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![]() "David CL Francis" wrote in message ... On Mon, 15 Dec 2003 at 17:52:06 in message , Peter Duniho wrote: No, I'm talking weight. Mass is not a force. The acceleration toward Earth is caused by a force. What force? Weight. A large amount of quote is not necessary here. The object in orbit or in any trajectory around a massive object is in free fall. The path of the object caused by gravitational attraction means that there is no force measurable on the object (If you happened to be part of it.) If we want to be very precise then you might detect the gravitational gradient across the object if it had significant dimensions. Otherwise, except by external observations, you would be unable to detect acceleration to provide 'weight'. No one denies the force of gravity except in the sense that other theories claim that the effect of a large mass is to distort space. I see now at last what you are talking about, but to call the force of gravity 'weight' seems curious to me. Weight cannot be detected except when a body is not in free fall. So in orbit an object has no weight. Gravity enables 'weight' on objects that are on the surface of a body to be measured. Astronauts cannot weigh things in orbit. But can they lay things in orbit? -- David CL Francis |
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"David CL Francis" wrote in message
... I see now at last what you are talking about, but to call the force of gravity 'weight' seems curious to me. What else would you call it? And perhaps more interestingly, what is "weight" if not the force of gravity? I'm curious: if "weight" is not the force of gravity, what is it? How would you describe "weight" without noting that it's a force resulting from gravity? Weight cannot be detected except when a body is not in free fall. Of course it can. Simply note your acceleration, multiply by your mass, and you get your weight. The acceleration itself is proof of the force called "weight". Without a force, there is no acceleration. In free fall, the *only* force acting on the object is weight. So in orbit an object has no weight. Again, yes it does. Gravity enables 'weight' on objects that are on the surface of a body to be measured. Astronauts cannot weigh things in orbit. Of course they can. As I described above, all they need to do is note their acceleration, multiply by their mass, and they get their weight. Just because you do not have a handy fixed object against which to measure a force, that does not mean that the force does not exist. It simply means that you need something other than a spring attached to a fixed object to measure the force. By your definition, if I were to jump from the roof of a two-story building, for the period of time before I struck the ground, I would be "weightless". Yet, by any reasonable definition of "weight", a "weightless" object would not fall to the ground at all. Pete |
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On Wed, 17 Dec 2003 21:40:51 -0800, "Peter Duniho"
wrote: Weight cannot be detected except when a body is not in free fall. Of course it can. Simply note your acceleration, multiply by your mass, and you get your weight. The acceleration itself is proof of the force called "weight". Without a force, there is no acceleration. In free fall, the *only* force acting on the object is weight. So in orbit an object has no weight. Again, yes it does. However, the spacecraft is moving in a straight line along the geodisc. There is no way to distinguish a "weightless" (freefall) object moving in a straight line along the geodisc of a gravitational field from a "weightless" (non-accelerating) object that is nowhere near a gravitational field. Both travel in straight lines along the geodisc. What you're saying is dead-on in the Newtonian sense, but as far as relativity is concerned, an object in freefall is synonymous with an object not affected by a gravitational field. An object not affected by a gravitational field by definition has no weight. The Earth is "accelerating" towards the sun in the Newtonian sense every day, just as the Sun is "accelerating" towards the center of the galaxy, but I'm guessing all but the most insufferable graduate student is willing to leave these non-negligable forces out when they report their weight on their driver's licence. -R |
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"Peter Duniho" wrote in message ...
"David CL Francis" wrote in message ... I see now at last what you are talking about, but to call the force of gravity 'weight' seems curious to me. What else would you call it? And perhaps more interestingly, what is "weight" if not the force of gravity? I'm curious: if "weight" is not the force of gravity, what is it? How would you describe "weight" without noting that it's a force resulting from gravity? Weight cannot be detected except when a body is not in free fall. Of course it can. Simply note your acceleration, multiply by your mass, and you get your weight. The acceleration itself is proof of the force called "weight". Without a force, there is no acceleration. In free fall, the *only* force acting on the object is weight. So in orbit an object has no weight. Again, yes it does. Gravity enables 'weight' on objects that are on the surface of a body to be measured. Astronauts cannot weigh things in orbit. Of course they can. As I described above, all they need to do is note their acceleration, multiply by their mass, and they get their weight. Just because you do not have a handy fixed object against which to measure a force, that does not mean that the force does not exist. It simply means that you need something other than a spring attached to a fixed object to measure the force. By your definition, if I were to jump from the roof of a two-story building, for the period of time before I struck the ground, I would be "weightless". Yet, by any reasonable definition of "weight", a "weightless" object would not fall to the ground at all. Pete Weight is an ambiguous word--it has several different meanings. Francis Weston Sears and Mark W. Zemansky, University Physics, Addison-Wesley, 4th ed., 1970 used your definition, Pete, but said: There is no general agreement among physicists as to the precise definition of "weight." Some prefer to use this term for a quantity we shall define later and call the "apparent weight" or "relative weight." In the absence of a generally accepted definition we shall continue to use the term as defined above. Most physicists today use David's definition, however. Note that in Pete's definition the term "weightless" would never have entered our language. Sure, there are many places where you would be weightless in Pete's definition, some closer to the Earth than the moon is, but we don't go there except in science fiction. Of course, that only scratches the surface of the ambiguity in the word weight. Consider all those labels at the supermarket and the hardware sto "net weight" is not a physics term, and weight in this context doesn't have either of the definitions you two are using. That weight does not vary with the strength of the local gravitational field--and it should not. Same goes for "atomic weight" and "molecular weight" and "dry weight" and "carat weight" and "troy weight" and "thrust-to-weight ratios" and lots of other applications. -- Gene Nygaard http://ourworld.compuserve.com/homepages/Gene_Nygaard/ "It's not the things you don't know what gets you into trouble. "It's the things you do know that just ain't so." Will Rogers |
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On Thu, 18 Dec 2003 02:23:00 -0600, R wrote:
On Wed, 17 Dec 2003 21:40:51 -0800, "Peter Duniho" wrote: Weight cannot be detected except when a body is not in free fall. Of course it can. Simply note your acceleration, multiply by your mass, and you get your weight. The acceleration itself is proof of the force called "weight". Without a force, there is no acceleration. In free fall, the *only* force acting on the object is weight. So in orbit an object has no weight. Again, yes it does. However, the spacecraft is moving in a straight line along the geodisc. There is no way to distinguish a "weightless" (freefall) object moving in a straight line along the geodisc of a gravitational field from a "weightless" (non-accelerating) object that is nowhere near a gravitational field. Both travel in straight lines along the geodisc. What you're saying is dead-on in the Newtonian sense, but as far as relativity is concerned, an object in freefall is synonymous with an object not affected by a gravitational field. An object not affected by a gravitational field by definition has no weight. The Earth is "accelerating" towards the sun in the Newtonian sense every day, just as the Sun is "accelerating" towards the center of the galaxy, but I'm guessing all but the most insufferable graduate student is willing to leave these non-negligable forces out when they report their weight on their driver's licence. -R Bad example. All forces, of whatever kind, are totally irrelevant to the weight on that driver's license. http://physics.nist.gov/Pubs/SP811/sec08.html Thus the SI unit of the quantity weight used in this sense is the kilogram (kg) and the verb "to weigh" means "to determine the mass of" or "to have a mass of". Examples: the child's weight is 23 kg American Society for Testing and Materials, Standard for Metric Practice, E 380-79, ASTM 1979. 3.4.1.2 Considerable confusion exists in the use of the term weight as a quantity to mean either force or mass. In commercial and everyday use, the term weight nearly always means mass; thus, when one speaks of a person's weight, the quantity referred to is mass. Gene Nygaard http://ourworld.compuserve.com/homepages/Gene_Nygaard/ |
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On Thu, 18 Dec 2003 15:30:26 GMT, Gene Nygaard
wrote: Bad example. All forces, of whatever kind, are totally irrelevant to the weight on that driver's license. This is definately the case with most of the women that I know. 3.4.1.2 Considerable confusion exists in the use of the term weight as a quantity to mean either force or mass. In commercial and everyday use, the term weight nearly always means mass; thus, when one speaks of a person's weight, the quantity referred to is mass. Oh, I don't know. Maybe it's because I live in a country using english-based units; when someone says they weigh 170 pounds, they mean weight, as their weight was determined by a device created to measure weight, not mass. But that's moot anyhow; while you are correct in that we are entangled in a difference in semantics, the real difference is not the one that you are referring to. Peter, for example, is referring to weight in the Newtonian sense. In this context, weight is a force, and acceleration is proof of that force. Peter is correct within the framework that he's talking about. I am referring to weight in the Relativistic sense. In this context, weight is not a force, it is part of the geometry of spacetime. Philosophically, Relativity probably holds more weight in this argument. The whole problem with the Newtonian perspective in this case is "what perspective do you approach this from"; i.e., what gravitational fields do you reference when calculating "weight". Do you leave out the sun? Do you leave out the galaxy? Heck, the galaxy itself is accelerating. Relativity is not bothered by these questions. Your own point of view is the only one that matters; if you are in freefall, if you are moving along the geodisc, you are "weightless". If you're not, you're not. Under this definition, the Earth itself has no weight. -R |
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On Thu, 18 Dec 2003 19:41:06 GMT, R wrote:
On Thu, 18 Dec 2003 15:30:26 GMT, Gene Nygaard wrote: Bad example. All forces, of whatever kind, are totally irrelevant to the weight on that driver's license. This is definately the case with most of the women that I know. 3.4.1.2 Considerable confusion exists in the use of the term weight as a quantity to mean either force or mass. In commercial and everyday use, the term weight nearly always means mass; thus, when one speaks of a person's weight, the quantity referred to is mass. Oh, I don't know. Maybe it's because I live in a country using english-based units; when someone says they weigh 170 pounds, they mean weight, How can that make any difference, when those pounds are legally defined as 0.45359237 kg, all around the world where pounds were used? It wouldn't make any difference if the NIST example had used pounds--the only reason it used kilograms is because SP811 is the official NIST "Guide for the Use of the International System of Units (SI)." What is this country which uses the "licence" spelling and has pounds on the driver's licence? Does Canada, or some of its provinces, have pounds on the licence? Anyway, if it matters to you, you shouldn't be the mystery woman without a name and without an email address, or you should put that country info into a signature or something. Sure, there are also pounds force, a recent *******ization, something never well defined before the 20th century. There are also kilograms force too--they used to be quite acceptable units. The only difference is that the metric system is still fully supported and updated, and those kilograms force are not a part of the modern version of the metric system, the International System of Units. Nonetheless, we still see many vestiges of their use--but not in the use of kilograms for body weight. They are units of mass just as the pounds are, when used for this purpose in medicine or in sports. as their weight was determined by a device created to measure weight, not mass. Nonsense. Sure, we often accept the measurements of a cheap spring scale as a substitute for what we want to measure. Those scales aren't very accurate for the measuring either force or mass--if your mother's scale shows you to be 5 lb more than your scale home showed an hour earlier, you don't congratulate yourself on a successful weight loss program, do you? But what about when you get serious about your weight, and weigh yourself on one of those platform type beam balances at the doctor's office or the gym? Those are mass-measuring devices, as are the ones which promise HONEST WEIGHT NO SPRINGS But that's moot anyhow; while you are correct in that we are entangled in a difference in semantics, the real difference is not the one that you are referring to. Peter, for example, is referring to weight in the Newtonian sense. In this context, weight is a force, and acceleration is proof of that force. Peter is correct within the framework that he's talking about. I am referring to weight in the Relativistic sense. No. As I had already pointed out in my earlier reply to Peter, quoting from Sears and Zemansky, your differences are at a more fundamental level than differences in how you would define it in Newtonian physics or using relativity. As S&Z said, "There is no general agreement among physicists as to the precise definition of "weight." The differences they are talking about hinge on things like whether or not "centrifugal force" is accounted for in your definition of weight. In this context, weight is not a force, it is part of the geometry of spacetime. Philosophically, Relativity probably holds more weight in this argument. The whole problem with the Newtonian perspective in this case is "what perspective do you approach this from"; i.e., what gravitational fields do you reference when calculating "weight". Do you leave out the sun? Do you leave out the galaxy? That applies whether you are using Newtonian physics or relativity. Heck, the galaxy itself is accelerating. Relativity is not bothered by these questions. Your own point of view is the only one that matters; if you are in freefall, if you are moving along the geodisc, you are "weightless". If you're not, you're not. Under this definition, the Earth itself has no weight. -R Yet Cavendish was successful in "Weighing the Earth" (the title of his paper, IIRC)--in the same meaning used in commerce and for body weight, not the different force definitions you and Peter have been arguing about. Gene Nygaard http://ourworld.compuserve.com/homepages/Gene_Nygaard/ |
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On Thu, 18 Dec 2003 23:22:10 GMT, Gene Nygaard
wrote: On Thu, 18 Dec 2003 19:41:06 GMT, R wrote: On Thu, 18 Dec 2003 15:30:26 GMT, Gene Nygaard wrote: Bad example. All forces, of whatever kind, are totally irrelevant to the weight on that driver's license. This is definately the case with most of the women that I know. 3.4.1.2 Considerable confusion exists in the use of the term weight as a quantity to mean either force or mass. In commercial and everyday use, the term weight nearly always means mass; thus, when one speaks of a person's weight, the quantity referred to is mass. Oh, I don't know. Maybe it's because I live in a country using english-based units; when someone says they weigh 170 pounds, they mean weight, How can that make any difference, when those pounds are legally defined as 0.45359237 kg, all around the world where pounds were used? It wouldn't make any difference if the NIST example had used pounds--the only reason it used kilograms is because SP811 is the official NIST "Guide for the Use of the International System of Units (SI)." Point noted; you are correct that legally pounds are measuring lbm, or pounds of mass. What is this country which uses the "licence" spelling and has pounds on the driver's licence? Does Canada, or some of its provinces, have pounds on the licence? Anyway, if it matters to you, you shouldn't be the mystery woman without a name and without an email address, or you should put that country info into a signature or something. On the assumption that you're not trying to open a trolling front, I'll say that it doesn't really matter who I am or where I am from. That information is not difficult to divine, anyway, if you know how to trace header information. Bitching about spelling is bad form, as well. as their weight was determined by a device created to measure weight, not mass. Nonsense. Sure, we often accept the measurements of a cheap spring scale as a substitute for what we want to measure. Those scales aren't very accurate for the measuring either force or mass--if your mother's scale shows you to be 5 lb more than your scale home showed an hour earlier, you don't congratulate yourself on a successful weight loss program, do you? But what about when you get serious about your weight, and weigh yourself on one of those platform type beam balances at the doctor's office or the gym? Those are mass-measuring devices, as are the ones which promise HONEST WEIGHT NO SPRINGS They don't measure mass in the absence of a gravitational field, though I agree that they will give consistent readings any time that they are oriented against any field of any strength. That is, a scale the likes that you are talking about (no springs involved) that returns a value of "100 pounds" on the earth will return a value of "100 pounds" on the moon as well. As such, you're right -- those scales measures mass, they just fail to work in a zero-g environment. But they still measure mass. But that's moot anyhow; while you are correct in that we are entangled in a difference in semantics, the real difference is not the one that you are referring to. Peter, for example, is referring to weight in the Newtonian sense. In this context, weight is a force, and acceleration is proof of that force. Peter is correct within the framework that he's talking about. I am referring to weight in the Relativistic sense. No. As I had already pointed out in my earlier reply to Peter, quoting from Sears and Zemansky, your differences are at a more fundamental level than differences in how you would define it in Newtonian physics or using relativity. As S&Z said, "There is no general agreement among physicists as to the precise definition of "weight." The differences they are talking about hinge on things like whether or not "centrifugal force" is accounted for in your definition of weight. Yes, but, again, centrifugal force is not a force in relativistic physics, it is only a property of the geometry of spacetime. In the debate between Peter and David (which I have unceremoniously butted into), this is important. It demonstrates that both of them may be correct, depending on which variant of physics you use to view the problem, and explains a bit why the two of them are so far from agreeing. In Newtonian physics, what you are saying is important, but in relativistic physics, "centrifugal force", "gravitational force", "acceleration" -- these are all the same thing. In this context, weight is not a force, it is part of the geometry of spacetime. Philosophically, Relativity probably holds more weight in this argument. The whole problem with the Newtonian perspective in this case is "what perspective do you approach this from"; i.e., what gravitational fields do you reference when calculating "weight". Do you leave out the sun? Do you leave out the galaxy? That applies whether you are using Newtonian physics or relativity. No, really, it doesn't, given the problem at hand. The Newtonian approach states that one must measure the effects of gravitational fields to determine weight, even if one is in freefall (orbit). This can be difficult, as one must take into account forces which one may not even be aware of or able to measure. Relativity assumes that anything in freefall is moving in a straight, non-accelerated line along the geodisc, and thus has no weight. If something is not being accelerated, it has no weight, as there is no "force" acting on it. How does Newtonian physics in this instance account for the fact that we are *accelerating* away from distant galaxies at near the speed of light? Why not factor in this "repulsive" force to find one's weight? Certainly the force pushing us away is as valid as the force that draws us towards massive objects. But then where do you begin to measure the force? The force is huge if you measure out to the edge of the observable universe, but virtually nonexistent if you measure across the solar system. Relativity doesn't have this problem. I tend to like Relativity to answer this question of weight because with Newtonian physics the answer to this "weight" question is arbitrary to the frame of reference that you choose to include at possible the exclusion of other frames of reference; be it earth, sun, galaxy, or universe. Relativity assumes that all frames of reference are equally valid; or, more specifically, the only frame of reference that is of any matter to you is your own. Heck, the galaxy itself is accelerating. Relativity is not bothered by these questions. Your own point of view is the only one that matters; if you are in freefall, if you are moving along the geodisc, you are "weightless". If you're not, you're not. Under this definition, the Earth itself has no weight. -R Yet Cavendish was successful in "Weighing the Earth" (the title of his paper, IIRC)--in the same meaning used in commerce and for body weight, not the different force definitions you and Peter have been arguing about. Henry "weighed the earth" using Newtonian laws and did so long before the discovery of Relativity. He was correct within the Newtonian framework; however, often, when dealing with matters of stellar physics, relativistic physics is the often only way to fly. I don't really care what commerce and those who divine national standards think about how "weight" should be described; they have no use for Relativity (let alone Quantum gravity), as Newtonian physics is almost completely accurate in measuring their widgets. I'm interested in the philosophical question of which approach is "correct" (so far as we can tell) and most useful in describing reality. Given that relativistic physics is correct in every instance that Newtonian physics is correct and is also correct in instances where Newtonian physics breaks down, I suspect that relativistic physics is the right course to take in answering this "weight" question. Relativity doesn't ask one to believe in an imaginary "weight" that can't be directly measured by someone in a closed room with no windows or external sensors. -R |
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