often, the restriction of a multivalued function is a partial inverse of the original function.

Multivalued functions of a complex variable have branch points. For example the nth root and logarithm functions, 0 is a branch point; for the arctangent function, the imaginary units i and −i are branch points. Using the branch points these functions may be redefined to be single valued functions, by restricting the range. A suitable interval may be found through use of a branch cut, a kind of curve which connects pairs of branch points, thus reducing the multilayered Riemann surface of the function to a single layer. As in the case with real functions the restricted range may be called principal branch of the function.

DATA RESEARCH COURTESY OF WIKIPEDIA