sci fi reality…data radial exit force

d a t a   e x i t   r a d i u s   f o r c e

By Henryk Szubinski

where horizons are ultimately a value of motion to locate a system galaxy for example as the data on a non alterance by simple rotations but as a type retraction outof the whole parameter that is the universe>< the data on the linearity that sequencially measures a rate of multiples = x as the velocity of trakking increases..

the same values of  1/S

= S ( x +S)

in what is termed as

S(x+S)x

 

the reversal of a orbital view of a rotation of 1 degree as similar to the full rotation of a 10x value angle .x = to the same 1 value of a response to use conservations of force by the data on using STORE in the usage of minimal force:

 

the basics of the data on a volume exit not by velocity or gravity but by the retractions of a point of view as basic as the perspective spacetime function as the data on the processed retractions of spacetime surface area 3 x

where the data on the process of a rotation in counter angles to the radius of the extra exit state values  where the raduis remains the same as r 2

defned on the basis of the basic fluidity offlow of a angle and the higher velocity stabilisations of counter radus values = 1/ x

where x = radius

data on the fromats of basic increase of the data as a extensionality of r .x = 1

as the frmats of the data on slidity of the basic values of similar radial rotations = r (x + 1/r)

= to rotation = Cir 2pi r

as the formats of a general inclusion of data on the positionality of the sections in a compounded background value of inclusive orbitality of nearlying systems with a r = stability of non exit fased values of

B/ g = r / x

as the background positional mini 1/B

as a universal r combinance compressed into a height value of earth gravity release = 1/r(h)

S(x+S)x

this data is responsive to any dimensionality and its positional hyperspace

S10 (x+S)x.D=hyperspace.B

this occurs wherever there is a higher flux than is the positionality of the universe

sci fi reality…..comp a.i generators ( black holes galaxies and fractals)

f r a c t i c   u n i v e r s e s

By Henryk Szubinski

becaue a galaxy is the localised positionality as a strenght value of force, the very presence of black holes that are infinitely large in gravity value must define the very large universal value possibilities at work in the universe, as such the usage of :motion to such a parameter by a galaxy:

 

infinite ( g) (objective stepping x +1)3 .z. =F( S motion of galaxies as 3 x triangulation )

 

 

the combined values of such implicatively large localisations can then be accessed as super triangulations of every event in the universe

 

 

using fractal 1 as the background dial to construct a dial at the foreground and to make it a fractal altered by a specific angle =1 degree as to make dialing of fractals a specific activity of localised increases in accuracy by increasing the dial angle value:

 

 

the dial motion to define a accuracy of detailed fractal values as the dial controll part that mooves the measurement section as a black hole and its triangulational fractal value = 3 x

 

 

where 2 x = the general dial structure with its specific detail increase by using a  3 x type = fractal angle 1

 

 

 

A fractal is “a rough or fragmented geometric shape that can be split into parts, each of which is (at least approximately) a reduced-size copy of the whole,”^[1] a property called self-similarity. Roots of mathematical interest in fractals can be traced back to the late 19th Century; however, the term “fractal” was coined by Benoît Mandelbrot in 1975 and was derived from the Latin fractus meaning “broken” or “fractured.” A mathematical fractal is based on an equation that undergoes iteration, a form of feedback based on recursion.^[2]

A fractal often has the following features:^[3]

• It has a fine structure at arbitrarily small scales.
• It is too irregular to be easily described in traditional Euclidean geometric language.
• It is self-similar (at least approximately or stochastically).
• It has a Hausdorff dimension which is greater than its topological dimension (although this requirement is not met by space-filling curves such as the Hilbert curve).^[4]
• It has a simple and recursive definition.

 

 

using the size difference between a galaxy at the horizon prior to its motion and the value of it in a altered positional displacement by a value velocity in a dimensional increase of proximity which would be a type construct mould to put on the dialing specific instruments of the fractal dialing ( remeber the fractal is the same for every dial made)

 

 

 

 

 

 

 

USING ONLY TRIANGULATION BY 2 VALUES OF A GALACTIC POSITIONAL ALTERANCE FROM POSITION 1 TO POSITION 2 A TYPE FLAME FRACTAL GENERATION 

 

 

showing some data that is incoherent with the specifics of triangulation made with the same values shown in a type horizon that can be bent to isolate a galctic event:

 

 

this process can utilise flame fractals as the begining fase of horizon fractality by encapsulement of a galaxy core at its vector displaced value to a NOW position:

 

using intervals of space time fractality by the positionality of galaxy motion in the universe as a type disruption spacetime function that generates a landscape usability for 3 to 10 dimensionality of the universes spacetime as a actual responsive environemnt generation of any parameter of detailed values in the imagery and detailing facilitations of spacetime by the relations of galactic motion velocity in the primary inversionality as usablity of the galactic processings of type computer articial intelligence fract generator motorics of a a.i computer ystem that will use 2 generator galactic values and their interactive 3 rd value computer fractics..

 

 

 

 

by actually using the positionality of black holes to mage a generation of a previous position of a galaxy in spacetime , the resultant angle alterance of a type interaction of DIALING A FRACTAL AS A MEASURE SYSTEM OF THE POWER OF FORCE USED TO DEFINE THE  decimal value detailing on a scale of 1 % to 100& in the dial quantal limit value:

 

BY isolations of referencability by black hole triangulations

 

 

A black hole is often defined as an object whose escape velocity exceeds the speed of light. This picture is qualitatively wrong, but provides a way of understanding the order of magnitude for the black hole radius.

The escape velocity is the minimum speed at which an object needs to travel so as to escape a source of gravity without falling back into orbit before stopping. On the Earth, the escape velocity is equal to 11.2 km/s, so no matter what the object is, whether a bullet or a baseball, it must go at least 11.2 km/s to avoid falling back to the Earth’s surface. To calculate the escape velocity in Newtonian mechanics, consider a heavy object of mass M centered at the origin. A second object with mass m starting at distance r from the origin with speed v, trying to escape to infinity, needs to have just enough kinetic energy to make up for the negative gravitational potential energy, with nothing left over:

(where G is the gravitational constant). That way, as it gets closer to it has less and less kinetic energy, finally ending up at infinity with zero speed.

This relation gives the critical escape velocity v in terms of M and r. But it also says that for each value of v and M, there is a critical value of r so that a particle with speed v is just able to escape:

When the velocity is equal to the speed of light, this gives the radius of a hypothetical Newtonian dark star, a Newtonian body from which a particle moving at the speed of light cannot escape. In the most commonly used convention for the value of the radius of a black hole, the radius of the event horizon is equal to this Newtonian value.

In general relativity, the coordinate r is not completely straightforward to define due to the curved nature of space-time and the choice of different coordinates. For this result to be true, the value of r should be defined so that the surface area A of a sphere of radius r in the curved space time is still given by the formula A = 4πr². This definition of r only makes sense when the gravitational field is spherically symmetric, so that there are concentric spheres on which the gravitational field is constant.

The velocity necessary to escape from an object’s gravitational field (called the object’s escape velocity) depends on how dense the object is; that is, the ratio of its mass to its volume. A black hole forms when an object is so dense that, within a certain distance of it, even light is not fast enough to escape, since the speed of light is slower than the black hole’s escape velocity. Unlike in Newtonian gravity, in general relativity, light going away from a black hole doesn’t slow down and turn around. The Schwarzschild radius is still the last distance from which light can escape to infinity, but outgoing light which starts at the Schwarzschild radius doesn’t go out and come back, it just stays there. Inside the Schwarzschild radius, everything must move inward, getting crushed somehow at the center.

In general relativity, the black hole’s mass can be thought of as concentrated at a singularity, which can be a point, a ring, a light-ray, or a sphere; the exact details are not currently well understood in all circumstances. Surrounding the singularity is a spherical boundary called the event horizon. The event horizon marks the ‘point of no return,’ a boundary beyond which matter and radiation inevitably fall inwards, towards the singularity. The distance from the singularity at the center to the event horizon is the size of the black hole, and is equal to twice the mass in units where G and c equal 1.

sci fi reality………flying car ( subsequent developments)

s u b s e q u e n t   d e v e l o p m e n t s

flying car

By Henryk Szubinski

 

 

The drag coefficient C_d is defined as:

where

F_d is the drag force, which is by definition the force component in the direction of the flow velocity,^[6]

ρ is the mass density of the fluid, ^[7]

v is the speed of the object relative to the fluid, and

A is the reference area.

The reference area depends on what type of drag coefficient is being measured. For automobiles and many other objects, the reference area is the frontal area of the vehicle (i.e., the cross-sectional area when viewed from ahead). For example, for a sphere A = π r² (note this is not the surface area = 4 π r²).

For airfoils, the reference area is the chord of the airfoil multiplied with the length of span, which can be easily related to wing area. Since this tends to be a rather large area compared to the projected frontal area, the resulting drag coefficients tend to be low: much lower than for a car with the same drag, frontal area and at the same speed.

Airships and some bodies of revolution use the volumetric drag coefficient, in which the reference area is the square of the cube root of the airship volume. Submerged streamlined bodies use the wetted surface area.

Two objects having the same reference area moving at the same speed through a fluid will experience a drag force proportional to their respective drag coefficients. Coefficients for unstreamlined objects can be 1 or more, for streamlined objects much less.

         F————————-p—————————-v—————————-A

 

the side booster turbines are used in their vertical orientations when used at the nose section.

sci fi reality……circuit flying car

a  f l y i n g   c a r

 

By Henryk Szubinski

 

 

functionality by relations to V=I.R

as a circuit break

DEFINITION OF BASIC of the proces vo9lume in a displacement made by the process of data as sectionaly stable while the extra volumetricality of the data on the similarity of stemmic processess of a resistance type value in the fluidity and solidity of the interactions

as the spacial restrictions of the data on a processed value of force used in the internal volumetrics of the basis in vector motion as the values of a process level 2 = non vectorised values of displacement by the process solidity / as the processing to a fluid surround interaction between the two levels as a type value in lower velocity as a warp speed and anti gravity type non restriction to the data on the non formative internal value relations with a positional warp format for the general minimal damage orientations of the same value to avoid priority by 3 x levels of the data to a parameter; implied as the same function of a human body to alter parameter faster if not equally in force function as the vechicle would:

the balance then is 3x = 1/ B ( S)

of the vechicle formats in sections 1 and 2 as layers of vechiclularity by a response 2 x prior to the vechicularity = 3 x

 

 

 

K———————–R———————d—————–p————————q

 

 

because a drag coefficiency is dimensionless the usage of  Jungs theorem of gemetry to define a spherical interactions between many or mainfold spheres has a similarity to using any geometrical position divisions of a sphere with drag coefficiency as a hyperspace

10 ( Jung ) / sphere .x =Drag coefficiency / x (B universe +1/2) hyperpsace

 

 

 

The drag equation

 

is essentially a statement that the drag force on any object is proportional to the density of the fluid, and proportional to the square of the relative speed between the object and the fluid.

C_d is not a constant but varies as a function of speed, flow direction, object shape, object size, fluid density and fluid viscosity. Speed, kinematic viscosity and a characteristic length scale of the object are incorporated into a dimensionless quantity called the Reynolds number or Re. C_d is thus a function of Re. In compressible flow, the speed of sound is relevant and C_d is also a function of Mach number Ma.

For a certain body shape the drag coefficient C_d only depends on the Reynolds number Re, Mach number Ma and the direction of the flow. For low Mach number Ma, the drag coefficient is independent of Mach number. Also the variation with Reynolds number Re within a practical range of interest is usually small, while for cars at highway speed and aircraft at cruising speed the incoming flow direction is as well more-or-less the same. So the drag coefficient C_d can often be treated as a constant. ^[8]

For a streamlined body to achieve a low drag coefficient the boundary layer around the body must remain attached to the surface of the body for as long as possible, causing the wake to be narrow. A high form drag results in a broad wake. The boundary layer will remain attached longer if it is laminar than if it is turbulent. The boundary layer will transition from laminar to turbulent providing the Reynolds number of the flow around the body is high enough. Larger velocities, larger objects, and lower viscosities contribute to larger Reynolds numbers.^[9]

1/2 hemispherical resistance multiple as a wire 1/2 resistance circuit in breakage:

 

 

 

 

V—————————————–I—————————————————R

From Wikipedia, the free encyclopedia

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In geometry, Jung’s theorem is an inequality between the diameter of a set of points in any Euclidean space and the radius of the minimum enclosing ball of that set. It is named after Heinrich Jung, who first studied this inequality in 1901.

 

 

                F——————-p——————v————————c———————–A

 

 

RADIAL VALUE 1/ 4 X = DIAMTER VALUE 4Z. 8Y

Consider a compact set

and let

be the diameter of K, that is, the largest Euclidean distance between any two of its points. Jung’s theorem states that there exists a closed ball with radius

that contains K. The boundary case of equality is attained by the regular n-simplex.

[edit] Jung’s theorem in the plane

Most common is the case of Jung’s theorem in the plane, that is n = 2. In this case the theorem states that there exists a circle enclosing all points whose radius satisfies

No tighter bound on r can be shown: when S is an equilateral triangle (or its three vertices), then

sci fi reality………..feyman decimals in a 10 D hyperpsace plane intersection of universal space time

a  f e y m a n   d e c i m a l

By Henryk Szubinski

on the responses to parallellogramic interactions

GENERAL BACKGROUND:

The form of the propagator can be more easily found by using the equation of motion for the field. From the Lagrangian, the equation of motion is:

and in an expectation value, this says:

Where the derivatives act on x, and the identity is true everywhere except when x and y coincide, and the operator order matters. The form of the singularity can be understood from the canonical commutation relations to be a delta-function. Defining the (euclidean) Feynman propagator Δ as the Fourier transform of the time-ordered two-point function (the one that comes from the path-integral):

So that:

If the equations of motion are linear, the propagator will always be the reciprocal of the quadratic-form matrix which defines the free Lagrangian, since this gives the equations of motion. This is also easy to see directly from the Path integral. The factor of i disappears in the Euclidean theory.

fermion scattering

force field strength depends on the spherical size as a greater seperation for small volume spheres :

as a 3 value interactions the

360 /3x=1+x/2-x

as a type space time of a mean value x in the alterance of 2 x = force field registrations as actual space time intersections as the diemnsional value of smaller spheres with greater force field seperations so that a vergance  to the process by soize discrepancies must occur in a time period of spacetime dimensionality:

 

sci fi reality….on the force of seperation

 

t h e  f o r c e  o f   s e p e r a t i o n

By Henryk Szubinski

 

 

 

 

 

sci fi reality…….spacetime multiplexing .human compagnions unit

h u m a n    c o m p a g n i o n s   u n i t¨

By Henryk Szubinski

 

 

In anatomy, flexion is a position that is made possible by the joint angle decreasing. The skeletal (bones, cartilage, and ligaments) and muscular (muscles and tendons) systems work together to move the joint into a “flexed” position. For example the elbow is flexed when the hand is brought closer to the shoulder. The trunk may be flexed toward the legs or the neck to the chest.

The opposite term is extension, or straightening. Flexion decreases the angle between the bones of the limb at a joint, and extension increases it.

Note that specific flexion activities may occur only along the sagittal plane, i.e. from the forward to backward direction, and not side-to-side direction, which is further discussed in abduction.

as a type registration of the planar lunar surface areas where there is water is similar to a triangulation of values that can be inverted in convexity to concavity by a dgegree of flexation onto the general projective areas of EARTHS OWN  continental shelves in what resembles a type generation by turbine interactions of a R2D2 artificiail compagnion for humans  due to the general simplicity of communications made easy by Carbon motorics where a ATP 162 is involved has similarities with the basic human 3 levels of both the priority to include the units data expansions as reading the data on the possibilities of a ground level basic concave point into which the general data has basic levels of flex by concavity / convexity..

aftermath computations:

as a simple relation of the data on which format is prioritiesed for fluid / solid based seperations by a simple protractions value = h

which can read the general characteersitics of the process  ACTIVATE / DISACTIVATIONS

 by the general lw of the formations of altered rotations of the unit computations by minimal waveform interactions based on cir / x = as a x format value waveform by a multi orientative system of the generalisations made by compacting the two levels in concave / convex flexations which are in minimal data bits =on the formats of the compactions of the data on which the data on a frequency flow where both levels are similarily combined to a

convex 1= concave2

concave1= convex2

as the general formulations of multiple data systems on any gravity relations such a unit can monitor the multiple relation s that are active in the lunar EARTH UNIVERSE exchange values

as

a very flexible materials format

multiplex = 1/x

flex inversions can go through many sequenced interaction ALTERANCES BY MINIMAL WOBBLE

multiplex =2x

If d is small compared to R₁ and R₂, then the thin lens approximation can be made. For a lens in air, f is then given by

^[11]

AS WITH A THIN LAYER OF GRAVITY OXIDE = O2OH AS  a reversed format of OHO2

multiplex =3x

or hyperdioxidic gravity in a FLOAT STATE OF NEGATIVE GRAVITY = anti matter type applications by making the float value INVERT THE VOLUME of H2O

The focal length f is positive for converging lenses, and negative for diverging lenses. The reciprocal of the focal length, 1/f, is the optical power of the lens. If the focal length is in metres, this gives the optical power in dioptres (inverse metres).

Lenses have the same focal length when light travels from the back to the front as when light goes from the front to the back, although other properties of the lens, such as the aberrations are not necessarily the same in both directions.

multiplex =4x

An inverse multiplexer (often abbreviated to “inverse mux” or “imux“) allows a data stream to be broken into multiple lower data rate communication links. An inverse multiplexer differs from a demultiplexer in that each of the low rate links coming from it is related to the others and they all work together to carry their respective parts of the same higher rate data stream. By contrast, the output streams from a demultiplexer may be completely independent from each other and the demultiplexer does not have to understand them in any way.

Note that this is the opposite of a multiplexer which creates one high speed link from multiple low speed ones.

example:

                                    |--low rate link #1--|
DTE ---high rate data---inverse mux |--low rate link #2--|(de)inverse mux--DTE
                                    |--low rate link #3--|

DTE = Data terminal equipment  DCE = Data circuit terminating equipment

This provides an end to end connection of 3 x the data rate available on each of the low rate data links. Note that, as with multiplexers, links are almost always bi-directional and an inverse mux will practically always be combined with its reverse and still be called an inverse mux. This means that the “de-inverse mux” will actually be an inverse mux.

the EARTH CAN ALSO HAVE THIS TYPE OF INTERACTIONS AS IN THIS CASE THE INTERACTIONS CAN ALSO BE MULTIPLE BY VECTOR SIMILARITY:of 2 forces along the same vector  as a multiplex value =volumes 6 x

multiplexing = 5 x

MULTIPLEXING as the type transportations of anti matter transporters

Inverse muxes are used, for example, to combine a number of ISDN channels together into one high rate circuit, where the DTE needs a higher rate connection than is available from a single ISDN connection. This is typically useful in areas where higher rate circuits are not available.

An alternative to an inverse mux is to use three separate links and load sharing of data between them. In the case of IP, network packets could be sent in round robin mode between each separate link. Advantages of using an inverse mux over separate links include

• lower link latency (one single packet can be spread across all links)
• fairer load balancing (computing)
• network simplicity (no router needed between boxes with high speed interfaces)

 

 

multiplex states of combined pressure = OHO2 as hyperoxidic matter transportations as a type 1 anti matter drive

 

 

 

A simple analogy to transport can help explain the distinction between multiplexing and inverse multiplexing. When small cargoes such as pencils are shipped overseas, they are generally not carried one at a time. Rather, they are assembled into small boxes, which are grouped into larger cartons, which go into intermodal containers, which join multiple containers aboard a container ship. Each step is a multiplexing. Conversely a large cargo, for example in structure relocation, may be disassembled for carriage on multiple vehicles and then reassembled in the correct order at the destination. This is inverse multiplexing.

sci fi reality…………number boosting force

n u m b e r  b o o s t i n g   a s  F O R C E

By Henryk Szubinski

USING B BIT NUMBERS IN THE interactions of values that represent any universal formulation by being at the very end limit of its descriptive by the usage of very large bit B numbers as a type relational monitor system for a illustrations of

 

 

 

To say that space expands exponentially means that two inertial observers are moving farther apart with accelerating velocity. In stationary coordinates for one observer, a patch of an inflating universe has the following polar metric:

 

using a image such as the one here to define a expansion of the universe

 

-pre—differencials—–post—-summations—-1

 

the usage of a data 1 resultance can be used as a 2 diemnsiionality in 3 dimensions by using the 1 value singularity as a resultant of the usage of the 1 = quantality in the seperations of differencials and summations to give some room in 3 D for the 1 as a particle in a volume bubble as a type record of the values in subtractions as room enough to be a reversal in the spacetime volume limitations..

 

 

1) the decimal velocity comparatives of a

 B -1 =B

as a type decimal value as the input relations of specific spread on the points as Force to mass to accelelrations as examples for force theory by a INPUT OF THE DATA ON A RECTANGULAR FORMAT PARAMETER

 

2) the data on the cut off mark as the basic definitions of the limited interactions by the fase out problem of the basic Universe end value relationship as  BIG BANG type, cold death etc……in a format connected by strings as rapid decimal  drawings of a a.i computer that links the values in their formulation :

 

 

F=m.a

A area rectangle (l.b)

the decimal 1/B

the quantality of Universal history

2)

 

 

 

Terrestrial locomotion has evolved as animals adapted from aquatic to terrestrial environments. Locomotion on land raises different problems than that on water, with reduced friction being replaced by the effects of gravity.

There are three basic forms of locomotion found among terrestrial animals

• Legged – Moving by using appendages
• Limbless locomotion – moving without legs, primarily using the body itself as a propulsive structure.
• Rolling – rotating the body over the substrate

 

 

SOME GENERALISATIONS ON THE FORMATS OF VECTOR MOTION “SPECIALS”

velocity ( electron ) 1/ velocity 2 ( electron 2)

making measurements with electron vectors = length. ( Time)

as such the:

 

 

velocity 1= a state of very high x values

¨velocity 2 = a increased function to rleations with vector motion as > 1 /x

format still = length ( time)

basic formats of continuous velocity processess =type locomotions

formats for the electron relations :

electron mass ( as a extera dimensionality 10 D) =extra dimensionality 1

dimensionality 2 x =extra value force field systems =electron 2 – warp drives

basic formattings of limitless data values implied to be LARGE UNIVERES

 

 

 

 

as such the value systems of what ISAAC Asiomov made can be increased in B number 7> a x avlue system by the usage of end SPHERICALITY IN EACH POINT LIMITED BY differenciality and summations

 

defining value 864 = a point in a sphere as a quantal value expansion at the limits of the niverse to imply usage on direct interactions with the theory of universal expansions

into type 32 to 27 as the type brancheings of bubble values

 

 

 

 

the same thing can be defined by using cold death of the universe at a value limit that is as yet not located :also a state of rest or big crunch number values can be made at the limits of the universal counting systems :

In number theory, integer factorization or prime factorization is the breaking down of a composite number into smaller non-trivial divisors, which when multiplied together equal the original integer.

When the numbers are very large, no efficient integer factorization algorithm is publicly known; a 2005 effort by F. Bahr, M. Boehm, J. Franke, T. Kleinjung factored a 193-digit number (RSA-640) utilizing 30 2.2GHz-Opteron-CPU years over a span of 5 months.^[1] The presumed difficulty of this problem is at the heart of certain algorithms in cryptography such as RSA. Many areas of mathematics and computer science have been brought to bear on the problem, including elliptic curves, algebraic number theory, and quantum computing.

Not all numbers of a given length are equally hard to factor. The hardest instances of these problems (for currently known techniques) are semiprimes, the product of two prime numbers. When they are both large, randomly chosen, and about the same size (but not too close), even the fastest prime factorization algorithms on the fastest computers can take enough time to make the search impractical.

 

 

AS THE PRE VALUATIONS AND POST EVALUATED LIMITS OF THE SIZE OF A PARTICLE AND ITS SIZE DISCREPANCY SPACETIME LIMIT DERIVED AS COMPARATIVE TO THE USAGE OF NUMBERS

 

 

If a large, b-bit number is the product of two primes that are roughly the same size, then no algorithm has been published that can factor in polynomial time, i.e., that can factor it in time O(b^k) for some constant k. There are published algorithms that are faster than O((1+ε)^b) for all positive ε, i.e., sub-exponential.

The best published asymptotic running time is for the general number field sieve (GNFS) algorithm, which, for a b-bit number n, is:

For an ordinary computer, GNFS is the best published algorithm for large n (more than about 100 digits). For a quantum computer, however, Peter Shor discovered an algorithm in 1994 that solves it in polynomial time. This will have significant implications for cryptography if a large quantum computer is ever built. Shor’s algorithm takes only O(b³) time and O(b) space on b-bit number inputs. In 2001, the first 7-qubit quantum computer became the first to run Shor’s algorithm. It factored the number 15.

When discussing what complexity classes the integer factorization problem falls into, it’s necessary to distinguish two slightly different versions of the problem:

 

 

 

the data on how the process to derive the only format of anti gravity by the mass problems in the counting of values to which special dyanmics laws have a basic data process in high seperations due to a value system in the alterance of access to derive a input possibility quantality by the very fine data alterations that are value prior to definitions of accurate systems and their response values

in the basis of a derived causation of the usage of Spheres where there are point value specific increases of expansions of force spheres at about 10 x 10 to the 300

location ofnew volume parameters where subsequent partickles used to count can root and invert the angle of motion projectives..

 

 

 

isaac asimov

Universe suggests that it is 13.7 billion years (4.3 × 10¹⁷ seconds) old, and that the observable universe is 93 billion light years across (8.8 × 10²⁶ metres), and contains about 5 × 10²² stars, organized into around 125 billion (1.25 × 10¹¹) galaxies, according to Hubble Space Telescope observations. There are about 10⁸⁰ fundamental particles in the observable universe, by rough estimation.^{[citation needed]}

Combinatorial processes rapidly generate even larger numbers. The factorial function, which defines the number of permutations on a set of fixed objects, grows very rapidly with the number of objects. Stirling’s formula gives a precise asymptotic expression for this rate of growth.

Combinatorial processes generate very large numbers in statistical mechanics. These numbers are so large that they are typically only referred to using their logarithms.

Gödel numbers, and similar numbers used to represent bit-strings in algorithmic information theory, are very large, even for mathematical statements of reasonable length. However, some pathological numbers are even larger than the Gödel numbers of typical mathematical propositions.

sci fi reality…O2OH lunar advancements in fuel

THE o2oh FUEL ADVANCEMENTS

BY Henryk Szubinski

BECAUSE OXYGEN REINPUT LEVELS AT A RATE OF 4 X quadrupling of the values related to lunar gravity as exactly that specific balance in combinance by equations closest to our own stystem of measure

using current data on volumes of the lunar surface water

 INJECTION INPUT LEVEL SUCKTION: AS A type volumetrical

injection = 1

input=2

level = 1

suction = 2

another set might look like this:

injection = 2

input = 1

level =2

sucktion=1

a rather constrewn version migh look like this:

injection=1

input=1

level=2

sucktion=2

whatever the real values are: the chance that a value in volume exchanges can make the levels of the  values of H2O and O2OH by solid , liquid fases as real as the molecules themselves and that the alterance of halving is greater than the general doubling of the volumetrical possibilites to be considerably usefull in using this kind of value system to reproduce the formats of both hydroxyl and water in a staged replications by seperation without time restrictions..

[edit] Trapping

Solar radiation would normally strip any free water or water ice from the lunar surface, splitting it into its constituent elements, hydrogen and oxygen, which then escape to space. However, because of the only very slight axial tilt of the Moon’s spin axis to the ecliptic plane (1.5 °), some deep craters near the poles never receive any sunlight, and are permanently shadowed (see, for example, Shackleton crater). The temperature in these regions never rises above about 100 K (about −170 ° Celsius),^[26] and any water that eventually ended up in these craters could remain frozen and stable for extremely long periods of time — perhaps billions of years, depending on the stability of the orientation of the Moon’s axis.^[4][27] The quantities (if any) and concentrations of this water ice are at present unknown, but it has been suggested that, at the south pole at least, any lunar ice is more likely to exist as small grains widely dispersed in the regolith rather than as thick deposits.^[28]

[edit] Transport

Although free water cannot persist in illuminated regions of the Moon, any such water produced there by the action of the solar wind on lunar minerals might, through a process of evaporation and condensation, migrate to permanently cold polar areas and accumulate there as ice, perhaps in addition to any ice brought by comet impacts.^[3]

The hypothetical mechanism of water transport / trapping (if any) remains unknown: indeed lunar surfaces directly exposed to the solar wind where water production occurs are too hot to allow trapping by water condensation (and solar radiation also continuously decomposes water), while no (or much less) water production is expected in the cold areas not directly exposed to the sun. Given the expected short lifetime of water molecules in illuminated regions, a short transport distance would in principle increase the probability of trapping. In other words, water molecules produced close to a cold, dark polar crater should have the highest probability of surviving and being trapped.

To what extent, and at what spatial scale, direct proton exchange (protolysis) and proton surface diffusion directly occurring at the naked surface of oxyhydroxide minerals exposed to space vacuum (see surface diffusion and self-ionization of water) could also play a role in the mechanism of the water transfer towards the coldest point is presently unknown and remains a conjecture.

the lunar surface interactions faseing by comparatives made with fuel injections proceedures for flying cars..

a system of sucktion vs injection as the increased rate of oxygen produced and the multi value increases of both hydroxyl groups and H2O value volumes

the resultance of a time exchange occring with the impossibility made possible to exchange exact values and their positionality by accurate simulated relations with  similar volumes in a reproduced state of displacement ahead of their combinations as a type warp drive

In internal combustion engines, gasoline direct injection is a variant of fuel injection employed in modern two- and four- stroke petrol engines. The petrol/gasoline is highly pressurised, and injected via a common rail fuel line directly into the combustion chamber of each cylinder, as opposed to conventional multi-point fuel injection that happens in the intake tract, or cylinder port.

to define a gasoline usage : booster type 1

1) the usage of injection with a sucktion power  fuel volume from the general system

2) using the fluid derived values to input O2OH into the fluid volume remooved

3) the reinput of the oxygen enritched value back into the system for a recognitive a.i system that will shut down the system where there is a ethanol function chain in a minimal time spread..

a) the usage of the values of such gasoline data decimal responsives to the alterations of introduced oxygen formats in hydroxyl by the general fuel non combinance and to input oxygen stage 2 into a withdrawn sucktion value in volume to which the oxygen is reinserted into the process:

the computations of the 3 stage enritchment proceedure in level a) has some basic incongruencies with the descriptive process and the amount of oxygen enritchmant stages made : THE ARTIFICIAL INTELLIGENCE SYSTEM SHOULD DO WELL ON THE WAY TO DEFINE THE PROCESS IN ITS FULL RELATIONAL COMPLEXITY..

the infrared spectronomy of a level 3 as the type hydroxyl presence:

dumbells

 

INJECTION INPUT LEVEL SUCKTIONS OF THE LUNAR PROXIMITY OF THE BASIC CLOSE APPROXIMATIONS OF INFRARED VALUES ON SPECTRAL INTERACTIONS WITH LUNAR BALANCE FLUID / SOLID INTERACTIONS AS STAGED IN A EXIT / ENTER STAGEING

force = m.a

WITH THE LEVEL 3 :

 

The major advantages of a GDI engine are increased fuel efficiency and high power output. In addition, the cooling effect of the injected fuel, and the more evenly dispersed mixtures allow for more aggressive ignition timing curves. Emissions levels can also be more accurately controlled with the GDI system. The cited gains are achieved by the precise control over the amount of fuel and injection timings which are varied according to the load conditions. In addition, there are no throttling losses in some GDI engines, when compared to a conventional fuel injected or carbureted engine, which greatly improves efficiency, and reduces ‘pumping losses’ in engines without a throttle plate. Engine speed is controlled by the engine control unit/engine management system (EMS), which regulates fuel injection function and ignition timing, instead of having a throttle plate which restricts the incoming air supply. Adding this function to the EMS requires considerable enhancement of its processing and memory, as direct injection plus the engine speed management must have very precise algorithms for good performance/driveability.

The engine management system continually chooses among three combustion modes: ultra lean burn, stoichiometric, and full power output. Each mode is characterized by the air-fuel ratio. The stoichiometric air-fuel ratio for petrol (gasoline) is 14.7:1 by weight, but ultra lean mode can involve ratios as high as 65:1 (or even higher in some engines, for very limited periods). These mixtures are much leaner than in a conventional engine and reduce fuel consumption considerably.

sci fi reality…..spacemine…geology / Chemistry ….Chemistry / Chemistry

C H E M I S T R Y  /  C H E M I S T R Y

G E O L O G Y  /  C H E M I S T R Y

By Henryk Szubinski

on the astronaut educations of chemistry and geology

 

Stratigraphy, a branch of geology, studies rock layers and layering (stratification). It is primarily used in the study of sedimentary and layered volcanic rocks. Stratigraphy includes two related subfields: lithologic or lithostratigraphy and biologic stratigraphy or biostratigraphy.

 

the layers on the general scale of geology as a time period measurement of the earths age has some general non certainty when compared to the millions of layer in the sedimentary layerings of the grand canyon :

reason could be the inter sedimentary layerings that indicate the age of the earh as being 20 or so times larger.

Why and how ? well because the gbreak down of rock into pulver states and general sillicate grans are all different in size so a general size discrepancy of the stages of alterance can involve multipl states of compressed gran sizes as the seperated sections of geological data in time fases. The general accountance for the data being compressed and the variance of apparent multi layerings can be the casue of the specific characteristics of differenct combinations of the specific rock types.

The basic interactive fluid / solid basis of the pressurisations of different layers as a type HYDROXYL layering as a type adhesive in the cement mixing type involvements seen on the lunar surface with the single layer of H2O and the HYdroxyl based O2OH

as the main reasoning of specific adhesions of surface area in periods of hydroxyl surface spreading by sedimentary non leaching into a responsive fluid immersions recognitive level where there could be moore than is indicated by levels of Hydroxyl / water = layers in h/ x

where x = lim of Sedimentary leaching into specifric collective sections of rock types where large  values of harder rock sediments are the basis for transparency by the flitrative types and their specific size discrepancies as a probable difficulty to locate and date according to a ordered sequence of layers..

when every moon has a stable rlation to orbitality like the moon the layerings of subsequently simple combinations such as locative of hydroxyl based data on the complex formations in the grand canyon and the basis of locating previous formats for a time period based on the time dialations of a moon that would be 1000 light years away with a system of hyroxyl layerings upto a 30 value combinance, the data on the:

1000 L.Y / 30 g = H2O as a atomic mass value / 3 y

The systematic usage of locating and using the layerings on stable LOCKED IN TO orbital stability as a value = 1 orbitality of the universes moon systems;