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I'm attempting to write up the proof of the singularity theorem, but its not uite finished for various reasons...
In The large scales structure of spacetime on page 98 the following statement is made
"Further if any component of [itex]\left( dA_{\alpha \beta}/ds \right) |_p[/itex] is very large, the corresponding point on [itex]\gamma \left(s\right)[/itex] will lie near p, since in the limit the term [itex]R_{\alpha 4 \gamma 4}[/itex] in (4.39) becomes irrelevant and the solution resembles the flat space case."
This isn't immediatley obviuous to me, I wonder if anyone could help me out?
thanks
http://members.lycos.co.uk/ianbay/
I'm attempting to write up the proof of the singularity theorem, but its not uite finished for various reasons...
In The large scales structure of spacetime on page 98 the following statement is made
"Further if any component of [itex]\left( dA_{\alpha \beta}/ds \right) |_p[/itex] is very large, the corresponding point on [itex]\gamma \left(s\right)[/itex] will lie near p, since in the limit the term [itex]R_{\alpha 4 \gamma 4}[/itex] in (4.39) becomes irrelevant and the solution resembles the flat space case."
This isn't immediatley obviuous to me, I wonder if anyone could help me out?
thanks
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