universe warp drive vector

universe section vector limitations

WARP DRIVE

By Henryk Szubinski

the SHAPER of recognitive universal force

Cosmology

In 2003, lack of structure on the largest scales (above 60 degrees) in the cosmic microwave background as observed for one year by the WMAP spacecraft led to the suggestion, by Jean-Pierre Luminetof the Observatoire de Paris and colleagues, that the shape of the Universe is a Poincaré sphere.[1][2] In 2008, astronomers found the best orientation on the sky for the model and confirmed some of the predictions of the model, using three years of observations by the WMAP spacecraft.[3] There is as yet no strong support for the correctness of the model, however.

along the plane of a spacetime upp /down and the rotations of BRANES along their perimeters, the brane must either seperate by the impulse of the curvature back into a high value by the process of a seperation similar to the Brane rotating around one spacetime and into the proximally linked one like a cog work: basically the shock absorbancy of the type 1 H2O buoyancy:

AS SPHERE FORCE FIELDS

By sustainment of a universal force field is meant the BRANE in its complete frequency of surface area cover so that the counter rotations of the 2 base planes and their gravity occilations = the force field as using its share of the proximal force field:

to enter such a parameter BRANE on the similar positionings off a brane exchange into the proximal rotative platform by the gravity in lower levels than the process to define the Brane as reapparent without mass:

Shape of the Universe

Various models have been proposed for the global geometry of the universe. In addition to the primitive geometries, these proposals include the Poincaré dodecahedral space, a positively curved space consisting of a dodecahedron whose opposite faces correspond (with a small twist). This was proposed by Jean-Pierre Luminet and colleagues in 2003[1][3] and an optimal orientation on the sky for the model was estimated in 2008.[4]

formats of a expansive point representation of a 1 dimensional expansion into 2 Dimensional evidence based on a non 3 dimensional basis in the point core values with minimal rotations of the

LINK BASE TO SIMILAR PROCESSESS

as the basis of the universal sphere : formed by the increase of reversed x value into a high y value parameter:

File:Dodecahedron flat.svg

the multi universes rely on this , that the more you heap onto failure the greater is the distributions of a spacetime that is actively defined on Earth as the same process of a universal spacetime that has no specific value singular parameter:

1)displacements = height of value increments = spacial value systems of a process height  in which the process of the vector values in which the data on processing the greatest resistant force in the universe as being the total fase out of spacetime in relations to the diminishments of  spacetime where the process is a total vector field as =1

But on data for area = total value relations of the

Area total of the universe = the total value of resistance by1 event

= the vector height of all events in the universe would suppose

that the greatest difficulty of spacetime is the opposed universal gravity against a mooving body in vertical vector =1

where the only resultance is the area of the measurement of the gravity event in case the universe itself would go vertically =1

as well as the resistance of its spread = a heat field of the value measurability on the x,y

formats as a value lim x = reduced relations to a x infinite while the y value sustains the position os a high value:

This is in fact a format for a lateral area computation as

A=x/y

as well as being the same format of the area problems above the y value as shared by

-y ,x

this being in short the face of the area made towards the presentation by its format quantality as rotatable to a verticie

similarly the x,y field resistance can also be rotated in the calculous of the view generated as a surface displaceing downwars

So that both of the area spacetime and the resistance spacetime can rotate in opposite directions

while one vector links theese field into the process by which the data on the uncertainty of vector resons for a whole universe goes into vectorisations as well as being the reasons for the universe continuiim with its basic reference warping as the process by which the full value system has a high velocity sustainement spacetime =minimal vector

in 3 Dimensionality as being=

the dimensionality of the 1 Force in its process vector seperation of the 2 fields into the universal involvements of the process that continues to be resistant.

warp speed openings of the 2D planarity in a warp drive effect

Data on the singularity is Hawkins and the event horizon, but there are no specific points on the following:

(Vertex figure)

forceing the processess of  Reynolds distortions of H2O area process hyperspace universe:

Definition

Reynolds number can be defined for a number of different situations where a fluid is in relative motion to a surface (the definition of the Reynolds number is not to be confused with the Reynolds Equationor lubrication equation). These definitions generally include the fluid properties of density and viscosity, plus a velocity and a characteristic length or characteristic dimension. This dimension is a matter of convention – for example a radius or diameter are equally valid for spheres or circles, but one is chosen by convention. For aircraft or ships, the length or width can be used. For flow in a pipe or a sphere moving in a fluid the internal diameter is generally used today. Other shapes (such as rectangular pipes or non-spherical objects) have an equivalent diameter defined. For fluids of variable density (e.g. compressible gases) or variable viscosity (non-Newtonian fluids) special rules apply. The velocity may also be a matter of convention in some circumstances, notably stirred vessels.

 \mathrm{Re} = {{\rho {\bold \mathrm V} L} \over {\mu}} = {{{\bold \mathrm V} L} \over {\nu}} = {{{\bold \mathrm Q} L} \over {\nu}A}[4]

where:

  • {\bold \mathrm V} is the mean fluid velocity (SI units: m/s)
  • L is a characteristic linear dimension, (traveled length of fluid, or hydraulic radius when dealing with river systems) (m)
  • μ is the dynamic viscosity of the fluid (Pa·s or N·s/m² or kg/m·s)
  • ν is the kinematic viscosity (ν = μ / ρ) (m²/s)
  • {\rho}\, is the density of the fluid (kg/m³)
  • Q is the volumetric flow rate (m³/s)
  • A is the pipe cross-sectional area (m²).

Note that this is equal to the ratio between  {\rho {\bold \mathrm V}^2} \over {L} , which is the drag (up to a numerical factor, half the drag coefficient), and  {{\mu {\bold \mathrm V}} \over {L}^2},

which is the force due to viscosity (up to a numerical factor depending on the form of the flow).

Dodecahedron

In some distortions time progresses faster than normal, some slower. ….. She explains that the “Tangent Universe” on the other side of the wormhole  While there are no black holes in this movie, hyperspace travel has been made  In episode 5 of season two, titled S-ForceS.O.S., Coop is locked in a battle 

how are the Branes bent into spherical cover shape




Icosahedron.png

Cartesian coordinates

The following Cartesian coordinates define the vertices of a dodecahedron centered at the origin:

(±1, ±1, ±1)
(0, ±1/φ, ±φ)
(±1/φ, ±φ, 0)
(±φ, 0, ±1/φ)

where φ = (1+√5)/2 is the golden ratio (also written τ) = ~1.618. The edge length is 2/φ = √5–1. The containing sphere has a radius of √3.

[edit]


Answer: debbie reynolds Question: in 1957 this actress recorded the simple …. Answer: desalination Question: The process of removing salt from sea water is …… star wars : what do imperial ships do before jumping into hyperspace…… Refers to art that uses emphasis anddistortion to communicate emotion. 

Writers in the Star Wars Expanded Universe generally are aware that space is …. This is actually approximately the same distance distortion that occurs in …… In Babylon 5hyperspace travel appears to be done at the speed of plot. …. The canonical explanation is that the force needed to fight a war is much 



“Engineering design is a decision making process required to optimally convert …… [DAV: didn’t I calculate that dodecahedron really gave the least distortion….. the magnetosphere – and forcing the solar wind to flow around it. …… This may help to explain the preference for biplanes in the low Reynolds


hyperspace.’ It is possible to visualize a vast …… of this concept to the area of ecotourism. She can be ….. 1996). The process is a stabilizing rather than a destabilizing force…… 2) to reduce visual distortion and illusions of space for the hyper- ……http://en.wikipedia.org/wiki/Le_Corbusier 

Thus Glenn Reynolds could receive this insulting email calling for civility  The term for this method of fixing distortions is adaptive optics. …… and fantastic space vehicles that could leap in and out of hyperspace…… And if you’d like to advertise on BatesLine, start theprocess by clicking here. 

robin milner process calculus communicating sequential processes process ….. fact digest size highlight size hyperspace delivery boy highlight callbacks …… degree of isochronous distortion maximum local extremum maximum perfect …… the draft star warswiki star wars expanded universe boundary condition 

Strategies of persuasion gained force over the seemingly neutral notices …… persurface or Deep Surface (H2O Water Experience pavilion with Dutch  tions of representation (such as virtuality and hyperspace), …. composition, but when seen from a point to the left of the picture the distortion is corrected. 


O2 → H2O,. (1.3.3) and other processes are called irreversible when their images under time reversal, t → −t, are prohibited by causality and other laws. 



Dimensions

If the edge length of a regular dodecahedron is a, the radius of a circumscribed sphere (one that touches the dodecahedron at all vertices) is

r_u = \frac{a}{4} \left(\sqrt{15} +\sqrt{3}\right) \approx 1.401258538 \cdot a

and the radius of an inscribed sphere (tangent to each of the dodecahedron’s faces) is

r_i = \frac{a}{20} \sqrt{250 +110\sqrt{5}} \approx 1.113516364 \cdot a

while the midradius, which touches the middle of each edge, is

 r_m = \frac{a}{4} \left(3 +\sqrt{5}\right) \approx 1.309016994 \cdot a

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Electronic Materials and Processes Handbook, Third Edition …. Design Criteria for LowDistortion in Feedback Opamp Circuits …… Tsunami: How One Mobile Telecom Created a New Market and Became a Global Force …… Hyperspace: A Scientific Odyssey Through Parallel Universes, Time Warps, and the 10th Dimension 


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