Show that Eq (1 2) contains only M M when ( , not M and M independently Argue that this enables us to set M M without loss of generality ...

Pick a pair of indices a a and say where a and a 03 an ...

Show that Eq. (1.2) contains only M + M when ( , not M and M

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Show that Eq. (1.2) contains only Mαβ + Mβα when α ( β, not Mαβ and Mβα independently. Argue that this enables us to set Mαβ = Mβα without loss of generality?

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A First Course in General Relativity

ISBN: 978-0521887052

2nd edition

Authors: Bernard Schutz

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Question Posted: Jun 21, 2016 07:53 AM

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Show that Eq. (1.2) contains only M + M when ( , not M and M

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A First Course in General Relativity

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