Parameters of Time on a geographical pole


Let's accept{take} boundary coditions. On a pole a velocity of a lepton is equal to velocity of Time.

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Substationary mass:

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Information capacity:

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Intensity of Time:
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Velocity of Time:

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The quantity{amount} of planetary continuances{periods} in one second makes:

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Let's discover radius of a pole:

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In "point" of such radius extent of a pole 4х10^7m is folded .
We shall be set by parameter of coefficient of swerving:

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Where R(pl) - radius of a planet.
Radius of a lepton in view of coefficient of swerving:

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Length of a lepton:

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Volume of a lepton:
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Density:

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Pressure:

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Volume of second:
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Extent of second equal 2,329х10 ^-3 m\s is given in view of swerving.
The ring lepton changes the dynamic parameters. We shall calculate metric, thus we count, that the sectional area does not vary

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Volume:
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Density:

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The ring lepton changes velocity up to a state:
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Pressure:

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Energy of a ring lepton is equal:

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Change of intensity of Time:
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Speed of light:

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Pressure of a wave of light in a leptonic line of Space:

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Energy of a light wave in volume of one lepton:
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Quantity{Amount} of leptons in a planetary continuance{period}:
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Intensity of the light wave, falling one lepton:
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Information capacity of a lepton:
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Charge:
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We it visual, that the underload charge has varied according to coefficient of swerving.
Let's do the same activities for a lepton of Time.
Change of intensity:
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For one lepton:
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Velocity of a wave:
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Pressure:

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Energy in volume of a lepton:
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Information capacity:
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Charge:
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Thus, the blanket aggregate charge of a leptonic line of a planetary continuance{period} will make:
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