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Le 26/08/2024 à 12:27, Python a écrit :
> Le 26/08/2024 à 08:05, Thomas Heger a écrit :
>> Am Sonntag000025, 25.08.2024 um 09:21 schrieb Python:
>>> Le 24/08/2024 à 08:40, Thomas Heger a écrit :
>>>> Am Freitag000023, 23.08.2024 um 08:27 schrieb Thomas Heger:
>>>>> Am Donnerstag000022, 22.08.2024 um 13:06 schrieb Python:
>>>>>> Le 22/08/2024 à 08:51, Thomas Heger a écrit :
>>>>>>> Am Mittwoch000021, 21.08.2024 um 09:31 schrieb Python:
>>>>>>>
>>>>>>>>>> Addendum : "the distance from A to B is x": this is wrong too.
>>>>>>>>>> x is the coordinate of an event in system K, it is not, in
>>>>>>>>>> general, the distance between origins of K and k.
>>>>>>>>>
>>>>>>>>> 'x' is a generic coordinate in system K and means a distance 
>>>>>>>>> from the center of K to a point on the x-axis.
>>>>>>>>>
>>>>>>>>> Since system k was placed with its center upon the x-axis and B 
>>>>>>>>> in the center of k, the distance from A to B would actually be x.
>>>>>>>>
>>>>>>>> Systems k and K are not even mentioned in part I.2. So "system k was
>>>>>>>> placed with its center upon the x-axis and B in the center of k"
>>>>>>>> is a figment of your imagination in no way related to A.E. article.
>>>>>>>
>>>>>>> Wrong, because definitions remain valid throughout the entire 
>>>>>>> paper, unless stated otherwise.
>>>>>>
>>>>>> Part I.1 is in no way supposed to refer to definitions stated in
>>>>>> part I.3.
>>>>>
>>>>> Sure, but fortunately I have not written anything like this.
>>>>>
>>>>> I wrote, that defintions for §1.1 remain valind in §1.3, unless the 
>>>>> author states otherwise.
>>>>>
>>>>>
>>>>>>
>>>>>>> If an author defines some variable or other setting and later 
>>>>>>> 'foregets' this definition, all older settings remain valid.
>>>>>>
>>>>>> And definitely NOT a definition of k/K that is stated LATER, moreover
>>>>>> neither K nor k are mentions in part I.1.
>>>>>
>>>>> Sure, but apparently you wanted to discuss a certain equation form 
>>>>> part 1.3 on page 3.
>>>>>
>>>>> That was LATER than the introduction of K and k.
>>>>>
>>>> SORRY!
>>>>
>>>> This was wrong.
>>>>
>>>> Me culpa!
>>>>
>>>> page 3 belongs to §1.1. and not to § 1.3.
>>>>
>>>> § 1.1 had not used two different coordinate systems in relative 
>>>> motion. Those were intruduced in the next chapter § 1.2.
>>>>
>>>> (Sorry, but I make errors, too.)
>>>
>>> Good to hear. Now you may consider that you've made a LOT of errors.
>>> Including below:
>>>
>>>> In § 1.1. we have a different setting:
>>>>
>>>> assumed is a single coordinate system, where Newton's equations are 
>>>> valid and an euclidan space, in which that coordinate system is 
>>>> stationary.
>>>>
>>>>
>>>> This setting is slightly different to the ones in the subsequent 
>>>> chapters.
>>>
>>> This setting is what allows to make sense of sytems k, K, etc. later.
>>>
>>>> In fact Einstein assumed here some forcefree 'flat' Euclidean space, 
>>>> in which one single coordinate system would be considered.
>>>
>>>> This setting is more or less motionless, hence different to the 
>>>> setting in the following chapters.
>>>
>>> Nothing prevent considering several coordinate systems of the same kind,
>>> in relative motion wrt each others. This is actually what he's doing
>>> there.
>> 
>> 
>> Sure, but that wasn't the point in our dispute.
>> 
>> You insisted on the realm of validity of definitions to be after the 
>> introdutcion of a term only.
>> 
>> I hold the proposition, that definitions should not alter within a 
>> paper, hence any defined term actaually acts 'backwards', too.
>> 
>> E.g. if a certain symbol like eg. 'µ' is defined on the last page of a 
>> paper, this definition is also valid on the first page.
>> 
>> You wrote, that definitions are only valid after the definition. 
>> Therefor you would allow changes of definitions, while I don't.
> 
> This reminds me this old joke:
> 
> https://www.pinterest.fr/pin/476677941782239946/
> 
> "Just a darn minute! — Yesterday you said that X equals two!"
> 
>>>> I personally had sorted the mentioned variables in a certain way, 
>>>> which was actually different than Einstein's.
>>>
>>> Again adding stuff that is asinine and unrelated to what Einstein
>>> actually wrote?
>>>
>>>> For me such a single coordinate system in a forcefree euclidean space 
>>>> would allow only one single time measure, which is valid troughout 
>>>> this entire coordinate system.
>>>
>>> This is basically ok.
>>>
>>>> Clocks could not be synchronised by light signals, however, because 
>>>> light needs time to travel.
>>>
>>> Einstein (following Poincaré's work) showed that it can be done, taking
>>> propagation time into account.
>> 
>> 
>> You always say, that Einstein did take delay into accout, but failed to 
>> show me, where he did this.
> 
> I did numerous time
> 
>> Some equations and staements can be interpreted, that he considered 
>> delay. But there are no equations or staments, that he would like to add 
>> that delay to a received timing signal by someone on the far side.
>> 
>> This is actually the critical point, because Einstein's paper reads, as 
>> if he didn't want to do this and used uncorrected timing values.
> 
> This is a silly interpretation on your part.
> 
>> If you found hints, which suggest something else, you should quote the 
>> particular statement or equation here.
> 
> I did, numerous time.
> 
>> What you have done sofar was to quote an equation, which would enable to 
>> calculate the delay. But we need an equation, where this value was 
>> actually used.
> 
> I've shown you what the delay is, where it appears in the equations and
> how it is used.
> 
>> btw: the usual cosmology is also based on this error, too, because 
>> cosmology deals with stars, which can be seen (usually in a telescope).
> 
> This is untrue. For instance maps of the Universe that has been
> published by cosmologists actually take light propagation time
> into account to be computed.
> 
> Stop making up stupid stuff out of nowhere when you fail to check facts.

Mais laisse Thomas Heger parler.

Il dit des choses plus intelligentes que toi. 

R.H.