A  B A S I C    T Y P E     S P A C E S H I P     S I M I L A R I T Y

By Henryk Szubinski

 

 

a basic vice in which a left / right hubb connectes a interactive  moovable

section by a open state involvance with data streaming in a specific direction

<——————————————open sections of a tubular structuality of data input by store..

a STORAGE FACILITATION IS BASICALLY A;

 

 

formative relation of the universes by the ;turbine in the adjacency of the vice and the effects of its vectro rirection as indicated by the mid line section of the vice..

A altered direction  certainty based on the internal section of where the bending is done = the interval that has the caprtion of the turbine in its velocity input of flow..

 1) non definitions of the process

2)B  to have similar volume storage facilitations

3)  in any event pertaining to its end by ione involvant everywhere.

as a general construct of the designations by abbject specifications

as the basis of a general inquiry of the designations of a data functionality in specific regions of the universe a computer calculation of the data on why a sector with a remnant in the designated values of volume / space time = to the basis of the reasons behind a very special characteristic of the universe …that it designates the alteration of its formative values in and by processes that maintain the level of the specifically orientated value systems..calculations that are to be defined by the law of motion and the special SPECIFIC locality of the data on why a section of the processings in the special relativity is formed to engege a active role in any spontaneous replication of process = Why (a specific region in our designated recognition ) is specially formed to activate a formulation….The data is spent on high speciality designated as evfery high velcoity attempt at direct observations and the characteristics of the displacements are very diffuse as D-3 certainty..Special theory of the characteristics to designate ALTERANCE stageing = to a very implosive contianment by K = Ohm values..

On such grounds as permittability of the special values of the data on characteristic (cahracteristically altered ) = data that has special CERTAINTY of a vechicle = any TYPE designated by special –S.P.c = defined response on contage containment and the value lift effects of vechicles. designating the rweasons for the break of parameters in the volumes of referenced specific usage exclusions to a certain point inrelation to the constructions of force extensuions faseing by redillution…

 

the higgs boson is such a event that occurs in adjacency against the 90 degree angle of where the displacement is to be used…by events to a inbalance of a turbine on one side  also adjacent to the direction of propulsion..

The Higgs boson is a massive scalar elementary particle predicted to exist by the Standard Model in particle physics. At present there are no known fundamental scalar particles in nature.

The Higgs boson is the only Standard Model particle that has not yet been observed. Experimental detection of the Higgs boson would help explain the origin of mass in the universe. More specifically, the Higgs boson would explain the difference between the massless photon, which mediates electromagnetism, and the massive W and Z bosons, which mediate the weak force. If the Higgs boson exists, it is an integral and pervasive component of the material world.

The Large Hadron Collider (LHC) at CERN in Geneva, which came online on September 10, 2008 is scheduled to become fully operational by late 2009, and is expected to provide experimental evidence either confirming or refuting the Higgs boson’s existence. An accident in September 2008 has the LHC temporarily out of commission; ongoing experiments at Fermilab continue previous attempts at detection (although hindered by the lower energy of the Fermilab Tevatron accelerator). It has been reported that Fermilab physicists suggest the odds of Tevatron detecting the Higgs boson are between 50% and 96%, depending on its precise mass.[1]

 

 

 a uage of uncertainty theory

In quantum physics, the Heisenberg uncertainty principle states that certain pairs of physical properties, like position and momentum, cannot both be known to arbitrary precision. That is, the more precisely one property is known, the less precisely the other can be known. It is impossible to measure simultaneously both position and velocity of a microscopic particle with any degree of accuracy or certainty. This is not only a statement about the limitations of a researcher’s ability to measure particular quantities of a system, following the tenets of logical positivism, it is a statement about the nature of the system itself.

In quantum mechanics, a particle is described by a wave. The position is where the wave is concentrated and the momentum is the wavelength. The position is uncertain to the degree that the wave is spread out, and the momentum is uncertain to the degree that the wavelength is ill-defined.

The only kind of wave with a definite position is concentrated at one point, and such a wave has an indefinite wavelength. Conversely, the only kind of wave with a definite wavelength is an infinite regular periodic oscillation over all space, which has no definite position. So in quantum mechanics, there are no states that describe a particle with both a definite position and a definite momentum. The more precise the position, the less precise the momentum.

The uncertainty principle can be restated in terms of measurements, which involves collapse of the wavefunction. When the position is measured, the wavefunction collapses to a narrow bump near the measured value, and the momentum wavefunction becomes spread out. The particle’s momentum is left uncertain by an amount inversely proportional to the accuracy of the position measurement. The amount of left-over uncertainty can never be reduced below the limit set by the uncertainty principle, no matter what the measurement process.

This means that the uncertainty principle is related to the observer effect, with which it is often conflated. The uncertainty principle sets a lower limit to how small the momentum disturbance in an accurate position experiment can be, and vice versa for momentum experiments.

A mathematical statement of the principle is that every quantum state has the property that the root-mean-square (RMS) deviation of the position from its mean (the standard deviation of the X-distribution):

\Delta X = \sqrt{\langle(X - \langle X\rangle)^2\rangle} \,

times the RMS deviation of the momentum from its mean (the standard deviation of P):

\Delta P = \sqrt{\langle(P - \langle P \rangle)^2\rangle} \,

can never be smaller than a fixed fraction of Planck’s constant:

\Delta X \Delta P \ge {\hbar \over 2}.

Any measurement of the position with accuracy \scriptstyle \Delta X collapses the quantum state making the standard deviation of the momentum \scriptstyle \Delta P larger than \scriptstyle \hbar/2\Delta x.