Time Dilation in Pascal's Triangle

Aikadilaatio Pascalin kolmiossa

E = m c²

Time dilation table

Pascal's Triangle as  Visual Geometry

1 dim                   1                 m          (1.0328)

2 dim               1      1            m²           1.0328³

3 dim           1      2      1        m³             1.0328⁶

4 dim      1       3      3     1     s / t         1.0328⁹

1.0328³  = 1.1    -    1,0328⁶  = 1.21    1.0328⁹ = 1.337

Background

The Theory of Proportionality

One hundred years after the general theory of relativity, the theory of proportionality explains how the identified astronomical scale matters affect at low speed phenomena on the Earth. This is shown in EP-Calculation.

The first argument is Albert Einstein's theory, which has not been used at low speed phenomena, even the next phrase exhorts to this.

Special theory of relativity applies to all physical phenomena except gravity

The second argument is that time dilation joins to phenomena on the Earth

At slow speed momentum p is transformed into Lorenz - variant factor 1/L when

L = sqrt (1-( v/c )²)

==>    time dilation 1.0328 when the speed of light 0,25 c

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