What Is a Teeter Point in Movement and Its Theoretical Significance?

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A "Teeter point" refers to the moment in a pendulum's swing where it reverses direction, marking a significant change in movement. This point occurs when the pendulum's velocity is zero and acceleration reaches its maximum, often referred to as xmax in physics. The discussion highlights that while the term "Teeter point" is not conventionally used, it aligns with the concept of a critical point in motion. Theoretical implications of this point relate to simple harmonic motion, though real pendulums experience damped motion due to factors like friction. Understanding the teeter point can enhance insights into the dynamics of oscillatory systems.
scott_sieger
Hi,

When a pendulum is swung and it reaches a point of reverse direction, there is a moment in time and space that the pendulum and the observer is effected by.

A point where a given movement either starts, reverses or is changed.

This point in time and space I call a "Teeter point" .

Is there a conventional word currently in use to describe this action or should I say, moment of inaction?

Is there any theories or ideas about this "teeter point"?
 
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A pendulum is subject to simple harmonic motion (well not actually tue as a relaistic pendulum is subject to damped simple harmonic motion, but the better the pendulum the better it approximates to simple harmonc motion which ignores forces such as friction).

The 'teeter point' doesn't have a special name though, it is often called xmax and at this point v = 0 and |a| = amax, that is to say it has a velocity of zero and a maximum accleration.
 
Mathematically, its a "critical point".
 
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