Gravitational mass on a pole.
We determine a pressure gradient:
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Gravity effective on a lepton:
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Gravity effective on a lepton on equator:
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Running forward, say, that a building material of atom is the lepton and as it was spoken above, on a pole the atom increments the sizes. This effect is cancelled by magnification of velocity of light. Therefore the arrangement of object at height 1ìåòð actually is a presence{finding} at height
1õÊ = 1,887õ10^12 m, hence, a free fall acceleration on a pole:
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Gravitational mass of a lepton on a pole:
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The gravitational mass at a motion to a pole decreases, but the weight thus remains constant as quantity of a free fall acceleration is incremented!!!
The lepton of Time, also, has bands of condensation and rarefaction.
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In a band of condensation energy also leaves in interior, and in a band of rarefaction there is a same energy, as at a lepton on equator.
The total energy of a lepton of Time is equal:
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Hence, on a pole the total energy of a lepton is equal
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Where a gravitational mass and velocity of light measured on equator. It is necessary to note, that the essential gain of energy is observed only at immediate approach to a pole, but all over again there it is necessary to get.
As on a pole the planetary charge has not varied, and extent of one second as was not interchanged (for definition of parameters of a lepton on a pole velocity of Time was considered in view of coefficient of swerving), is definable quantity{amount} of quantums in a lepton:
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Parameters of a band of rarefaction pay off an analogous expedient as for a lepton on equator.
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