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Qmechanic
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J. Murray
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The Wikipedia article on metric signatures says that the signature of a metric can be written $(v,p,r)$, where $v$ is the number of positive eigenvalues, $p$ is the number of negative eigenvalues, and $r$ is the number of zero eigenvalues.

Explanations of the metric signature usually give short shrift to 'r', as if it is an unimportant mathematical artifact....

Explanations of the metric signature usually give short shrift to 'r', as if it is an unimportant mathematical artifact....

The Wikipedia article on metric signatures says that the signature of a metric can be written $(v,p,r)$, where $v$ is the number of positive eigenvalues, $p$ is the number of negative eigenvalues, and $r$ is the number of zero eigenvalues.

Explanations of the metric signature usually give short shrift to 'r', as if it is an unimportant mathematical artifact....

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Qmechanic
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What is 'r'$r$ in a metric signature in general relativity? If 'v'$v$ and 'p'$p$ are the time and spatial coordinates?

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Kurt Hikes
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