Math Is Fun Forum

We have a triangle.
On one side we've got a walking Einstein, and perpendicular to him is time. He walks away from his home that is still.

so the time moves in terms ct = s, ie. t = s/c

and the vt/c is a lost time in the same proportion and dimension as time itself that Einstein have, since the photons in his pocket still moves in the speed of light, as compared to the home.

So since they are in the same dimension, I get: (s/c)²(home time) - (vt/c)²(Einsteins additional time) = (s/c)²(Einsteins time)

So: (t)²(home time) - (vt/c)²(Einsteins lost time) = (t)²(Einsteins time)

But when he goes home, his pocketphotons moves in the speed of light compared to the closing home. The cathet turn positive with einsteins distance closing in. We have:

(t)²(home time) - (vt/c)²(Einsteins lost time) = (t)²(Einsteins time)

Both these equations can be simplified into:

t²(home time) - (distance/c)²(Einsteins lost time) = (t)²(Einsteins time)

As you can see, the time is squared, so we draw a root:

√(t²(home time) - (distance/c)²(Einsteins lost time)) = (t)(Einsteins time)

So obviously, when 2 people move away from eachother, they both get a shrink in time according to that equation.

So what we see in space, the time distance is about 0.

We have a linear mattereating of 4.28896 kg/year in a substance that grows linearly with it's weight.

It eats atoms and normal matter.

How much radioactivity does this produce per second?

I've come to the conclusion that a god particle has a real weight described in real numbers and hence is grow with an increase that is the integral of the initial weight, its initial weight is the planckmass and the growth is the planckmass divided with the planck time, as following;

( 6,6261·10^−34 / c^2 ) / 5,4·10-44 = 1,36e-7 per second

The energy it eats, in other words, is not that collosal.

This rate is proportional to its total forcefield and hence it does not grow gravitationally, nor does the growth grow, because the real cannot be integrated into a new dimension, and thus cannot have a field that is higher then it's growth.

It thereby seems like a non-harmfull particle.