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Am Mittwoch000021, 21.08.2024 um 09:31 schrieb Python:Part I.1 is in no way supposed to refer to definitions stated in
Wrong, because definitions remain valid throughout the entire paper, unless stated otherwise.>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.
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
What you apparently want is simply inexaptable:What I want is perfectly acceptable: that the reader has a functional
you want the reader to find out, which definition is valid at a certain position of the text and which one already expired.
The author needs to stick to a certain setting, because otherwise a reader could not jump backwards with reading in a paper, if the setting changes.It is not needed here, neither backwards nor forwards.
This is factually wrong. Part I.3 :Actually 'coordinate systems' were mentionend and only the axes x, y and z in K and xsi, eta and zeta in k.But, of course, your critique is valid and you should not use generic variables for special purposes.>
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Therefore I made already the proposal to call the distance from A to B 'd'.
AB, (AB) or \overbar(AB) make the job for every one but you.
>BTW: x was not meant as coordinate of an event, because system K and k were defined as Euclidian coordinate systems.>Such a coordinate system does not contain time in any way, hence cannot address events.>
k and K are defined as 4-D dimensional systems with coordinates
x, y, z, t and epsilon, nu, eta, tau. BOTH include a time coordinate
so BOTH are representing EVENTS.
These cordinate systems should be Euclidean, because Einstein wrote so.The only time "euclidean" appears in the article is in paragraph I.1.
These coordinate systems were combined with a time measure t or tau, which would be kind of 4-dimensional, if you count 3 + 1.It is not. Dimensions, in math or physics, are not limited to space
But time isn't a spatial dimension, hence '4D' is rather misleading.
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