Law of Eliminative-Deviated Degree:
By Sahitya Mukherjee

It states that in an extremely slow moving/rotating object , there is a gain of angular velocity of the object in any degree of angle ranging from 0° to 1° (always tending to 0°) towards backwards due to a challenging force which opposes the motion of the object (it's not friction). To continue the motion of the object in equilibrium, a counter Eliminative degree of angle is achieved when a counter  internal force is gained which opposes the opposing force ( as per Newton's 3rd law). This Eliminative Degree of angular velocity with respect to a small time change( ∆t —> 0) is equal to the deviated angle + ∆angle+ D , where D is a constant angle called Degree Constant of Me. This is one of the laws of Me by Sahitya Mukherjee.


The Law of Eliminative-Deviated Degree suggests that in a slowly rotating object, there is an increase in angular velocity within the range of 0° to 1° (approaching 0°) backward due to a resisting force. This force, distinct from friction, opposes the object's motion. To maintain equilibrium and sustain the object's motion, a counter Eliminative Degree is acquired through an internal force that counters the opposing force, following Newton's 3rd law.

In mathematical terms, the Eliminative Degree of angular velocity (θ) over a small time change (∆t → 0) is expressed as the sum of the deviated angle(ω° ) , change of positional angle of the object (∆θ) and a constant angle (D), known as the Degree Constant of Me.

This law is part of the broader Laws of Me by Sahitya Mukherjee. To illustrate, consider a slowly rotating wheel encountering a resistant force, causing a backward shift in angular velocity. The counteracting internal force, generated in response to this resistance, results in the acquisition of a counter Eliminative Degree, facilitating continued motion.

It's worth noting that the Law of Eliminative-Deviated Degree appears to introduce a nuanced perspective on angular motion and the forces influencing it. However, further empirical validation and detailed examples would be needed to fully understand its applicability in different scenarios.

Mathematically ,

θ - ∆θ = ω° + D°

Naturally, ∆θ for stationary object is 0 , and this is mostly applicable for stationary object hence the final formula will be ,

θ = ω° + D°



Applications:

Let's consider two examples that may be relevant to the concept of the Law of Eliminative-Deviated Degree:

1. Clock's Hand Movement:
  
Deviation Scenario:
Imagine a clock's second hand experiencing resistance due to a subtle magnetic force in its movement. This force opposes the natural motion of the clock hand.
  
Application of Law:
According to the Law of Eliminative-Deviated Degree, the hand will exhibit a backward deviated angle in its angular velocity. To maintain its rotation, an internal counteracting force develops, resulting in a compensating Eliminative Degree.

2. Earth's Rotation:
  
Deviation Scenario:
Consider the Earth's rotation encountering resistance from gravitational effects or tidal forces.

  Application of Law:
The Law suggests that Earth's rotational angular velocity might experience a backward deviation due to these resisting forces. To sustain the rotation, internal counter-forces come into play, generating an Eliminative Degree to counterbalance the deviation.

[It's important to note that these examples are hypothetical and intended to illustrate the concept. The actual dynamics of clock movements or Earth's rotation involve complex forces, and the Law of Eliminative-Deviated Degree may not be a recognized or applicable principle in conventional physics. ( As I don't know about those higher level formulas and concepts , so I can't figure this with respect to those such things).]


One important Practical Example :

Example: Coin Oscillation with a Rubber String

1. Deviation Scenario:
Twist a vertically hanging coin with a rubber string.
 
2. Application of Law:
The coin initially deviates due to the applied twist, and the Law of Eliminative-Deviated Degree suggests an oscillation where the coin moves backward and forward.

3. Observation:
The coin's oscillation is a result of the interplay between the applied twist, resistance from the rubber string, and internal forces seeking equilibrium.

In this scenario, the Law of Eliminative-Deviated Degree helps conceptualize how the coin's oscillation involves both deviation and compensating forces.

𝑺𝒐 𝒕𝒉𝒊𝒔 𝒊𝒔 𝒎𝒚 𝒍𝒂𝒘... 𝑰 𝒅𝒐𝒏'𝒕 𝒌𝒏𝒐𝒘 𝒕𝒉𝒊𝒔 𝒕𝒚𝒑𝒆 𝒐𝒇 𝒕𝒉𝒆𝒐𝒓𝒚 𝒉𝒂𝒔 𝒃𝒆𝒆𝒏 𝒅𝒊𝒔𝒄𝒐𝒗𝒆𝒓𝒆𝒅 𝒐𝒓 𝒏𝒐𝒕. 𝑰𝒕 𝒄𝒂𝒎𝒆 𝒊𝒏 𝒎𝒚 𝒎𝒊𝒏𝒅 𝒚𝒆𝒔𝒕𝒆𝒓𝒅𝒂𝒚, 𝒔𝒐 𝑰 𝒕𝒉𝒐𝒖𝒈𝒉𝒕 𝒕𝒐 𝒔𝒉𝒂𝒓𝒆 𝒊𝒕 𝒘𝒊𝒕𝒉 𝒚𝒐𝒖 𝒂𝒍𝒍. 𝑻𝒉𝒂𝒏𝒌𝒔 𝒕𝒐 𝒂𝒍𝒍 , 𝒊𝒇 𝒚𝒐𝒖 𝒍𝒊𝒌𝒆 𝒕𝒉𝒊𝒔 𝒕𝒉𝒆𝒏 𝒅𝒐𝒏'𝒕 𝒇𝒐𝒓𝒈𝒆𝒕 𝒕𝒐 𝒍𝒊𝒌𝒆 𝒂𝒏𝒅 𝒑𝒍𝒆𝒂𝒔𝒆 𝒍𝒆𝒂𝒗𝒆 𝒚𝒐𝒖𝒓 𝒗𝒂𝒍𝒖𝒂𝒃𝒍𝒆 𝒄𝒐𝒎𝒎𝒆𝒏𝒕𝒔 𝒂𝒏𝒅 𝒔𝒖𝒈𝒈𝒆𝒔𝒕𝒊𝒐𝒏𝒔 𝒂𝒏𝒅 𝒄𝒐𝒎𝒑𝒍𝒂𝒊𝒏𝒕𝒔.

𝑻𝒉𝒂𝒏𝒌 𝒚𝒐𝒖 ,
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