oil spills anti matter dark matter

dark matter anti matter

By Henryk Szubinski

on oil spills the levels and their displaced collector funnels can be dragged along the surface down to a specific depth

In the mathematical field of differential geometry, a metric tensor is a type of function defined on a manifold (such as a surface in space) which takes as input a pair of tangent vectors v and w and produces a real number (scalar) g(v,w) in a way that generalizes many of the familiar properties of the dot product of vectors in Euclidean space. In the same way as a dot product, metric tensors are used to define the length of, and angle between, tangent vectors.

A metric tensor is defined to be a nondegenerate symmetric bilinear form on each tangent space that varies smoothly from point to point. It is an example of a tensor field. Relative to a local coordinate system, a metric tensor takes on the form of a symmetric matrix whose entries transform covariantly under changes to the coordinate system, which is to say that the metric tensor is a covariant symmetric tensor.

The round metric on a sphere

The unit sphere in R³ comes equipped with a natural metric induced from the ambient Euclidean metric. In standard spherical coordinates (θ,φ), with θ the co-latitude, the angle measured from the z axis, and φ the angle from the x axis in the xy plane, the metric takes the form

This is usually written in the form

basic triangle x,y,z involvance with a spherical particle

4 levels of higgs bosons and their 4 levels of     t &/or  -t

FOLDING THE LEVELS INTO 1/2 WITH THE 4 LEVELS AND TAKING INTO ACCOUNT THE SHADOW ZONES FORMED AS THE PRESSURE EFFECT OF THE FOLD COMPRESSION :

A Feynman diagram of one way the Higgs boson may be produced at the LHC. Here, two gluons decay into a top/anti-top pair, which then combine to make a neutral Higgs.

as well as the W Z boson pairs on 4 levels

A Feynman diagram of another way the Higgs boson may be produced at the LHC. Here, two quarks each emit a W or Z boson, which combine to make a neutral Higgs.

BASICALLY THE HIGGS BOSONS CAN BE REPLICATED BY POLYMERS

so how can 535 higgs bosn particles = 7x range of opposed electrons and anti matter of the force that is branched into and outof the same boson leasticity but from a synthetic type of materials polymer sphere of anti matter elasticity  functions:

well you would need to define the bosons on a angle of decrease by a type 1 Tan angle related to a 1 value y for every divisive on the opposed plane as well as every -x value on the adjacent plane =1 so that the decimals define the pre work basis of the decimal bosons used as the very elastic type bounceing gravity granules or their anti matter absorbtions when in contact with its bounceing gravity half.

Dendrimers are a special case of polymer where every monomer unit is branched. This tends to reduce intermolecular chain entanglement and crystallization. Alternatively, dendritic polymers are not perfectly branched but share similar properties to dendrimers due to their high degree of branching.

The architecture of the polymer is often physically determined by the functionality of the monomers from which it is formed^[10]. This property of a monomer is defined as the number of reaction sites at which may form chemical covalent bonds. The basic functionality required for forming even a linear chain is two bonding sites. Higher functionality yields branched or even crosslinked or networked polymer chains.

An effect related to branching is chemical crosslinking – the formation of covalent bonds between chains. Crosslinking tends to increase T_gand increase strength and toughness. Among other applications, this process is used to strengthen rubbers in a process known asvulcanization, which is based on crosslinking by sulfur. Car tires, for example, are highly crosslinked in order to reduce the leaking of air out of the tire and to toughen their durability. Eraser rubber, on the other hand, is not crosslinked to allow flaking of the rubber and prevent damage to the paper.

using the intervals shown on 4 levels:

waveform pressure buffers

frontal push form

triangular differences

particle types : electron +/- or dark matter as well as quant particles

height levels

seperation by a x +1 value continuiim

4(wave form .Volume.particle type.triangle.quant .0.25) /(x +1)

27 Feb 2010 … 17 May 2009 … vol of sphere /3 vector points= S of particles / 3 … …..halving by the process of a quantal uncertainty process reliant on a quant. … of a computative vector in the frontal waveforms of particle waves: …… of each side as a general typeisocelees triangle that can display where …

21 Apr 2010 … THIS TYPE DATA WILL BE USABLE ON PRE QUANTAL CHIP CONNECTIVES BY …… in total reference but of a quadratic decimal of the sphere of the …

functional MRI data containing a pair of task-related waveforms, Hum Brain Mapp. …… eachparticle: size, shape, moments, transparencies, texture, etc. ….. by using the information given in the decimal places of peptides by making …… sequence alterations observed (compared to a reference genome) pose new …

The present volume will be suitable for researchers interested in New Energy …… Visible matter would condense around dark matter and make quantal structures visible. …… since it contains quadratic invariant of curvature Riemann-type tensor …… d particles; the general case follows with minor alterations. …

= a mean value system resultance

25 a % = dark matter

25 b % = electron negatives

25 c % = electron anti matter positives

25 d % = quant particles

so that the values on 4 alterance formats with their specific value difference by x values in a general increase value displacement:

so that

(3x + 1 )= (3 triangles – 1 degree)  (1/4 )F

4 (3x+1) = 180 x 3 -1 F

7x +4 =540 -1 F

7x =535 F

x =76.42 F

as the value  25 %

x electron anti matter % range =475 F

basically derived from the formulation stated as:

4(wave form .Volume.particle type.triangle.quant .0.25) /(x +1)

frame arts

durational triangle

descent trials non limited trial period triangle

By Henryk Szubinski

basis of triangulations levels to which the basis of exit point references on related isocelees angle point reference to the point related to the possibility of the angle 1 = input by delays of the process in which time is referenced on exit / input systems of their related specific high value h = Force.

basis of the alterations of the type tri rotatives and their related high velocity parameter in non defined process positions = to the levels by which the non value defines a positionality in respones to the full value =the data on the process of the data being = the high atmospherical value access to which responsives

= the alternate hemisphere of responses.

Data on the full rotated value 180 -x = 90 degree force values to which the

values of the 180 + x =the responsive pressurisations of the 90 degrees in the 4 th quadrance as the process buffer in the responses made to the value mean:

180 -x / 180 + x = Force of non altered time values and their responsive interactions of volume.

this data will define the win situation basis of F + t / F-t

= mean value formats of their divisive singularity

=1 F

IMAGE courtesy of :

type lift vechicles from the movie ALIENS 2 with the colonial US marines

basis of the force mean and the horizon mean values by alterations of time lim x

Cosmological horizon

The cosmological horizon, (also known as the particle horizon) is the maximum distance from which particles could have traveled to the observer in the age of the universe. It represents the boundary between the observable and the unobservable regions of the universe.^[30] The existence, properties, and significance of a cosmological horizon depend on the particular cosmological model being discussed.

In terms of comoving distance, the particle horizon is equal to the conformal time η₀ that has passed since the Big Bang, times the speed of light c. The quantity η₀ is given by,

where a(t) is the scale factor of the Friedmann-Lemaître-Robertson-Walker metric, and we have taken the Big Bang to be at t = 0. In other words, the particle horizon recedes constantly as time passes, and the observed fraction of the universe always increases.^[30][31]

The particle horizon differs from the event horizon in that the particle horizon represents the largest comoving distance from which light could have reached the observer by a specific time, while the event horizon is the largest comoving distance from which light emitted now can ever reach the observer.^[32]

the minimals of angles on horizons

Small-angle approximation is a useful simplification of the laws of trigonometry which is only approximately true for finite angles, but correct in the limit as the angle approaches zero. It involveslinearization of the trigonometric functions (truncation of their Taylor series) so that, when the angle x is measured in radians,

or  for the second-order approximation

Small angle approximation is useful in many areas of physics, including electromagnetics, optics (where it forms the basis of the paraxial approximation), cartography, astronomy, and so on.

STRING JUMPS

jumping the strings

By Henryk Szubinski

using the pulley system as a film roll exposure section area ffor the recordings of observations of what tensile forces are in action by the similarity to a galactic arm and its core related tensile values as the type of hinges that tranferr motion and divisive stress pull vectors=the jump fase of one crank to the other by the fastest route available to the recording device as being the superficial points of exit of data recoring through the main cable for power of the alternate wire zone input to record the alternate axial level of tensile stress in the opposite direction:

basics of 3 galaxies involved in a incline instance force in 2 Dimensions because the incline would be invisible due to space time; the 2 D value for a galaxy leaving a vector trail would define the force of the spacetime incline but not the background invisibility of the Tan values = dark matter:

In the instance of their interactions as 3 galaxies ,the spacetime problem can be defined.

So that the basic value and its responses

as are based on directions of pull = 3 vectors and their

value related multiples as the force that is active when the tensile sets are pulled into oppsite vector S

= the tensility F /vector values 3

basic force present is transposed as imagery on the 2 levels or 3 levels of film in action to define relative interactiuons on all 3 levels = to the process indicators of the wire tensility going through the stretching and elasticity as based

on S alterations

= S + 1 / S-1

=3 / F

where the 3 vector directions =multiples of a  angle of interaction so that the basics of pulley vector directions can be used as a incline basis of comparatives with

h1 / h2 = incline angle Force

how can the x,y,z values of a incline be measured at its highest velocity vector 2 dimensionality by the process of the active force

DOORS INTO GEL AS A FORCE

gel pack

By Henryk Szubinski

large  water cities and developments

SHOWN HERE early PLASMA RAYS

EARLY DEVELOPMENTS IN WARP DRIVES

MULTI UNIVERSALLY AS SLOW DEVELOPMENT RESULTS IN A HIGHER RATE OF INVOLVANCE

basis for the vector force redefined vector direction / process of the decellerations = accellerations by the formats = S as the shared value vectors responsive to the process of the  S+1 = Universe in multiples as a value force LINK

= (1/ process of vel +1)

(1/ velocity -1)

as the data on interactive vector attractions = F by the simulations of warping the force

=velocity alterations of tri value x -1 =2 responsive vector directions.

as the type of GUNGAN habitat on the basis of 2 srfaces = the top surface and the low surface of the frame that conducts the ionic values of a gel pack format  with the metal frame that sustains the gel sphere cells to their metallic  conductors of ions as force fields.

THE EXISTANCE OF METAL CAGES OR PLATFORMS OR FLAT STRUCTURES IN 2 DIMANSIONAL SPACETIME AS THE TYPES OF SURFACES = 2 SURFACE AREAS / F

AS THE BASIC EXISTANCE OF THE CONDUCTIVITY OF A FORCE THAT STABILISES ALL OBJECTS TO THEIR RELATIONS WITH TYPE 1,2,3 CAGES MUCH LIKE THE  CAGE FOR A DUNE BUGGY.

== Stationary phase

The stationary phase or adsorbent in column chromatography is a solid. The most common stationary phase for column chromatography is silica gel, followed by alumina.Cellulose powder has often been used in the past. Also possible are ion exchange chromatography, reversed-phase chromatography (RP), affinity chromatography orexpanded bed adsorption (EBA). The stationary phases are usually finely ground powders or gels and/or are microporous for an increased surface, though in EBA a fluidized bed is used.

EARLY DEVELOPEMNTS IN FORCE FIELDS

Silica gel is a granular, vitreous, highly porous form of silica made synthetically from sodium silicate. Despite its name, silica gel is a solid. It is a naturally occurring mineral that is purified and processed into either granular or beaded form. As a desiccant, it has an average pore size of 24 angstroms and has a strong affinity for water molecules.

Silica gel is most commonly encountered in everyday life as beads packed in a vapor-permeable plastic. In this form, it is used as a desiccantto control local humidity in order to avoid spoilage or degradation of some goods. Because of poisonous dopants (see below) and their very high absorption of moisture, silica gel packets usually bear warnings for the user not to eat the contents. If consumed, the pure silica gel is unlikely to cause acute or chronic illness, but would be problematic nonetheless. Food-grade desiccant should not include any poisons which would cause long-term harm to humans if consumed in the quantities normally included with the items of food.

EARLY DEVELOPMENTS IN LIFT BY SUSTAINEBILITY

this type of aquarium environment is a very high pressure by weight of volumee of H2O

so that a immersive function of interactions can be sinulated by the 3 or 4 level portals to access such a zone on the base level by the DOORS concept:

basically the 4 states of H2O as matter in the type portal into a large water interaction by:

1) the portal of ice as the enterance of the interactive user as stepping into a chamber which will freeze:

this type of usage of a conductivity of blue gel

2) the portal 2 where the user goes through a fluidity of the ice H2O (s) alterance into H2O (f)

as the type slurpie of a minimal freeze of type mulched ice bits:or the basics of gel cells that are altered to basic gel fluidity levels of increased fluid states

3) portal nr 3 = the user goes into the next chamber as the H2O (f)—————>H2O (g) as the conductivity of the gel pack chamber

where the basics of the user goes into  a chamber not of the boiling point = 100 degrees C but in a type oxidisations environment as the bubble chamber inside the Gel pack

4) the user enterrs chamber nr 4 where H2O (g)——————–>H2O (p) or plasma as the similarity of the process of the main volume of H2O(f)

the basis of the dynamics of fluids = Vol x + 1

by immersions of the gel in a submerged pressure of H2O =h Vol (pressure) sphere

the basis of the 1 value gel value force to be located as

F =reductions of the levels of water height (h+ Vol )+ Vol /3

EARLY TYPE FORCE OF SUPERCONDUCTABILITY

In chemistry, silica gel is used in chromatography as a stationary phase. In column chromatography the stationary phase is most often composed of silica gel particles of 40-63 μm. Different particle sizes are used for achieving a desired separation of certain molecular sizes. In this application, due to silica gel’s polarity, non-polar components tend to elute before more polar ones, hence the name normal phase chromatography. However, when hydrophobic groups (such as C₁₈ groups) are attached to the silica gel then polar components elute first and the method is referred to as reverse phase chromatography. Silica gel is also applied to aluminium, glass, or plastic sheets for thin layer chromatography.

The hydroxy (OH) groups on the surface of silica can be functionalized to afford specialty silica gels that exhibit unique stationary phase parameters. These so-called functionalized silica gels are also used in organic synthesis and purification as insoluble reagents and scavengers.

Chelating groups have also been covalently bound to silica gel. These materials have the ability to remove metal ions selectively from aqueous media. Chelating groups can be covalently bound to polyamines that have been grafted onto a silica gel surface producing a material of greater mechanical integrity. Silica gel is also combined with alkali metalsto form a M-SG reducing agent.

Silica gel is not thought to biodegrade in either water or soil ^[3].

EARLY TELEPORTATIONS DEVICES

bio cell arts