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| Tags: characterization, wrong |
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#21
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#22
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Patrick Reany:
(Bilge) wrote: Patrick Reany: (Bilge): Patrick Reany: "measurement theory" is not my terminology; it is Bilge's. That's news to me. You started the thread with: What is wrong or right with this characterization?: Relativity is a measurement theory. That makes it your terminology. A more rational basis to assign "ownership" to a term or phrase is to grant it to the person who introduced it to the newsgroup. To my knowledge Bilge did. Give a reference showing that. I didn't know what it meant, so I started this thread to get some input from others. Simple. I don't think that there's anything deceptive about my first post. Maybe you should control your urge to jump to unwarranted conclusions. What difference does it make anyway? It wouldn't except for your tendency to insist on a formal definition for any combinations of two or more words. I took "measurement theory" to mean a theory about measurement. Special relativity is not a theory about measurements. I simply interpreted it as meaning a theory about measurements and answered the question you asked. If you didn't expect any answers based upon what you asked, why did you ask the question in the first place? Oh, but I am interested in the answers. In fact, your revelation that you don't know what it means is very interesting to me. I don't know what you think it means. I took the expression at face value based upon knowing what a measurement is and what a theory is. If you have some special definition that requires a treatise to explain formally describe all of the nnuances that make "measurent theory" different from a theory about measurement, then you should have specified all of those things. I thought I made it quite clear that I've never before heard the phrase in physics, so as far I'm concerned its meaning is open for definition. Though it's not obvious to me how the term should be defined. What's wrong with a measurement theory being defined as a theory of measurement so as to make the name commensurate with its description? I had never heard of it in physics prior to Bilge's use of it. Excuse me. I have to string words together to form sentences which sometimes just use simple english in which "theory" is noun and "measurement" is an adjective that modifies "theory". But the result is ambiguous to me, though it seems to mean something quite clear and unambiguous to you. Is the meaning of every sentence ambiguous to you just because the combinations of nouns, verbs, adjectives, etc. hasn't been defined as a single concept? If so, you might consider learning to write in chinese or japanese so that you can work with entire concepts expressed in the form of a pictogram. I asked a physicist I work for what it means to him and he didn't know in physics, though he said there is a meaning in statistics. You and pmb find more ways to read some hidden meaning into simple english than most other people on this newsgroup. Give a reference showing that. ;-) How about the example above or rest of your post below, in which you need to had to really put in some effort to overlook the obvious? I don't remember you arguing with Tom Roberts when he stated that terms in SR need to be precisely defined. (1) "measurement theory" is not a term which is relevant to anything but a description of an ontology, (2) there is nothing wrong with insisting on rigor where rigor is required. There is something wrong on insisting that the casual use of english be abandoned in favor of strict construction determined by committee. Tom hasn't suggested that as far I can tell. You seem to have corporate culture ingrained into you such that you don't feel comfortable unless you have a policy statement based on the results from a focus group whose focus was to insure no one had to think in order to figure anything out. [...] However, if Bilge wants to stipulate a meaning for it, that's fine. What was wrong with the on in the post to which you replying? You could have reproduced it here. Anyway, you seem to want to define a "measurent theory" as a "theory about measurement." My only problem with that definition is that it's vague. One could argue -- though I wouldn't since I'm not the argumentative type -- that since every physical theory, as opposed to theories generally, is required to be empirically testable and tested, so that every physical theory is in that sense a theory of measurement, since it predicts measured values. Every physical theory will have at least one operational definition of how a measurement will be made; in that sense alone it seems reasonable to claim that SR is a theory about measurement. I don't think one could argue that with the intention of clarifying anything. On the other hand, one could argue that a measurement theory is any theory that denies either absolute space or absolute time, requiring a theory of why those kinds of measurements are not absolute. I don't think one could argue that without laughing about the person who would take it seriously. You are reading more into two words than is there. In anycase, special relativity is a theory about the geometry of spacetime and the invariants connected with that geometry. It can hardley be called a theory of measurement, since it isn't even a theory about relative motion or the objects that inhabit spacetime, except as far as some of the consequences which follow from the theory. What's wrong with simply assuming that "measurement theory" is a theory about measurements and the instruments with which one performs those measurements? In that case, SR would be a measurement theory. Or, maybe a measurement theory is any theory that explains why we won't get the expected measured values due to some effect that has to be explained. If you want proof, that you find more ways to see hidden meanings in two words than most other people on this newsgroup, just look at what you've managed to come up with for "measurement theory". An example might be a theory that explains why the measured number of solar neutrinos is 1/3 of that predicted. In other words, a measurement theory would be any theory that explains away any measurement anomoly. Anyone can twist a definition and play on semantics, but in this case, sure, someone could invent such a theory, but then it wouldn't be a theory about neutrinos and it would essentiall be pointless for anything but explaining the number of neutrinos we observe compared with the number predicted by a model which describes neutrinos. While it's useful to understand why you detect or don't detect them, such a theory isn't about neutrinos. While you might be chomping at the bit to say "neutrino oscillations", neutrino oscillations are a fundamental aspect of the neutrinos and how that contributes to observing them here on earth is only peripheral to the theory. The theory isn't based upon measurements made at a specific place in the universe. Your post on the sixth says this: "What's wrong with that statement is that relativity is _not_ a measurement theory." Perhaps we could get to your meaning of "measurement theory" if you'd 1) tell us why you think relativity is not a theory about measurement, and 2) give some examples of theories you think are theories about measurement. I seriously doubt it. There is a point at which I think someone is being contrary for the sake of being contrary, for the simple reason that no one could possibly manage to come up with so many ridiculous objections without putting some effort into reading between the lines to overlook the obvious on purpose. (In this case, two words). Congratulations. |
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#23
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#24
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#25
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Patrick Reany:
(Bilge): Patrick Reany: (Bilge) wrote: [snip] What's wrong with simply assuming don't you mean "defining" that "measurement theory" is a theory about measurements and the instruments with which one performs those measurements? There's nothing wrong with it except it's still ambiguous to me. In particular, it seems that SR would be a measurement theory, by that definition. Couldn't SR be characterized as a theory about making "relativistic" measurements, i.e., measurements when velocities are close to the speed of light, and accounting for "relativistic" effects on the measuring instruments themselves, such as length contraction? Not unless you misunderstand special relativity, which has nothing to do with relative motion. I asked you before for an example of a theory you think is a "measurement theory" by your definition and you declined, giving the lame excuse that I'm just argumentative. If you have some example of a theory you think is a "measurement theory" by your definition then present it now. LET is a measurement theory. |
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#26
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#27
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Patrick, Bilge is not going to answer your question about relativity and
relative motion. You will get a non-responsive answer such as, "Look it up or buy a book. I am not going to bother answering your question because you will say the answer is just a 'free creation of the human mind' ". Bilge, like others on this NG, don't like to be pinned down. Good luck. |
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#28
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Patrick Reany:
(Bilge): Patrick Reany: (Bilge): Patrick Reany: (Bilge) wrote: [snip] What's wrong with simply assuming don't you mean "defining" that "measurement theory" is a theory about measurements and the instruments with which one performs those measurements? There's nothing wrong with it except it's still ambiguous to me. In particular, it seems that SR would be a measurement theory, by that definition. Couldn't SR be characterized as a theory about making "relativistic" measurements, i.e., measurements when velocities are close to the speed of light, and accounting for "relativistic" effects on the measuring instruments themselves, such as length contraction? Not unless you misunderstand special relativity, which has nothing to do with relative motion. OK, Bilge, tell me why SR has NOTHING at all to do with relative motion. (1) it's a theory of spacetime (2) it's a theory about invariance (3) Do you consider the derivation of the relations: x' = x cos(A) - y sin(A) y' = y cos(A) + x sin(A) to originate from a theory of relative motion or from geometry? If those are purely geometric relations, then why would you consider the the relations: t' = t cosh(A) - x sinh(A) x' = x cosh(A) - t sinh(A) to be any different? Technically speaking, one would not use relative motion to find the transformations as they may be derived strictly from geometry, just as the rotation group can. (4) Since special relativity is a theory of spacetime rather than relative motion, one has motivation to consider aany possible physics to which the so-called improper lorentz transforms apply. These are discrete transforms like refections which cannot be performed by any continuous coordinate transform and so cannot have anything to do with any relative motion, but has a great deal to do with the physics in quantum mechanics and for defining the possible forms of a potential which are lorentz covariant. |
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#29
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Daniel Weston:
Patrick, Bilge is not going to answer your question about relativity and relative motion. You will get a non-responsive answer such as, "Look it up or buy a book. Not unless responsive answers have no discernible effect on illogical and repetious questions as in your case. Since you do not show any sentient response to responsive answers, you've demonstrated that it's futile to provide you with a responsive answer. I am not going to bother answering your question because you will say the answer is just a 'free creation of the human mind' ". Is it or is not true that you have frequently used that as objection to the answers you've been given? Bilge, like others on this NG, don't like to be pinned down. Good luck. If by "pinned down", you mean trapped into a semantics arguement, you're right. If you mean "pinned down" as in pinned down to a definite answer to a question about physics, you're being blatantly dishonest. |
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#30
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Bilge, the term "free creation of the human mind" can be used
appropriately and inappropriately. Most of the time your use of the phrase is inappropriate. I figured that you would want to know. I really think that eventually you will get it. If you live that long. ![]() |
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