«Thank you, my friend. I will always remember who helped for MGGF project.»Unusual gyroscope MGGF.

Today, the holographic principle — is a series of hundreds of theoretical works by famous world-class physicists: ’t Hooft, L. Susskind, E. Verlinde, J. D. Bekenstein, J. M. Maldacena, R. Bousso M. Van Raamsdonk… . It is a theory that unites incompatible, but in fact, it is the most accurate reflection of the current state of science when scientific discoveries and their practical applications are so incredible in terms of ordinary human perception, that in them hard to believe.

Already there are experimental studies confirming the operation of the holographic principle [30]. After the discovery of the laws of black hole thermodynamics [8], Bekenstein [7] and Hawking [9] have suggested a deep connection between gravity and thermodynamics.

Experimentally confirmed by the anisotropy of the CMB and the discovery of coherent acoustic waves in the early Universe is of great importance for the evidence of the holographic principle.

The discovery of CMB confirmed the theory of the hot Universe and is now one of the most important facts supporting the theory of the Big Bang and the expanding Universe. In 1992 the global anisotropy of the cosmic temperature of the was discovered experimentally. Anisotropy CMB is the difference of temperature in different directions in the sky. We can say that experimentally is not confirmed equipartition of temperature on the cosmological horizon of the inflationary Universe. [5].

Unusual gyroscope MGGF (Module Generator of Gravity Forces) this device, which is based on the holographic principle. MGGF can generate and control the direction of gravitational forces. It can be used as a propulsion system for movement in the space and can easily be reprogrammed to work as a device for measuring the geometry and dynamics of the Universe in the real time. Let us consider in detail how it works.

To demonstrate the possibilities of generating artificial gravity forces we define that is very important:

«Thus, we are going to assume that information is stored on surfaces or screens. Screens separate points, and in this way are the natural place to store information about particles that move from one side to the other» [25] [page 6. 11]. Although the bits of information are encoded on a two — dimensional screen the observed images appear three dimensional since their nature is holographic.

«Usually, holography is studied in relativistic contexts. However, the gravitational force is also present in our daily non-relativistic world» [25] [page 3. 5].

«we will argue that the central notion needed to derive gravity is information» [25] [page 2. 23].

Communication between entropy and information consists that change of information of (*I)* represents negative change of entropy of (*S*),

**Δ***I* *= — *Δ*S*

*I*

*= —*Δ

*S*

«We can express the entropy change in terms of the acceleration» [25] [page 11. 14]. «Thus, we conclude that acceleration is related to an entropy gradient. This will be one of our main principles». [25] [page 11. 22].

**Δ***S* ∼ α

*S*∼ α

**To shorten the text, we mean that the forces, temperature, entropy and its displacement are on the holographic screen — the cosmological horizon of the Universe.**

Let’s start with the postulate holographic principle:

1. «In the limit of a very large region, the bounding surface can be taken to be a flat plane at infinity. In some way, the phenomena taking place in three-dimensional space can be projected onto a distant «viewing screen» with no loss of information» [3] [page. 3. 18]. This means that all the information, the receiver, the transmitter, and the observer is on the holographic surface the cosmological horizon of the Universe. For us, it is very important not to forget and this greatly simplifies the exchange and processing of information for the observer.

2. Unusual MGGF gyroscope is that the cycle of its spherical rotor makes one complete revolution around the three axes, rather than around the same axis, as in a conventional gyro. The movement of the rotor in a vacuum is controlled by a computer control system.

3. Since the rotation (coherent fluctuations) spherical motion of the spherical rotor is made around the three orthogonal axes, then there we have are six areas (groups) of rotary accelerations elements of mass. All elements mass of the rotor moves over the surfaces of concentric spheres around a fixed point — the center of mass. Their nodes and anti-nodes create a stationary interference pattern. Thus, we are dealing with the cooperative a quantum phenomenon.

4. According to the holographic principle, we can make this projection the six groups of acceleration (gradient entropy) on a holographic screen — the cosmological horizon of the Universe without losing information. Actually the projection and is not required, if you understand the essence of the holographic principle or even be remember n №1. In the presence of horizons, it is natural to define the horizon gradient temperature as the surface ΔT*gl*.

5. We have the stationary interference pattern of the six groups of acceleration (gradient entropy) is on diametrical sections of the holographic screen. rotor control system produces shifts (any the pairs (4 of 6) projections, reverses the rotation of the half-line). Gradients entropy by moving on the screen part of the projections are experiencing the different entropic force as they interact with a certain dipole global gradient temperature — anisotropy of the Universe. The projections are displaced — the center of mass of the rotor is covered by the entropic force «F».

The gradient temperature — positive or negative temperature* Ths* difference at two points per unit distance between them a vector quantity — **Δx**,

**(1)**

Considering that the entropy of a system depends on the distance ∆*x*, an entropic force F*entr *could arise from the thermodynamical conjugate of the distance as [25] [page 7. (3.7)]

**(2)**

which may be regarded as an indication that the first law of thermodynamics is realized on the holographic screen. Substitute **(1) **in** (2) **and** **consider the first law of thermodynamics on the holographic screen

**(3)**

where «ΔT» — temperature gradient, «ΔS» — gradient entropy caused by the acceleration projections of matter. It is the universal law for any forces (fundamental interactions—gravitational, electromagnetic, strong nuclear, and weak nuclear).

Gravity dominates at large distances but is very weak at small scales. Therefore, it is fair for gravitational force *Fgrav*

**(4)**

where «ΔTgl» — global temperature gradient, «ΔS» — gradient entropy caused by the acceleration either projections of matter.

After transformation away quite easily possible to deduce the fundamental laws of Newton (in particular the Second Law). This means that to obtain long-range gravitational forces do not require exotic masses and energy.

6. Newton’s third law is not violated, since the size of a closed system is increased to the cosmological horizon of the Universe. Series directed long-range gravity forces leads us to manipulate gravity. Note that the computer of the rotor motion control system has received information on the situation of the global dipole temperature anisotropy of the Universe without limiting the speed of light.

Global temperature gradient Universe and projection on a holographic screen interference pattern of the six groups of acceleration (gradient entropy).

**Formalism Verlinde in the emerging space-time**

We briefly review how the Newtonian force law emerges from entropic considerations [25]. Explicitly, when a test particle with mass m is located near a holographic screen with distance Δx, the change of entropy on a holographic screen may take the form [25] [page 7. (3.6)]:

**(5)**

When a particle has an entropic reason to be on one side of the screen and carries a temperature, it will experience an efective force equal to

**(6)**

Verlinde has introduced this screen by analogy with an absorbing. The мass m located at Δx away from the screen and getting the change of entropy on the screen.

Next, consider the entropic effect on the screen to test the particles, which are close to the screen. Plugging [7] into [8] leads to an important connection between the entropic force and temperature on the screen.

**(7)**

One uses mainly this connection to derive the entropic force, only after setting the temperature T on the holographic screen. Introducing the Unruh temperature as the holographic screen temperature.

Introducing the Unruh temperature [14] as the holographic screen temperature

**(8)**

one may find the second law

**(9)**

This means that to obtain long-range gravitational forces do not require exotic masses and energies.

Holographic principle concludes that: gravity is not a fundamental interaction. This thermodynamics on 2D, arising from the statistical behavior of microscopic degrees of freedom associated with a global temperature anisotropy and localized on the holographic screen cosmological horizon of the Universe. Thus the force of gravity and his long-range is not postulated but derived from a holographic scenario.

In contrast to the entropy change when a particle approaches the screen equidistribution temperature, the entropy change when each of the projections of particles (elements of mass) moving on the screen interacts with the gradient of temperature and carries more information than when artificially introduced the equipartition of temperature on screen. As a result of the interaction of the gradient of the entropy projections particle arising entropic force applied to the geometric center of the particle. Therefore, this mechanism is responsible for the appearance of a mass. A result of the encoding information on the holographic screen appears mass/energy, gravity and space-time itself. Unusual gyroscope MGGF can be used for a detailed study of this assumption.

**Experiment.**

The Year 2009. Laboratory weighing of mechanical gyroscope rotors was widely discussed at that time. Such measurements were usually carried out in order to verify the equivalence principle by experiment. In most cases, the rotor axis was oriented vertically in these experiments, and there was no positive effect. In some experiments, the results of accurate weighing of two coaxial rotors with a horizontal axis and with a zero joint moment were given. Little change in the rotor mass depended on the angular rotation speed of the rotor. These results could be attributed to a possible gyroscope precession associated with the Earth’s rotation, which could essentially affect the balance readings. In a much lesser degree, the precession effects influence the results of measuring the acceleration of a free-falling rotor. At the same time, the physical conditions at the interaction of the falling rotating rotor with the center of gravity (the Earth) are fundamentally different from those at weighing the rotor resting on the laboratory balance. Stunning was the fact that, in the precision experiments of Aleksandr Dmitriev [11], the measurement of the free-fall acceleration always showed a non-zero result.

Fig. «The example of the measured values of acceleration of free falling container. 1(n. 1-4 ) ω = 0 , 2( n. 6-10 ) ω ≠0 , 3( n. 12-16 ) ω = 0 . The maximal angular speed of rotation of a rotor ω ≈ 20000rpm, rotation time of rotor is 14-15 minutes, duration of one cycle of measurements from 4-5 pictures about 2 minutes. It was processed over 200 pictures, thus, the increase of acceleration of free falling off a rotor was regularly observed at the transition from a condition (1) to a condition (2) with average size 2 **∆g = 10** ± **2**сm/s².» [11].

The quality, the number of experiments and prominence of the authors excluded any doubts about reliability and stability of the results. But such results were contrary to the very foundations of mechanics (the sum of the internal forces is always zero for closed systems). Then, a suspicion crept that the change in the free-fall acceleration for the falling gyroscopes can be caused by spontaneous fluctuations with a constant phase difference, i. e. doubled vibrations the cause of which lies in the final accuracy of bearings and rotor shaft.

Thus, to solve the problem (the non-zero result of the free-fall acceleration measurement), only one option can be suggested, that could explain the difference in acceleration of a free-falling gyroscope, ‘a closed system within such boundaries as a container with a gyroscope should be enlarged! ‘Thus, to explain the phenomenon, it is necessary to resort to a known violation of the locality/proximity principle. In quantum teleportation experiments, this phenomenon is recorded and repeatedly confirmed for a small number of particles. But now the locality/proximity principle violation has been discovered and experimentally confirmed for many-particle systems subjected to fluctuations with a constant phase difference (coherent oscillations). This phenomenon can be explained by the fact that a closed system highlighted by an observer, with the mass elements coherently oscillating, can have the energy and information exchange with the remote external environment. It is quite logical to relate superdeterminism of the holographic principle to the explanation of the phenomenon (Gerard ‘t Hooft and Leonard Susskind). As it is shown below, based on the findings of the holographic principle, there is no violation of the locality/proximity principle.

The heart of MGGF is a gyroscope with a coherently rotating ceramic rotor in a vacuum. This is the first artificial multiparticle coherent system that consistently fits into the essence of the holographic principle.

For the gravitational force that obeys Newton’s second law, we need unusual gyro force MGGF. Its principal difference is that in the cycle of hesitation the mass rotor’s makes a complete revolution around not one axis and around three axes. Exploring the work of the gyroscope, help we not only to understand the basic laws of nature, it also brings new possibilities of practical manipulating matter on a quantum scale.

**MGGF**

- Base.
- Enclosure.
- The Stator (diameter front section).
- Frame
- Rotor.
- Magnets (100 pcs.).
- Magnetic point.
- Optical point.
- Induced coils (66 pcs.).
- Sensors (magnetic and infrared).
- Slave controllers and drivers of induced coils.
- Computer.
- Accumulators.
- Solar batteries.
- Retaining bolts.

Let us discuss the concept of the MGGF design, ‘a thick-walled sphere with the magnets in a vacuum inside another sphere with induced coils’. The design allows for three-dimensional oscillations of the balanced ceramic rotor 5 (hereinafter, the rotor) with the magnets pressed into it around its center of mass. Such gyroscope without mechanical axes can be obtained by a master electromagnetic suspension that acts based on the principle of the rotor levitation with magnets in the magnetic field. The rotor displacement from a predetermined equilibrium position is measured by the position sensors. The signals from the sensors are processed by a multi-core microprocessor control system which regulates the currents pulse in the induced windings of the stator so that the magnetic forces return the rotor to the predetermined position and can simultaneously produce full angular rotations of the rotor in any direction under computer control. The control program is provided with the possibility of stabilizing the cyclic rotor speed.

Thus, we are able to rotate the balanced ceramic sphere in a vacuum around one fixed point in any direction under computer control.

**Coherent fluctuations of a rotor make rotary accelerations (αC) of each element of mass. On multiple concentric spherical surfaces, rotary accelerations take constant positions in space, in a time of a cycle and create an interferential system.**

In full accordance with the holographic principle, one of the most important properties of coherent fluctuation of a rotor is to concentrate the gradients entropy displacement by its rotary accelerations round each of semiaxis of motionless Cartesian coordinates on a «remote» holographic surface of the Universe and rotary accelerations may be projected with no loss of information and travel on it without time delay.

Further, we will discuss the holographic dynamics as applied to the spherical rotor in a vacuum. Such closed dynamic system, as we will see below, has central and translational symmetry. It will include (along with the rotor and stator) concentric spherical holographic screens with the entropy associated with the local space occupied by the rotor, its local temperature, and its dynamics.

Let’s receive the parametrical equations of coherent fluctuation from the principle of the smallest action (Hamilton’s principle).

- “The motion of a physical body, when only one of its point O remains fixed at all times, is called the movement (rotation) of a rigid body around a fixed point. In this case, all the points move over the surfaces of the concentric spheres, the centers of which are at the point, therefore, such movement is called a spherical body movement”. It is possible to compare each point of a rotor with a dot element of mass, such coordinated behavior can be regarded as the group quantum phenomenon.
- «Coherent oscillations elements of the mass — a fluctuation of the physical body are made of harmonic laws sequentially shifted by 90 ° distributed of the sources along the fixed axes of Cartesian coordinates»

(1)

Angular movement any point of the spherical rotor not independent of the radius. This is a simple mathematical description of the spherical motion.

The rotor spherical movement is enabled by its full angular rotations by harmonic laws, that are shift to 90° relative to one another and conducted alternatively through angular movement (Ɵx, Ɵy and Ɵz) of its points for the minimum and equal time intervals around each of the fixed Cartesian coordinate axes x, y and z (x¡).

The parameters Ɵ = πt and -1 ≤ t ≤ 1, where Ɵ is the geometric angle measured in an arbitrary direction of circular motion, starting from the corresponding positive semiaxis, and t determines the required accuracy of angular displacement of the rotor points at the formation of oscillations. The produced angular displacement of all points and, accordingly, the electrons bound in the rotor atoms, makes full oscillations. Such cyclical three-dimensional oscillations have very important holographic properties – coherence since the difference of their phases is constant.

Slow simulation of coherent fluctuations of a spherical rotor on parametrical formulas (1)

3. The coherent fluctuations of the rotor occur in a vacuum. Such thermodynamic isolation of the rotor from the nearest external environment is crucial because it eliminates the possible influence of the temperature and entropy changes on the rotor surface. Thus, in a vacuum, the rotor acquires local temperature and entropy when matter (particles) is displaced.

4. Moreover, such rotor oscillations are characterized by central and translational symmetry, along with mutual orthogonality, as they occur around each of the axis (x¡).

The Graph shows six zero — angular speeds of revolutions of the rotor, when the rotary acceleration (αС) becomes zero, for each of the Cartesian coordinate semiaxes.

*αС (x+), αС (x-) — *accelerating along the X-axis, *αС (y+), αС (y-) —* Y-axis, *αС (z+), αС (z-) — *Z-axis.

It is important to note that, according to the above formula (1), the arising acceleration (αС) of all points – the electrons (we will treat them as rigidly bound point particles in the atoms, as the elements of the rotor mass) is distributed in space and in cycle time. The phases of the oscillations around each of the axes are a shift in cycle time to 90° and, therefore, the extremes of harmonic functions, due to which the angular shift of the rotor electrons occurs, are distributed in space and in cycle time; see Figure 1. The harmonic functions of the angular movement of the points (the rotor mass elements) are periodic relative to both time t, and to the (x¡). Thus, equipartition of the extremes of harmonic functions of speed (when αС = 0) in cycle time and in space leads the dynamic system isolated from the external environment to the spatial and temporal coherence.

“Thus, we conclude that acceleration is related to an entropy gradient. This will be one of our main principles” [25] [Page 6, 7^{th} line from below].

An interference pattern appears on multiple concentric spherical surfaces, which is represented by the antinodes of the rotor electrons velocities, i. e., by the gradients of the local rotor entropy. “The holographic screens correspond to equipotential surface” [25] [Page 8, 2^{nd} line]. Then, according to 1, the electrons move with the variable acceleration in vacuum over multiple spherical embedded concentric equipotential surfaces being equipotential spherical holographic screens. The information contained on the holographic screens is represented by the local entropy gradients.

This means that within the unified geometry and dynamics we consider both space and time simultaneously for the plurality of the mass particles.

Relying on the above discussion, let us define the scale gravitational force. Due to the gyroscope property to acquire stability in an effort to save its determined direction relative to the world space and as a result of the rigid connection between all material points (the electrons) of the rotor, they all get the rotary acceleration (αE).

**αE** =2**ω(****v**s**), **

**αE**

*— the angle between the vectors and*

**α**E**ω**,

**ν**s.

**ω**— is the angular velocity vector.

**v**s

**—**is the angular velocity vector displacement.

Thus, the generated scale gravitational force is represented by the formula:

**F***gravity*** = **Ƞm**( α**

*E*

**,**

*)*where **Ƞ**– an order parameter (**Ƞ>0**), m – mass of the rotor, (* αE)* – angular acceleration displacement.

«It doesn’t have an outside or an inside. It just has the rubber surface. You have to learn to think of the surface of the balloon as being all there is. It’s all there is». L. Susskind.

The projections acceleration the surface are possible because: «… have determined that, to high precision, space in our cosmos is flat» [5] [page 1371].

Red and purple are conditionally shown temperature gradients Tu — dipole lobes (on the surface anisotropy) [5]. For a case of coherent fluctuation of a rotor the entropy gradients associated with its rotary accelerations: αCX+ =0, αCX-=0, αCY+ =0, αCY- =0, αCZ+ =0, αCZ- =0 concentrate around motionless semiaxis (x¡) on surface of (fig. at the left). For a rotation case (incoherent fluctuation) of a rotor around the main axis, gradients of entropy are washed away on all surface of (fig. on the right). On two spheres by white color, the arrangement of gradients of entropy on a surface is conditionally shown.

For the generation of the directed gravitational force, the program of management of the coherent fluctuation of a rotor makes displacement (αEi) of its points round two of three axes of motionless Cartesian coordinates. Options are presented in Tab. A, B, C, and D

The scaling and directed gravitational force can be artificially obtained by displacement the position of coherent fluctuations matter relative to two of the three fixed Cartesian coordinate axes, which causes changes in the local entropy on the holographic screen. This can be regarded as a cooperative quantum phenomenon. Thus, the directed scale gravitational force can be generated during the reverse transition of the system to more probable (realized by the greater number of microstates) macro state at the moment of the translational symmetry violation.

«Changes in this entropy when the matter is displaced leads to an entropic force, which as we will show takes the form of gravity» [25] [page 2, 26]**.**

On Fig., red and purple are conditionally shown temperature gradients Tu — dipole lobes (various density of entropy on the surface). As an example shown centers ovals green gradients entropy αСY+, αСY-, αСZ+, αСZ- which are associated with fixed OY and OZ axes and which are shifted rotor motion control system. Pairwise produced offset in different directions-clockwise αE shifts are shown with black arrows. Circles of yellow color conditionally shown coinciding with the front image plane two fixed center entropy gradients associated with the fixed axis OX.

As a result of shifts αE with gradients of entropy for a surface with different temperature Tu, there is a resultant directed gravitational force Fg (as: Fg = ΔTuS) which is attached to the center of mass of the rotor. Fg = Fg (*αE*Y-) + Fg (*αE*Z+),

where Fg (*αE*Z+) and Fg (*αE*Y-) -two gravitational forces that produce the corresponding offsets entropy gradient on the petal of a dipole with a maximum temperature, the resultant of which is directed long-range and direction of the gravitational force Fg.

Physics of gravitation might receive new development similar to that which optics received in a transition from heat to laser light sources.

If gravity is an entropic force, then there is no point in looking for a microscopic quantum theory of gravity, or in seeking gravity’s unification with other microscopic forces. Furthermore, if gravity is a thermal phenomenon, one may expect fluctuations around the macroscopic equilibrium state.

A series of controlled and directed gravitational forces allows nonreactive moving of the whole construction in space in any selected direction, counteracting gravitation.[/read]

**References**