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| Tags: could, opinion, roberts, tom |
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#1
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Tom
I posted this but it seems to have disappeared. I'm just curious what your opinion would be on what Taylor and Wheeler did wrt the following derivation. http://groups.google.com/groups?q=+T...gle.com&rnum=1 |
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#2
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Bruce Pew wrote:
Tom I posted this but it seems to have disappeared. I'm just curious what your opinion would be on what Taylor and Wheeler did wrt the following derivation. http://groups.google.com/groups?q=+T...gle.com&rnum=1 The metric being discussed had typos that changed its character. I was discussing the posted metric, not the correct one. I don't have Taylor&Wheeler's book, but assume they use the same metric as Weinberg, _Gravitation_and_Cosmology_, eq 8.2.14. It remains true that the cooridnates are invalid on the horizon, and are valid only in two disjoint regions, inside and outside. Weinberg's definition of R (his \rho, eq. 8.2.13) is invalid inside the horizon, but I'm fairly sure that could be fixed with a bit of analysis. Tom Roberts |
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#3
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Tom Roberts wrote in message ...
Bruce Pew wrote: Tom I posted this but it seems to have disappeared. I'm just curious what your opinion would be on what Taylor and Wheeler did wrt the following derivation. http://groups.google.com/groups?q=+T...gle.com&rnum=1 The metric being discussed had typos that changed its character. I was discussing the posted metric, not the correct one. I don't have Taylor&Wheeler's book, but assume they use the same metric as Weinberg, _Gravitation_and_Cosmology_, eq 8.2.14. It remains true that the cooridnates are invalid on the horizon, and are valid only in two disjoint regions, inside and outside. Weinberg's definition of R (his \rho, eq. 8.2.13) is invalid inside the horizon, but I'm fairly sure that could be fixed with a bit of analysis. Tom Roberts Thanks for your comments. |
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