THE MAIN QUESTION of "HOW ARE ALIEN FLYING SAUCERS GETTING HERE?".
They must use antennae just like every other type of signal displacement used on Earth.
And they are not little green men with antennae on their heads. Each of the peaceful
alien and human contact would occur by antennae and the specific designs of the flying saucers
or their free energy might also be based on antennae that function like E.S.P (extra sensory perception).
.
THE 4 SPACE ANTENNAE in the GALAXY CORE.
compiled data ,by Henryk Szubinski
Antenna that are cylinders and red white spirals
Antennae that are spheres on strings
Antennae that are space layered morphology
Antennae that are DIALS.
from Google search;
According to the best estimates of astronomers there are at least one hundred billion galaxies in the observable universe. They've counted the galaxies in a particular region, and multiplied this up to estimate the number for the whole universe.
with there being 4 variables of antennae types in the universe this number = 400 000 000 000
and their variables of usage by symbiotic alien species, the variables are the trillion stars in each
galaxy as
100 000 000 000 000 and then the possibilities as the infinite and eternal types of antennae data interactions.
So then, with these trillions of possible civilizations on other star systems, each concept of extending the reach of their
position, no matter how small or insignificant, the results add up to the galaxy core 4 antennae in which position they
grow with every new civilization input into this discovery.
So then, the way that the alien and human peaceful interactions of our biological energy, our "etheric substance"
and our body energy ,add up to the core to be localized. This happens in every star system planetary civilizations.
So there are some natural stresses on these spiral center antennae. They are spiraling on antennae, sphericalization
of their matter types, the space that they are in and the density that makes them bend in any direction.
So these are the antennae stresses and they are already represented in their core positions as the human ,alien
peaceful "FREE ENERGY" that mixes the trillions of planets of living beings and the energy of the galaxy as
the energy of the stars. The mix becomes symbiotic.
Some data from the web on the variables of the details on the surface of the galactic disc.
Each segment describes parts of the 4 details. Each quotation may be found by inputting
some of the text or the whole text.
Each of the details has been described using the way that the detials appear to be like letters,
and their basic function as their appearance. So that their interactions may be visualized.
compilation by Henryk Szubinski.
cylinders and spirals of red and white;
.
.
.
.
IN EQUALITY CONSTRAINED OPTIMIZATION. ROBERTO H. BIELSCHOWSKY ∗ AND FRANCISCO A. M. GOMES †. Abstract. This paper describes a new algorithm for solving nonlinear programming problems with equality constraints. The method introduces the idea of using trust cylinders to keep the infeasibility under ....
.
.
.
Mathematical equality of Ring and Number across all 4 Cylinders Tier 3 Cylinder has 3 complete Cylinders with 12 Counts each. And the smaller Cylinder of 6 Counts. (12+12+12+6=42). Let's jump to the cross Cylinder Mathematics. Follow along with Sphere #5E. The same colour on the pdf shows the same Ring of ...
.
.
.
.
It will also be seen, exactly as predicated, that Whereas the special case of the short or dumpy cylinder serves to confirm the result obtained by Captain Kator,-—the case of the longer cylinders completely justifies our anticipations as to the necessary failure of that equality of magnetic powers in solid and hollow cylinders, ...
.
.
.
As for thin-walled circular cylinders, to compare the results of using the four strength theories considered here for thick-walled circular cylinders under internal pressure only, it is advisable to introduce the dimensionless ratio pi=re;i obtained from the equality relations given in the second column of Table 4.3 (these equality ...
.
.
.
.
cylinder angle:.
.
.
For example, a four-cylinder would like to fire at every 180 degrees of crankshaft rotation (720/4=180). Having firing events that occur in equal increments, as in this instance, is best for balance. The flat-four fires at 180-degree intervals, and its V angle is 180 degrees, which leads to a balance of firing forces. The flat-four, in ...
.
.
.
Internal combustion piston engines are usually arranged so that the cylinders are in lines parallel to the crankshaft. Where they are in a single line, this is referred to as an inline or straight engine. Where engines have a large number of cylinders, the cylinders are commonly arranged in two lines, placed at an angle to each ...
.
.
.
First I would convert the radius to inches in decimal form. I get 25.625 inches. cylinder. On the diagram C is in the centre of the cylinder. The triangle ABC is a right triangle and since the measure of the angle CAB is 45 degrees |BC| = |CA| = r, the radius of the cylinder. Using Pythagoras theorem. |BC|2 + |CA|2 = |AB|2. so.
.
.
.
.
the strings are;
.
.
.
A three-dimensional lattice of micron-scale coated spheres is shown to have an isotropic negative index of refraction at infrared frequencies. The materials used are entirely non-magnetic. The Mie scattering theory of the constituent spheres is used in the effective medium theory. The physical mechanisms ...
.
.
.
You are or more precisely the graph is considering the distance between the spheres ,where E → for both conducting and non conducting sphere is same.So the graph is same irrespective of whether its conducting or not.So the first answer is wrong. 2.As from the graph,at the midpoint the field is 0,it is ...
.
.
.
How can you give negative charge to something. You have to insert electron into it. How can you give positive charge, you have take electron away from its shell. So on giving negative charge you are providing electrons. So mass of sphere will incr...
.
.
.
.
The prediction of negative acoustic radiation force is extended to the cases of a solid poly(methylmethacrylate) PMMA sphere in water and an empty aluminum .... J. A. Ketterling, J. Mamou, J. S. Allen III, O. Aristizábal, R. G. Williamson, and D. H. Turnbull, “Excitation of polymer-shelled contrast agents with high-frequency ...
.
.
.
spherical O-O
.
.
.
Finite spherical symmetry groups are also called point groups in three dimensions. There are five fundamental symmetry classes which have triangular fundamental domains: dihedral, cyclic, tetrahedral, octahedral, and icosahedral symmetry. This article lists the groups by Schoenflies notation, Coxeter notation, orbifold ...
.
.
.
AVERAGING ON THE SURFACE OF A SPHERE. 3187. It is shown in any text on mathematical physics that dis-. ' •'. ' n cusses solutions of Laplace s equat•o in spherical coordinates that any single-valued function that satisfies relatively weak conditions on the surface of a sphere f(q•, h) can be written as.
.
.
.
Abstract: In this work, we confront the static approximate with a exact solution in the quantum spherical p-spin interaction model (p->oo and p=2). On the one hand, this study indicates that the static approximate corresponds to exact solution in the cases p->oo and p = 2 in the classic regime. On the other ...
.
.
.
Authors: Olufemi O. Oyadare. (Submitted on 21 Jun 2017). Abstract: This paper contains a non-trivial generalization of the Harish-Chandra transforms on a connected semisimple Lie group with finite center, into what we term spherical convolutions. Among other results we show that its integral over the collection of bounded ...
.
.
.
.
space morphology;O-O
or SPACE layers S
.
.
.
.
In probability theory, the sample space of an experiment or random trial is the set of all possible outcomes or results of that experiment. A sample space is usually denoted using set notation, and the possible ordered outcomes are listed as elements in the set. It is common to refer to a sample space by the labels S, Ω, or U ...
.
.
.
A linear space is a set S, whose elements are called points, provided with certain distinguished subsets called lines such that any two distinct points x and y are contained in exactly one line denoted by xy and any line has at least two points. ... The set of all lines of S contained in D defines a linear space on D.
.
.
.
S variable spaces
.
.
.
You can use regular expressions with the split function to match any number of spaces. var lines = line.split(/\s+/);. The \s+ regular expression matches one or more spaces. A runnable example with the strings you provided: var lines = [ "0.0 0.2 88 /usr/sbin/securityd", "47.0 0.3 7770 node", "1.0 2.5 585 ...
.
.
.
On the Key Estimate for Variable Exponent Spaces. L. Diening, S. Schwarzacher. Abstract. The so-called key estimate is a fundamental tool for variable exponent spaces. Among other things it implies the boundedness of the Hardy-Littlewood maximal operator, which opens the door to the tools of harmonic analysis.
.
.
.
It is the realization in consciousness of this root, pure potentiality, and its assimilation into the everyday thinking of man, which is the final goal of all spiritual techniques. Various faculties of consciousness, memory, will, etc., are comprised in the second and third spheres. OIO The Tree ofLife The principle numbered 4 is the ...
.
.
.
.
These waves occur within the lower 20 km of the atmosphere, and are comprised of a direct and reflected wave. The radio waves having high frequencies are basically called as space waves. These waves have the ability to propagate through atmosphere, from transmitter antenna to receiver ...
.
.
.
The high frequency electromagnetic wave is not reflected back by the ionosphere, so to use high frequency electromagnetic wave in communication we used space wave propagation. ... In line of sight propagation a space wave travels in a straight line from transmitting antenna to the ...
.
.
.
The radio waves having high frequencies are basically called as space waves. These waves have the ability to propagate through atmosphere, from transmitter antenna to receiver antenna. These waves can travel directly or can travel after reflecting from earth's surface to the troposphere surface of earth. So, it is also called ...
.
.
.
DIALS
.
.
.
scale factor of ½. Center of dilation O, scale factor of 1. ... If the value of scale factor k is negative, the dilation takes place in the opposite direction from the center of dilation on the same straight line containing the center and the pre-image point.
.
.
.
We start with a polygon ABC and a point O defining the center of dilation. We will draw the dilation of ABC with a scale factor of 2, meaning the image will be twice the size of the original: Draw a ray from the center point O through one of the vertices. Any one will do.
.
.
.
Dilation with scale factor > 1. We will first look at enlargements which are dilations with scale factors greater than 1. Example : Enlarge triangle PQR with O as the center of dilation and a scale factor of 2. Solution: Step 1: Measure OP. Step 2: Extend the line OP to the point P' such that OP' = 2OP. Step 3: Repeat the steps for ...
1/2 O dilation;
.
.
.
.
.
.
If it is 0.5, the image is reduced, with its dimensions half the original. When the scale factor is 1, the image is the exact same size as the original. Experiment with the scale factor slider to gets a feel for this idea. Remember: In dilation, multiply the dimensions of the original by the scale factor to get the dimensions of the image ...
.
.
.
Dilation scale factor 2: Starting with ΔABC, draw the dilation image of the triangle with a center at the origin and a scale factor of two. Notice that every coordinate of the original triangle has been multiplied by the scale factor (x2). Dilation with scale factor 2, multiply by 2.
.
.
.
sphere OIO
.
.
Thus, the Sphere Manager, which is responsible for the handling the task, is able to monitor those changes by subscribing to the corresponding web services. Every time such a change occur, it will send a message to the Interaction Agent to inform it of the new status. The IA then transmits the new status to the OIO so that it ....
.
.
.
Both of these distended beds are relatively short and consequently include end effects. Distended beds (no end eflects). The end effects of the two distended beds of active spheres were eliminated by extending each. FIG. 4. Relationships between j and Re for two distended beds consisting of only active spheres. t. OIO-.
.
.
Each segment describes parts of the 4 details. Each quotation may be found by inputting
some of the text or the whole text.
Each of the details has been described using the way that the detials appear to be like letters,
and their basic function as their appearance. So that their interactions may be visualized.
compilation by Henryk Szubinski.
cylinders and spirals of red and white;
.
.
.
.
IN EQUALITY CONSTRAINED OPTIMIZATION. ROBERTO H. BIELSCHOWSKY ∗ AND FRANCISCO A. M. GOMES †. Abstract. This paper describes a new algorithm for solving nonlinear programming problems with equality constraints. The method introduces the idea of using trust cylinders to keep the infeasibility under ....
.
.
.
Mathematical equality of Ring and Number across all 4 Cylinders Tier 3 Cylinder has 3 complete Cylinders with 12 Counts each. And the smaller Cylinder of 6 Counts. (12+12+12+6=42). Let's jump to the cross Cylinder Mathematics. Follow along with Sphere #5E. The same colour on the pdf shows the same Ring of ...
.
.
.
.
It will also be seen, exactly as predicated, that Whereas the special case of the short or dumpy cylinder serves to confirm the result obtained by Captain Kator,-—the case of the longer cylinders completely justifies our anticipations as to the necessary failure of that equality of magnetic powers in solid and hollow cylinders, ...
.
.
.
As for thin-walled circular cylinders, to compare the results of using the four strength theories considered here for thick-walled circular cylinders under internal pressure only, it is advisable to introduce the dimensionless ratio pi=re;i obtained from the equality relations given in the second column of Table 4.3 (these equality ...
.
.
.
.
cylinder angle:.
.
.
For example, a four-cylinder would like to fire at every 180 degrees of crankshaft rotation (720/4=180). Having firing events that occur in equal increments, as in this instance, is best for balance. The flat-four fires at 180-degree intervals, and its V angle is 180 degrees, which leads to a balance of firing forces. The flat-four, in ...
.
.
.
Internal combustion piston engines are usually arranged so that the cylinders are in lines parallel to the crankshaft. Where they are in a single line, this is referred to as an inline or straight engine. Where engines have a large number of cylinders, the cylinders are commonly arranged in two lines, placed at an angle to each ...
.
.
.
First I would convert the radius to inches in decimal form. I get 25.625 inches. cylinder. On the diagram C is in the centre of the cylinder. The triangle ABC is a right triangle and since the measure of the angle CAB is 45 degrees |BC| = |CA| = r, the radius of the cylinder. Using Pythagoras theorem. |BC|2 + |CA|2 = |AB|2. so.
.
.
.
.
the strings are;
.
.
.
A three-dimensional lattice of micron-scale coated spheres is shown to have an isotropic negative index of refraction at infrared frequencies. The materials used are entirely non-magnetic. The Mie scattering theory of the constituent spheres is used in the effective medium theory. The physical mechanisms ...
.
.
.
You are or more precisely the graph is considering the distance between the spheres ,where E → for both conducting and non conducting sphere is same.So the graph is same irrespective of whether its conducting or not.So the first answer is wrong. 2.As from the graph,at the midpoint the field is 0,it is ...
.
.
.
How can you give negative charge to something. You have to insert electron into it. How can you give positive charge, you have take electron away from its shell. So on giving negative charge you are providing electrons. So mass of sphere will incr...
.
.
.
.
The prediction of negative acoustic radiation force is extended to the cases of a solid poly(methylmethacrylate) PMMA sphere in water and an empty aluminum .... J. A. Ketterling, J. Mamou, J. S. Allen III, O. Aristizábal, R. G. Williamson, and D. H. Turnbull, “Excitation of polymer-shelled contrast agents with high-frequency ...
.
.
.
spherical O-O
.
.
.
Finite spherical symmetry groups are also called point groups in three dimensions. There are five fundamental symmetry classes which have triangular fundamental domains: dihedral, cyclic, tetrahedral, octahedral, and icosahedral symmetry. This article lists the groups by Schoenflies notation, Coxeter notation, orbifold ...
.
.
.
AVERAGING ON THE SURFACE OF A SPHERE. 3187. It is shown in any text on mathematical physics that dis-. ' •'. ' n cusses solutions of Laplace s equat•o in spherical coordinates that any single-valued function that satisfies relatively weak conditions on the surface of a sphere f(q•, h) can be written as.
.
.
.
Abstract: In this work, we confront the static approximate with a exact solution in the quantum spherical p-spin interaction model (p->oo and p=2). On the one hand, this study indicates that the static approximate corresponds to exact solution in the cases p->oo and p = 2 in the classic regime. On the other ...
.
.
.
Authors: Olufemi O. Oyadare. (Submitted on 21 Jun 2017). Abstract: This paper contains a non-trivial generalization of the Harish-Chandra transforms on a connected semisimple Lie group with finite center, into what we term spherical convolutions. Among other results we show that its integral over the collection of bounded ...
.
.
.
.
space morphology;O-O
or SPACE layers S
.
.
.
.
In probability theory, the sample space of an experiment or random trial is the set of all possible outcomes or results of that experiment. A sample space is usually denoted using set notation, and the possible ordered outcomes are listed as elements in the set. It is common to refer to a sample space by the labels S, Ω, or U ...
.
.
.
A linear space is a set S, whose elements are called points, provided with certain distinguished subsets called lines such that any two distinct points x and y are contained in exactly one line denoted by xy and any line has at least two points. ... The set of all lines of S contained in D defines a linear space on D.
.
.
.
S variable spaces
.
.
.
You can use regular expressions with the split function to match any number of spaces. var lines = line.split(/\s+/);. The \s+ regular expression matches one or more spaces. A runnable example with the strings you provided: var lines = [ "0.0 0.2 88 /usr/sbin/securityd", "47.0 0.3 7770 node", "1.0 2.5 585 ...
.
.
.
On the Key Estimate for Variable Exponent Spaces. L. Diening, S. Schwarzacher. Abstract. The so-called key estimate is a fundamental tool for variable exponent spaces. Among other things it implies the boundedness of the Hardy-Littlewood maximal operator, which opens the door to the tools of harmonic analysis.
.
.
.
It is the realization in consciousness of this root, pure potentiality, and its assimilation into the everyday thinking of man, which is the final goal of all spiritual techniques. Various faculties of consciousness, memory, will, etc., are comprised in the second and third spheres. OIO The Tree ofLife The principle numbered 4 is the ...
.
.
.
.
These waves occur within the lower 20 km of the atmosphere, and are comprised of a direct and reflected wave. The radio waves having high frequencies are basically called as space waves. These waves have the ability to propagate through atmosphere, from transmitter antenna to receiver ...
.
.
.
The high frequency electromagnetic wave is not reflected back by the ionosphere, so to use high frequency electromagnetic wave in communication we used space wave propagation. ... In line of sight propagation a space wave travels in a straight line from transmitting antenna to the ...
.
.
.
The radio waves having high frequencies are basically called as space waves. These waves have the ability to propagate through atmosphere, from transmitter antenna to receiver antenna. These waves can travel directly or can travel after reflecting from earth's surface to the troposphere surface of earth. So, it is also called ...
.
.
.
DIALS
.
.
.
scale factor of ½. Center of dilation O, scale factor of 1. ... If the value of scale factor k is negative, the dilation takes place in the opposite direction from the center of dilation on the same straight line containing the center and the pre-image point.
.
.
.
We start with a polygon ABC and a point O defining the center of dilation. We will draw the dilation of ABC with a scale factor of 2, meaning the image will be twice the size of the original: Draw a ray from the center point O through one of the vertices. Any one will do.
.
.
.
Dilation with scale factor > 1. We will first look at enlargements which are dilations with scale factors greater than 1. Example : Enlarge triangle PQR with O as the center of dilation and a scale factor of 2. Solution: Step 1: Measure OP. Step 2: Extend the line OP to the point P' such that OP' = 2OP. Step 3: Repeat the steps for ...
1/2 O dilation;
.
.
.
.
.
.
If it is 0.5, the image is reduced, with its dimensions half the original. When the scale factor is 1, the image is the exact same size as the original. Experiment with the scale factor slider to gets a feel for this idea. Remember: In dilation, multiply the dimensions of the original by the scale factor to get the dimensions of the image ...
.
.
.
Dilation scale factor 2: Starting with ΔABC, draw the dilation image of the triangle with a center at the origin and a scale factor of two. Notice that every coordinate of the original triangle has been multiplied by the scale factor (x2). Dilation with scale factor 2, multiply by 2.
.
.
.
sphere OIO
.
.
Thus, the Sphere Manager, which is responsible for the handling the task, is able to monitor those changes by subscribing to the corresponding web services. Every time such a change occur, it will send a message to the Interaction Agent to inform it of the new status. The IA then transmits the new status to the OIO so that it ....
.
.
.
Both of these distended beds are relatively short and consequently include end effects. Distended beds (no end eflects). The end effects of the two distended beds of active spheres were eliminated by extending each. FIG. 4. Relationships between j and Re for two distended beds consisting of only active spheres. t. OIO-.
.
.
The fact of the shape of a human being in the SLOAN GREAT WALL of GALAXIES.
This being may be defined as the arms and legs of the universal ANTENNAE BEING,
using the limbs to interact with the galactic signals of the whole universe.
This being may be defined as the arms and legs of the universal ANTENNAE BEING,
using the limbs to interact with the galactic signals of the whole universe.