The device has also been able to generate anti-gravity properties at high voltage outputs and below is a description why it could be true .
The concept of the "law of squares" is a central tenet of John Searl's theory of the Searl Effect Generator. According to Searl, the law of squares describes a relationship between the size of an object and the energy it can produce. Specifically, Searl claimed that if the radius of a magnetic material is doubled, its magnetic field strength would increase by a factor of four (two squared), and its power output would increase by a factor of eight (two cubed).
John Searl claimed that he printed sine waves onto the components of the Searl Effect Generator, which he believed would enhance the device's power output. This could be useful because the motion of a magnets enclosed in copper which is a conductor could be functioning as a kind of magnetic capacitor joined to an electric capacitor that is charged and discharged thus creating a flow of electrons in the copper conductor and motion of magnets in the outer layer could then charge the electro capacitors providing electrical power.
The Searl Effect Generator, as described by John Searl, is a complex device made up of a series of rotating disks, permanent magnets, and electromagnets arranged in a specific configuration. The basic design of the device consists of three concentric rings or annuli, each containing a set of magnetic rollers or "plates" that rotate around a central axis.
The outermost ring contains a set of 12 magnetic rollers, the middle ring contains 8 rollers, and the innermost ring contains 4 rollers. These rollers are made up of a combination of permanent magnets and electromagnets, which are arranged in a specific pattern to produce a magnetic field that rotates around the device.
The magnetic rollers are designed to be slightly offset from each other, creating a "phase shift" that allows the magnetic field to rotate continuously around the device. The rotation of the magnetic field is believed to induce an electrical current in the coils surrounding the rollers, which can be collected as power.
In addition to the rollers, the device also includes a series of capacitors, which are arranged in a specific pattern to enhance the device's power output. According to Searl, the capacitors are arranged in a way that allows them to collect and store energy from the magnetic field, which can be discharged to produce a more powerful electrical current.
That being said he also claimed that the temperature dropped when it functioned,If the temperature of the environment where to decrease as a result of the operation of the Searl Effect Generator, it would imply a decrease in entropy in the immediate vicinity of the device. Entropy is a measure of the disorder or randomness of a system, and according to the second law of thermodynamics, the entropy of an isolated system tends to increase over time.
It is worth noting that the second law of thermodynamics places fundamental limits on the efficiency of any energy conversion process, including those that claim to generate free energy. The law states that energy cannot be converted from one form to another with 100% efficiency, and that some of the energy will inevitably be lost to heat. This means that any device that claims to generate free energy would necessarily violate the laws of thermodynamics and should be regarded with extreme skepticism.
But in this case it can be given special consideration as despite the above statement the overall temperature of the system and it's surroundings was decreasing most likely due to the fact that virtual photons where being utilized with an electron being absorbed by the conducting surface or copper encasing and a positron was released to trap another electron and another virtual photon that is created is again captured thus decreasing the overall entropy or temperature.
The claim that the Searl Effect Generator could levitate is also not consistent with our understanding of physics and electromagnetism. Levitation refers to the ability of an object to float or suspend in mid-air without any apparent means of support, and it requires a careful balance of forces to achieve.
However if the searl effect generator indeed was decreasing entropy in the surroundings levitation could be achieved as a result of an increasing curvature of space which could be interpreted as anti-gravity or the system now required more virtual photons due to higher demand and is thus trying to achieve equilibrium which would automatically make it to levitate.
How a dynamo works.
A dynamo is a device that converts mechanical energy into electrical energy through the use of electromagnetic induction. The basic principle of a dynamo is based on Faraday's law of electromagnetic induction, which states that a changing magnetic field can induce an electrical current in a wire.
In a dynamo, a rotating armature is placed within a magnetic field, typically created by a set of permanent magnets or an electromagnet. As the armature rotates, it generates a changing magnetic field that induces an electrical current in a set of coils or windings that are wound around the armature.
The electrical current produced by the dynamo can be used to power electrical devices or to charge a battery. Dynamos are commonly used in a variety of applications, including bicycles, cars, and power generation.
It's worth noting that while dynamos can convert mechanical energy into electrical energy, they are subject to the laws of thermodynamics, which place fundamental limits on the efficiency of energy conversion processes. As a result, the electrical energy produced by a dynamo will always be less than the mechanical energy input, due to losses from friction, resistance, and other factors.
The mathematical formula for a dynamo is based on Faraday's law of electromagnetic induction, which relates the voltage induced in a wire to the rate of change of the magnetic field through the wire. The formula can be expressed as:
EMF = -N dΦ/dt
where EMF is the electromotive force or voltage induced in the wire, N is the number of turns in the wire, Φ is the magnetic flux through the wire, and dt is the time interval over which the flux changes.
The negative sign in the formula indicates that the induced voltage is opposite in direction to the change in magnetic flux. This is known as Lenz's law, which states that the induced current in a wire will always oppose the change in the magnetic field that produced it.
The formula for a dynamo can be used to calculate the voltage induced in the coils of a rotating armature as it passes through a magnetic field. The voltage induced will depend on the strength of the magnetic field, the speed of rotation of the armature, and the number of turns in the wire.
It's worth noting that the formula for a dynamo is a simplified expression of Faraday's law, and it assumes ideal conditions with no losses due to resistance, friction, or other factors. In practice, the performance of a dynamo will be subject to these and other factors that can affect its efficiency and output.
There are various types of dynamos, which can be classified based on their design, construction, and application. Here are some examples:
Permanent magnet dynamo: This type of dynamo uses a set of permanent magnets to create the magnetic field that induces the voltage in the wire. The magnets are typically arranged in a circular pattern around the armature, and the voltage output will depend on the speed of rotation and the number of turns in the wire.
Electromagnetic dynamo: This type of dynamo uses an electromagnet to create the magnetic field that induces the voltage in the wire. The electromagnet is typically energized by a separate power source, such as a battery, and the voltage output will depend on the strength of the magnetic field and the speed of rotation.
AC dynamo: This type of dynamo produces alternating current (AC) output, which can be used to power electrical devices that operate on AC power. AC dynamos typically use a rotating armature with multiple coils, and the voltage output will vary sinusoidally as the armature rotates.
DC dynamo: This type of dynamo produces direct current (DC) output, which can be used to charge batteries or power devices that require DC power. DC dynamos typically use a commutator and brushes to convert the AC output of the armature into DC output.
There are two common types of dynamos based on the configuration of the magnetic field and the coils:
In a rotating armature dynamo, the coil is mounted on a rotating armature that rotates within a stationary magnetic field. As the armature rotates, the magnetic field through the coil changes, inducing an electromotive force (EMF) or voltage in the coil. The voltage produced is proportional to the rate at which the magnetic field changes and the number of turns in the coil.
In a rotating field dynamo, the magnetic field is mounted on a rotating shaft, and the coil is stationary. The magnetic field rotates around the stationary coil, inducing a voltage in the coil as the field lines cut across the wire.
The voltage produced is proportional to the strength of the magnetic field and the rate of rotation.
so in essence one can arrange multiple magnets in motion around a metalic frame and still get the same, since the induction doesnt care which magnet is moving,As long as the magnetic field through the wire changes, electromagnetic induction will occur regardless of the specific source of the magnetic field.
Therefore, it is possible to use multiple magnets arranged in motion around a metallic frame to induce a voltage in a wire, as long as the magnetic field through the wire changes in a way that induces the voltage.
In practice, the specific arrangement of the magnets and the frame will affect the magnitude and direction of the induced voltage, and factors such as the number of turns in the wire, the the speed of rotation, and the strength of the magnetic field will also affect the output voltage.
However, the basic principle of electromagnetic induction remains the same, regardless of the specific configuration of the system
In a dynamo, the conversion of mechanical energy into electrical energy involves a transfer of energy from one form to another. This process obeys the laws of thermodynamics, which govern the behavior of energy and its transformations.
The second law of thermodynamics states that in any energy conversion process, the total entropy (or disorder) of the system and its surroundings must increase. This means that as energy is transferred from one form to another, some of the energy will be lost as waste heat, increasing the overall disorder of the system.
In a dynamo, mechanical energy is converted into electrical energy through the process of electromagnetic induction, which involves the transfer of energy from the magnetic field to the electrical circuit.
This process does not violate the laws of thermodynamics, as the waste heat generated by the system during the energy conversion process increases the overall entropy of the system and its surroundings.Therefore, in a dynamo, the total entropy of the system and its surroundings increases during the energy conversion process, in accordance with the second law of thermodynamics.
it is possible to create a series of permanent magnets that move along a metallic frame and enclose that arrangement in another layer of metallic frame surrounded by magnets that move around it. Such a configuration could induce current in both the inner and outer metallic frames through the process of electromagnetic induction.
The specific arrangement of the magnets and frames would affect the magnitude and direction of the induced current, and the number of such arrangements could be increased to generate more electrical energy. This concept is similar to the design of a dynamo or generator, which converts mechanical energy into electrical energy through electromagnetic induction.
In practice, there are many factors to consider in designing such a system, such as the number and size of the magnets, the speed of their motion, the configuration of the metallic frames, and the design of the electrical circuit used to collect the induced current. However, the basic principle of electromagnetic induction remains the same, and it is possible to design a system that can generate electrical energy using this principle.
The mathematical formula for the currents induced in a metallic frame due to the motion of magnets can be derived using Faraday's law of electromagnetic induction. According to this law, the induced electromotive force (EMF) in a circuit is proportional to the rate of change of magnetic flux through the circuit.
Assuming that the metallic frame is a circular loop and the magnets move along the circumference of the loop, the induced EMF in the loop can be expressed as:
EMF = -dΦ/dt
where EMF is the electromotive force, Φ is the magnetic flux through the loop, and t is time. The negative sign indicates that the induced EMF opposes the change in magnetic flux.
The magnetic flux Φ is given by:
Φ = B * A * cos(θ)
where B is the magnetic field strength, A is the area of the loop, and θ is the angle between the magnetic field and the normal to the loop. For a circular loop, A = π * r^2, where r is the radius of the loop.
Assuming that the magnets move along the circumference of the loop with a constant velocity v, the angle θ between the magnetic field and the normal to the loop changes with time according to:
θ = (2π * n * t) / T
where n is the number of magnets, T is the time period for one revolution of the magnets around the loop, and t is time.
Substituting the expressions for Φ and θ into the formula for EMF,
we get:
EMF = -d(B * A * cos(θ))/dt
= -B * A * d(cos(θ))/dt
= B * A * (2π * n / T) * sin(θ)
The induced current in the metallic loop can be calculated using Ohm's law, which states that the current is proportional to the induced EMF and inversely proportional to the resistance of the circuit. Therefore, the induced current can be expressed as:
I = EMF / R
where R is the resistance of the metallic loop.
As an example Given the specific arrangement of 4 magnets in the inner circular pattern and 16 magnets in the outer arrangement, the values of n and T can be calculated based on the geometry of the system. Substituting these values into the formula for EMF and solving for I would yield the mathematical formula for the currents induced in the metallic frames. However, the specific values and configuration of the system would need to be known in order to provide a more detailed mathematical formula.
The effect of one magnet on another.
When a magnet is moved relative to another magnet with increasing velocity, the magnetic field around the moving magnet changes. This change in the magnetic field induces an electric field in the other magnet, which in turn produces an electric current within the other magnet. This is known as electromagnetic induction.
The magnitude of the induced electric current depends on the rate of change of the magnetic field, which is related to the velocity of the moving magnet. The faster the velocity of the moving magnet, the greater the rate of change of the magnetic field, and thus the greater the induced electric current.
In addition, the direction of the induced electric current is determined by the direction of the changing magnetic field. If the magnetic field is increasing with time, the induced current will flow in one direction. If the magnetic field is decreasing with time, the induced current will flow in the opposite direction.
Therefore, as the velocity of the moving magnet increases, the magnitude and direction of the induced electric current in the other magnet will also change. This effect is the basis for many important applications, such as generators, electric motors, and transformers.
To describe the induced current in the circular metal frame with 4 magnets and the outer metal frame with 16 magnets, we can use Faraday's Law of Electromagnetic Induction:
EMF = - dΦ / dt
where EMF is the electromotive force (i.e. the induced voltage), Φ is the magnetic flux (i.e. the amount of magnetic field passing through the metal frame), and t is time.
For simplicity, let's assume that the magnets in both frames are moving at a constant velocity v relative to each other in a circular path, and that the magnetic fields they generate are uniform and perpendicular to the metal frames.
Then, the magnetic flux through the circular metal frame with 4 magnets can be written as:
Φ1 = B * A * cos(ωt)
where B is the magnetic field strength, A is the area of the metal frame, ω is the angular velocity of the magnets, and t is time.Similarly, the magnetic flux through the outer metal frame with 16 magnets can be written as:
Φ2 = B * A' * cos(ωt)
where A' is the area of the outer metal frame.
The total EMF induced in the circular metal frame is then:
EMF1 = - dΦ1 / dt = -B * A * ω * sin(ωt)
And the total EMF induced in the outer metal frame is:
EMF2 = - dΦ2 / dt = -B * A' * ω * sin(ωt)
So, the induced current in each frame can be calculated using Ohm's Law:
I = EMF / R
where I is the induced current, R is the resistance of the metal frame.
Note that this is a simplified model and the actual calculations would be more complex, as they would need to take into account factors such as the shape and positioning of the magnets, the magnetic field strength, and the resistance of the metal frames When a magnet moves relative to another, the entropy of the system typically increases due to the conversion of mechanical energy (from the motion of the magnets) into electrical energy (from the induced current in a nearby conductor). This conversion is not perfectly efficient, meaning that some of the energy is lost as heat due to resistance in the conductor, resulting in an overall increase in entropy.
However, it's important to note that the increase in entropy in this process is not solely due to the motion of the magnets, but also due to the irreversible nature of the energy conversion process. This is because once the energy has been converted into electrical energy, it cannot be fully converted back into mechanical energy without incurring additional losses and increasing entropy further.
The motion of magnets in a circular pattern, as described would induce a magnetic field in the center of the circular arrangement. This magnetic field would be generated by the currents induced in the metallic frame by the motion of the magnets.
The specific shape and behavior of this magnetic field would depend on the exact arrangement and motion of the magnets, as well as the properties of the metallic frame and the surrounding environment. It's possible that this magnetic field could exhibit some vortex-like behavior, especially if the arrangement of magnets and metallic frame is designed to produce such an effect.
However, it's important to note that the creation of a magnetic vortex would not necessarily violate the laws of thermodynamics or entropy. While the precise details of the energy conversion and dissipation processes involved in the motion of magnets and induction of currents can be complex, the overall tendency of these processes is still to increase entropy over time.
Creation of magnetic vortex
Creating a magnetic vortex with increasing radius as the circular velocity of the system increases would require a carefully designed arrangement of magnets and metallic frames.
One possible approach could be to arrange a series of magnets along the circumference of a circular metallic frame, with each magnet positioned at a slightly different angle than the previous one. As the magnets rotate around the frame, they would induce currents in the metallic frame, generating a magnetic field that would gradually increase in strength towards the center of the frame.
To increase the radius of the magnetic vortex as the circular velocity increases, the spacing between the magnets could be varied in such a way as to create a non-uniform magnetic field that becomes stronger towards the center of the frame. This could be achieved by varying the distance between adjacent magnets or by using magnets with different magnetic strengths.
Additionally, the metallic frame itself could be designed to have a specific shape or curvature that enhances the formation of a magnetic vortex, such as a cone or spiral shape.
It's worth noting that the exact design and behavior of such a system would be highly dependent on a variety of factors, including the specific properties of the magnets and metallic frame, the surrounding environment, and the precise motion of the magnets. A thorough understanding of these factors would be necessary to optimize the design of a magnetic vortex system for a particular application.
What are capacitors and how they work
A capacitor is an electronic component that stores electrical energy in an electric field between two conductive plates. It consists of two metal plates, or "electrodes," separated by a non-conductive material, or "dielectric." The amount of energy that a capacitor can store depends on its capacitance, which is determined by the size and spacing of the electrodes and the properties of the dielectric material.
When a voltage is applied across the two electrodes, an electric field is created between them, and electrons accumulate on one plate while being removed from the other. This creates a potential difference, or voltage, across the capacitor that is proportional to the amount of charge stored on the electrodes.
Capacitors are commonly used in electronic circuits for a variety of purposes, such as smoothing out voltage fluctuations, blocking DC signals while allowing AC signals to pass through, and storing energy for short-term use. They can also be used in conjunction with resistors to create timing circuits, or with inductors to create oscillators.
The energy stored in a capacitor can be calculated using the formula E = 1/2CV^2, where E is the energy in joules, C is the capacitance in farads, and V is the voltage across the capacitor in volts.
There are many different types of capacitors, each with its own specific characteristics and applications. Some of the most common types include:
Ceramic capacitors: These are made of ceramic material and are used in a wide range of electronic applications due to their small size, low cost, and high reliability.
Electrolytic capacitors: These have a higher capacitance than ceramic capacitors and are often used in power supply circuits, audio circuits, and other applications that require large amounts of capacitance.
Tantalum capacitors: These are similar to electrolytic capacitors but use tantalum as the metal electrode instead of aluminum. They have high capacitance and high stability, but are more expensive than other types of capacitors.
Film capacitors: These are made of thin plastic film and are used in applications that require high precision, high voltage, or high temperature tolerance.
Supercapacitors: These have very high capacitance and are used in applications that require short bursts of high power, such as electric vehicles and renewable energy systems.
Variable capacitors: These have a variable capacitance that can be adjusted by rotating a mechanical control. They are used in tuning circuits and other applications where variable capacitance is needed.
Magnetic capacitors and how to create them
it is possible to create a magnetic type of capacitor known as a magnetic capacitor or a magnetic energy storage capacitor. This type of capacitor stores energy in a magnetic field instead of an electric field.
A magnetic capacitor consists of two parallel plates made of a magnetic material such as iron or steel, separated by a small gap. When a current is passed through the plates, a magnetic field is generated that stores energy. The amount of energy stored depends on the strength of the magnetic field, the size of the plates, and the distance between them.
Magnetic capacitors are often used in high-power applications where large amounts of energy need to be stored and released quickly, such as in pulsed power systems, high-voltage power supplies, and electric motors. They have the advantage of being able to store energy without the risk of electrical breakdown, which can occur in traditional capacitors with high electric fields. However, magnetic capacitors tend to be larger and heavier than traditional capacitors, which limits their use in some applications.
Magnetic capacitors in searl effect generator
It's possible to create a magnetic capacitor using the setup described above, where a circular magnet is enclosed in a metallic ring and another solid magnet is attached to the metal and moving at a high velocity around the ring. The circular magnet and metallic ring would act as the two plates of the capacitor, with the magnetic field acting as the storage medium for energy.
As the moving magnet approaches the metallic ring, the magnetic field between the two increases, storing energy in the capacitor. When the moving magnet passes the metallic ring, the magnetic field collapses, releasing the stored energy.
However, creating a magnetic capacitor using this setup would be quite challenging as it would require precise control over the motion of the magnet and the position of the metallic ring.
The mathematical equation that describes a magnetic capacitor is a bit more complex than that of a traditional capacitor due to the magnetic field involved. One common equation used to describe the energy stored in a magnetic field is:
E = (1/2) * L * I^2
where E is the energy stored in the magnetic field, L is the inductance of the capacitor, and I is the current flowing through the inductor.
In the case of a magnetic capacitor, the inductor would be the circular magnet and metallic ring.
The inductance of the capacitor would depend on the geometry and material properties of the circular magnet and metallic ring, as well as the spacing between them. The current flowing through the inductor would be a result of the magnetic field induced by the moving magnet.
However, the equation above is a simplified version and may not fully describe the behavior of a magnetic capacitor in the setup described. The behavior would depend on the specifics of the setup and would require more detailed calculations to fully understand.
Magnetic capacitance of complex systems
The mathematical relationship to describe the magnetic capacitance in this complex system would be dependent on several variables such as the strength of the magnets, their sizes, the distance between the magnets, and the velocities of the moving magnets.
Assuming that the system is symmetric and that the velocities of the moving magnets are the same, the magnetic capacitance could be calculated as a sum of individual contributions from each layer of magnets.
Let C be the total magnetic capacitance, C1 be the capacitance of the first layer, C2 be the capacitance of the second layer, and C3 be the capacitance of the third layer. Then, the total magnetic capacitance can be written as:
C = C1 + C2 + C3
The capacitance of each layer can be calculated using the formula:
Cn = μ0 * An * Bn^2 / (2 * hn)
where μ0 is the permeability of free space, An is the cross-sectional area of the metal casing for the nth layer, Bn is the magnetic flux density due to the moving magnets in the nth layer, and hn is the distance between the moving magnets and the metal casing for the nth layer.
The magnetic flux density Bn can be calculated using the formula:
Bn = (μ0 * Nn * vn) / (2 * π * rn)
where Nn is the number of magnets in the nth layer, vn is the velocity of the moving magnets in the nth layer, and rn is the radius of the metal casing for the nth layer.
Substituting the expression for Bn in the formula for Cn, we get:
Cn = μ0 * An * Nn^2 * vn^2 / (4 * π^2 * hn * rn^2)
Therefore, the total magnetic capacitance can be written as:
C = μ0 * (A1 * N1^2 * v1^2 / (4 * π^2 * h1 * r1^2) + A2 * N2^2 * v2^2 / (4 * π^2 * h2 * r2^2) + A3 * N3^2 * v3^2 / (4 * π^2 * h3 * r3^2))
where A1, A2, and A3 are the cross-sectional areas of the metal casings for the first, second, and third layers, respectively, N1, N2, and N3 are the are the number of magnets in each layer, v1, v2, and v3 are the velocities of the moving magnets in each layer, h1, h2, and h3 are the distances between the moving magnets and the metal casings in each layer, and r1, r2, and r3 are the radii of the metal casings in each layer.
Note that this equation assumes idealized conditions and may not accurately describe the behavior of a real-world magnetic capacitor.
It is also possible that there could be an energy gradient from the outer motion in the outer circular ring towards the inner circular ring. As the outer circular ring moves at a higher velocity, it could induce a stronger magnetic field, which could in turn affect the magnetic field of the inner circular ring.
This could potentially result in an energy transfer from the outer to the inner ring, causing a gradient in energy between the two rings. However, the specifics of this energy transfer would depend on the exact configuration and properties of the magnetic fields and magnets involved, and would require further analysis and calculations to determine.
But since the outer ring has a higher velocity it also acts as an exit of energy from the system in the form of electrical energy that inturn can borrow energy from the inner layers increasing their velocities so as to trap more virtual photons and create increasing magnetic capacitance that can sustain the output of current needed or extracted.
The mathematical function describing the current generated from the motion of magnets around a set of coils would depend on the specific configuration of the coils and magnets. Generally, the voltage induced in a coil is proportional to the rate of change of the magnetic flux through the coil, and the direction of the induced voltage is given by Lenz's Law.
If we consider the system you described earlier, with a circular magnet enclosed in a circular metal casing and surrounded by a larger circular arrangement of magnets moving at different velocities, we could use Faraday's Law to calculate the voltage induced in a coil placed around the system. The equation for Faraday's Law is:
EMF = -dΦ/dt
Where EMF is the electromotive force, Φ is the magnetic flux, and dt is the change in time.
To calculate the magnetic flux, we would need to determine the magnetic field generated by the moving magnets at each point in space, and then integrate the field over the surface of the coil. This could be a complex calculation, particularly for the multi-layered system described, and would depend on the specific arrangement of the magnets and coils.
In summary, the mathematical functions describing the current generated from the motion of magnets with in a set of coils would be complex and depend on the specific configuration of the system.
Black holes and the different parts that make up a blackhole
One way to describe a black hole's "layers" is through the concept of the event horizon, the point of no return beyond which nothing, including light, is pulled inexorably towards the singularity.
Another way is through the black hole's Schwarzschild radius, which is the distance from the singularity at which the gravitational pull is so strong that nothing can escape.
Another concept related to black hole structure is the idea of the accretion disk, which is a disk of gas and dust that surrounds the black hole and gets heated up as it spirals towards the event horizon. This disk can emit high-energy radiation as the gas is compressed and heated by the intense gravitational forces.
Finally, some theories propose that there may be a "firewall" at the event horizon of a black hole, which would be a high-energy region that would destroy any matter that comes into contact with it.
"Hawking radiation." The mechanism by which a black hole emits radiation was first proposed by the physicist Stephen Hawking in the 1970s, and it involves the interaction of virtual particles (particles and antiparticles that spontaneously pop in and out of existence) near the event horizon of a black hole.
The Hawking radiation can be described mathematically using the principles of quantum field theory and general relativity. The key equation involved is known as the "Hawking temperature":
T = hbar * c^3 / (8 * pi * G * M * kB)
where T is the Hawking temperature, hbar is the reduced Planck constant, c is the speed of light, G is the gravitational constant, M is the mass of the black hole, and kB is the Boltzmann constant. This equation relates the temperature of the black hole to its mass, and it implies that black holes emit radiation at a temperature inversely proportional to their mass.
The Hawking radiation is a result of the quantum mechanical process in which a virtual particle-antiparticle pair is created near the event horizon of the black hole. If one of the particles falls into the black hole, while the other escapes, it leads to the emission of radiation from the black hole. The radiation carries away energy and causes the black hole to lose mass over time.
black holes are not cold despite emitting Hawking radiation. In fact, the temperature of a black hole increases as its mass decreases. This is because the rate at which a black hole emits Hawking radiation depends on its surface area, which in turn is proportional to its mass.
As the black hole radiates away energy, its mass decreases, causing its temperature to increase. This effect is more pronounced for smaller black holes, which emit radiation more rapidly and therefore have higher temperatures. So, while black holes emit radiation, they are still extremely hot objects.
The reason why we have looked at the black hole is to look at deeper patterns that could be hidden in the functioning of the searl effect generator that aren't exactly due to blackhole thermo dynamics, but something similar perhaps.
The inverse relationship to hawking radiation,that would involve the capture of energy from space as opposed to desipation of energy.This capture of energy would theoretical result into increasing mass but since there is a mass energy equivalence,then it could result into capture of zero point energy to generate real electrical energy.
The inverse of the black hole Hawking radiation equation would describe a process in which energy is transferred into the black hole instead of being emitted from it.
This process is not believed to occur in nature, as black holes are known to only absorb matter and radiation, not emit them in a reversed manner.
The inverse of the Hawking radiation equation can be written as:
dM/dt = -C/A (kT/hc)^4
where dM/dt is the rate of mass gain of the black hole, C is a constant, A is the area of the event horizon, k is the Boltzmann constant, T is the temperature of the black hole, h is the Planck constant, and c is the speed of light.
In this equation, the negative sign indicates that the black hole is gaining mass, and the temperature of the black hole is inversely proportional to the rate of mass gain.
The inverse process described in the equation would result in a black hole gaining energy and therefore cooling down. This is because the inverse process involves particles failing to escape the black hole, whereas the usual Hawking radiation process involves particles being emitted by the black hole, resulting in the black hole losing mass and energy.
In summary I am thinking that the searl effect generator works as an inverse black hole or Hawking radiation process ,with virtual photons or virtual particles trapped and split into electron's and positrons ,the electrons are converted into electricity while the positron is emitted to combine with another virtual electron to form another virtual photon and the process continues through the function of magneto-electric capacitance.
The strong magnets enclosed in a copper casing moving at high velocity keep the process running. This process leads to a drop in temperature due to decrease in entropy in the surroundings and as a result the higher demand for electrons the faster the inner layers spin to generate more energy ,in the process trapping more virtual particles and creating a vortex .
As a result of such quantum mechanical dynamics on macroscopic scales a vortex is formed with the creation of anti-gravity or positive curvature of space or perhaps the system attempts to achieve equilibrium with a place where it could easily trap more virtual photons which is away from planets and in outer space .
However the long term effects of such a system on our environment hasn't been studied ,the reason is because we too exist through exchange of virtual particles at high frequency or putting it another way the wave particle duality of matter could be affected if such a system is scaled up to huge sizes .
perhaps after all the struggles to understand the searl effect generator,I have come to believe that its place is amount the stars in deep space and not among us .
Image of searl effect generator.
searl effect generator (video)
