30 May 2022

Planck's equation invalidates time dilation:

Planck's energy-frequency equivalence equation E= hf = h(1/t) = h*c/λ.

Since, h(1/t) = h*c/λ.

          Or, 1/t = c/λ.

          Or, λ ∝ t (when, c is constant) 

However, 'λ,' being electromagnetic wavelength of the frequency 'f,' is real entity when, 't,' being conceptual, is unreal entity. 

So that such an unreal entity called time (t) can never participate in a real interactions with any existential events because of the rule of mathematics and science, but such an wavelength (λ) can freely participate in real eventual interactions, unlike time. 

Therefore, the eventual influences such as speed, or gravitational potential, can well interact with the wavelength (λ) of any material body or electromagnetic wave either in such speed or in varied gravitational potential. 

E.g. a material body would experience stress whereas, an electromagnetic wave would directly interact with such influence of speed or gravity - resulting lowered frequency of respective oscillations. This makes the "wavelength dilation" of the body or wave that results respective values of t, due to the dilated wavelength in respective oscillations. 

However, the experimenters confirming time dilation made the fundamental mistake in calculating time (t) as an influenced subject in their considerations, instead of calculating wavelength (λ) as the subject in their calculations, obviously they were more influenced by Albert Einstein than being influenced by the rules and methods of mathematics or science. 

Max Planck predates Albert Einstein but Einstein seems to disregarded Max Planck while proposing time dilation to the world.

#MaxPlanck #PlanckEquation #TimeDilation #WavelengthDilation

Frequency and Time relation

The time interval for 1° of phase is inversely proportional to the frequency. If the frequency of a signal is given by f, then the time tdeg (in seconds) corresponding to 1° of phase is tdeg = 1 / (360f) = T / 360. 

Therefore, a 1° phase shift on a 5 MHz signal corresponds to a time shift of 555 picoseconds.


The wavelength (λ) of that mass-energy wave is directly proportional to the time period (T) of the wave derives the equation λ∝T, we get the wave corresponds to time shift, e.g. 1° phase shift on a 5 MHz wave corresponds to a time shift of 555 picoseconds. 
  • t=1/f.
    f = 5000000 Hz; 1° phase shift = t/360.
    tdeg = (1/f)/360 = (1/5000000)/360
    = (5.55x10^-10) = 555 Picosecond.
This, one can experimentally observe in an electronic laboratory while measuring gravitational effect on piezoelectric crystals. This is called wavelength dilation - when gravitational effect is less.