|
|
Thread Tools | Display Modes |
#11
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
"Pentcho Valev" wrote in message ... http://www.bartleby.com/173/23.html Albert Einstein: "The observer performs experiments on his circular disc with clocks and measuring-rods. In doing so, it is his intention to arrive at exact definitions for the signification of time- and space-data with reference to the circular disc K', these definitions being based on his observations. What will be his experience in this enterprise? To start with, he places one of two identically constructed clocks at the centre of the circular disc, and the other on the edge of the disc, so that they are at rest relative to it. We now ask ourselves whether both clocks go at the same rate from the standpoint of the non-rotating Galileian reference-body K. As judged from this body, the clock at the centre of the disc has no velocity, whereas the clock at the edge of the disc is in motion relative to K in consequence of the rotation. According to a result obtained in Section XII, it follows that the latter clock goes at a rate permanently slower than that of the clock at the centre of the circular disc, i.e. as observed from K." Is it true that "according to a result obtained in Section XII, it follows that the latter clock goes at a rate permanently slower than that of the clock at the centre of the circular disc, i.e. as observed from K "? That is, do the Lorentz tranformations predict that the non- rotating clock (at the centre of the disc) runs FASTER than the rotating clock (at the edge of the disc)? If the Lorentz transformations do not predict anything like that, Poor terminology aside, they do predict exactly that. why is Einstein lying? He's not. |
#12
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
"Peter Webb" wrote in message ... | | "Pentcho Valev" wrote in message | ... | http://www.bartleby.com/173/23.html | Albert Einstein: "The observer performs experiments on his circular | disc with clocks and measuring-rods. In doing so, it is his intention | to arrive at exact definitions for the signification of time- and | space-data with reference to the circular disc K', these definitions | being based on his observations. What will be his experience in this | enterprise? To start with, he places one of two identically | constructed clocks at the centre of the circular disc, and the other | on the edge of the disc, so that they are at rest relative to it. We | now ask ourselves whether both clocks go at the same rate from the | standpoint of the non-rotating Galileian reference-body K. As judged | from this body, the clock at the centre of the disc has no velocity, | whereas the clock at the edge of the disc is in motion relative to K | in consequence of the rotation. According to a result obtained in | Section XII, it follows that the latter clock goes at a rate | permanently slower than that of the clock at the centre of the | circular disc, i.e. as observed from K." | | Is it true that "according to a result obtained in Section XII, it | follows that the latter clock goes at a rate permanently slower than | that of the clock at the centre of the circular disc, i.e. as observed | from K "? That is, do the Lorentz tranformations predict that the non- | rotating clock (at the centre of the disc) runs FASTER than the | rotating clock (at the edge of the disc)? If the Lorentz | transformations do not predict anything like that, | | Poor terminology aside, they do predict exactly that. | | why is Einstein | lying? | | | He's not. | Why is Webb lying ? (rhetorical question, Webb is deranged) -- "Let there be given a stationary rigid rod; and let its length be L as measured by a measuring-rod which is also stationary. We now imagine the axis of the rod lying along the axis of x of the stationary system of co-ordinates, and that a uniform motion of parallel translation with velocity v along the axis of x in the direction of increasing x is then imparted to the rod. We now inquire as to the length of the moving rod" -- Einstein AND THE ANSWER IS... xi = (x-vt)/sqrt(1 - v^2/c^2) -- Einstein. "But the ray moves relatively to the initial point of k, when measured in the stationary system, with the velocity c-v" - Einstein "the velocity of light in our theory plays the part, physically, of an infinitely great velocity" - Einstein. "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." - Einstein He was right. The distance from A to A divided by the time it takes to get there is infinity. Anyone that divides by zero is a lunatic. In agreement with experience we further assume the deranged babbling incompetent cretin couldn't answer his own inquiry, he was too stupid to realise xi is greater than L when he wrote 'for v=c all moving objects--viewed from the "stationary'' system--shrivel up into plane figures', whereas his own equation shows they stretch to infinity... sqrt(1-c^2/c^2) = 0. |
#13
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
On Oct 30, 3:30*am, Pentcho Valev wrote:
http://www.bartleby.com/173/23.html Albert Einstein: "The observer performs experiments on his circular disc with clocks and measuring-rods. In doing so, it is his intention to arrive at exact definitions for the signification of time- and space-data with reference to the circular disc K', these definitions being based on his observations. What will be his experience in this enterprise? To start with, he places one of two identically constructed clocks at the centre of the circular disc, and the other on the edge of the disc, so that they are at rest relative to it. We now ask ourselves whether both clocks go at the same rate from the standpoint of the non-rotating Galileian reference-body K. As judged from this body, the clock at the centre of the disc has no velocity, whereas the clock at the edge of the disc is in motion relative to K in consequence of the rotation. According to a result obtained in Section XII, it follows that the latter clock goes at a rate permanently slower than that of the clock at the centre of the circular disc, i.e. as observed from K." Is it true that "according to a result obtained in Section XII, it follows that the latter clock goes at a rate permanently slower than that of the clock at the centre of the circular disc, i.e. as observed from K "? That is, do the Lorentz tranformations predict that the non- rotating clock (at the centre of the disc) runs FASTER than the rotating clock (at the edge of the disc)? If the Lorentz transformations do not predict anything like that, why is Einstein lying? Pentcho Valev wrote: http://homepage.ntlworld.com/academ/...elativity.html "A more intriguing instance of this so-called 'time dilation' is the well-known 'twin paradox', where one of two twins goes for a journey and returns to find himself younger than his brother who remained behind. This case allows more scope for muddled thinking because acceleration can be brought into the discussion. Einstein maintained the greater youthfulness of the travelling twin, and admitted that it contradicts the principle of relativity, saying that acceleration must be the cause (Einstein 1918). In this he has been followed by relativists in a long controversy in many journals, much of which ably sustains the character of earlier speculations which Born describes as "monstrous" (Born 1956). Surely there are three conclusive reasons why acceleration can have nothing to do with the time dilation calculated: (i) By taking a sufficiently long journey the effects of acceleration at the start, turn-round and end could be made negligible compared with the uniform velocity time dilation which is proportional to the duration of the journey. (ii) If there is no uniform time dilation, and the effect, if any, is due to acceleration, then the use of a formula depending only on the steady velocity and its duration cannot be justified. (iii) There is, in principle, no need for acceleration. Twin A can get his velocity V before synchronizing his clock with that of twin B as he passes. He need not turn round: he could be passed by C who has a velocity V in the opposite direction, and who adjusts his clock to that of A as he passes. When C later passes B they can compare clock readings. As far as the theoretical experiment is concerned, C's clock can be considered to be A's clock returning without acceleration since, by hypothesis, all the clocks have the same rate when at rest together and change with motion in the same way independently of direction. [fn. I am indebted to Lord Halsbury for pointing this out to me.] (...) The three examples which have been dealt with above show clearly that the difficulties are not paradoxes) but genuine contradictions which follow inevitably from the principle of relativity and the physical interpretations of the Lorentz transformations. The special theory of relativity is therefore untenable as a physical theory." The following scenario will show that the travelling twin will find himself OLDER than his brother who remained behind. A long rocket passes the twin at rest, and the rocket is so long that the twin at rest will see it passing by all along. According to Einstein's special relativity, observers in the rocket see their clocks running faster than the twin at rest's clock, that is, observers in the rocket age faster than the twin at rest. At some initial moment the travelling twin, standing so far next to his brother, jumps into the rocket, joins the observers there and starts, just like them, aging faster than the twin at rest. Later the rocket stops and immediately starts moving in the opposite direction. Again, according to Einstein's special relativity, observers in the rocket, including the travelling twin, age faster than the twin at rest. Finally the travelling twin jumps out of the rocket and rejoins his brother at rest. Who is older? Pentcho Valev Your arguments are invalid. Suppose you have a clock at rest wrt Earth at the turnaround point that is syncronized with the Earthbound clock. We'll call this distant clock the reference clock. When the travelling twin passes the distant reference clock he will find that the reference clock reading is offset to a higher value than his own clock. This is despite the fact that wrt the travelling twins frame the Earth clock and reference clock are both ticking at a slower rate than his own. How can this be? The answer lies in the concept of relativity of simulataneity. When the travelling twin accelerates to the new frame K' in motion wrt Earth he finds that the Earth and reference clocks are no longer syncronized with each other. The distant clock is advanced in its reading compared to the Earth clock. This can be easily shown using a beam of light to syncronize the clocks initially. Wrt K' the beam of light has a shorter path from Earth to the reference clock which are both at rest in K. The Earth and reference clocks are also ticking slower than a clock at rest in K'. As a result, wrt K', the syncronization procedure looked a bit different. It resulted in the reference clock being set foward in time wrt the Earth clock. The rapid advance of the reference clock wrt the accelerated frame of the travelling twin at the start of his trip is thus a necessary consequence of the lorentz transform. Though the transform does not in itself speak of accelerated frames, it does infer some necessary consequences pertaining to them. It is precisely from this prediction of time offset in an accelerated frame that gravitational time dilation came to be incorporated in the general theory. Even with the form of the argument that you provided that eliminates acceleration from the problem, there is still jumping from one frame of reference to another. The outward bound twin and the inward bound obsever do not agree on the reading on the Earth bound clock at the time that they pass each other to exchange information. IOW, as long as the travelling twin is in his outward bound motion, both he and the Earthbound twin will regard the other as being the one who is aging slower. Relativity of simultaneity, there's your answer. What is simultaneous wrt one observer will not be simultaneous wrt an observer in motion wrt him. Your implied premise of absolute simultaneity will of course lead to a real contradiction since that premise is contradictory to SR. The contradiction is not present when valid premises are employed. |
#14
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
On 28.10.2010 08:33, Pentcho Valev wrote:
http://homepage.ntlworld.com/academ/...elativity.html "A more intriguing instance of this so-called 'time dilation' is the well-known 'twin paradox', where one of two twins goes for a journey and returns to find himself younger than his brother who remained behind. This case allows more scope for muddled thinking because acceleration can be brought into the discussion. Einstein maintained the greater youthfulness of the travelling twin, and admitted that it contradicts the principle of relativity, saying that acceleration must be the cause (Einstein 1918). In this he has been followed by relativists in a long controversy in many journals, much of which ably sustains the character of earlier speculations which Born describes as "monstrous" (Born 1956). Surely there are three conclusive reasons why acceleration can have nothing to do with the time dilation calculated: (i) By taking a sufficiently long journey the effects of acceleration at the start, turn-round and end could be made negligible compared with the uniform velocity time dilation which is proportional to the duration of the journey. (ii) If there is no uniform time dilation, and the effect, if any, is due to acceleration, then the use of a formula depending only on the steady velocity and its duration cannot be justified. (iii) There is, in principle, no need for acceleration. Twin A can get his velocity V before synchronizing his clock with that of twin B as he passes. He need not turn round: he could be passed by C who has a velocity V in the opposite direction, and who adjusts his clock to that of A as he passes. When C later passes B they can compare clock readings. As far as the theoretical experiment is concerned, C's clock can be considered to be A's clock returning without acceleration since, by hypothesis, all the clocks have the same rate when at rest together and change with motion in the same way independently of direction. [fn. I am indebted to Lord Halsbury for pointing this out to me.] (...) The three examples which have been dealt with above show clearly that the difficulties are not paradoxes) but genuine contradictions which follow inevitably from the principle of relativity and the physical interpretations of the Lorentz transformations. The special theory of relativity is therefore untenable as a physical theory." The following scenario will show that the travelling twin will find himself OLDER than his brother who remained behind. A long rocket passes the twin at rest, and the rocket is so long that the twin at rest will see it passing by all along. According to Einstein's special relativity, observers in the rocket see their clocks running faster than the twin at rest's clock, that is, observers in the rocket age faster than the twin at rest. At some initial moment the travelling twin, standing so far next to his brother, jumps into the rocket, joins the observers there and starts, just like them, aging faster than the twin at rest. Later the rocket stops and immediately starts moving in the opposite direction. Again, according to Einstein's special relativity, observers in the rocket, including the travelling twin, age faster than the twin at rest. Finally the travelling twin jumps out of the rocket and rejoins his brother at rest. Who is older? Pentcho Valev http://home.c2i.net/pb_andersen/twins.html Strictly according to the Lorentz transform. Set the acceleration to max and the acceleration distance to min, and you will see why a brief acceleration can't be ignored. (Your jumping twin will have an infinite acceleration.) -- Paul http://home.c2i.net/pb_andersen/ |
#15
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
"Paul B. Andersen" wrote in message ... | On 28.10.2010 08:33, Pentcho Valev wrote: | http://homepage.ntlworld.com/academ/...elativity.html | "A more intriguing instance of this so-called 'time dilation' is the | well-known 'twin paradox', where one of two twins goes for a journey | and returns to find himself younger than his brother who remained | behind. This case allows more scope for muddled thinking because | acceleration can be brought into the discussion. Einstein maintained | the greater youthfulness of the travelling twin, and admitted that it | contradicts the principle of relativity, saying that acceleration must | be the cause (Einstein 1918). In this he has been followed by | relativists in a long controversy in many journals, much of which ably | sustains the character of earlier speculations which Born describes as | "monstrous" (Born 1956). Surely there are three conclusive reasons why | acceleration can have nothing to do with the time dilation | calculated: | (i) By taking a sufficiently long journey the effects of acceleration | at the start, turn-round and end could be made negligible compared | with the uniform velocity time dilation which is proportional to the | duration of the journey. | (ii) If there is no uniform time dilation, and the effect, if any, is | due to acceleration, then the use of a formula depending only on the | steady velocity and its duration cannot be justified. | (iii) There is, in principle, no need for acceleration. Twin A can get | his velocity V before synchronizing his clock with that of twin B as | he passes. He need not turn round: he could be passed by C who has a | velocity V in the opposite direction, and who adjusts his clock to | that of A as he passes. When C later passes B they can compare clock | readings. As far as the theoretical experiment is concerned, C's clock | can be considered to be A's clock returning without acceleration | since, by hypothesis, all the clocks have the same rate when at rest | together and change with motion in the same way independently of | direction. [fn. I am indebted to Lord Halsbury for pointing this out | to me.] (...) The three examples which have been dealt with above show | clearly that the difficulties are not paradoxes) but genuine | contradictions which follow inevitably from the principle of | relativity and the physical interpretations of the Lorentz | transformations. The special theory of relativity is therefore | untenable as a physical theory." | | The following scenario will show that the travelling twin will find | himself OLDER than his brother who remained behind. A long rocket | passes the twin at rest, and the rocket is so long that the twin at | rest will see it passing by all along. According to Einstein's special | relativity, observers in the rocket see their clocks running faster | than the twin at rest's clock, that is, observers in the rocket age | faster than the twin at rest. At some initial moment the travelling | twin, standing so far next to his brother, jumps into the rocket, | joins the observers there and starts, just like them, aging faster | than the twin at rest. | | Later the rocket stops and immediately starts moving in the opposite | direction. Again, according to Einstein's special relativity, | observers in the rocket, including the travelling twin, age faster | than the twin at rest. | | Finally the travelling twin jumps out of the rocket and rejoins his | brother at rest. Who is older? | | Pentcho Valev | | | http://home.c2i.net/pb_andersen/twins.html | Strictly according to the Lorentz transform. | Set the acceleration to max and the acceleration distance to min, | and you will see why a brief acceleration can't be ignored. | (Your jumping twin will have an infinite acceleration.) | | -- | Paul Don't you mean strictly according to the Andersen transform? "That is, we can reverse the directions of the frames which is the same as interchanging the frames, which - as I have told you a LOT of times, OBVIOUSLY will lead to the transform: t = (tau-xi*v/c^2)/sqrt(1-v^2/c^2) x = (xi - v*tau)/sqrt(1-v^2/c^2) or: tau = (t+xv/c^2)/sqrt(1-v^2/c^2) xi = (x + vt)/sqrt(1-v^2/c^2)" -- Bigot Andersen, Tusseladd A = (B-C) / D, so OBVIOUSLY B = (A+C) / D and it can't possibly be B = AD+C as you have told me a LOT of times. Your humping twin will have his head up his arse. |
#16
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
Only one twin ages less. The one that was weighted that changed Gamma.
Mitch Raemsch |
#17
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
The twin paradox is perhaps the most powerful weapon against
rationality in the era of Postscientism. The greater youthfulness of the travelling twin is due to acceleration - Divine Albert said so in 1918. Previously the same Divine Albert had been saying that acceleration is unimportant: ftp://ftp.aquila.infn.it/users/nardone/INTRODUZIONE%20alla%20FISICA%20MODERNA/ARTICOLI%20ORIGINALI/Relativita'/Twin%20Paradox.pdf Einstein and the twin paradox Peter Pesic, Eur. J. Phys. 24 (2003) 585–590 "This confirms that in 1914 Einstein considered arguments based on acceleration to be unimportant to the crucial issue. (...) In his 1918 response, Einstein does not repeat his earlier simultaneity argument but relies instead on the argument that since one of the clocks is in an accelerated frame of reference, the postulates of the special theory of relativity do not apply to it and so 'no contradictions in the foundations of the theory can be construed'. He also repeats this argument in a private letter of 1920 to his friend Friedrich Adler, indicating that he found it preferable not just in the context of the public debate. This is, of course, just the argument that became so vexatious in the later controversy about the 'paradox': does it or does it not hang on the full treatment of accelerated systems of reference in general relativity? (...) The issue here is not just the weakness of our historical awareness or physical understanding, but even more the depth of the issues that are at stake. Like Fritz Muller, each new generation of students must fight this battle over again, so that, however familiar the result becomes, it is important not to dismiss or minimize its strangeness. After all, fully six years after he stated and resolved this problem, Einstein himself still felt it to be 'really funny'. As we return to reconsider our starting point, we and Einstein are rather like the twins, meeting again after a long journey. If we are the returning twin, we are now much older than our younger brother, though perhaps not wiser." http://philsci-archive.pitt.edu/2123/1/annalen.pdf Michel Janssen: "As late as November 1918 - more than half a year after clarifying the foundations of general relativity - Einstein saw fit to publish an account of the twin paradox along these lines. This 1918 paper not only offered a solution for a problem that had already been solved, it also raised suspicion about the earlier solution by suggesting that the problem called for general relativity. Einstein thus bears some responsibility for the endless confusion over the twin paradox..." http://blog.hasslberger.com/Dingle_S...Crossroads.pdf Herbert Dingle, SCIENCE AT THE CROSSROADS "According to the special relativity theory, as expounded by Einstein in his original paper, two similar, regularly-running clocks, A and B, in uniform relative motion, must work at different rates.....How is the slower-working clock distinguished? The supposition that the theory merely requires each clock to APPEAR to work more slowly from the point of view of the other is ruled out not only by its many applications and by the fact that the theory would then be useless in practice, but also by Einstein's own examples, of which it is sufficient to cite the one best known and most often claimed to have been indirectly established by experiment, viz. 'Thence' [i.e. from the theory he had just expounded, which takes no account of possible effects of accleration, gravitation, or any difference at all between the clocks except their state of uniform motion] '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.' Applied to this example, the question is: what entitled Einstein to conclude FROM HIS THEORY that the equatorial, and not the polar, clock worked more slowly?" http://www.informaworld.com/smpp/con...ent=a909857880 Peter Hayes "The Ideology of Relativity: The Case of the Clock Paradox" : Social Epistemology, Volume 23, Issue 1 January 2009, pages 57-78 Peter Hayes: "In the interwar period there was a significant school of thought that repudiated Einstein's theory of relativity on the grounds that it contained elementary inconsistencies. Some of these critics held extreme right-wing and anti-Semitic views, and this has tended to discredit their technical objections to relativity as being scientifically shallow. This paper investigates an alternative possibility: that the critics were right and that the success of Einstein's theory in overcoming them was due to its strengths as an ideology rather than as a science. The clock paradox illustrates how relativity theory does indeed contain inconsistencies that make it scientifically problematic. These same inconsistencies, however, make the theory ideologically powerful. The implications of this argument are examined with respect to Thomas Kuhn and Karl Popper's accounts of the philosophy of science. (...) The prediction that clocks will move at different rates is particularly well known, and the problem of explaining how this can be so without violating the principle of relativity is particularly obvious. The clock paradox, however, is only one of a number of simple objections that have been raised to different aspects of Einstein's theory of relativity. (Much of this criticism is quite apart from and often predates the apparent contradiction between relativity theory and quantum mechanics.) It is rare to find any attempt at a detailed rebuttal of these criticisms by professional physicists. However, physicists do sometimes give a general response to criticisms that relativity theory is syncretic by asserting that Einstein is logically consistent, but that to explain why is so difficult that critics lack the capacity to understand the argument. In this way, the handy claim that there are unspecified, highly complex resolutions of simple apparent inconsistencies in the theory can be linked to the charge that antirelativists have only a shallow understanding of the matter, probably gleaned from misleading popular accounts of the theory. (...) The argument for complexity reverses the scientific preference for simplicity. Faced with obvious inconsistencies, the simple response is to conclude that Einstein's claims for the explanatory scope of the special and general theory are overstated. To conclude instead that that relativity theory is right for reasons that are highly complex is to replace Occam's razor with a potato masher. (...) The defence of complexity implies that the novice wishing to enter the profession of theoretical physics must accept relativity on faith. It implicitly concedes that, without an understanding of relativity theory's higher complexities, it appears illogical, which means that popular "explanations" of relativity are necessarily misleading. But given Einstein's fame, physicists do not approach the theory for the first time once they have developed their expertise. Rather, they are exposed to and probably examined on popular explanations of relativity in their early training. How are youngsters new to the discipline meant to respond to these accounts? Are they misled by false explanations and only later inculcated with true ones? What happens to those who are not misled? Are they supposed to accept relativity merely on the grounds of authority? The argument of complexity suggests that to pass the first steps necessary to join the physics profession, students must either be willing to suspend disbelief and go along with a theory that appears illogical; or fail to notice the apparent inconsistencies in the theory; or notice the inconsistencies and maintain a guilty silence in the belief that this merely shows that they are unable to understand the theory. The gatekeepers of professional physics in the universities and research institutes are disinclined to support or employ anyone who raises problems over the elementary inconsistencies of relativity. A winnowing out process has made it very difficult for critics of Einstein to achieve or maintain professional status. Relativists are then able to use the argument of authority to discredit these critics. Were relativists to admit that Einstein may have made a series of elementary logical errors, they would be faced with the embarrassing question of why this had not been noticed earlier. Under these circumstances the marginalisation of antirelativists, unjustified on scientific grounds, is eminently justifiable on grounds of realpolitik. Supporters of relativity theory have protected both the theory and their own reputations by shutting their opponents out of professional discourse. (...) The argument that Einstein fomented an ideological rather than a scientific revolution helps to explain of one of the features of this revolution that puzzled Kuhn: despite the apparent scope of the general theory, very little has come out of it. Viewing relativity theory as an ideology also helps to account for Poppers doubts over whether special theory can be retained, given experimental results in quantum mechanics and Einsteins questionable approach to defining simultaneity. Both Kuhn and Popper have looked to the other branch of the theory - Popper to the general and Kuhn to the special - to try and retain their view of Einstein as a revolutionary scientist. According to the view proposed here, this only indicates how special and general theories function together as an ideology, as when one side of the theory is called into question, the other can be called upon to rescue it. The triumph of relativity theory represents the triumph of ideology not only in the profession of physics bur also in the philosophy of science. These conclusions are of considerable interest to both theoretical physics and to social epistemology. It would, however, be naïve to think that theoretical physicists will take the slightest notice of them." Pentcho Valev |
#18
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
On Oct 30, 1:49 pm, "Paul B. Andersen" wrote:
http://home.c2i.net/pb_andersen/twins.html That did not work for me for either the 32-bit or the 64-bit Microsoft Internet Explorer browser. Oh, my screen resolution is 2,048 x 1,152. The applet even if it works is only as dumb as the author who constructed it in the first place. shrug Strictly according to the Lorentz transform. You don’t understand the Lorentz transform then just like all the other Einstein Dingleberries. shrug Set the acceleration to max and the acceleration distance to min, and you will see why a brief acceleration can't be ignored. (Your jumping twin will have an infinite acceleration.) Although yours truly is a very lousy poke player, I will call your bluff any day that you do not have an acceleration model for the Lorentz transform or the equivalence of it. shrug We are witnessing over and over again that a professor of applied physics or RF fails to understand the nonsense in SR. His experiences should have given him a hint that nothing can be resolved with only the nonsense of SR. That includes GPS in which the little and clueless professor is at lost at what parameter is the essence in synchronization. Oh, don’t tell me it is the set of carrier frequencies. :-) |
#19
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
On 30.10.2010 23:08, Androcles wrote:
Don't you mean strictly according to the Andersen transform? "That is, we can reverse the directions of the frames which is the same as interchanging the frames, which - as I have told you a LOT of times, OBVIOUSLY will lead to the transform: t = (tau-xi*v/c^2)/sqrt(1-v^2/c^2) x = (xi - v*tau)/sqrt(1-v^2/c^2) or: tau = (t+xv/c^2)/sqrt(1-v^2/c^2) xi = (x + vt)/sqrt(1-v^2/c^2)" -- Bigot Andersen, Tusseladd You have repeated this trivial statement of mine several times, and I always wondered why. But NOW I have got the explanation: Ta-daaa: A = (B-C) / D, so OBVIOUSLY B = (A+C) / D and it can't possibly be B = AD+C as you have told me a LOT of times. Your humping twin will have his head up his arse. Hilarius, no? :-) http://tinyurl.com/2uygj4t -- Paul, the Tusseladd http://home.c2i.net/pb_andersen/ |
#20
|
|||
|
|||
TWIN PARADOX OR TWIN ABSURDITY?
On Oct 29, 10:21*am, PD wrote:
On Oct 29, 11:19*am, maxwell wrote: On Oct 28, 11:25*am, PD wrote: On Oct 28, 1:33*am, Pentcho Valev wrote: http://homepage.ntlworld.com/academ/...elativity.html "A more intriguing instance of this so-called 'time dilation' is the well-known 'twin paradox', where one of two twins goes for a journey and returns to find himself younger than his brother who remained behind. This case allows more scope for muddled thinking because acceleration can be brought into the discussion. Einstein maintained the greater youthfulness of the travelling twin, and admitted that it contradicts the principle of relativity, saying that acceleration must be the cause (Einstein 1918). In this he has been followed by relativists in a long controversy in many journals, much of which ably sustains the character of earlier speculations which Born describes as "monstrous" (Born 1956). Surely there are three conclusive reasons why acceleration can have nothing to do with the time dilation calculated: (i) By taking a sufficiently long journey the effects of acceleration at the start, turn-round and end could be made negligible compared with the uniform velocity time dilation which is proportional to the duration of the journey. (ii) If there is no uniform time dilation, and the effect, if any, is due to acceleration, then the use of a formula depending only on the steady velocity and its duration cannot be justified. (iii) There is, in principle, no need for acceleration. Twin A can get his velocity V before synchronizing his clock with that of twin B as he passes. He need not turn round: he could be passed by C who has a velocity V in the opposite direction, and who adjusts his clock to that of A as he passes. When C later passes B they can compare clock readings. As far as the theoretical experiment is concerned, C's clock can be considered to be A's clock returning without acceleration since, by hypothesis, all the clocks have the same rate when at rest together and change with motion in the same way independently of direction. [fn. I am indebted to Lord Halsbury for pointing this out to me.] (...) The three examples which have been dealt with above show clearly that the difficulties are not paradoxes) but genuine contradictions which follow inevitably from the principle of relativity and the physical interpretations of the Lorentz transformations. The special theory of relativity is therefore untenable as a physical theory." The following scenario will show that the travelling twin will find himself OLDER than his brother who remained behind. A long rocket passes the twin at rest, and the rocket is so long that the twin at rest will see it passing by all along. According to Einstein's special relativity, observers in the rocket see their clocks running faster than the twin at rest's clock, that is, observers in the rocket age faster than the twin at rest. At some initial moment the travelling twin, standing so far next to his brother, jumps into the rocket, joins the observers there and starts, just like them, aging faster than the twin at rest. Later the rocket stops and immediately starts moving in the opposite direction. Again, according to Einstein's special relativity, observers in the rocket, including the travelling twin, age faster than the twin at rest. Finally the travelling twin jumps out of the rocket and rejoins his brother at rest. Who is older? Pentcho Valev And Pentcho continues on his crusade to locate and cite all the other boobs that have responded to their inability to understand what relativity says by generating a web page delineating their confusion. Perhaps he thinks that if he finds a sufficient herd of boobs, this will be evidence that there is something in fact wrong. So, calling people who disagree with you "boobs" is considered adult or scientific? *I think not. *Pencho does a public service by republishing thoughtful criticisms of SRT. I would quibble whether it's a thoughtful criticism. There are many criticisms -- some unknowledgeable and incoherent, some unknowledgeable and coherent, some knowledgeable and coherent. It's in the audience's interest to discriminate between these, and I would strongly recommend focusing on the last. Pentcho focuses on the first two. It's a good job we abolished burning at the stake. *You would have done a good job as an inquisitor maintaining the orthodoxy of the powerful. Pointing out that someone who has published a web article about relativity has demonstrated in that article a profound lack of understanding of relativity is not witch-hunting, any more than pointing out that snake-oil salesmen are not providing a medically beneficial product should be called witch-hunting. Trying to win an argument by pointing out the failures of the messenger is a non sequitur but it is an old trick of rhetoricians (& politicians) who want to avoid answering the question. How about responding to the quotations that Pencho includes? These are serious statements that deserve serious answers. |
Thread Tools | |
Display Modes | |
|
|
Similar Threads | ||||
Thread | Thread Starter | Forum | Replies | Last Post |
2/1 EXPERIMENT AND THE TWIN PARADOX | Pentcho Valev | Astronomy Misc | 16 | January 8th 09 05:39 PM |
A twin paradox simulation | Pentcho Valev | Astronomy Misc | 0 | May 29th 08 02:21 PM |
THE SECRET OF THE TWIN PARADOX | Pentcho Valev | Astronomy Misc | 0 | November 9th 07 03:48 PM |
The twin paradox revisited | Pentcho Valev | Astronomy Misc | 6 | July 11th 07 01:47 AM |
Twin non-paradox. Only one explanation. | Der alte Hexenmeister | Astronomy Misc | 40 | January 12th 06 02:00 AM |