Re: Understanding the theory of special relativity

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Sujet : Re: Understanding the theory of special relativity
De : r.hachel (at) *nospam* liscati.fr.invalid (Richard Hachel)
Groupes : sci.physics.relativity
Date : 23. Jan 2025, 09:22:29
Autres entêtes
Organisation : Nemoweb
Message-ID : <QmDaLWOKhQFsAUIZ6cUSH4qtPMc@jntp>
References : 1 2 3 4 5 6 7 8 9 10
User-Agent : Nemo/1.0
Le 22/01/2025 à 22:11, "Paul.B.Andersen" a écrit :
Den 21.01.2025 17:51, skrev Richard Hachel:
=========================================
There is no reciprocity in this scenario.
=========================================
 After the journey Stella's clock shows 10 (9) years while
Terrence clock shows 23.9 (13.5) years.
PERIOD.
 How can you call this reciprocal?
 
 Paul, Paul, you do not understand anything at all of what I am saying, and instead of trying to understand, you take the theory as a joke.
 A very bad joke. Not funny at all. I don't laugh.
 Case closed.
There is a flaw in your way of understanding the ratio of observable time (terrestrial) and proper time (rockets in general).
As much in Galilean environments, where you only involve the reciprocal internal mechanism of watches, as in accelerated frames of reference, where you confuse the progression of observable times (red line) with the rotating path on a drawing (blue line) of the end of the segment To.
This results in a lower Tr/To ratio and an incorrect and too low predicted Tr (tau). All physicists do this, but it is wrong.
The correct equation is however very simple, and there is not even any need to go through an integration (I do not use one, as I do not use the invariance of the space-time interval or the Minkowski block, which bring more misunderstandings than practical solutions).
The correct equation is To(observable time reference Earth) with To=Tr.sqrt(1+(1/4)Vr²/c²) where Vr is the real speed of the object at a given time.
We can then write:
To=Tr².sqrt(1+(1/4)a².Tr²/c²)
I'll let you do the math, you'll see that my To is slightly lower than yours, and conversely if you have To and you look for Tr, you will have a higher rate than expected by your calculation.
Je rappelle que ce qui est réciproque, toujours, seconde après seconde, c'est la chronotropie interne des montres. Toujours, l'autre montre bat plus lentement en son mécanisme interne, et toujours, toujours, toujours : To=Tr/sqrt(1-Vo²/c²) où Vo est la vitesse relative instantanée à chaque instant. MAIS il faut prendre en compte les problémes :
1) d'anisochronie (traverser de l'espace, c'est traverser AUSSI du temps, car la simultanéité est relative an fonction de l'endroit de l'espace où l'on se trouve)
2) d'effet-zoom spatial énorme (l'espace est un mollusque de référence). Je le répète, même si ça rend fou tout le monde : lorsque Terrence voit Stella virer, et revenir sur lui, rien ne se passe. Il la voit, évidemment, à 12 ly. Le contraire serait absurde. Mais Stella voit Terrence à 36ly!!!
C'est là la dernière et la plus formidable clé de l'explication du voyageur de Langevin. Explication que je donne depuis des années, et qui fait rire tout le monde, parce que personne ne comprend cette géométrie magnifique de l'espace et du temps. R.H.
Date Sujet#  Auteur
17 Jan 25 * Understanding the theory of special relativity33Richard Hachel
17 Jan 25 `* Re: Understanding the theory of special relativity32Paul.B.Andersen
17 Jan 25  +- Re: Understanding the theory of special relativity1Maciej Wozniak
18 Jan 25  +- Re: Understanding the theory of special relativity1Richard Hachel
18 Jan 25  `* Re: Understanding the theory of special relativity29Richard Hachel
18 Jan 25   +- Re: Understanding the theory of special relativity1Richard Hachel
18 Jan 25   `* Re: Understanding the theory of special relativity27Paul.B.Andersen
18 Jan 25    +* Re: Understanding the theory of special relativity25Richard Hachel
19 Jan 25    i`* Re: Understanding the theory of special relativity24Paul.B.Andersen
19 Jan 25    i `* Re: Understanding the theory of special relativity23Richard Hachel
20 Jan 25    i  `* Re: Understanding the theory of special relativity22Paul.B.Andersen
21 Jan 25    i   +* Re: Understanding the theory of special relativity20Richard Hachel
21 Jan 25    i   i+* Re: Understanding the theory of special relativity2Richard Hachel
21 Jan 25    i   ii`- Re: Understanding the theory of special relativity1Maciej Wozniak
21 Jan 25    i   i`* Re: Understanding the theory of special relativity17Paul.B.Andersen
21 Jan 25    i   i +* Re: Understanding the theory of special relativity15Richard Hachel
22 Jan 25    i   i i`* Re: Understanding the theory of special relativity14Paul.B.Andersen
23 Jan 25    i   i i +- Re: Understanding the theory of special relativity1Maciej Wozniak
23 Jan 25    i   i i +- Re: Understanding the theory of special relativity1Richard Hachel
23 Jan 25    i   i i +* Re: Understanding the theory of special relativity3Richard Hachel
23 Jan 25    i   i i i`* Re: Understanding the theory of special relativity2Paul.B.Andersen
23 Jan 25    i   i i i `- Re: Understanding the theory of special relativity1Maciej Wozniak
23 Jan 25    i   i i +- Re: Understanding the theory of special relativity1Richard Hachel
23 Jan 25    i   i i `* Re: Understanding the theory of special relativity7Richard Hachel
23 Jan 25    i   i i  `* Re: Understanding the theory of special relativity6Paul.B.Andersen
23 Jan 25    i   i i   +- Re: Understanding the theory of special relativity1Maciej Wozniak
23 Jan 25    i   i i   `* Re: Understanding the theory of special relativity4Richard Hachel
24 Jan 25    i   i i    `* Re: Understanding the theory of special relativity3Paul.B.Andersen
24 Jan 25    i   i i     +- Re: Understanding the theory of special relativity1Richard Hachel
25 Jan 25    i   i i     `- Re: Understanding the theory of special relativity1Thomas Heger
21 Jan 25    i   i `- Re: Understanding the theory of special relativity1Richard Hachel
21 Jan 25    i   `- Re: Understanding the theory of special relativity1Richard Hachel
18 Jan 25    `- Re: Understanding the theory of special relativity1Maciej Wozniak

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