s t r i n g  p h y s i c s  a n d   t h e  t h e o r y  o f  e v e r y t hi n g

By Henryk Szubinski.

“the universe is only as stable as the matter in it in motion to the weak section of its continuiim”

The Gibbs free energy is defined as:

basic stability in designating the continuiim into the usage of section and the projected designations of the incorporations of the division of the product..

as a division between free energy /freedoom of knowledge in a quant computer..

————-u————-p————–v————-T———–s—————h

G = U + pV − TS

which is the same as:

G = H − TS

where:

Note: H and S are Thermodynamic values found at Standard Temperature and Pressure. The expression for the infinitesimal reversible change in the Gibbs free energy, for an open system, subjected to the operation of external forces Xi, which cause the external parameters of the system ai to change by an amount dai, is given by:

\mathrm{d}G =V\mathrm{d}p-S\mathrm{d}T+\sum_{i=1}^k \mu_i \,\mathrm{d}N_i + \sum_{i=1}^n X_i \,\mathrm{d}a_i +..

 

Vol + U= ( p+S )-S

A QUADRATIC WAVE FORMAT..=free energy

The characteristic length scale of strings is thought to be on the order of the Planck length, the scale at which the effects of quantum gravity are believed to become significant:

\ell_P =\sqrt{\frac{\hbar G}{c^3}} \cong 1.616 24 (12) \times 10^{-35} m

 

PROBLEM OF A 4 th point orientator of the interactions of excluded formats for vector relationships..

The Nvidia Quadro series of AGP and PCI Express graphics-cards comes from the NVIDIA Corporation. Their designers aimed to accelerate CAD (Computer-Aided Design) and DCC (digital content creation), and the cards are usually featured in workstations. (Compared to the NVIDIA GeForce product-line, which specifically targets computer-gaming). Competing products include the FireGL line of workstation graphics cards by ATI Technologies, Inc.. Companies such as Matrox and Avid also focus on specialized hardware accelerated graphics cards intended primarily for DCC.

 

 BASIS OF THE USAGE OF A FOURTH VALUE IN THE PROCESS OF NON REVERSAL OF THE DATA AS DESIGNATED TO LOCATE ONLY THE HIGH velocity decimal as the basis in calculations of the proces 2x -1 = to the basics of the maintained format displace through the field data on the reasons for the process high value and the definitions of a 2/3 displacement point in active relationship of the designated 1/3 process reversal into any field of interactions..by the designated

3/4 x= (Volume-1/4) [4+ B ]

 

a parameter interaction based on 3 points to be rearanged in a 4 point inclusions field.

O———-(x)————O————(y)———–O———(z)————O

 

 

 

1) as a coupling situation by a z value alterant parameter interactor by the 4 point

designator to alter the position of the z value

2) format for displaced position = between the y and the z

as a tubular format to be referenced as a input connector to z and x

as a

 

z= S (displaced ) formats of displacement of a solid state tubularity and the connective by a cause in 3 x descriptive mode

 

 

as point = W (F.S) a radial format = Force

and the angle of circumference / x = Displacement..

3)the force displacement as a process to describe the format of formational response= diffuse divisions of progress type

REGISTERED multi diode SYNCHRO-responsive

Differencial calculations of a type ; T.y(r.e-) = rotation.

basis of a response differencial 3x dx

 

 where x = 3 S .B

as x approaches a sigmat (B.S) cubed

————————————-section explanation———————————-

 

  • a spatial dimension, x (aka position), with frequency k (also called wavenumber)
  • a non-zero center amplitude, D (also called DC offset)

which looks like this:

y(t) = A\cdot \sin(kx - \omega t+ \theta ) + D.\,

The wavenumber is related to the angular frequency by:.

k = { \omega \over c } = { 2 \pi f \over c } = { 2 \pi \over \lambda }

where λ is the wavelength, f is the frequency, and c is the speed of propagation.

This equation gives a sine wave for a single dimension, thus the generalized equation given above gives the amplitude of the wave at a position x at time t along a single line. This could, for example, be considered the value of a wave along a wire.

In two or three spatial dimensions, the same equation describes a travelling plane wave if position x and wavenumber k are interpreted as vectors, and their product as a dot product. For more complex waves such as the height of a water wave in a pond after a stone has been dropped in, more complex equations are needed.

————————————–section explained————————————————

 

and the formatted 3 dimensional data = x (on background /foreground)

data of a root S = S cubed

 

  • Motion parallax – When an observer moves, the apparent relative motion of several stationary objects against a background gives hints about their relative distance. If information about the direction and velocity of movement is known, motion parallax can provide absolute depth information[4]. This effect can be seen clearly when driving in a car nearby things pass quickly, while far off objects appear stationary. Some animals that lack binocular vision due to wide placement of the eyes employ parallax more explicitly than humans for depth cueing (e.g. some types of birds, which bob their heads to achieve motion parallax, and squirrels, which move in lines orthogonal to an object of interest to do the same).1
  • Depth from motion – One form of depth from motion, kinetic depth perception, is determined by dynamically changing object size. As objects in motion become smaller, they appear to recede into the distance or move farther away; objects in motion that appear to be getting larger seem to be coming closer. Using kinetic depth perception enables the brain to calculate time to crash distance (aka time to collision or time to contact – TTC) at a particular velocity. When driving, we are constantly judging the dynamically changing headway (TTC) by kinetic depth perception.
  • Perspective – The property of parallel lines converging at infinity allows us to reconstruct the relative distance of two parts of an object, or of landscape features.
  • Relative size – If two objects are known to be the same size (e.g., two trees) but their absolute size is unknown, relative size cues can provide information about the relative depth of the two objects. If one subtends a larger visual angle on the retina than the other, the object which subtends the larger visual angle appears closer.
  • Familiar size – Since the visual angle of an object projected onto the retina decreases with distance, this information can be combined with previous knowledge of the objects size to determine the absolute depth of the object. For example, people are generally familiar with the size of an average automobile. This prior knowledge can be combined with information about the angle it subtends on the retina to determine the absolute depth of an automobile in a scene.
  • Aerial perspective – Due to light scattering by the atmosphere, objects that are a great distance away have lower luminance contrast and lower color saturation. In computer graphics, this is called “distance fog“. The foreground has high contrast; the background has low contrast. Objects differing only in their contrast with a background appear to be at different depths.[5] The color of distant objects are also shifted toward the blue end of the spectrum (e.g., distance mountains). Some painters, notably Cezanne, employ “warm” pigments (red, yellow and orange) to bring features forward towards the viewer, and “cool” ones (blue, violet, and blue-green) to indicate the part of a form that curves away from the picture plane.
  • Accommodation – This is an oculomotor cue for depth perception. When we try to