- #141
clj4
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Aether said:See http://www.mathpages.com/home/kmath386/kmath386.htm" reference for the supporting math:
Inertia is not isotropic in a frame where speeds are not isotropic, so if we "reserve the expression “inertial coordinate system” to those systems of space and time coordinates in terms of which inertia is homogeneous and isotropic", then: Do you understand and accept the need for inertial isotropy as part of the definition of "inertial frame"?
First off, drop the "superior" tone.
Second off, I asked you to do a mathematical proof, what do you know, you come back with quoting a site and some more of your speciality (prose).
OK, so let's look at the website, I know the guy, he's a very respected person in the field,a Cornell professor, so his operational definition of inertial frames is indeed very good. Based on his definition , I will ask you a few things now:
1. In your OWN math, please prove your above assertion, i.e. that all "other" frames in MS are non-inertial
2. In your OWN math, please prove your above assertion, i.e. that all other frames in GGT are non-inertial
3. In your own math, please prove that all the frames employed by SR are inertial (no, it is not obvious, look at his example).
4. What is the relevance of all this new subject that you introduced?
-I.e. how does a more complete operational definition of inertial frames affect the result of the 11 experiments in discussion?
-Does it change the outcome of the 11 experiments?
-Does it invalidate the methodology used by the test theories?
I'll answer this one for you: it doesn't change an iota. It was an interesting detour through terminology and philosophy of science but this is about as far as it goes.
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