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Spacetime interval

Specifically, these are contravariant four-vectors, with their component labels written as superscripts. The spacetime interval (9.83) can be represented as a scalar product if we define associated covariant four-vectors as the row matrices... [Pg.180]

In general relativity, the metric tensor is determined by the curvature of spacetime and the interval generalizes to... [Pg.182]

See other pages where Spacetime interval is mentioned: [Pg.179] [Pg.180] [Pg.182] [Pg.179] [Pg.180] [Pg.182] [Pg.611] [Pg.695]

See also in sourсe #XX -- [ Pg.179 , Pg.182 ]

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Spacetime