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#71
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Henri Wilson wrote:
On Tue, 04 Apr 2006 13:12:38 +0200, "Paul B. Andersen" wrote: Henri Wilson wrote: A moving charge constitutes a current that creates a 'back emf' in a closed circuit (or between two plates). The field created by an accelerating charge must therefore have the effect of reducing the applied field. Its effect will be local to the charge. It must require considerable energy to maintain a field gradient in space. Yes, it is indeed quite simple. If you have a static electric field with no energy supply, this field will obviously be diminished somewhat when a charge move along the field because the energy gained by the particle must be taken from PE of the field. The gained energy of the charge is qV, so the field must be diminished accordingly. that's correct. The 'reverse field' causes it to diminish. Look at this drawing: V E |+ -- -| |+ -- -| drift tube -----|+ -- -|---------- - q+ -----|+ -- -|----------- |+ -- -| |+ -- -| It is basically a charged condenser with a tube through it. (No tube between the condenser plates, though). The tube on each side is at the same potential as the plates. The potential difference between the plates is V. In the tube a positive charge q is moving. There is no field inside the tube, but there will be a surface charge inside the tube with the opposite polarity, following the moving charge q. (It is a local field around the charge in the tube) Count the charges, Henri. On the left side there are 7 positive and one negative charge, that is net 6 positive charges. On the right side there are 6 negative charges. The charge on the condenser is 6q. The potential energy stored in the condenser is: PE0 = 0.5*C*V^2, C = Q/V = 6q/V PE0 = 3qV (That field will become distorted into the 'reverse field bubble') Now the situation after the charge has passed: V |+ -- -| |+ -- -| drift tube -----| |---------- - q+ -----|+ -- -|----------- |+ -- -| |+ -- -| The field have diminished somewhat. The point is that the moving positive charge is a part of the whole condenser system, and when this charge has moved from the positive side of the system to the negative side, the net result must be a small discharge of the condenser. (In my drawings the condenser charge has diminished from 6q to 5q.) I would dispute that. Then you are wrong. Count the charges. (I feel a bit embarrassed of having to explain this in such a detail, one would expect that everybody could count to 6 without help.) On the left side there were originally 7 positive and one negative charge. One positive charge has moved to the other side. That leaves 6 positive and one negative charge, and the one negative charge is no more tied up to the q+, and will neutralise one of the positive charges on the plate, leaving 5 positive charges. On the right side there were originally 6 negative charges. One positive charge, the q+, is added. So we end up with 6 negative and one positive, or net 5 negative charges. One of the 6 negative charges on the plates will be tied up to the q+, leaving 5 charges on the plates. Note that if the original potential difference was V, the potential must now have dropped to (5/6)V. So the potential energy in the condenser has dropped to: PE1 = 0.5*C*((5/6)V)^2 = (25/12)qV I would say that V momentarily drops as q passes between the plates but returns to its original value after it has gone. It doesn't matter what you think happens while the charge passes between the plates, we only have to see the difference before and after. We have PE0 = 3qV, PE1 = (25/12)qV d_E = PE0 - PE1 = (11/12)qV Note that the average potential before - after is: Vavg = (V + (5/6)V)/2 = (11/12)V So the condenser has lost the energy d_E = q*Vavg Since the total energy of the system must be conserved, the moving charge must have gained the potential energy q*Vavg And the original speed of the charge doesn't matter at all. I cannot see any sign of the condensor circuit passing current. The charge q came from a separate circuit, CMIIW. Don't be silly. Of course the moving charge IS the current transporting one positive charge from one side of the system to the other. But you are quite funny. :-) Above, you said: | A moving charge constitutes a current that creates a 'back emf' | in a closed circuit (or between two plates). Now , you say: | The charge q came from a separate circuit, CMIIW. and your point with that remark seems to be that it shouldn't affect the field between the plates. But it does. It diminishes the field between the plates. Your former statement is partly right. (Even if it is imprecisely put, and your reasoning probably is wrong.) Where did your 6th '+' go, eh, Paul? You started with seven and ended with six...strange that. Quite. +7 + (-1) = +6. Strange that. I realise you are trying to simulate a cyclotron but remember the field between the D's is AC. But as the field is set up before the charge enters it, it can be considered stationary for the short time it takes the charge to pass it. Why the hell do I have to state this over and over? The energy of the whole system is unchanged. The PE lost by the field must be equal to the gain of the KE of the moving charged particle. QED. Well something doesn't add up. Then you cannot add. No charge from the condensor circuit moves from one plate to the other. I think you are saying one is 'pushed back' into the battery by the field of the moving q+. It is replenished to 6q with current from the battery when q passes through. In other words, there is s small blip of current going in and out of the battery as q passes. That's where the loss of energy occurs. ..half a cycle of AC current x the circuit impedance. You are babbling. I stated in the very beginning: | If you have a static electric field with no energy supply, | this field will obviously be diminished somewhat when a charge | move along the field because the energy gained by the particle | must be taken from PE of the field. The gained energy of the charge | is qV, so the field must be diminished accordingly. Which is exactly what I have demonstrated. There is no power supply, and the charges on the condenser plates can go nowhere. It is but one charge moving from one side of the system to the other. One would expect that the few charges in my simplistic scenario was easy to add up, but I will take your word for your inability to do so. AhA! I think I have discovered another reason for the difficulty in accelerating charges. The energy gained is not qV. It reduces with particle speed. Time to burn all those books and start again, I think. Quite. That is good description of the situation. If you are right, then Coulomb, Faraday, Maxwell et al must all have been horribly wrong. So you better burn their books, because there is no way YOU can be wrong. There is no need to see what happens to the local field around the charge while the particle is in transit when we know the net result. And the net result is independent of the speed of the charge. That means that the electric field is diminished by the same amount regardless of what the speed of the particle is! It is no additional cancelling of the electric field due to the speed of the charge. The "considerable energy to sustain the field" is qV per passing charge. This "considerable energy" do not change with the speed of the particle. Of course the situation in an RF-cavity is much more complicated that this, an RF-cavity is not without power supply. There will be a current flowing into it, and the field will not be diminished in the same way as above. The bottom line is still: Every time the particle passes through the RF-cavity, it gains the same amount of energy, regardless of the speed of the particle. No it doesn't Paul. Tear up all the books that says it does. The energy gained falls of with speed. Quite. You can twist an turn as much as you want, experimental evidence show that the accelerating field is never cancelled by anything related to the speed of the particle. The whole "reverse field bubble" idea is ridiculous. It simply does not add up. Can you not see that the distortion of the charge's own natural field constitutes that bubble? Quite. There is obviously a reverse field bubble on your mind. It does indeed seem to neutralize its power. Paul |
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Hexenmeister wrote: "PD" wrote in message ups.com... | | Hexenmeister wrote: | "PD" wrote in message | I use a | timer for the ones in the beamline. No you don't, you lying ****. You've never been within a mile of a muon beamline. That would be an error on your part. So you don't know cosmic muons travel 62 miles in 2.2 usec. Funny, every other dolt relativist calls this "proof" of SR, I don't think so. I don't know of a physicist that claims a cosmic muon travels 62 miles in 2.2 usec. squawking "nothing can exceed the speed of light." | Or did you get lost in the | discussion? Or are you still maintaining that "tame" muons in beamlines | live longer than "feral" muons in cosmic rays? I'm maintaining that feral muons travel 62 miles in 2.2 usec. That's inconsistent with measurement in scintillator telescopes. Haven't we been through this lovely discussion before? Do you want to dredge up your idiocies from that conversation? What are you worried about, anyway? That's still a lot less than infinity. "an observer approaching a source of light with the velocity c, this source of light must appear of infinite intensity." "Thence we conclude that a balance-clock at the equator must go more slowly, by a very small amount, than a precisely similar clock situated at one of the poles under otherwise identical conditions." "the velocity of light in our theory plays the part, physically, of an infinitely great velocity." "Longitudinal mass = m / sqrt(1-v²/c²)^3 Transverse mass = m / (1-v²/c²)" These are all clues to division by zero and only the clueless would believe them. The actual zero may be found in "In agreement with experience we further assume the quantity 2AB/(t'A-tA) = c to be a universal constant--the velocity of light in empty space." Notice that the light goes from A to A in time (t'A-tA), so c = 0/0. | | I'll tell you one thing, Phuckwit Duck. You are a lying ****. | | Yeah, Ok, so you agree. | you tell me all sorts of nonsense. [rants about other posts in other threads removed] | PD | | Androcles. | | | | |
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"PD" wrote in message oups.com... Hexenmeister wrote: "PD" wrote in message ups.com... | | Hexenmeister wrote: | "PD" wrote in message | I use a | timer for the ones in the beamline. No you don't, you lying ****. You've never been within a mile of a muon beamline. That would be an error on your part. So you don't know cosmic muons travel 62 miles in 2.2 usec. Funny, every other dolt relativist calls this "proof" of SR, I don't think We know that. so. I don't know of a physicist that claims a cosmic muon travels 62 miles in 2.2 usec. squawking "nothing can exceed the speed of light." | Or did you get lost in the | discussion? Or are you still maintaining that "tame" muons in beamlines | live longer than "feral" muons in cosmic rays? I'm maintaining that feral muons travel 62 miles in 2.2 usec. That's inconsistent with measurement in scintillator telescopes. Haven't we been through this lovely discussion before? Do you want to dredge up your idiocies from that conversation? I want you to **** off. You are a dumb ****. What are you worried about, anyway? That's still a lot less than infinity. "an observer approaching a source of light with the velocity c, this source of light must appear of infinite intensity." "Thence we conclude that a balance-clock at the equator must go more slowly, by a very small amount, than a precisely similar clock situated at one of the poles under otherwise identical conditions." "the velocity of light in our theory plays the part, physically, of an infinitely great velocity." "Longitudinal mass = m / sqrt(1-v2/c2)^3 Transverse mass = m / (1-v2/c2)" These are all clues to division by zero and only the clueless would believe them. The actual zero may be found in "In agreement with experience we further assume the quantity 2AB/(t'A-tA) = c to be a universal constant--the velocity of light in empty space." Notice that the light goes from A to A in time (t'A-tA), so c = 0/0. | | I'll tell you one thing, Phuckwit Duck. You are a lying ****. | | Yeah, Ok, so you agree. | you tell me all sorts of nonsense. [rants about other posts in other threads removed] No counter argument to light's speed being infinite. You lose, Phuckwit Duck. Game, set and match. **** off. Androcles. | PD | | Androcles. | | | | |
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#75
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Hexenmeister wrote: "PD" wrote in message oups.com... Hexenmeister wrote: "PD" wrote in message ups.com... | | Hexenmeister wrote: | "PD" wrote in message | I use a | timer for the ones in the beamline. No you don't, you lying ****. You've never been within a mile of a muon beamline. That would be an error on your part. So you don't know cosmic muons travel 62 miles in 2.2 usec. Funny, every other dolt relativist calls this "proof" of SR, I don't think We know that. so. I don't know of a physicist that claims a cosmic muon travels 62 miles in 2.2 usec. squawking "nothing can exceed the speed of light." | Or did you get lost in the | discussion? Or are you still maintaining that "tame" muons in beamlines | live longer than "feral" muons in cosmic rays? I'm maintaining that feral muons travel 62 miles in 2.2 usec. That's inconsistent with measurement in scintillator telescopes. Haven't we been through this lovely discussion before? Do you want to dredge up your idiocies from that conversation? I want you to **** off. You are a dumb ****. What are you worried about, anyway? That's still a lot less than infinity. "an observer approaching a source of light with the velocity c, this source of light must appear of infinite intensity." "Thence we conclude that a balance-clock at the equator must go more slowly, by a very small amount, than a precisely similar clock situated at one of the poles under otherwise identical conditions." "the velocity of light in our theory plays the part, physically, of an infinitely great velocity." "Longitudinal mass = m / sqrt(1-v2/c2)^3 Transverse mass = m / (1-v2/c2)" These are all clues to division by zero and only the clueless would believe them. The actual zero may be found in "In agreement with experience we further assume the quantity 2AB/(t'A-tA) = c to be a universal constant--the velocity of light in empty space." Notice that the light goes from A to A in time (t'A-tA), so c = 0/0. | | I'll tell you one thing, Phuckwit Duck. You are a lying ****. | | Yeah, Ok, so you agree. | you tell me all sorts of nonsense. [rants about other posts in other threads removed] At some point Androcles, you always end up saying nothing of value, instead only saying "**** off." About the same time, your newsreader seems to screw up the attribution marks. I wonder what the correlation is. No counter argument to light's speed being infinite. That's an *argument*?? You lose, Phuckwit Duck. Lose what? Game, set and match. **** off. Killfile me, and killfile any message that responds to me. Androcles. | PD | | Androcles. | | | | |
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On Tue, 04 Apr 2006 13:31:41 +0200, "Paul B. Andersen"
wrote: Henri Wilson wrote: On Fri, 31 Mar 2006 23:29:21 +0200, "Paul B. Andersen" wrote: Yes, I get it. You are saying that a charged particle will keep accelerating after it has left the RF-cavity. Since the energy of a charged particle+bubble going close to c can be thousands of times the Newtonian kinetic energy, it will accelerate to tens or hundreds times the speed of light as the bubble dissipates. Hilarious or a major scientific discovery? :-) How does one measure the speed of a free electron beam? The frequency at which the particles pass is pretty obvious since the frequency of the RF-cavities must be exactly the same (or a multiple ). The circumference of the circuit is known. What about a straight beam? I suppose one could put it through a magnetic field but that would still give an ambiguous answer. If it was going c due to the collapse of the bubble it wouldn't bend as much....but the same would apply if one accepted SR's mass increase. So I would say the odds on a major scientific discovery are at worst evens at best about 1000 to one on. And your latest major scientific discovery is that the particles in an accelerator go faster than c, but nobody notices it? :-) Where did I say that? Maybe Androcles is right!!!! Paul HW. www.users.bigpond.com/hewn/index.htm |
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#77
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Henri Wilson wrote: On Tue, 04 Apr 2006 13:31:41 +0200, "Paul B. Andersen" wrote: Henri Wilson wrote: On Fri, 31 Mar 2006 23:29:21 +0200, "Paul B. Andersen" wrote: Yes, I get it. You are saying that a charged particle will keep accelerating after it has left the RF-cavity. Since the energy of a charged particle+bubble going close to c can be thousands of times the Newtonian kinetic energy, it will accelerate to tens or hundreds times the speed of light as the bubble dissipates. Hilarious or a major scientific discovery? :-) How does one measure the speed of a free electron beam? The frequency at which the particles pass is pretty obvious since the frequency of the RF-cavities must be exactly the same (or a multiple ). The circumference of the circuit is known. What about a straight beam? I suppose one could put it through a magnetic field but that would still give an ambiguous answer. If it was going c due to the collapse of the bubble it wouldn't bend as much....but the same would apply if one accepted SR's mass increase. So I would say the odds on a major scientific discovery are at worst evens at best about 1000 to one on. And your latest major scientific discovery is that the particles in an accelerator go faster than c, but nobody notices it? :-) Where did I say that? Maybe Androcles is right!!!! The same Androcles who cannot understand why an example of a Poisson equation is useful? Paul HW. www.users.bigpond.com/hewn/index.htm |
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On Wed, 05 Apr 2006 23:22:25 +0200, "Paul B. Andersen"
wrote: Henri Wilson wrote: On Tue, 04 Apr 2006 13:12:38 +0200, "Paul B. Andersen" wrote: Henri Wilson wrote: A moving charge constitutes a current that creates a 'back emf' in a closed circuit (or between two plates). The field created by an accelerating charge must therefore have the effect of reducing the applied field. Its effect will be local to the charge. It must require considerable energy to maintain a field gradient in space. Yes, it is indeed quite simple. If you have a static electric field with no energy supply, this field will obviously be diminished somewhat when a charge move along the field because the energy gained by the particle must be taken from PE of the field. The gained energy of the charge is qV, so the field must be diminished accordingly. that's correct. The 'reverse field' causes it to diminish. Look at this drawing: V E |+ -- -| |+ -- -| drift tube -----|+ -- -|---------- - q+ -----|+ -- -|----------- |+ -- -| |+ -- -| It is basically a charged condenser with a tube through it. (No tube between the condenser plates, though). The tube on each side is at the same potential as the plates. The potential difference between the plates is V. In the tube a positive charge q is moving. There is no field inside the tube, but there will be a surface charge inside the tube with the opposite polarity, following the moving charge q. (It is a local field around the charge in the tube) Count the charges, Henri. On the left side there are 7 positive and one negative charge, that is net 6 positive charges. On the right side there are 6 negative charges. The charge on the condenser is 6q. The potential energy stored in the condenser is: PE0 = 0.5*C*V^2, C = Q/V = 6q/V PE0 = 3qV (That field will become distorted into the 'reverse field bubble') Now the situation after the charge has passed: V |+ -- -| |+ -- -| drift tube -----| |---------- - q+ -----|+ -- -|----------- |+ -- -| |+ -- -| The field have diminished somewhat. The point is that the moving positive charge is a part of the whole condenser system, and when this charge has moved from the positive side of the system to the negative side, the net result must be a small discharge of the condenser. (In my drawings the condenser charge has diminished from 6q to 5q.) I would dispute that. Then you are wrong. Count the charges. (I feel a bit embarrassed of having to explain this in such a detail, one would expect that everybody could count to 6 without help.) On the left side there were originally 7 positive and one negative charge. One positive charge has moved to the other side. That leaves 6 positive and one negative charge, and the one negative charge is no more tied up to the q+, and will neutralise one of the positive charges on the plate, leaving 5 positive charges. On the right side there were originally 6 negative charges. One positive charge, the q+, is added. So we end up with 6 negative and one positive, or net 5 negative charges. One of the 6 negative charges on the plates will be tied up to the q+, leaving 5 charges on the plates. Note that if the original potential difference was V, the potential must now have dropped to (5/6)V. So the potential energy in the condenser has dropped to: PE1 = 0.5*C*((5/6)V)^2 = (25/12)qV I would say that V momentarily drops as q passes between the plates but returns to its original value after it has gone. It doesn't matter what you think happens while the charge passes between the plates, we only have to see the difference before and after. We have PE0 = 3qV, PE1 = (25/12)qV d_E = PE0 - PE1 = (11/12)qV Note that the average potential before - after is: Vavg = (V + (5/6)V)/2 = (11/12)V So the condenser has lost the energy d_E = q*Vavg Since the total energy of the system must be conserved, the moving charge must have gained the potential energy q*Vavg And the original speed of the charge doesn't matter at all. I cannot see any sign of the condensor circuit passing current. The charge q came from a separate circuit, CMIIW. Don't be silly. Of course the moving charge IS the current transporting one positive charge from one side of the system to the other. You are joking surely. But you are quite funny. :-) Above, you said: | A moving charge constitutes a current that creates a 'back emf' | in a closed circuit (or between two plates). Now , you say: | The charge q came from a separate circuit, CMIIW. and your point with that remark seems to be that it shouldn't affect the field between the plates. But it does. It diminishes the field between the plates. Only momentarily. Your former statement is partly right. (Even if it is imprecisely put, and your reasoning probably is wrong.) Where did your 6th '+' go, eh, Paul? You started with seven and ended with six...strange that. Quite. +7 + (-1) = +6. Strange that. I realise you are trying to simulate a cyclotron but remember the field between the D's is AC. But as the field is set up before the charge enters it, it can be considered stationary for the short time it takes the charge to pass it. Why the hell do I have to state this over and over? The energy of the whole system is unchanged. The PE lost by the field must be equal to the gain of the KE of the moving charged particle. QED. Well something doesn't add up. Then you cannot add. No charge from the condensor circuit moves from one plate to the other. I think you are saying one is 'pushed back' into the battery by the field of the moving q+. It is replenished to 6q with current from the battery when q passes through. In other words, there is s small blip of current going in and out of the battery as q passes. That's where the loss of energy occurs. ..half a cycle of AC current x the circuit impedance. You are babbling. I stated in the very beginning: | If you have a static electric field with no energy supply, | this field will obviously be diminished somewhat when a charge | move along the field because the energy gained by the particle | must be taken from PE of the field. The gained energy of the charge | is qV, so the field must be diminished accordingly. This is becoming rather fun... How can it be diminished if it is static and isolated. Your configuration has one plate with a dearth of negative charges and the other with a surplus. There is no battery connecting the two plates. When an extraneous charge passes though the gap, none of the original charges move from one plate to the other...or dissappear from the plates. Which is exactly what I have demonstrated. There is no power supply, and the charges on the condenser plates can go nowhere. It is but one charge moving from one side of the system to the other. But not one of the charges on the plates. One would expect that the few charges in my simplistic scenario was easy to add up, but I will take your word for your inability to do so. Will you please explain how the passage of the q+ charge somehow caused an electron to jump from right plate to the left? Is a new type of fairy active here? AhA! I think I have discovered another reason for the difficulty in accelerating charges. The energy gained is not qV. It reduces with particle speed. Time to burn all those books and start again, I think. Quite. That is good description of the situation. If you are right, then Coulomb, Faraday, Maxwell et al must all have been horribly wrong. No. Not completely. So you better burn their books, because there is no way YOU can be wrong. There is no need to see what happens to the local field around the charge while the particle is in transit when we know the net result. And the net result is independent of the speed of the charge. That means that the electric field is diminished by the same amount regardless of what the speed of the particle is! It is no additional cancelling of the electric field due to the speed of the charge. The "considerable energy to sustain the field" is qV per passing charge. This "considerable energy" do not change with the speed of the particle. Of course the situation in an RF-cavity is much more complicated that this, an RF-cavity is not without power supply. There will be a current flowing into it, and the field will not be diminished in the same way as above. The bottom line is still: Every time the particle passes through the RF-cavity, it gains the same amount of energy, regardless of the speed of the particle. No it doesn't Paul. Tear up all the books that says it does. The energy gained falls of with speed. Quite. But the 'bubble' gains more. You can twist an turn as much as you want, experimental evidence show that the accelerating field is never cancelled by anything related to the speed of the particle. The whole "reverse field bubble" idea is ridiculous. It simply does not add up. Can you not see that the distortion of the charge's own natural field constitutes that bubble? Quite. There is obviously a reverse field bubble on your mind. It does indeed seem to neutralize its power. Please explain the magical electron that jumps plates in your above theory. Paul HW. www.users.bigpond.com/hewn/index.htm |
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On 5 Apr 2006 06:05:48 -0700, "PD" wrote:
Henri Wilson wrote: On 4 Apr 2006 16:12:54 -0700, "PD" wrote: Is this similar to your approach to the scientific method, wherein if experiment disagrees with your theory, then the experiment is obviously suspect? You didn't describe your method. Are you saying that the electrons are pulsed and you measure the time for consecutive pulses to pass a detector? No. That would be measuring the time between pulses. What is done is to time the flight of a single pulse between two distant locations. One can do this if the time of flight is short compared with the time between bunches, or if there are distinguishing characteristics between one pulse and the next. That's a TW measurement. I want a direct OW measurement. It can be doenin a circular path such as a cyclotron.... but you said it can be done in a free linear beam. Did you not know that it is fairly straightforward to measure the time of flight of a single pulse through two widely separated detectors? (It is not my method, note. It is so mundane that it is commonly given as a basic exercise to young HEP students to set up the equipment and the electronics to measure that time of flight. I see that you have never been give that opportunity, which is perhaps why you are so prone to saying ridiculous things about how nature behaves in real life.) Coincidence methods are TW. You have to synch the detectors with EM to get the right delay times. PD HW. www.users.bigpond.com/hewn/index.htm |
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On 6 Apr 2006 18:47:50 -0700, "Eric Gisse" wrote:
Henri Wilson wrote: On Tue, 04 Apr 2006 13:31:41 +0200, "Paul B. Andersen" wrote: Henri Wilson wrote: On Fri, 31 Mar 2006 23:29:21 +0200, "Paul B. Andersen" wrote: Yes, I get it. You are saying that a charged particle will keep accelerating after it has left the RF-cavity. Since the energy of a charged particle+bubble going close to c can be thousands of times the Newtonian kinetic energy, it will accelerate to tens or hundreds times the speed of light as the bubble dissipates. Hilarious or a major scientific discovery? :-) How does one measure the speed of a free electron beam? The frequency at which the particles pass is pretty obvious since the frequency of the RF-cavities must be exactly the same (or a multiple ). The circumference of the circuit is known. What about a straight beam? I suppose one could put it through a magnetic field but that would still give an ambiguous answer. If it was going c due to the collapse of the bubble it wouldn't bend as much....but the same would apply if one accepted SR's mass increase. So I would say the odds on a major scientific discovery are at worst evens at best about 1000 to one on. And your latest major scientific discovery is that the particles in an accelerator go faster than c, but nobody notices it? :-) Where did I say that? Maybe Androcles is right!!!! The same Androcles who cannot understand why an example of a Poisson equation is useful? Learnt a new word have you geesey? Paul HW. www.users.bigpond.com/hewn/index.htm HW. www.users.bigpond.com/hewn/index.htm |
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