• Re: New Terrell Rotation Animation

    From guido wugi@21:1/5 to All on Sun Feb 9 18:54:22 2025
    Op 9/02/2025 om 16:25 schreef ProkaryoticCaspaseHomolog:
    This morning, I completed an animation for Wikipedia https://commons.wikimedia.org/wiki/File:Terrell_Rotation_and_Illusory_FTL.gif#%7B%7Bint%3Afiledesc%7D%7D


    No major insights, but it was fun to program. I've added it to the
    article on Special relativity https://en.wikipedia.org/wiki/Special_relativity#Measurement_versus_visual_appearance


    Nice work! I've seen earlier well-done German animations, don't know
    where I kept the links though.
    About "Measurement_versus_visual_appearance", that has always been a
    topic of interest to me, and it took years (if not decades:) to see it
    trickle in to SRT descriptions (before that, there was general confusion between both descriptions, still going on in some minds:).

    Here are my latest Desmos exercises on it:
    https://www.wugi.be/srtinterac.html (under: Measuring relativistic
    motion, and Seeing it)
    (older QB examples at https://www.wugi.be/paratwin.htm and https://www.wugi.be/qbRelaty.html)
    "Terrell rotation" can be seen at work in all kinds of position, in 2D.
    The only "direct vision" of pure Lorentz length contraction is far away
    along the observer-based perpendicular [line/plane] to the direction of
    motion.
    :(I'm confident though that my graphs won't make it to Wiki):

    --
    guido wugi

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  • From guido wugi@21:1/5 to All on Sun Feb 9 23:34:15 2025
    Op 9/02/2025 om 22:24 schreef ProkaryoticCaspaseHomolog:
    On Sun, 9 Feb 2025 17:54:22 +0000, guido wugi wrote:

    Op 9/02/2025 om 16:25 schreef ProkaryoticCaspaseHomolog:
    This morning, I completed an animation for Wikipedia
    https://commons.wikimedia.org/wiki/File:Terrell_Rotation_and_Illusory_FTL.gif#%7B%7Bint%3Afiledesc%7D%7D



    No major insights, but it was fun to program. I've added it to the
    article on Special relativity
    https://en.wikipedia.org/wiki/Special_relativity#Measurement_versus_visual_appearance



    Nice work! I've seen earlier well-done German animations, don't know
    where I kept the links though.

    I believe this is what you were thinking about. https://www.spacetimetravel.org/ https://www.tempolimit-lichtgeschwindigkeit.de/

    Yes, in particular
    Was Einstein noch nicht sehen konnte - Visualisierung relativistischer
    Effekte <https://www.tempolimit-lichtgeschwindigkeit.de/tompkins>

    I also remember a Jonathan Doolin having some very nice gifs on same
    topic, but they're in some obscure discussion forum thread I can't dig
    up right now.

    --
    guido wugi

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  • From Richard Hachel@21:1/5 to All on Sun Feb 9 23:22:07 2025
    Le 09/02/2025 à 23:34, guido wugi a écrit :
    Op 9/02/2025 om 22:24 schreef ProkaryoticCaspaseHomolog:
    On Sun, 9 Feb 2025 17:54:22 +0000, guido wugi wrote:

    Op 9/02/2025 om 16:25 schreef ProkaryoticCaspaseHomolog:
    This morning, I completed an animation for Wikipedia

    https://commons.wikimedia.org/wiki/File:Terrell_Rotation_and_Illusory_FTL.gif#%7B%7Bint%3Afiledesc%7D%7D




    No major insights, but it was fun to program. I've added it to the
    article on Special relativity

    https://en.wikipedia.org/wiki/Special_relativity#Measurement_versus_visual_appearance




    Nice work! I've seen earlier well-done German animations, don't know
    where I kept the links though.

    I believe this is what you were thinking about.
    https://www.spacetimetravel.org/
    https://www.tempolimit-lichtgeschwindigkeit.de/

    Yes, in particular
    Was Einstein noch nicht sehen konnte - Visualisierung relativistischer Effekte <https://www.tempolimit-lichtgeschwindigkeit.de/tompkins>

    I also remember a Jonathan Doolin having some very nice gifs on same
    topic, but they're in some obscure discussion forum thread I can't dig
    up right now.

    Non, non, non!

    C'est ridicule et absurde. Vous n'appliquez pas les transformations de
    Lorentz qui sont les seules utiles.

    Poincaré ne fait pas de rotations, il n'y a pas de changement en y et en
    z.

    Regardez les transfos que j'ai données, ce sont les mêmes que Poincaré.


    Par contre, le cube doit être plus long lorsqu'il arrive l'=l.sqrt[(1+v/c)/(1-v/c)] on ne voit pas cet effet...

    Et puis il est impossible de voir la face arrière du dé, cela montre que
    la théorie de la relativité n'est toujours pas comprise
    géométriquement.

    Dans la réalité, le dé est projeté en arrière, mais chaque image du
    dé est la même quoi que déformé, pour deux observateurs qui se
    croisent. L'un ne peut pas dire : "moi, je vois la face arrière du dé",
    et pas l'autre qui est stationnaire devant.

    C'est pas du tout comme ça que ça se passe.

    Ca fait des années que j'ai tout expliqué, mais chacun n'en fait qu'à
    sa tête.

    Continuez, les mecs, continuez...

    C'est affolant.

    R.H.

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  • From Python@21:1/5 to All on Mon Feb 10 00:56:23 2025
    Le 10/02/2025 à 01:15, Richard Hachel a écrit :
    Le 10/02/2025 à 01:03, tomyee3@gmail.com (ProkaryoticCaspaseHomolog) a écrit :
    On Sun, 9 Feb 2025 23:22:07 +0000, Richard Hachel wrote:

    All these years posting about special relativity, and you don't
    understand the Lampa–Terrell–Penrose effect?

    For shame!

    We must apply the Lorentz transformations.
    Poincaré gave them correctly.

    Also did Einstein with a more profound derivation.

    The geometric considerations of Lampa-Terrell-Penrose are ridiculous and incorrect.
    This is not at all the way to go about it, and these views are completely false.

    Because you say so ?

    Well also (-1)^2 = -1 because you said so :-) ?

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  • From Richard Hachel@21:1/5 to All on Mon Feb 10 01:11:10 2025
    Le 10/02/2025 à 01:56, Python a écrit :
    Le 10/02/2025 à 01:15, Richard Hachel a écrit :

    Well also (-1)^2 = -1 because you said so :-) ?

    Ce n'est pas ce que j'ai dit, Jean-Pierre.

    J'ai dit que la structure des imaginaires était foireuse, et qu'il
    fallait utiliser plutôt ce tableau
    bien plus cohérent et en parfait miroir imaginaire d'avec le réel.

    <http://nemoweb.net/jntp?KDRL7uHU4BdpWhvnqAXPIotvbWg@jntp/Data.Media:1>

    R.H.

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  • From Richard Hachel@21:1/5 to All on Mon Feb 10 00:15:57 2025
    Le 10/02/2025 à 01:03, tomyee3@gmail.com (ProkaryoticCaspaseHomolog) a
    écrit :
    On Sun, 9 Feb 2025 23:22:07 +0000, Richard Hachel wrote:

    All these years posting about special relativity, and you don't
    understand the Lampa–Terrell–Penrose effect?

    For shame!

    We must apply the Lorentz transformations.
    Poincaré gave them correctly.
    The geometric considerations of Lampa-Terrell-Penrose are ridiculous and incorrect.
    This is not at all the way to go about it, and these views are completely false.

    R.H.

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  • From Python@21:1/5 to All on Mon Feb 10 01:30:47 2025
    Le 10/02/2025 à 02:11, Richard Hachel a écrit :
    Le 10/02/2025 à 01:56, Python a écrit :
    Le 10/02/2025 à 01:15, Richard Hachel a écrit :

    Well also (-1)^2 = -1 because you said so :-) ?

    Ce n'est pas ce que j'ai dit, Jean-Pierre.

    J'ai dit que la structure des imaginaires était foireuse, et qu'il fallait utiliser plutôt ce tableau
    bien plus cohérent et en parfait miroir imaginaire d'avec le réel.

    Arrête avec ta fixette à la con sur les termes "réel" et "imaginaire"
    qui ne sont que des reliques historiques. Tu as fini par prendre
    "imaginaire" comme une terme permettant de dire des trucs contradictoires.
    Ce qui ne passe pas en mathématiques. Quant à ta courbe "miroir" on s'en tape, c'est le graphe d'une *autre* fonction dont les racines ne sont pas
    celle de la fonction de départ.


    <http://nemoweb.net/jntp?KDRL7uHU4BdpWhvnqAXPIotvbWg@jntp/Data.Media:1>

    R.H.

    It is what you said.

    If i^2=-1 [as in your table]
    and i^4=-1 [your claim]

    but i^4 being (i^2)^2 = -1 [your claim]
    implies that [from your claim] (-1)^2 = -1

    i.e. 1 = -1 : your "system" is contradictory.

    QED.

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  • From Maciej Wozniak@21:1/5 to All on Mon Feb 10 08:05:57 2025
    W dniu 10.02.2025 o 01:56, Python pisze:
    Le 10/02/2025 à 01:15, Richard Hachel a écrit :
    Le 10/02/2025 à 01:03, tomyee3@gmail.com (ProkaryoticCaspaseHomolog) a
    écrit :
    On Sun, 9 Feb 2025 23:22:07 +0000, Richard Hachel wrote:

    All these years posting about special relativity, and you don't
    understand the Lampa–Terrell–Penrose effect?

    For shame!

    We must apply the Lorentz transformations.
    Poincaré gave them correctly.

    Also did Einstein with a more profound derivation.


    But whatever you say - Poincare had enough wit
    to understand how idiotic rejecting Euclid
    would be, and he has written it clearly
    enough for anyone able to read (even if not
    clearly enough for you, poor stinker).

    BTW, so, how do you and your fellow idiots
    recognize a geodesic in physical space?
    Still no answer? Of course. Spitting and
    slandering the enemies of your moronic
    church is much easier then answerring their
    questions, isn't it, poor stinker?

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  • From Richard Hachel@21:1/5 to All on Mon Feb 10 14:03:03 2025
    Le 10/02/2025 à 02:30, Python a écrit :
    Le 10/02/2025 à 02:11, Richard Hachel a écrit :

    <http://nemoweb.net/jntp?KDRL7uHU4BdpWhvnqAXPIotvbWg@jntp/Data.Media:1>

    It is what you said.

    Absolutely.

    i.e. 1 = -1 : your "system" is contradictory.

    Absolutely not.

    R.H.

    --
    <https://www.nemoweb.net/?DataID=tpeLUlXUr6mkorJUfcdf2FoDdas@jntp>

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  • From guido wugi@21:1/5 to All on Mon Feb 10 16:06:02 2025
    Op 10/02/2025 om 0:55 schreef ProkaryoticCaspaseHomolog:
    On Sun, 9 Feb 2025 22:34:15 +0000, guido wugi wrote:

    Op 9/02/2025 om 22:24 schreef ProkaryoticCaspaseHomolog:
    On Sun, 9 Feb 2025 17:54:22 +0000, guido wugi wrote:


    I believe this is what you were thinking about.
    https://www.spacetimetravel.org/
    https://www.tempolimit-lichtgeschwindigkeit.de/

    Yes, in particular
    Was Einstein noch nicht sehen konnte - Visualisierung relativistischer
    Effekte <https://www.tempolimit-lichtgeschwindigkeit.de/tompkins>

    I also remember a Jonathan Doolin having some very nice gifs on same
    topic, but they're in some obscure discussion forum thread I can't dig
    up right now.

    Jonathan Doolin has quite a large YouTube presence. Most of his
    videos appear to be for classes that he taught at Carl Sandburg
    College. He's also been active on Quora. I imagine that somewhere he's provided contact information, so you should be able to email him.

    Found it back: https://www.physicsforums.com/threads/terrell-revisited-the-invisibility-of-the-lorentz-contraction.520875/page-5
    also ditto/page-4
    He also commented on my videos on "TP graphs you haven't seen yet": https://www.youtube.com/watch?v=dxZqymjRIls&list=LL&index=31 https://www.youtube.com/watch?v=IiAaGVp631M&list=LL&index=32
    not always understanding what he saw. So better see for yourself, if
    wishing so,
    amongst other 'original' SRT visuals: https://www.youtube.com/playlist?list=PL5xDSSE1qfb6zyVKJbe8POgj-8ijmh5o0

    My next animation will be of a large cube viewed from a fixed angle
    to illustrate the pronounced curvature effects that one can
    hypothetically observe. I put the traveling animation in the Special relativity article because of its relevance in interpreting apparent superluminal motions of black hole jets, etc. But this next
    animation does not have such immediate relevance in interpreting
    astronomical phenomena, so I'll probably stick in in the Terrell
    rotation article.

    I've seen Terrell rotation "explained" this way: "seeing" the
    relativistic object as if rotated, while the combination of length
    contraction (a Lorentz feature) and Terrell rotation (a Doppler feature)
    leaves the object "seen really uncontracted" (!!!). An excellent example
    of dialectic confusion between two kinds of SRT "observation":
    Lorentz features (measurement, back-calculation results), and Doppler/"Einstein" features (actually *looking* at relativistic motion).

    --
    guido wugi

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  • From Richard Hachel@21:1/5 to All on Mon Feb 10 22:33:55 2025
    Le 10/02/2025 à 16:06, guido wugi a écrit :
    I've seen Terrell rotation "explained" this way: "seeing" the
    relativistic object as if rotated, while the combination of length contraction (a Lorentz feature) and Terrell rotation (a Doppler feature) leaves the object "seen really uncontracted" (!!!). An excellent example
    of dialectic confusion between two kinds of SRT "observation":
    Lorentz features (measurement, back-calculation results), and Doppler/"Einstein" features (actually *looking* at relativistic motion).

    I have been explaining for years how to do it to many people, but the
    problem is that my clarifications are so powerful and irrefutable that it
    makes people laugh.

    It is an incredible phenomenon in the history of humanity, but it is very
    real.

    A man speaks, he explains the whole RR clearly, he says how to do it, and everyone howls with laughter.

    This behavior, finally, is logical.

    Let's imagine a man who is looking for a translator capable of translating
    from Slovak to Vietnamese, and who lives in the Denver area. He searches
    for ten years, and he does not find one. Then suddenly, he is told that
    there is a nine-year-old boy, whose father was Slovak and whose mother is
    a Vietnamese refugee, who speaks and writes both languages
    ​​perfectly.

    Everyone laughs. Everyone starts laughing.

    I have the impression that it is a bit like that in physical science, as
    soon as we talk about the theory of relativity.

    Your diagrams are not good, no one is able to represent what is happening.

    This is much simpler than your representations which turn into the absurd.
    It is clear that two observers momentarily joint receive at this moment
    all the same photons from the universe and not "from others".

    They therefore see exactly the same universe present, but very spatially deformed at the x level.

    x'=(x+Vo.To)/sqrt(1-Vo²/c²)
    y'=y
    z'=z
    t'=t (since they perceive the photons at the same place and at the same
    time for them).

    There is therefore no deformation in y and z. No twisting or
    I-don't-know-what.

    I'm willing to help a potential programmer do stuff, but if he doesn't
    listen to me, in a hundred years we'll still be making crappy videos.

    <http://nemoweb.net/jntp?YO2437pA102LaJrJSEcn8jf2k1Q@jntp/Data.Media:1>

    R.H.

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