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On Jun 17, 9:33*am, Pentcho Valev wrote:
http://www.pitt.edu/~jdnorton/teachi...ity/index.html John Norton (the cleverest Einsteinian): "If one has a disk in special relativity, the geometry of its surface is Euclidean. Say it is ten feet in diameter. That means that we can lay 10 foot long rulers across a diameter. The circumference is pi x 10 feet, which is about 31 feet. That means that we traverse the full circumference by laying 31 rulers round the outer rim of the disk. What if this disk is in rapid uniform rotation and we repeat the measurements? The same ten rulers will measure the diameter. The motion of the disk is always perpendicular to the rulers, so their length is unaffected. That is not so for the rulers laid along the circumference. They lie in the direction of rapid motion. As a result, they shorten and more are needed to cover the full circumference of the disk. The upshot is that we measure the circumference of the disk to be greater than 31 feet, the Euclidean value. In other words, we find that the geometry of is not Euclidean. The circumference of the disk is more than 2pi times its radius. The significance of this thought experiment was great. Through his principle of equivalence, Einstein had found that linear acceleration produces a gravitational field. Now he found that another sort of acceleration, rotation, produces geometry that is not Euclidean." In 1902, in "La Science et l'hypothèse", Henri Poincaré, in order to justify non-Euclidean geometries, presented a parabole. Bidimensional creatures live on a disk. The disk is heated under its center so that the temperature is high at the center and decreases towards the periphery. The creatures use rigid measuring rods in order to determine the geometry of their world. They know nothing about the heater and accordingly discover that the ratio of the circumference and the diameter is greater than pi. The creatures conclude that Euclidean geometry cannot be true on the disk. Albert the Plagiarist and John Norton, the cleverest Einsteinian, are forced to distort the concept of Divine Albert's Divine Length Contraction (rulers do undergo length contraction but parts of the disk covered by them do not) *in order to appropriate Poincaré's result. Don Howard and John Stachel are old members of Einstein criminal cult and know how to lie but Walter Isaacson is still a naive new member who "repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not": http://journals.ucfv.ca/jhb/Volume_3...e_3_Howard.pdf Don Howard: "In his discussion of Einstein’s “rotating disk” thought experiment, an important step on the road to general relativity’s implication of spatio-temporal curvature, Isaacson repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not, yielding a ratio of circumference to diameter less than π (p. 192). In fact, it is the yardstick used to measure the circumference that contracts, yielding a circumference seemingly larger than for the stationary disk and thus a ratio of circumference to diameter greater than π. For a careful discussion, see John Stachel, “The Rigidly Rotating Disk as the ‘Missing Link’ in the History of General Relativity,” in Einstein and the History of General Relativity, Don Howard and John Stachel, eds. (Boston: Birkhäuser, 1989), 48-62." In fact, naive new member Walter Isaacson has just made a valid conclusion based on Einstein's 1905 false light postulate, just like Ehrenfest did long time ago: http://en.wikipedia.org/wiki/Ehrenfest_paradox Pentcho Valev |
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On Jun 28, 12:05*am, Pentcho Valev wrote:
On Jun 17, 9:33*am,PentchoValev wrote: http://www.pitt.edu/~jdnorton/teachi...ity/index.html John Norton (the cleverest Einsteinian): "If one has a disk in special relativity, the geometry of its surface is Euclidean. Say it is ten feet in diameter. That means that we can lay 10 foot long rulers across a diameter. The circumference is pi x 10 feet, which is about 31 feet. That means that we traverse the full circumference by laying 31 rulers round the outer rim of the disk. What if this disk is in rapid uniform rotation and we repeat the measurements? The same ten rulers will measure the diameter. The motion of the disk is always perpendicular to the rulers, so their length is unaffected. That is not so for the rulers laid along the circumference. They lie in the direction of rapid motion. As a result, they shorten and more are needed to cover the full circumference of the disk. The upshot is that we measure the circumference of the disk to be greater than 31 feet, the Euclidean value. In other words, we find that the geometry of is not Euclidean. The circumference of the disk is more than 2pi times its radius. The significance of this thought experiment was great. Through his principle of equivalence, Einstein had found that linear acceleration produces a gravitational field. Now he found that another sort of acceleration, rotation, produces geometry that is not Euclidean." In 1902, in "La Science et l'hypothèse", Henri Poincaré, in order to justify non-Euclidean geometries, presented a parabole. Bidimensional creatures live on a disk. The disk is heated under its center so that the temperature is high at the center and decreases towards the periphery. The creatures use rigid measuring rods in order to determine the geometry of their world. They know nothing about the heater and accordingly discover that the ratio of the circumference and the diameter is greater than pi. The creatures conclude that Euclidean geometry cannot be true on the disk. Albert the Plagiarist and John Norton, the cleverest Einsteinian, are forced to distort the concept of Divine Albert's Divine Length Contraction (rulers do undergo length contraction but parts of the disk covered by them do not) *in order to appropriate Poincaré's result. Don Howard and John Stachel are old members of Einstein criminal cult and know how to lie but Walter Isaacson is still a naive new member who "repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not": http://journals.ucfv.ca/jhb/Volume_3...e_3_Howard.pdf Don Howard: "In his discussion of Einstein’s “rotating disk” thought experiment, an important step on the road to general relativity’s implication of spatio-temporal curvature, Isaacson repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not, yielding a ratio of circumference to diameter less than π (p. 192). In fact, it is the yardstick used to measure the circumference that contracts, yielding a circumference seemingly larger than for the stationary disk and thus a ratio of circumference to diameter greater than π. For a careful discussion, see John Stachel, “The Rigidly Rotating Disk as the ‘Missing Link’ in the History of General Relativity,” in Einstein and the History of General Relativity, Don Howard and John Stachel, eds. (Boston: Birkhäuser, 1989), 48-62." In fact, naive new member Walter Isaacson has just made a valid conclusion based on Einstein's 1905 false light postulate, just like Ehrenfest did long time ago: http://en.wikipedia.org/wiki/Ehrenfest_paradox The idiocy is getting "clearer": http://www.bun.kyoto-u.ac.jp/~suchii.../rot.disc.html "Ehrenfest raised this question: consider a rapidly rotating disc; then its circumference should show (to an observer in the rest system) a Lorentz contraction, according to the special relativity; but there's no such contraction along the radial direction; then the rotating disc cannot maintain its shape! This argument is fallacious, because the special relativity holds only for inertial (Lorentzian) systems. That is, the object which show a Lorentz contraction must be in a state of free (non-constrained) motion in an inertial system. But the circumference of the disc is certainly constrained, because it is part of the whole disc. Thus, the objects to which Lorentz contraction applies are rods placed along the circumference, not the circumference of the disc itself! As the disc keeps its shape during the rotation, if you count the number of rods (which schrink) along the circumference, this number is larger than the number of rods along the cicumference of the disc when it is at rest (relative to K)." And if the interior of the disc is removed so that the disc is reduced to a circular rod constituting the circumference, identical to and covered by the sequence of "rods placed along the circumference"? Einstein zombie world: "YES WE ALL BELIEVE IN RELATIVITY, RELATIVITY, RELATIVITY" http://www.youtube.com/watch?v=5PkLLXhONvQ "DIVINE EINSTEIN" http://www.bnl.gov/community/Tours/E.../Einsteine.jpg http://www.haverford.edu/physics-astro/songs/divine.htm http://www.physicstoday.org/vol-58/i...e_einstein.mp3 Pentcho Valev |
#3
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On Jul 13, 2:11*pm, Pentcho Valev wrote:
On Jun 28, 12:05*am, Pentcho Valev wrote: On Jun 17, 9:33*am,PentchoValev wrote: http://www.pitt.edu/~jdnorton/teachi...s/general_rela.... John Norton (the cleverest Einsteinian): "If one has a disk in special relativity, the geometry of its surface is Euclidean. Say it is ten feet in diameter. That means that we can lay 10 foot long rulers across a diameter. The circumference is pi x 10 feet, which is about 31 feet. That means that we traverse the full circumference by laying 31 rulers round the outer rim of the disk. What if this disk is in rapid uniform rotation and we repeat the measurements? The same ten rulers will measure the diameter. The motion of the disk is always perpendicular to the rulers, so their length is unaffected. That is not so for the rulers laid along the circumference. They lie in the direction of rapid motion. As a result, they shorten and more are needed to cover the full circumference of the disk. The upshot is that we measure the circumference of the disk to be greater than 31 feet, the Euclidean value. In other words, we find that the geometry of is not Euclidean. The circumference of the disk is more than 2pi times its radius. The significance of this thought experiment was great. Through his principle of equivalence, Einstein had found that linear acceleration produces a gravitational field. Now he found that another sort of acceleration, rotation, produces geometry that is not Euclidean." In 1902, in "La Science et l'hypothèse", Henri Poincaré, in order to justify non-Euclidean geometries, presented a parabole. Bidimensional creatures live on a disk. The disk is heated under its center so that the temperature is high at the center and decreases towards the periphery. The creatures use rigid measuring rods in order to determine the geometry of their world. They know nothing about the heater and accordingly discover that the ratio of the circumference and the diameter is greater than pi. The creatures conclude that Euclidean geometry cannot be true on the disk. Albert the Plagiarist and John Norton, the cleverest Einsteinian, are forced to distort the concept of Divine Albert's Divine Length Contraction (rulers do undergo length contraction but parts of the disk covered by them do not) *in order to appropriate Poincaré's result. Don Howard and John Stachel are old members of Einstein criminal cult and know how to lie but Walter Isaacson is still a naive new member who "repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not": http://journals.ucfv.ca/jhb/Volume_3...e_3_Howard.pdf Don Howard: "In his discussion of Einstein’s “rotating disk” thought experiment, an important step on the road to general relativity’s implication of spatio-temporal curvature, Isaacson repeats the common mistake of claiming that the circumference of the disk contracts, while the diameter does not, yielding a ratio of circumference to diameter less than π (p. 192). In fact, it is the yardstick used to measure the circumference that contracts, yielding a circumference seemingly larger than for the stationary disk and thus a ratio of circumference to diameter greater than π. For a careful discussion, see John Stachel, “The Rigidly Rotating Disk as the ‘Missing Link’ in the History of General Relativity,” in Einstein and the History of General Relativity, Don Howard and John Stachel, eds. (Boston: Birkhäuser, 1989), 48-62." In fact, naive new member Walter Isaacson has just made a valid conclusion based on Einstein's 1905 false light postulate, just like Ehrenfest did long time ago: http://en.wikipedia.org/wiki/Ehrenfest_paradox The idiocy is getting "clearer": http://www.bun.kyoto-u.ac.jp/~suchii.../rot.disc.html "Ehrenfest raised this question: consider a rapidly rotating disc; then its circumference should show (to an observer in the rest system) a Lorentz contraction, according to the special relativity; but there's no such contraction along the radial direction; then the rotating disc cannot maintain its shape! This argument is fallacious, because the special relativity holds only for inertial (Lorentzian) systems. That is, the object which show a Lorentz contraction must be in a state of free (non-constrained) motion in an inertial system. But the circumference of the disc is certainly constrained, because it is part of the whole disc. Thus, the objects to which Lorentz contraction applies are rods placed along the circumference, not the circumference of the disc itself! As the disc keeps its shape during the rotation, if you count the number of rods (which schrink) along the circumference, this number is larger than the number of rods along the cicumference of the disc when it is at rest (relative to K)." And if the interior of the disc is removed so that the disc is reduced to a circular rod constituting the circumference, identical to and covered by the sequence of "rods placed along the circumference"? Einstein zombie world: "YES WE ALL BELIEVE IN RELATIVITY, RELATIVITY, RELATIVITY"http://www.youtube.com/watch?v=5PkLLXhONvQ "DIVINE EINSTEIN"http://www.bnl.gov/community/Tours/EinsteinPics/Einsteine.jpghttp://www.haverford.edu/physics-astro/songs/divine.htmhttp://www.physicstoday.org/vol-58/iss-7/images/devine_einstein.mp3 Pentcho Valev - Hide quoted text - - Show quoted text - No Lorentz contraction of space No Flat Atoms No Flat Physics MItch Raemsch |
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