Parameters of Time at removal from a surface of a planet.
For definition of parameters at removal from a planet it is necessary to consider parameters of Time in an extremity of removal where the space linking a planet and the Sun, does{makes} an inflection. On the three-dimensional physical plot this point corresponds{meets} to a point of Lagrange (for system the Earth - Sun) where equal in effect gravity it is equal to null as attractive forces to the Earth and the Sun are equal. This point is apart from centre of the Earth:
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Free fall acceleration for the given removal from a planet:
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Calculation conducted for the line of Time transiting on an equatorial plane:
We compute velocity of Time:
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Where: N - quantity{amount} of planetary continuances{periods} in one second.
Field gradient of Time:
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Velocity of a lepton:
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Information capacity of a lepton:
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Tachyonary mass:
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Length of a lepton:
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We determine actual extent of second radiating from a requirement, that quantity{amount} of leptons for one second at removal from a planet equally to quantity{amount} of leptons for one second on equator:
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Hence, actual velocity of Time in a point of Lagrange
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We determine a compacting factor:
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We determine density according to a compacting factor:
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Pressure:
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Actual removal from a planet:
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We determine volume of second:
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Volume of a lepton:
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Sectional area of a lepton:
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Radius:
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The gravity effective on a lepton in a field of Space - time:
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The free fall acceleration at the altitude 2,59х10^8 m makes quantity 5,95х10 ^-3 m/sec^2.
Free fall acceleration for three-dimensional perception in a field of Space - time:
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Where mg0 - a gravitational mass of a lepton on equator:
Gravitational constant in a field of space of time:
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We determine coefficient of removal:
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Actual free fall acceleration in a field of Space - time:
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Actual gravitational массa in a field of Space - time:
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Missing value of quantity of a free fall acceleration and, hence, quantity of a gravitational constant gives a pressure gradient in a field of light.
For three-dimensional perception a free fall acceleration in a field of light:
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Gravitational constant in a field of light:
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The aggregate gravitational constant accepts known value:
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Actual free fall acceleration in a field of light:
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Design value of a gravity:
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Gravity in a field of light:
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Actual gravitational mass in a field of light:
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Pressure gradient of a field of light in the given viewed point of removal from a planet:
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Thus, at the considerable removal from a planet the major role in shaping a gravity is played with a pressure gradient of a field of light. We also have detected, that the lepton has two gravitational masses, one of which proves in a field of Space - time, and another in a field of Light. Hence, it is possible to state safely, that the actual gravitational mass has twice the greater value, thus everyone component a gravitational mass proves in own field:
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On a surface of a planet the lepton as, has a double gravitational mass but as at a surface of a planet the pressure gradient and a free fall acceleration shaped by a field of Light are rather inappreciable a light gravitational mass, practically, in any way does not manifest itself. At removal the light mass starts to play an essential role in shaping a weight of a body and as in shaping value of a gravitational constant, thus the role of mass of a field of Space - time weakens up to a critical point which we view.
Spatially - the time "bundle" pairing surfaces of the Earth and a Moon has inverse structure of a pressure gradient of a field of light. Light coming from a Moon and going back to a Moon accepts the greatest velocity on a surface of a planet, hence, we can speak about that the vector of a pressure gradient of light is guided from a surface of a planet. This lapse rate also calls such appearance, as inflow and tides.
We have considered only one component speeds of light bound to removal from a planet. There is also second component, the bound with a compacting factor:
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The compacting factor shows, that actual distances decrease, gabarits of leptons decrease and it is cancelled by diminution of speed of light. This coefficient manifests in conventionally horizontal plane, in conventionally vertical plane the coefficient of removal (it will be in more detail circumscribed in section "neutrino") proves. Change of distances with coefficient 40,67 testifies about that the area relevant to the area of a planet decreases in 1654 times and, hence, the planetary segment relevant to one continuance{period} of a precession decreases on the same quantity. For this parent{reason} it is possible to count, that the planetary system is a trihedral pyramid with height Н, being together with the warrant{basis} a tetrahedron that corresponds{meets} to standings of "Kalagia".
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If to consider, that our planetary system in blanket system of Pleiads extreme (the eighth under the account) it is possible to calculate length of the warrant{basis} of a delta circuit with a high degree of accuracy:
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The warrant{basis} of a delta circuit (all planetary system) will consist of eight binary planetary systems. We do not know what distance between systems, but, taking into account, that breadth of a planetary strip such, not the major planet as the Earth, has the order equal to fifteen, it is possible to assume, that the aggregate breadth of all planetary system, i.e. height of the triangular warrant{basis}, has the order-21. (fig. 64A). In Kalagia it is spoken, that the Space is a crystal. And it is real, we visual, that value of height of a pyramid on the order is more than breadth and, therefore, our pyramid will is similar to the "needle" being, according to Kalagia, as though a device of a galactic crystal cubiform (fig. 47, fig. 51) more.
We compute intensity of Space - time. Parameters second light component it is computed in view of a compacting factor:
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Pressures:
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Energy of a field of light in volume of a lepton:
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Intensity of one lepton:
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Information capacities of leptons of Space:
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Charges:
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Leptonic lines of space at removal from a planet have double structure. One leptonic line is bound{interlinked} to a planet, second with space in a point of removal.
Define a quantity power leptonic potential:
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The received quantity more than power potential on equator in K(obturating) times.
Let's look at a relation of coefficients:
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At removal from a planet force of electrostatic interaction is incremented in К^2 time.
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