Difference between revisions of "Marinov's Toothed-Wheels Measurement of Absolute Velocity of Solar System"
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− | Marinov reports measuring the absolute velocity of the closed laboratory using two toothed wheels mounted on the ends of a rotating shaft. Light incident on the first toothed wheel is chopped. As it arrives at the second toothed wheel later, due to the finite time it takes light to travel down the shaft, it is again chopped by the second toothed wheel. The amount of light that gets through measures the oneway time-of-flight velocity of light in the direction of the shaft. By directly comparing the results for beams travelling in opposite directions the absolute velocity is directly measured, v = [(c + v) - (c - v)]/2. He reports the absolute velocity of the solar system as v = 360 [] 40 km/sec, a = 12 [] 1<sup>h</sup>, [] - 24 [] 7<sup>o</sup>, in agreement with the results from the 2.7<sup>o</sup>K cosmic background anisotropy and Marinov's coupled mirrors experiment. The errors he reports are consistent with his experimental setup and procedure. | + | Marinov reports measuring the absolute velocity of the closed laboratory using two toothed wheels mounted on the ends of a rotating shaft. Light incident on the first toothed wheel is chopped. As it arrives at the second toothed wheel later, due to the finite time it takes light to travel down the shaft, it is again chopped by the second toothed wheel. The amount of light that gets through measures the oneway time-of-flight velocity of light in the direction of the shaft. By directly comparing the results for beams travelling in opposite directions the absolute velocity is directly measured, v = [(c + v) - (c - v)]/2. He reports the absolute velocity of the solar system as v = 360 [] 40 km/sec, a = 12 [] 1<sup>h</sup>, [] - 24 [] 7<sup>o</sup>, in agreement with the results from the 2.7<sup>o</sup>K cosmic background anisotropy and Marinov's coupled mirrors experiment. The errors he reports are consistent with his experimental setup and procedure. |
− | [[Category:Expansion Tectonics]] | + | [[Category:Scientific Paper|marinov 's toothed-wheels measurement absolute velocity solar]] |
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+ | [[Category:Expansion Tectonics|marinov 's toothed-wheels measurement absolute velocity solar]] |
Latest revision as of 19:41, 1 January 2017
Scientific Paper | |
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Title | Marinov\'s Toothed-Wheels Measurement of Absolute Velocity of Solar System |
Author(s) | Paul Wesley |
Keywords | tooth-sheels measurement, absolute velocity, solar system |
Published | 1987 |
Journal | None |
Pages | 1-10 |
Abstract
Marinov reports measuring the absolute velocity of the closed laboratory using two toothed wheels mounted on the ends of a rotating shaft. Light incident on the first toothed wheel is chopped. As it arrives at the second toothed wheel later, due to the finite time it takes light to travel down the shaft, it is again chopped by the second toothed wheel. The amount of light that gets through measures the oneway time-of-flight velocity of light in the direction of the shaft. By directly comparing the results for beams travelling in opposite directions the absolute velocity is directly measured, v = [(c + v) - (c - v)]/2. He reports the absolute velocity of the solar system as v = 360 [] 40 km/sec, a = 12 [] 1h, [] - 24 [] 7o, in agreement with the results from the 2.7oK cosmic background anisotropy and Marinov's coupled mirrors experiment. The errors he reports are consistent with his experimental setup and procedure.