15 | June | 2010 | SCIFIre@lismQuest.com

rotor drive

for flying cars and spaceships

By Henryk Szubinski

DISPLACEMENTS OF HILBERT SPACE

the existance of cylindeers that LINK every type of Tangency computation as well as on all the Pythagorean theorems as well as spacetime computations by resultance of the angle that will on the universal or multiple universal parameters be shown to equal the curvature of the incline states everywhere the same.

THE cobe UNIVERSE SEEN EDGE ON:

IS IN FACT THE 1/2 LIMX =THE BUOYANCY OF SIMILAR CUBE VOLUMES ON ITS EXTERNAL SPACETIME

TYPE 1 ,2,3 ENHROPY LEVELS OF THE TYPE CUBIC VOLUME OF A MOTOR ANTI GRAVITY FORMAT BY THE FOLLOWING SPECIFICS:

ACTUALLY THE WHOLE LEVEL OF COMPRESSION DOWNWARDS WOULD BE ENOUGH OF A VOLITILE MIX TO CAUSE A LIFT BACK UP OF THE PISTON BY GALAXIES

A BASIC REORIENTATION OF THE PISTON EFFECT WILL DEFINE THE PROCESS AS BASED ON A PYTHAGOREN RELATION

TYPE 1,2,3 VECHICLE FLYING CAR &/OR SPACESHIP TURBINE MOTOR.

basically THE PROCESS WILL RUN A IMPULSE MOMENT TROUGH THE CURVATURE OF THE WAFFER SQUARE PLANE SIMULTANEOUSLY WITH THE PROCESS OF THE WAFFER GOING THROUGH A ROTATION WHILE THE WHOLE SYSTEM MAINTAINS THE ANGLE UPWARDS = 45 DEGREES AS THE BASIC BOOST ON THE PROCESS OF THE VECTOR FORRCES DISPLACEING THROUGH THE CYLINDER;

BASIC pYTHAGOREAN EXTENSIONS OF THE ADJACENCE law

in which the formats of a tube are shown to have the same value as the whole pythagorean set equation as the plane on its edge

as 3 set values on this edge plane

1)root 2 / 3

2) 3 root 2

3) 2 (3 root ) 2

how to compress a 3 D cube into a cylinder with the special dynamics of the type cube STring of a universal cube = cylinder value equation using the Pythagorean theorem.

white holes

this is the basics of the plane being both a 2 dimnensional plane as well as a volume due to the 3 values used so that the process computes the involvance of a unknown cylindrical format.

basis of

anti matter

superconductivity at room temperature

warp drives

flying cars

artificial gravity controll

faster than light travel

force fields

basically the process of a value where the 2 D alters into 3 D

there is a process 3 ——————>4 by the height or the pythagorean side value in 3 states = volume of 3 h values where the basics of the root would define 1 side of the structure as a h3 / 4

where the basic process of + x =4 type extensional adjacencies on the process of x / y values in differencial formats

the basic problem is to define the high velocity computability of a 4 D format by the usage of 2 x 3 D = 6 D so that the basics of the 2 angles is a format of

white holes

x / 6 degrees = 4 D / 6 D

basis of the formats of a circumference value in which the process value of a open fased value in the displacements to a value parameter in which the prrocess reversals of the formats to define the levels of input LINKAGES in which the general survey of data on the process of a minimal value open fased force = to the open steady state of a process input alternate parameter

= S – x +F

basis OF THE INPUTS OF VALUE SINGULARITIES INTO THE CYLINDER AS WELL AS THE PROCESS EFFECT ON THE INTERNAL DISPLACEMENTS THROUGH THE CYLINDER AND THE ACTIVVATED FORMATS OF THE FORCE IN EXIT PROCESS TO DEFINE THE EXTERNALITY OF THE PROCESS

= to the usage of Cir 2

as a singularity of the whole universe Force

where the basis of the process vector as advanced formats of singularity as override on the formats of its count = 3 singularities

singularity 1= input of a area or volume towards the value system of a planarity

singularity 2= to the A

singularity 3=S. A 4/ (Cir / 2) 3 R

singularity 4=basis of disssimilarity by QUANTUM Entanglement

basis of the singularities 3 / 4 = 4 /3

black holes

Pure states

defining the SINGULARITY POINTS IN THE CYLINDER BY THE PROCESSESS OF:

TENSOR PRODUCTS= 30 DEGREES

SEPERABLE STATES=CYLINDER RESISTANCE

PURE STATE=QUANT ROTATIONS

EPR PARADOX=RADIALS AND SQUARE WAFFER PLANE

lcd complexITY OF THE PROCESS TO USE ENTHROPY ON ALL VOLUME FORMATS SUCH AS SPHERES , CUBES, CYLINDERS…………………………

Consider two noninteracting systems $A$ and $B$ , with respective Hilbert spaces $H A$ and $H B$ . The Hilbert space of the composite system is the tensor product

$H_A \otimes H_B .$

If the first system is in state $\scriptstyle| \psi \rangle_A$ and the second in state $\scriptstyle| \phi \rangle_B$ , the state of the composite system is

$|\psi\rangle_A \otimes |\phi\rangle_B.$

States of the composite system which can be represented in this form are called separable states, or product states.

Not all states are product states. Fix a basis $\scriptstyle \{|i \rangle_A\}$ for $H A$ and a basis $\scriptstyle \{|j \rangle_B\}$ for $H B$ . The most general state in $\scriptstyle H_A \otimes H_B$ is of the form

$|\psi\rangle_{AB} = \sum_{i,j} c_{ij} |i\rangle_A \otimes |j\rangle_B$ .

This state is separable if $\scriptstyle c_{ij}= c^A_ic^B_j,$ yielding $\scriptstyle |\psi\rangle_A = \sum_{i} c^A_{i} |i\rangle_A$ and $\scriptstyle |\phi\rangle_B = \sum_{j} c^B_{j} |j\rangle_B.$ It is inseparable if $\scriptstyle c_{ij} \neq c^A_ic^B_j.$ If a state is inseparable, it is called an entangled state.

For example, given two basis vectors $\scriptstyle \{|0\rangle_A, |1\rangle_A\}$ of $H A$ and two basis vectors $\scriptstyle \{|0\rangle_B, |1\rangle_B\}$ of $H B$ , the following is an entangled state:

${1 \over \sqrt{2}} \bigg( |0\rangle_A \otimes |1\rangle_B - |1\rangle_A \otimes |0\rangle_B \bigg)$ .

If the composite system is in this state, it is impossible to attribute to either system $A$ or system $B$ a definite pure state. Instead, their states are superposed with one another. In this sense, the systems are “entangled”. This has specific empirical ramifications for interferometry.^[9]

File:LiquidCrystal-MesogenOrder-Nematic.jpg

Now suppose Alice is an observer for system $A$ , and Bob is an observer for system $B$ . If Alice makes a measurement in the $\scriptstyle \{|0\rangle, |1\rangle\}$ eigenbasis of A, there are two possible outcomes, occurring with equal probability:^{[citation needed]}

Alice measures 0, and the state of the system collapses to $\scriptstyle |0\rangle_A |1\rangle_B$ .
Alice measures 1, and the state of the system collapses to $\scriptstyle |1\rangle_A |0\rangle_B$ .

If the former occurs, then any subsequent measurement performed by Bob, in the same basis, will always return 1. If the latter occurs, (Alice measures 1) then Bob’s measurement will return 0 with certainty. Thus, system B has been altered by Alice performing a local measurement on system A. This remains true even if the systems A and B are spatially separated. This is the foundation of the EPR paradox.

File:LiquidCrystal-MesogenOrder-ChiralPhases.jpg

The outcome of Alice’s measurement is random. Alice cannot decide which state to collapse the composite system into, and therefore cannot transmit information to Bob by acting on her system. Causality is thus preserved, in this particular scheme. For the general argument, see no-communication theorem.

In some formal mathematical settings^[^specify^], it is noted that the correct setting for pure states in quantum mechanics is projective Hilbert space endowed with the Fubini-Study metric. The product of two pure states is then given by the Segre embedding.

PROCESSING THE SYMMETRY OF THE DATA ON VELOCITY AS THE H2O FORMATS OF THE PROCESS TO REDUCE THE FORMATS OF THE PROCESSESS IN EVEN VALUE NUMBERS AS THE DIFFERENCIALS OF REVERSALS FORCE AS UNIVERSE ON DATA TO

THE WHOLE ENTHROPY GRAVITY WELL DYNAMICS

PROCESSING SYMMETRY DATA VELOCITY H2O FORMATS PROCESS REDUCE PROCESSES EVEN VALUE NUMBERS DIFFERENCIALS REVERSALS FORCE UNIVERSE LIFT

LIFT.

the basic problem is to define the high velocity computability of a 4 D format ….RECEEDING VALUES OF FORCE ON THE SPACETIME EXPANSIONS OF THE H2O PROCESS HEIGHT …. on every format of the universe down to the very minimal difference of each …. data and research courtesy of wikipedia. 2010: 06/14; CATEGORY: 1 …

File:Lipid bilayer and micelle.png

basic data on the universal H2O force as the process of the vector directions …. IF EVERYEVENT IN THE UNIVERSE IS A PARALLAX OF EVERY EVENT IN SPACE TIME BY AFORCE: …. has some basic values of a lift. 27 Feb 2010 … ….. of the prime number p) with respect to a basis for the differentials of the first kind. …

equation also conserves the time reversal symmetry. … are all differential equations, and if the equations are …. Accordingly, velocity is a dimensionless value and has no unit. ….multiplication maintain the same sign even if the order is reversed. … of this is the Lorentzforce, which is given by a cross …

File:Lipid bilayer and micelle.png

So, do you think there will be a geomagnetic reversal event in 2012? …… For a more detailed explanation including formulae regarding velocity, …… Get any number of your kind here, and i’m sure we will always be more than match to you …… important forces mobilizing on core values such as human dignity, …

ics, such as the invention of the decimal place-value system of numbers, negative numbers,….. not strictly correct, and (iii) space-time is quite complex even at the … as mass, length, time, velocity, momentum, force, and so on. …… time-reversal invariance suggest that nature has some asymmetry built into …

processes of even wider scale”. He further argues that at a particular point, ….. square valueof the velocity of a quantum mechanical particle is …… forces the symmetry breaking is the instability of the disordered …… there is still a huge work of data processing that occurs in the brain (in the case …

The scientific value of Alan Schwartz’s essay is very low. ….. The numbers of these spheres is probably the same in the two senses . ….. Wouldn’t such point need a velocity in excess of c as to compensate the electrostatic force? …… space on astronomic scales have failed to detect curvature of the universe. …

File:Lipid bilayer and micelle.png

13 Oct 2009 … There are also a number of climate “skeptics” who have a physics background. …. We must reduce emissions of greenhouse gases beginning now. …. In fact, climate is not even well-defined for a single decade, ….. Yes, I believe the entropy of theuniverse increases in this irreversible process. …

In recent years, a number of different semantics for defaults have been ….. using deterministic processes and application to event-based simulation of …… Average-value data with a constant, a Gaussian-like, and a Slater prior ….. of light [cond-mat/0402682] The relation between Time Reversal focusing and …

In fact, in the event quarks are the constituents of the neutron, ….. of irreversible processessuch as any type of energy releasing process [34]. …. The difficulty addressed and solved by Santilli is that all “numbers” verifying the axioms ….. The latter has been calculated by Santilli resulting in the value …

Order parameter

The local nematic director, which is also the local optical axis, is given by the spatial and temporal average of the long molecular axes

The description of liquid crystals involves an analysis of order. A tensor order parameter is used to describe the orientational order of a liquid crystal, although a scalar order parameter is usually sufficient to describe nematic liquid crystals. To make this quantitative, an orientational order parameter is usually defined based on the average of the second Legendre polynomial:

$S = \langle P_2(\cos \theta) \rangle = \left \langle \frac{3 \cos^2 \theta-1}{2} \right \rangle$

where $θ$ is the angle between the LC molecular axis and the local director (which is the ‘preferred direction’ in a volume element of a liquid crystal sample, also representing its local optical axis). The brackets denote both a temporal and spatial average. This definition is convenient, since for a completely random and isotropic sample, S=0, whereas for a perfectly aligned sample S=1. For a typical liquid crystal sample, S is on the order of 0.3 to 0.8, and generally decreases as the temperature is raised. In particular, a sharp drop of the order parameter to 0 is observed when the system undergoes a phase transition from an LC phase into the isotropic phase.^[27] The order parameter can be measured experimentally in a number of ways. For instance,diamagnetism, birefringence, Raman scattering, NMR and EPR can also be used to determine S.^[11]

The order of a liquid crystal could also be characterized by using other even Legendre polynomials (all the odd polynomials average to zero since the director can point in either of two antiparallel directions). These higher-order averages are more difficult to measure, but can yield additional information about molecular ordering.^[9]

A positional order parameter is also used to describe the ordering of a liquid crystal. It is characterized by the variation of the density of the center of mass of the liquid crystal molecules along a given vector. In the case of positional variation along the z-axis the density $ρ(z)$ is often given by:

$\rho (\mathbf{r})=\rho (z)=\rho_0+\rho_1\cos\left (q_sz-\phi\right )+\cdots$

The complex positional order parameter is defined as $\psi (\mathbf{r})=\rho_1 (\mathbf{r})e^{i\phi(\mathbf{r})}$ and $ρ 0$ the average density. Typically only the first two terms are kept and higher order terms are ignored since most phases can be described adequately using sinusoidal functions. For a perfect nematic $ψ = 0$ and for a smectic phase $ψ$ will take on complex values. The complex nature of this order parameter allows for many parallels between nematic to smectic phase transitions and conductor to superconductor transitions.^[8]

DATA RESEARCH AND IMAGES COURTESY WIKIPEDIA

M	T	W	T	F	S	S
	1	2	3	4	5	6
7	8	9	10	11	12	13
14	15	16	17	18	19	20
21	22	23	24	25	26	27
28	29	30

SCIFIre@lismQuest.com

Day: June 15, 2010

pythagorean Strings anti gravity

Pure states

Order parameter