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dingo_d is offline
Jan9-12, 02:35 PM
P: 211
Oh, so it's normal for Riemann tensor to be zero since there is no curvature. Phew, I thought I might be doing something wrong xD

Is there some easier way of showing that all of the components of Riemann tensor are zero, rather than manually calculating them all?

And how come when I look at 2-sphere

g_{\mu \nu} =
r^2 & 0 \\
0 & r^2\sin^2\theta

I get several non vanishing components of Riemann tensor? Is it because I'm now looking it from my 3d perspective so I can see that the plane has to be curved to form a sphere?