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Clearly, the video shows different x values so it is wrong.That guy made a mistake!
A question.How do we call 'jumping' from one inertial frame to another?Changing an inertial reference frame?
Here is a demonstration of what went wrong in the OP video.
It is impossible to align the following 4 events due to disagreement on the simultaneity between the inertial frames.Imaging a 'space train car' and a 'space platform'.
The events F', B', P, B cannot be aligned though.
Then the invariance of the space-time intervals of a light round-trip defines stationary preferred frame with the slowest time.
From C's perspective, ...., C should be at the same X coordinate at both the II and III events...
There are errors in both videos in the OP.
Assuming Don (the presenter) establishes the frame C so that event I is the origin, then he should have listed the x co-ordinate for event II as 2γL and not γL. That does seem to be at least a typing error.
Crumbs, Halc, how many times have you watched this video to spot that error?
Both videos were basically Pop Sci videos or at best what is sometimes called "edu-tainment"
It's apparent the calculation you can perform to determine the total elapsed times would be independant of the acceleration at event II.
Emphasising yet again the hazards of pop science education by youtube.
Oh dear, here we go, again. Word salad.
Hence the distance for acceleration(s) is negligible, hence ignoring that part of the journey has a negligible effect. Logic.
The twin paradox is a problem--a physics problem. But apply a bit of logic and it's obvious that the acceleration/continuous coordinate change is over a distance which is much shorter than the distances covered at constant velocity.
Some people said that acceleration is relative
Brilliant!
The time spent accelerating a bullet in a gun barrel is negligible compared with the time it spends in flight at constant velocity, so it doesn't matter whether you fire the gun or just send the bullet by post, the lethal effect is for all practical purposes identical.
"lethal effect" isn't really physics, though.
The twin paradox is a problem--a physics problem.