Naked Science Forum

On the Lighter Side => New Theories => Topic started by: Richard777 on 13/10/2020 19:15:14

Title: Can a modified Schwarzschild metric represent frequency?
Post by: Richard777 on 13/10/2020 19:15:14

Can the Schwarzschild metric be modified to represent frequency?
See reference attached.

Title: Re: Can a modified Schwarzschild metric represent frequency?
Post by: Richard777 on 14/10/2020 13:40:42

A ratio of constructive interference (C) is:   
C = (f_t + f_R)/f_S 

A ratio of destructive interference (D) is:          
D = (f_t - f_R)/f_S 

The product of opposite ratios is unity: CD = 1

Giving the frequencies of space-time;
f_S² = f_t² - f_R² 
See attachment.

Title: Re: Can a modified Schwarzschild metric represent frequency?
Post by: Bored chemist on 14/10/2020 13:56:00

Quote from: Richard777 on 13/10/2020 19:15:14

Can the Schwarzschild metric be modified to represent frequency?

If so, is it helpful to do so?
You can probably interpretive dance to represent a frequency but I don't see why you would bother.

As far as I can tell, your PDF essentially says that a black hole has a radius (indeed, the "no hair" theorem says that's all it has.), and there is a frequency of light which has a wavelength equal to that radius.

This is trivially true, but doesn't seem useful.
The same could be said of , for example, sports arenas.

Title: Re: Can a modified Schwarzschild metric represent frequency?
Post by: Richard777 on 17/10/2020 01:51:22

The benefit of a scalar frequency field occurs if there is an interaction between two particles.

The interaction results in a scalar force field. Frequency provides a link between the Schwarzschild metric and the Schrodinger energy equation. This is an interesting connection.

See attachment