pleiadian technology | book 5
1. PROPULSION SYSTEM AND CRAFT OPERATION
The craft’s propulsion system is what might be called “nuclear-gravitational.” The nuclear force is produced by very small “superluminal” regions inside the cubic portion of the quasicrystalline metal alloy. This phenomenon also occurs in the known superconductors when they superconduct currents of sufficiently high voltages to release x-rays from the cation layers within these polycrystals. Superluminal regions are areas of space that are inside the innermost electron shell of the superconductor’s conducting atoms, which are either copper, silver, or gold, or combinations of these elements. These areas are also the geometrical centers of a superconductor’s electric field, and in this area, the electrical energy of the superconducting current is converted into (or actually stored within) the energy of the electric field. By separating the electrical energy from the actual electron particles, the energy of the current can be transmitted without electrical resistance, because it is no longer being carried by a particle.
An electric field can have its energy transmitted to any location without electrical resistance through the phenomenon of simultaneous events as they occur in Bell’s Theorem, which is a variation on existing quantum mechanics. This theory states that simultaneous events can occur in atoms no matter how great their separation in space might be. This idea is not illogical except in the context of Newtonian Mechanics, which relies upon constant parameters of space and time to make measurements and observations. Bell derived his theorem from the basic laws of statistical quantum mechanics, and they describe a real, although seemingly unbelievable physical condition.
If the energy of an electric field is converted into quantum energy and stored in quantum electron orbitals, it can be transmitted to any location in space instantaneously. This transmission will occur without electrical resistance, as electrons do not encounter resistance when they are in quantum orbitals.
The current that is used to produce an electrogravitational field is of sufficiently high voltage to induce the cubic centered cations in the superconducting material to emit a steady stream of x-rays. In the family of superconductors known as Perovskites, these cations are the Yttrium, Calcium, and Strontium atoms. The x-rays from the cations are negatively charged, and they are strongly attracted toward the positively charged cations that are adjacent to the emitting atom, or toward the positively charged conductive atom (copper or silver) that occupies the center position in the oxygen square planes of the superconducting lattice.
The craft’s crystal column is its main power unit. This crystal amplifies the force field that is produced by the decaying photons that are moving from the superconducting to the optical layer in the hull of the craft. Initially, this field is small. It is produced by the implosion of particles of light force that are moving from the outside to the inside of the craft. This force contains small pieces of the space-time continuum. These particles are recirculated in spirals around the central crystal, which is made from pure gold that has been grown into a highly unusual and unknown form.
The gold material in the central crystal is able to simultaneously superconduct electrons, circularly polarize light, and refract it into a series of spiraling circles which move from the top of the crystal to its bottom and back to its top again, and so on.
The main power crystal is a permanent oscillator with superspace, whose main physical constituents are space, time, and information. Any of these qualities can be picked up by the crystal and used to produce a gravitational force, or to direct the craft to a specific location in space. The crystal moves the craft through space by putting the space into the craft and carrying it along with it. The space that surrounds these craft is literally compressed into the crystal until there is no more of it in the vicinity. It is held in place in the crystal by its powerful force fields, and is released when the craft arrives at its destination.
In the book, Contact from the Pleiades, the Pleiadean cosmonaut, Samjase, describes the flight of her craft in terms of its ability to annihilate space rather than driving through it. She goes on to explain that this is the only way to travel through the great distances that exist between stars.
The flight characteristics of these craft are explained more simplistically in the book, Incident at White Sands, by Daniel Fry. In this book, the cosmonaut who has contacted him explains that his propulsion system operates by producing a gravitational force field that is then juxtapositioned above the craft’s center of mass. The artificial force field then pulls upward on this center of mass and the craft is lifted upward. This is a good explanation of the operation of these craft when they are in a low energy mode, that is, when they are cruising around a planet at low speeds. However, it does not begin to explain how they operate when they are in a high energy mode, traveling between planets that are separated by great distances. To explain this, the more sophisticated Pleiadian explanation must be used. [ADD DIAGRAM][sic]
In referring to the diagrams of the metol layers, there are layers 1, 2, 3, and 4. Layer 1 is the optical layer with the five symmetry of the quasicrystal. The other layers are all part of the superconducting tunnel layer, which has a basic four symmetry. Together, this is the basic 4-5 symmetry layer that is repeated in a vertical direction through the thickness of the hull of the craft.
The axial orientations of the metol material layers is achieved by first growing perfect single crystals, then magnetizing them along their optical axis, and then using an external magnetic field to pull all of the single crystals into a common optical alignment. If the final material has a common optical alignment to its unit cells, it will have a common alignment to its superconducting planes as well.
The numbers one and two layers are shown in a larger perspective the second part of the diagram. [sic] This diagram shows the 90-degree bending of the light that occurs when it moves into the optical (number 1) layer.
The number two layer shows the vertical orientation of the optical axes of the superconducting geodesic chains. Photons transmit best along this axis. They are rotated as they pass through these unit cells by the rotational conformation of the chains. The superconducting planes of these cells occur in parallel with the flat plane of the hull structure. The electrons that are conducted through this plane move in broad spiraling paths. Their outward flow is opposite to the inward flow of the primary light energy that moves through the optical layer. This is the “primary” superconducting layer because it parallels the optical layer that lies above it, and because the electrons in it move with velocities and energies that are greater than those of the electrons that move through the second superconducting layer.
The number three layer contains the tunnels. It is actually part of a single layer that contains the numbers three and four layers. The optical orientation in this layer is in parallel with the direction that the tunnels take in the material. This direction is tangential to the center of the craft, prescribing a series of great circles around the central crystal. The superconducting planes of this layer run up and down through the thickness of the material.
This orientation of this layer of unit cells allows the electrons to move up into the areas that lie between the tunnels. These are shown in the number three layer, where the hollow tunnels are shown alternating with solid material. When superconducting electrons move up into these solid areas, they collide with the tunnels, and the photons are emitted. Because of these collisions, this layer does not superconduct as well as the number two layer, which has no obstructing tunnels.
The tunnels are etched into the number three layer in a process that is similar to the etching processes that are used to produce the conducting areas in computer chips. In some of the metol fabricating processes, the tunnel material is not removed from the surface of the material, but is left along the edges of the tunnels to provide a casing of amorphous material that surrounds the tunnels. The random alignments of the unit cells in this material give it a polycrystalline structure, which makes it a much poorer superconductor than the main body of superconducting material, whose unit cells have a uniform orientation to their superconducting planes and optical axes.
When the superconducting current encounters the polycrystalline material in the mixed layer next to the tunnels, their superconducting paths are obstructed and broken. The electron plasma stream, which was continuous through the material, is now broken into a series of erratic, twisting paths that wind through the polycrystalline maze like a ball of twine. This increases the electrical resistance of the material, and the superconducting transition temperature as well.
When the electrons are slowed down in the mixed material layer, they emit large numbers of photons over a wide band of frequencies that ranges from the infrared all the way into the ultraviolet. Large numbers of photons are also emitted when the electrons collide with the tunnels at high superconducting speeds, but these collisions are quite violent, occurring with high rates of deceleration, and they can be damaging to the material that is on the edges of the tunnels.
Unless the material can be fabricated into a very high level of structural strength (a high ground state energy for the bonding electrons), it will be rendered useless along these edges in a short period of operation time. For this reason, the polycrystalline tunnel material is usually left in the mixed layer. This provides a means of slowing down the electrons over longer periods of time (with lower rates of deceleration), and of converting their energy into photon energies at a lower rate.
The collision of superconducting electrons with the tunnels is one of the two most important reactions that occur in the metol complex of materials, the other one being the SNO effect of the optical material. The photon-electron interactions produce the energy field that becomes the force field when it collapses into the center of the craft. There is always some infrared photon production during the electron-tunnel collisions, and this heat is damaging to the craft’s material if it is allowed to develop to too high a level. However, the conversion of large amounts of electron energies into photons energies is essential, and so a trade-off must be made between the internal heating effects of the infrared photons and the production of adequate numbers of photons.
2. SUPERCONDUCTIVITY
The existing theories that are used to describe the physical basis for superconduction are many in number and not in total agreement as to the reasons behind this phenomenon. It is known that in high temperature superconductors, such as the Perovskites ceramics, superconduction occurs in square planes that have oxygen atoms at their corners and copper atoms at their centers. Perovskites are crystals that have a cubic lattice structure. They consist of a variety of materials such as Yttrium, Barium, Calcium, Strontium, Bismuth, and Lead, that are combined with Copper Oxide. All of the materials are oxides (CaO, BaO, etc.) in their initial forms. To fabricate them into a superconductor, they are mixed together and then subjected to temperatures of about 1,000 degrees C and pressures of about 1,000 psi.
The Perovskite superconducting square planes are linked together at their corners to form a checkerboard pattern of squares throughout the entire lattice structure of the superconducting polycrystal. It is not yet clear what causes the copper-oxygen planes to superconduct, but the following are all possible explanations:
1. Phonons are produced by the stretching and contraction of the plane’s oxygen atoms, which are able to move about within the lattice because, unlike the copper atoms, they are not rigidly bound into the lattice. When the planers move phonons are produced, and these create a wave structure which can act as a wave guide or carrier for the superconducting electrons.
2. In the extended valence bonding of electrons through the copper-oxygen planes, electrons are continually orbiting the copper and oxygen atoms in these square planes without electrical resistance. The superconducting electrons fill all of the available valence positions in the planes and spill over into the unoccupied conduction band positions. In these positions, differences in electron spin are not possible, as all of the electrons would have nearly identical energies, and in this condition would superconduct out of the orbitals.
3. Violation of the Pauli Exclusion Principle could cause superconduction. This is actually a part of the explanation in No. 2 above. This law of quantum mechanics states that no two electrons in the same orbital can have the same quantum numbers (energy levels). If they do, then all but one of the electrons must leave the orbital. If electrons are forced to vacate an orbital, it is not certain that they must therefore superconduct, but since there is little else that they could possibly do, it is thought that this is in fact what happens.
4. Possible metal constituents – geodesic fullerene of lead with silver center. Superconducting squares form spontaneously across inside of geodesic between electron cloud fields that occur between adjacent pairs of lead anions. Geodesics are asymmetrical in their anion-cation distributions because of the five-sided pentagons, which contain an odd number of anions and cations. There are always at least two cations or anions in each pentagon that are adjacent to one another, and this is where the electron clouds are able to supply electrons for the four-sided, superconducting, anionic planes. These can be rectangular, square, or trapezoidal. A silver ion is centered in each of the anionic planes, and this ion attracts electrons from the cloud and uses them to bond temporarily to the lead anions. The quantum orbitals of these valence bonds occur over wide bands, because many different bonding energies are possible between the silver cations and lead anions. This, in turn, means that many conduction frequencies and valence-to-conduction series are also possible.
The ratio of lead to silver in a geodesic is probably 60 to 1, with only a single silver ion at the center of each geodesic (which have a minimum stability number of 60). There is also the possibility that superconducting square planes could develop on the exterior of adjacent geodesics. This would allow for a far larger number of silver ions, as each anion plane would have one silver ion at its center. The geodesics could be connected (or not) at their edges but they must form a cubic centered crystal with other silver and rare earth cations placed symmetrically in between the geodesic cubes.
5. Second possible constituent. Hexagonal sheets of lead that are curved into spiral structures, with two or three wrapped around one another. This is what amino acids do when they form protein peptide chains. The interlaced hexagons would provide great structural strength for the superconducting geodesics. To carry the comparison between these materials and the organic molecules found in the body of animals, the hexagonal spirals would be similar to the protein chains, while the cubic superconductors would be similar to the dissolved salts in the body’s saline solution.
A variation on the above materials would be a composite type that combined the properties of both materials. The geodesic spheres and ellipsoids would be cut open into a series of spirals, much like the circular pealing of an orange. There still would be pentagons in these spirals, and the charge distribution would be asymmetrical, so the superconducting planes would develop between spiral sections. The spirals would interconnect at their small ends, and this would provide a long linear structure for the material. Strands of this material could still have a cubic symmetry in conformance with the symmetry rules of superconductors.
6. Third possible constituent. Lead semiconductor with hexagonal – tetragonal coordination to act as a substrate for the deposition of the other crystalline forms in 4 and 5 above. The lead would connect the three components of the system – the differential accumulator, the SC hull, and the target material rim. The nature of the dopants in this material would determine the flow direction for the electrons, always maintaining a flow from top to rim.
7. Fourth constituent. A lead – silver – nickel quasi-crystal with some dopants to provide a combined SC – SM – SL crystal that could substitute for some or all of above? The basic symmetry of a quasi-crystal is that of a random arrangement of “dual rhombuses,” one large and one small. This is an asymmetrical square, so the possibility of superconduction exists, especially since these materials are metal alloys with a reversed or negative valence for at least one of the three (or more) constituent metals. This material may produce the combined field effects of all of the other possible materials. It could be magnetic as well as superconductive. It could be grown in single crystal grains that had either icosahedral or dodecahedral symmetry. The pentagonal faces of the single crystals would bond together, making the final structure strong and supple, an advantage gained by virtue of the metallic content of the crystals. The quasi-crystals could have silver cation corners on the rhombohedrons with lead anions in between on the edges, and nickel or other cation at the rhombohedron centers.
Superconduction occurs when electron energies are transferred between the oxygen square planes in the superconducting lattice.
Close to the conductive atom is the SLR (superluminal region). It is defined as the geometrical center of the combined electric fields of the five oxygen atoms that are located at the vertices of the pyramid structures. When electrons are inside the oxygen pyramids, the SLR has a strong negative electric field charge, which [sic; missing the rest of this paragraph]
The slowing down of an electron (x-ray) constitutes work done against an electric field, and the energy of the electron will be stored in the field. The superluminal field has electron energies that are in the conduction bands of the conductive atom, and the energy of the electric field is stored in these quantum orbitals. Once in an orbital, the energy is free to transmit without resistance to any other location that has the same quantum energy levels. Since all of the superluminal regions in a superconductor have identical quantum energies, the energy of the current is transmitted between these areas without electrical resistance.
The SLRs of a superconductor are the key to its ability to produce gamma rays and the weak nuclear force.
In large particle accelerators, electrons are accelerated in vacuum chambers that are very large. The chambers are either straight or circular. The large distances that the electrons are able to move through enables them to be accelerated to high velocities. The larger the dimensions of an accelerator the higher the electron voltages.
However, even the largest particle accelerator has a limiting velocity. Even in a vacuum, however, electrons encounter the resistance of the vacuum point energy and cannot be accelerated past the speed of light in velocity. Inside a superconductor, however, holes or tunnels exist where there is no vacuum point energy, and electrons can be accelerated to the speed of light much more quickly and over shorter distances.
Zero vacuum point holes occur inside all neutrons and protons, so in order to take advantage of this effect, an electron must have energies that are sufficient to penetrate not only an atomic nucleus, but the actual nucleons that are inside it as well. This ray then decays into a positron-electron pair, and the weak nuclear force is produced in the process.
The weak nuclear force is produced upon the decay of each gamma ray, and the sum of all of these forces is concentrated at a center of force that is at the center of the circular disk of the craft. This force then is used to lift the weight of the craft against gravity. Nuclear gravitational force field propulsion occurs when the center of artificial gravity pulls on the craft’s center of earth gravity (and mass).
Another way of looking at the propulsion systems of the craft is to state that they produce gravitational holes that they carry around with them. They are lifted away from a gravitational field of lesser magnitude (such as the earth’s) by falling into their own gravitational hole.
3. METOL
A. Living crystal and conformation. The craft uses what might be called “living metals” that mimic the form, shape, and dynamics of living or biological molecules. Living molecules, such as proteins, have the property or quality of “conformation.” Conformation is where the basic hexagonal and pentagonal shapes of the protein chains must be buckled or tilted at slight angles to the prevailing linear geometry of the molecules in order to have the quality of life. If proteins and protein chains are perfectly flat, they exhibit no life activities. This phenomenon of conformation should be kept in mind when considering the possible form that the craft’s metal might take.
First stage metal processing involves crystallization of lead into a matrix similar to that of silicon, a series of parallel hexagonal rings with tetrahedral coordination between them. This is a brittle material very different from ordinary lead.
B. Material is subjected to ultrasonic vaporization in an inert gas atmosphere under high pressures, and is reformed into geodesic (Bucky Ball) forms with mostly hexagons and some pentagons, which cause the flat hexagon surface to curve. Like protein peptide chains in a living cell, [add more here on these][sic] these are twisted together to form strands of material that have a very great structural strength, similar to the strength of an organic fiber, such as hemp, or of muscle tissue in an animal.
The geodesic forms consist of chains that are inside one another, this, too, similar to protein chains. The chains are buckled into a shape that gives them the property of conformity. Tetrahedral coordination occurs between them and the concentric layers of hexagons and pentagons are free to move around with vibratory motions. The final material is less dense than the original compacted metal because of the expanded geodesic lattice structure.
C. Negative dopant atoms (anions) are added during the growth cycles of the lead chains, approximately several hundred ppm. This new material is suitable for use in the construction of the differential accumulator at the top center of the craft. When the material is subjected to a negative electric field, electrons move out of it and toward the positively doped main superconductor in the craft’s main hull section.
D. The main body superconductor is a quasi-crystalline metal alloy that consists of three basic metals: lead, silver, and nickel. Ratios are unknown, but examples of some crystals suggest Pb50, Ag33, and Ni17 as the possible stoichiometry of the unit cell. This, too, is grown in a high-pressure inert gas environment. SC occurs in crystals with orthogonal lattice structures, but the qxtal [sic: quasi crystal] usually consists of a series of rhomboids that are arranged non-uniformly to produce a long-range order that is based on pentagons, which have a symmetry based upon the number five, that is, the division of the circle into ten or twenty even divisions. This is very unlike the orthogonal forms of the SC [sic: superconductor] crystal. But SC can occur in a rhomboid-distorted cube if the other important features of a SC is preserved, the cation layers being between the facing pyramids.
E. Possible SC morphology. The geodesic tubes have a short range and a long-range monoclinic symmetry with cation strings through centers. The rhomboid intersections have lead atoms and their centers are silver or nickel, the former for the SC material and the latter for the SM [sic: super metallic?] material for holding “hydrogen plasmoid crystal” together in voids. [More later.] The lead rhomboids occur between the hexagons and pentagons of the original concentric geodesic tubes. Their positioning is similar to that of a rhomboid that is found inside a hexagonal crystal, such as quartz, where the hexagon is trisected into three rhomboids. Each rhomboid then is elevated slightly above the previous one and the three-dimensional symmetry of the quartz crystal is produced by the continuous rotation and translation of successive rhomboids.
When the lead base material is converted into a SC silver, copper, and gold are added. These occupy void spaces where the tubes have been cut in half, much as the oxygen octagons of a Perovskite SC are cut in half to become pyramids in portions of their lattice structure. The cations in these locations form a layer instead of their normal straight line at the center of the tubular structures. In tubes not cut in half, conductive atoms occupy center line positions, as do the cations in other tubes.
Most dopants are valence two cations that preserve SC and SM features of metal, but some are valence one cations, which bond tetrahedrally into the structure and help to preserve tetrahedral coordination between the lead tubes.
F. The direction of the current is in a series of spirals that follow the paths of the cations that occur in the cut tubular structures. Either two or four half tubes have the open portions of their structures facing one another, again similar to the facing pyramids of PSC. The open-faced tubes then spiral around one another in the general direction of the rim of the craft. Conductive atoms form a buckled, irregular layer adjacent to the monoclinic rhomboids, while the cations also form a buckled layer that is in between the half tube structures.
G. The hull material has a magnetic atom, nickel or iron, added to it when it reaches the rim of the craft. This converts the SC into a combined SCSM material. The magnetic centers of the material hold together the hydrogen atoms that are added for the craft’s fusion reaction matrix, which occurs in a series of spiraling voids. In these voids, hydrogen and deuterium are compressed into a plasma matrix. The density in this location is such that fusion occurs with the emission of cold neutrons and gamma rays, which decay into a positron-electron pair of particles. These are the basis for the craft’s weak nuclear propulsion system.
The magnetic atoms that surround the fusion matrix centers abruptly stop the flow of the SC current and direct it into the H and D atoms in these locations. The momentum of the electrons in the current compresses the H and D atoms. In addition, their negative charges generate attractive electrostatic forces that pull the nuclei closer together. Both of these add to the fusion reaction capability of the H and D.
Different spacecraft use differing materials to produce the electromagnetic and weak nuclear fields that are necessary for their propulsion. All of the materials that are used for any “electrogravitational” spacecraft are superconducting, as only electrons that have been accelerated with a high potential voltage through this type of material will achieve the velocities and energy levels that are necessary for the production of the weak nuclear force.
4. METOL COMPLEX
The craft’s electrical system is relatively straight forward and comprehensible in terms of our modern electrical sciences. This is not the case, however, for its electro-optical system, which consists of materials that have not yet been developed. If the operation of this system is described in terms of the electrical properties of known systems and materials, it will fall short of being a complete description of what is occurring inside the craft’s materials. Nonetheless, it is the goal of this paper to offer such a description, no matter how simplistic or incomplete it may be.
The metol material is grown such a manner that it is as evacuated of other atoms as is possible. They are etched into the superconducting material at about .6-micron distances apart. This distance corresponds to the red and orange light that they coordinate. When the current rushes straight out from the center of the craft to the outside, it runs into these tunnels, which block their flow paths. The electrons are forced to go around them. This slows them down, and creates the “quantum well effect” that converts some of their energies into photon energies.
The tunnels are etched into the superconducting material to produce photons of a specific wavelength when electrons are driven over them. They are small quantum wells that act in the same manner as a microwave cavity in a magnetron tube, which is the power supply for a microwave oven. When electrons are driven up to the speed of light, as they are in superconductors of sufficiently high voltage, they can convert their energies into photon energies. Photons travel at velocities that are just below the speed of light, with the exact velocity being dependent upon the index of refraction of the material that the photons are moving through.
If the metol material were not highly superconducting, the quantum wells would emit infrared photons instead of visible and ultraviolet ones. Infrared photons would endanger the craft’s structural integrity by heating it up. This is the main reason that the metol must be grown and regrown until it superconducts at nearly ambient temperatures.
The tunnels run like the grooves in a record, running around the craft in circles, but they are only the secondary producers of photons in the craft’s hull structure. The main producer is the craft’s optical material, which emits photons that range from valence bands to conduction bands. The emission of light from this material is similar to the production and emission of light frequencies from LED (light emitting diode) materials.
The SNO material is grown in layers that are parallel to the superconducting layers. These layers are pressed onto the superconducting layers after the etching process has been completed. After the quantum tunnels produce light, it is radiated through them into the optical layer of material. The free space inside the tunnels provides an ideal environment for the radiation of light as it is a vacuum.
The production of photons in the material is the result of a complex set of interactions between the electrons in the current, the quantum well tunnels, and the valence and conduction bands of the material itself. Most of the laws governing this interaction have not been defined by our science of electro-optics, and they can only be described verbally at this time.
The initial tension of the current is several thousand volts, and is produced by the interaction of the generator as it sweeps the induction coils. This interaction is governed by electromagnetic laws that are known.
As the high voltage current surges into the hull material, beginning from its center, it energizes the craft’s optical material, which performs like an LED and converts electron energies into photon (light) energies. The parallel layers of diamagnetic material are charged up in sequence from the bottom to the top. The magnetic field from the induction coils activates the bottom layer first, and then the next layer up, and so on through the hull material to the top of the hull. As one layer of the metol material is charged, the layer that is above it remains uncharged for only a microsecond of time, and in this time interval, the electric field across to the optical layer is very large. This field imparts a nonlinear effect to the photons that are moving into it from the tunnels. This field bends the light to the point where it is trapped `in the optical material through optical implosion.
A back-and-forth resonance occurs between the two types of photons until they are emitted as a single band of coherent light. This is the light that is emitted by a laser. Coherent light is light that is emitted with frequencies that have a very narrow bandwidth.
The first type of light that is emitted is what could be called “valence light.” This light is produced when electrons that are in the material’s valence orbitals absorb and emit energy at precise wavelengths. It is also produced by the quantum wells. This type of light is produced by electrons that are acting under the influence of strong magnetic fields.
The valence light photons are magnetically coordinated by the combined interactions of: 1. The magnetic fields of the magnetic atoms that are in the material; 2. The interaction of the electrons with the physical dimensions of the quantum well. The magnetically coordinated electrons have the property of spin. This property holds them tightly to the atomic and ionic electron orbitals within the crystalline material, and in these positions, they emit valence band frequencies of light in the red and orange bands.
The other type of light that is produced by the material is “conduction band light.” This light is in the ultraviolet band of frequencies. This band is somewhat wider than the red-to-orange valence bands. In terms of the operation of the quantum well, these frequencies are produced by the harmonic doubling of the visible frequencies that are produced by the wells, and by the conduction band of the optical material.
Conduction band light is very different from valence band light, as it can only be produced by superconducting electrons that are without spin. These electrons are not stable in an electron orbital, as the very meaning of superconduction implies that they must leave the electron orbitals that they have previously occupied. The craft’s conduction band light is produced when its superconducting electrons do not encounter the quantum well tunnels, while the valence bands are produced when they do encounter the tunnels.
The optical material is designed in such a way that its valence bands are octave harmonics to its conduction bands. This relationship does not exist naturally in atoms, but it can be built into metallic compounds if they are fabricated under the correct conditions of pressure and temperature.
The optical properties of the material must be uniform throughout all of the polycrystals that make up the craft’s material structure. If they are not, then the valence and conduction bands of light will not reinforce one another and will not be coherent, and the ship’s force field, which has a magnitude that is determined by the frequencies of these bands, will be unstable.
The craft’s valence-to-conduction light cycle is confirmed by the slide photo of the craft that is in its UV frequencies of white light towards its middle, where the energy density of the current is at its greatest, and in the red frequencies toward the outside of the craft, where the energy density is much less.
As soon as the electrons in the current fall into the quantum wells, they produce photons. These are radiated through the tunnels and into the optical material, where the nonlinear effects take place, and where the light is broken down into light particles with the property of momentum. This momentum produces a force field when the light particles are absorbed into the large diamagnetic crystal at the center of the craft. This crystal is both superconductive and nonlinear optical.
The craft’s light is bent through almost a 90-degree angle by the SNOR effects of the optical material. This angle is produced by a very high index of refraction for the material, plus the addition of a substantial nonlinear effect. This index must be high enough to slow the photons down to the material’s acoustical velocity.
This is the most important property of the optical material. It is able to absorb the tunneling photons and convert their energies into momentum. Because the index of refraction is increasing in the optical material, the photon’s momentum is constantly being changed to a lower value, and it is the rate of change of this momentum that produces the “light force field” of the craft.
When the electrical system operates, the electrons travel radially outward from the center of the craft until they are deflected by a tunnel. A certain percentage of them will pass over the tunnel and continue their outward movement as the current seeks to find a ground in the rim (and bottom) of the craft. Some of them, however, are deflected into the tunnels.
The superconducting properties of the tunnels are so great that any electrons that are trapped inside them will circulate for what could be considered a long period of time, for perhaps one or two seconds. These electrons orbit the craft’s center as if they were in the electron orbitals of atoms. This trapping of electrons becomes a very high level of capacitance for the craft’s hull. This capacitance is then used to charge the optical crystals for a maximum nonlinear bending of the light that is radiating into it.
The electrical cycle is illustrated by the crop circle photograph from England. [add photograph] The superconducting current rushes outward, then is partially deflected at right angles into the tunnels, where it moves briefly around the hull. While in the tunnels, the superconducting electrons interact with the photons that are in the tunnels. This interaction is controlled by the low frequency modulations of the electrical system, and the light energies absorb energy from the electrons. These tunnels, then, are efficient converters of electron energies to light energies. The light energies are then bent through the SNOR crystals, and the new form of force field energy is recirculated back toward the center of the craft. [add: CROP CIRCLE PICTURE] [sic] – with slower petals.
The index of refraction of the light depends upon the strength of the electric field that is acting through the hull. This produces the nonlinear effects. The strength of this field is entirely dependent upon the craft’s electrical capacitance, which is its ability to store electrical energy in the form of voltage and charge.
The greater the electric field, the greater is the index of refraction, the slower is the light, and the greater is the force field, as more of the photon energies are converted first, into momentum, and then, into a force field. This field completely violates conservation energy laws when its goes into the UV, however, in the visible, it is in a transition zone, and only slightly more energy is produced than is consumed. This means that if a craft remains in this color band for long, it will quickly deplete its onboard energy supply, which is usually in the form of a plasma battery.
Many design criteria must be met to build an operational spacecraft from superconducting and nonlinear optical materials. The material must be fabricated in carefully controlled environments so that the final products will have identical electrical and optical properties. The tunnels must be etched precisely and regularly. The tunnels must terminate into a mass of optical material, and so on.
The superconductive metol material has the rotational symmetry of the cholesterol molecule. The individual geodesic crystals are bonded to one another along the three axes of the crystal. One of these axes is the optical axis. Along this axis, the adjacent geodesics are bonded in their face-to-face positions, that is, the top face of one geodesic is bonded to the bottom face of the next one that lies above it in the lattice structure.
Usually, the face-to-face bonding of the optical axis of the metol material occurs with two geodesics sharing the five framework atoms of the facing pentagons. This reduces the total number of framework atoms for two geodesics by five atoms. If two geodesics bond to one another in this manner, they will be rotated through a 36-degree angle with respect to one another. This angle is produced by the symmetry requirements of the dodecahedron and icosahedron geometries of the geodesic.
The rotation of successive geodesics along the optical axis of the metol rotates the light that is transmitted through these crystals. If the rotation angle persists throughout a chain of individual geodesics, then they will be rotated through a full circle of 360 degrees in a thickness (or distance) of only ten geodesics (36 x 10 = 360). Again, this type of structure is identical to that of the cholesterol molecule, which also has a rotational structure.
The remaining two axes of the superconducting cubic lattice structure define its electromagnetic plane. This is identical to the electronic plane that is found in piezoelectric and pyroelectric crystals. The two axes that define this plane are “point-bonded” and “line-bonded.” Point bonding occurs along the axis where the adjacent geodesics must bond to one another at a single framework atom on the geodesic surface. Line bonding occurs along the axis where the adjacent geodesics bond to one another at two framework atoms on the geodesic surface. In the former case, the point is a framework vertex, and in the latter case, the two points are at the ends of a polygon side.
The diamagnetic and magnetic dopant atoms that are added to the geodesic lattice structure fill in the spaces between the individual geodesics. These spaces are most abundant along the two axes that define the electromagnetic plane. This is because the distance between the geodesics is shortest along the optical axis, and a smaller distance between adjacent geodesics means that fewer dopant atoms can be squeezed into the spaces between them.
When the dopants are added to the geodesic cubic lattice, they fill in the spaces that lie in the line bonded and point bonded axes. These axes define the electromagnetic plane of the crystalline lattice structure. When the diamagnetic and magnetic atoms are added, they will occupy sites that are close to this plane. Most of them will not actually be in the plane, but will occupy sites that are close to it. The crystal’s remaining axis becomes its optical axis, this because it has a rotated lattice structure, and because it has the smallest number of dopant atoms in the spaces between the geodesics.
This type of structural strength is identical to the strength of a chain of protein molecules in a collagen, which are the molecules of muscle tissue. These chains of molecules are easily broken in the transverse direction of the tissue (across the muscle), but are not nearly as easily broken in the longitudinal direction of the tissue (the direction of the muscle tissue).
The energy of the rotated photons is absorbed by the low energy electrons, and the electrons are able to continue moving through the tunnels. If they absorb photon energies at too high a level, then they will leave the tunnels, and if they do not absorb enough energy, they will themselves be absorbed into the material that surrounds the tunnels. Therefore, maintaining them in the tunnels requires the correct photon energy levels. Because the tunnel electrons can be stored for relatively long periods of time, their energies can be used to develop electrical capacitance in the hull. This capacitance develops from the outside of the hull to the crystal at its center.
The geodesics in the cubic lattice are centered by paramagnetic cations that occur in the corner positions of the lattice. The diamagnetic atoms are spread out around the geodesic’s electronic plane in positions that are definite, although, with many vacancies. The third member of the geodesic are its outer electrons, which occur as a group in the common cloud that orbits the entire framework of the geodesic. The interactions between these three constituents of the lattice structure produce superconduction in the lattice.
In the known ceramic superconductors, such as the Perovskites, the atoms are arranged in a series of parallel planes. The superconducting plane contains the copper and oxygen atoms, and the cations occur in their own planes, either singly or with another cation. A geometrical structure that is approximately the same as that of the Perovskites occurs in the metol superconductor.
In the metol, the cations occur in their own plane, which connects all of the corners that lie in one of the crystal’s lattice planes. This plane runs through the center of each geodesic. The dopant atoms occur in the crystal’s electronic plane, which runs in parallel with the joined faces of the optical axis geodesics. The common cloud electrons in the geodesic can have many orbital configurations, but they tend to spend more time orbiting close to the geodesic’s magnetic poles than at its equator, or in any other positions.
The geodesic’s magnetic field is produced by it paramagnetic cations. If the geodesic’s cubic lattice structure is polarized magnetically in the direction of its optical axis, then these cations will also be magnetized in this direction, and their magnetic axis will be parallel to the optical axis and perpendicular to electronic axis of the crystal. In this configuration, the magnetic field strength will be strongest at the top and bottom of the individual geodesics, which will be the field’s North and South Poles.
The common cloud electrons will be trapped by the geodesic’s magnetic field, and will orbit through paths that will cause the cloud to take on an overall donut shape. There will be a North Polar Donut and a South Polar Donut, as each of these poles will hold a number of electrons. The poles of the magnetic field occur at the top and bottom of the geodesic, so that the electrons are approximately in the same positions as are the dopant atoms. Both of these are in the crystal’s electronic plane, so this is its superconducting plane.
The superconducting plane of the geodesic crystals is similar to that of the Perovskite superconductors. In the Perovskites, the superconducting planes contain the diamagnetic copper atoms and the oxygen anions, which supply the copper atoms with electrons. The diamagnetic atoms in the geodesic lattice are the same as those in the Perovskite lattice, but there are no electron donor anions in these crystals, as the common electron cloud supplied electrons to the diamagnetic atoms.
The geodesic superconductor has a far more variable and flexible configuration than the Perovskites, as the geodesic lattice planes can have many different tilts and orientations, while the copper-oxygen planes of the Perovskites have a single orientation in space. The transition temperature of the superconductor increases as the number of possible planar orientations increases for the material.
Actually, the Perovskite superconducting planes have different orientations in space for each cation dopant in the lattice, as these determine the size of the individual cubes in the lattice, and, as a result, the distances between its copper and oxygen atoms (the Cu-O distance). If there are several different cations in a Perovskite, each one will have a different Cu-O distance, but the diameters of these atoms will remain the same. To compensate for the fact that the size of the atoms in the lattice is constant, while the size of the lattice distances is variable, the copper and oxygen atoms move into slightly different lattice positions, ones that are either above or below the true straight line distances of the lattice structure. This gives the Cu-O planes a crumpled or buckled structure, which means that they will have an angular orientation in space that is not parallel with the overall lattice. Because Perovskites can be grown with as many as five or six different cations, they can have an equal number of different angular orientations for their superconducting Cu-O planes.
In the geodesic superconductor, the electron common cloud has a large number of orientations with respect to the crystal’s electronic plane. These variable orientations are equivalent to the different orientations that are found in the Perovskites Cu-O planes. As a general rule, the more orientations that the superconducting planes of a crystal have, the better are its superconducting properties, as determined by an increase in its superconducting transition temperature. The geodesic superconductor should have a high transition temperature because it has so many different possible orientations to its superconducting planes.
These orientations allow the electrons to move through the planes in curved paths, as if they were following the up and down motions of a wave. This wave motion repeats itself with each succeeding superconducting plane. Since there is one plane for each geodesic in the cubic lattice, the wave can be said to have a wavelength that is the distance between the individual geodesics. This distance varies, depending upon the size of the geodesic, but should be in the range of 20 Angstroms.
The undulating planes of the material have wavelength distances that are in the x-ray range of wavelengths. These waves are produced by electrons that have been energized to the point where they can no longer remain bound to an atom’s electron shells. They then leave the atom and radiate through space as small high energy particles.
The electrons that are moving through a conductor have not been freed from their atomic electron shells, but instead are moving in shell positions that are very loosely bound to the conducting atoms. If they could be freed entirely from their shells, but still remain on the conductor, then they would conduct with less electrical resistance. This is essentially what happens when they are energized with a high voltage. If the voltage is high enough, the conducting electrons will have a difficult time remaining on the surface of the conductor, and will jump off it and ground out through the space that surrounds it.
If a high voltage current could be given an x-ray waveguide, it would remain on the conductor even though its voltage level was very high. This is what happens in the metol superconductor. The initial current has a very high potential, so the electrons have a high degree of acceleration. They very quickly reach velocities that are close to that of light. If any of these electrons collide with the cations that are in the metol lattice, the cations will emit x-rays. If, in turn, the cation x-rays have wavelengths that are equal to the lattice distance between the superconducting planes, they will act as waveguides for the current.
This is exactly what happens in the metol superconductor, in fact, it could also happen in the known Perovskite superconductor, except that the very short lattice distances along their a-axis (less than 4A) makes it difficult to match them with an x-ray emission. Such short wavelength x-rays can only be produced by extremely high voltage currents, and these are not practical to produce in an electrical generator. They can only be produced by running the initial high voltage current through a step-up transformer.
The wave and lattice distance of the metol material is about 20A. X-rays of this wavelength can be produced with currents of 20,000 volts, which can be produced by the craft’s generator. The metol material is fairly dense, so any x-rays that are produced inside it will be quickly absorbed back into it. The cycle of emitting and then reabsorbing these rays goes on continuously inside the material. When the x-rays are reabsorbed, they usually excite one of the cations that is in the material into a high degree of luminescence. These photons are added to the quantum well photons that are produced directly by the superconducting electrons when they are slowed down and deflected by the tunnels.
The x-ray waveguides can be energized with sound energy as well as electrical energy. This is because x-rays and electrons have a dual wave-particle nature, that is, they behave as if they had both qualities. As waves, they can interact with electromagnetic energies, such as photons, and as particles, they can interact with sound waves.
The reason that there are so many different photon producing mechanisms in these craft is because the “light particles” are the basic field for the craft. It is true that they are not its only fuel, as no craft could possibly store enough electrical energy to lift itself from the ground for any great length of time, never mind about flying off into outer space. However, the energy (and lifting power) of these photons can be amplified by the Relativistic Energy Field if they can achieve a state of “total resonance” with the electrons that are circulating inside the tunnels.
TR (total resonance) can be loosely defined as “a photon-phonon-electron system that is able to exchange energies over an extremely wide band of frequencies during nonlinear interactions where their rates of acceleration are the same.” The TR frequencies create an integrated quantum state where the high frequency quantum energies can be controlled and modulated by the low frequency quantum energies which, in turn, can be energized by sound energy. If the rates of change of the velocities of all of the waves and particles that are involved in TR, the light waves, the electrons, and the sound waves, then energy is exchanged between the different frequency bands without loss.
When TR is in full operation, the LF (low frequency) bands will resonate and exchange energies with the visible light bands, which will then resonate with the higher x-ray bands. The tunnel electrons will absorb this resonant energy continuously, and will be constantly pushing their velocities up to the speed of light. At these velocities, relativistic effects occur, and the electrons will manifest or “bring into existence” an unlimited field of force. This force field does not have to conform to conservation of energy laws, as it appears spontaneously whenever an object or particle approaches the speed of light in its velocity.
Ordinarily, relativistic effects are not able to influence objects other than the ones that have been accelerated to the speed of light, so it would not be possible to convert the relativistic force field that is acting on an electron into a generalized force field that would act upon all of the matter that was in the immediate vicinity of the accelerated electrons. There is an exception to this rule, however, which Einstein foresaw many years ago, when he predicted that light could be bent by a gravitational field.
Light has a dual particle-wave nature, and if it comes into TR with an accelerated electron, it can absorb the electron’s relativistic energy if both the electron and the light are slowed down at the same rate. The slowing down of a photon or electron produces a DeBroglie momentum wave instead of a Plank energy wave, which is produced when the photons and electrons are sped up. The DeBroglie wave becomes a force when its rate of change of momentum varies, either up or down. In this condition, it can tap into the energies (actually forces) of the Relativistic Field, and use these energies, which are unlimited and in violation of existing conservation of energy laws, to lift an object.
When the photons are radiated into the optical material, their energies are completely converted into a force. The light is bent through almost a 90-degree angle in the optical material, and this directs the force inward at some angle. Actually, a large number of quantum force field vectors are produced in the optical material, and their sum is the total force field, which has a resultant vector that points inward.
The craft’s force field does not achieve a high level until it reaches the central crystal, which is grown such that the light force quanta orbit around its center in a series of interwoven spirals. These spirals are never ending, so the force can develop in the crystal until it reaches levels that are substantial enough to lift the craft against the force that the earth’s gravity has induced in its mass.
TR can only be accomplished by the craft’s materials if their atomic and spin spectra are mutually resonant. Materials must be selected that have the x-ray wavelengths that are resonant to the lattice distances of the crystals, that have visible spectra that are resonant to the Rydberg spectrum for the element hydrogen, and spin spectra that are mutually resonant. Resonance, here, is defined as nonlinear optical resonance, which occurs with the octave harmonics of the original frequency.