The estimate of the length l and the light wave frequency f and the tangential velocity of the cólor

Calculation of the length l , the lightwave frequency f and the tangential velocities of cólor.

Calculation of the wavelength’s value l of light

The science considers that the maximum value of the wavelength of the spectrum is the same as the minimum limit for the red light, which is l2 = 7 x 10^-7m. On the other hand, the minimum value of wavelength is that one related to the the biggest limit for the violet, which is l1 = 4 x 10^-7m.
In Logical Deductions, the maximum color’s velocity is the one that has value as c + v, and de minimum the one that has value as c – v. Thus, in the figure, the velocity c + v will represent the highest limit to the violet’s frequency f₁ and the velocity c – v coincides to the lower limit to the red’s frequency f₂.

In formula

(c + u) = l f´, (1)

we observe that u = v cos q.
To q = 0, we have u = v;
To q = 90º, we have u = 0;
To q = 180º, we have u = -v.

On the point P₁ of the figure, the cólor´s velocity is c + v;
On the point P₃, the velocity is c;
On the point P₂, the velocity is c – v.

We can do:

c + v = l.f1 (2)
c – v = l.f2 (3)
c = l.f (4)

where f is the frequency of the photon’s arrival at point P₃, being on this point u = v cos 90º = 0.

Calculus of the wavelength of the cólor

Adding (2) and (3), we will have:

(c + v) + (c – v) = l.f1 + l.f2,
2c + v – v = l.(f1 + f2),

from where we obtain

According to science, the light’s frequency is In case of violet light, the highest limit in the figure is l1 = 4 x 10^-7m; so, the highest frequency that represents the violet is
In case of red, which is the lower limit in the figure, we have l2 = 7 x 10^-7m; so, the lowest frequency that corresponds to red is.
Being consistent with science’s results, Deduction Logics got these same values f₁ e f₂ obtained by science as true. Thus, we can calculate the real value of the wavelength l, which is always constant, using the formula:
(5)

When we substitute on it the values of f₁ and f₂ that we have already mentioned, we will have:

This value is set and universal, thus where the frequency f of the light varies with a velocity of the color c;

Which are defined as

c₁ = c + v cos q.
v = tangential velocity of the cólor in photon.

Calculus of Light frequency

To the cólor that arrives at a point P₃ with velocity c

Using the formula (4),that is c = l.f, substituting the values of c and lwhich are set and universal, which are defined as:

c = 3 x 10⁸ m/s.
l = 5,0909 x 10^-7m.

Then, we will have the frequency of the cólor which arrives at a prism with velocity c, as it follows:

We must observe that the frequency that we have already obtained, which represents the frequency of the cólor that arrives at point P₃ of a prism with velocity c, is equal to the frequency of photon, and according to the Science it always has the velocity c and because it does not know anything about cólor, when it measure the frequency of photon (light), actually, it is measuring the frequency of color.

To the cólor that arrives at a generic point P

Being f the frequency of cólor, l the universal wavelength according to Logical Deductions and c₁ the velocity which one the cólor arrives at a generic point P of a prism, we will have:

Calculus of the tangential velocity v of cólor in the photon

Using the formulas (2) and (3), we will subtract (3) and (2), then:

(c +v) + (c – v) = l.f1 - l.f2,
c – c + v + v = l.(f1-f2).
2.v= l.(f1-f2);

(6).
When you insert the values of f₁, f₂ and l that we have already discovered them, in (6), we will have:

(7)