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{{See introduction}}
{{See introduction}}
{{General relativity sidebar}}
{{General relativity sidebar}}
In [[physics]], and in particular [[Theory of relativity|relativity]], an '''event''' indicates a physical situation or occurrence, located at a specific point in [[spacetime|space and time]]. For example, a glass breaking on the floor is an event; it occurs at an unique place and an unique time, in a given frame of reference.<ref>A.P. French (1968), Special Relativity,
In [[physics]], and in particular [[Theory of relativity|relativity]], an '''event''' indicates a physical situation or occurrence, located at a specific point in [[spacetime|space and time]]. For example, a glass breaking on the floor is an event; it occurs at a unique place and a unique time, in a given frame of reference.<ref>A.P. French (1968), Special Relativity,
MIT Introductory Physics Series, CRC Press, ISBN 0-7487-6422-4, p 86</ref>
MIT Introductory Physics Series, CRC Press, ISBN 0-7487-6422-4, p 86</ref>



Revision as of 15:50, 13 December 2014

In physics, and in particular relativity, an event indicates a physical situation or occurrence, located at a specific point in space and time. For example, a glass breaking on the floor is an event; it occurs at a unique place and a unique time, in a given frame of reference.[1]

Strictly speaking, the notion of an event is an idealization, in the sense that it specifies a definite time and place, whereas any actual event is bound to have a finite extent, both in time and in space.[2] One of the goals of relativity is to specify the possibility of one event influencing another. This is done by means of the metric tensor, which allows for determining the causal structure of spacetime. The difference (or interval) between two events can be classified into spacelike, lightlike and timelike separations. Only if two events are separated by a lightlike or timelike interval can one influence the other.

References

  1. ^ A.P. French (1968), Special Relativity, MIT Introductory Physics Series, CRC Press, ISBN 0-7487-6422-4, p 86
  2. ^ Leo Sartori (1996), Understanding Relativity: a simplified approach to Einstein's theories, University of California Press, ISBN 0-520-20029-2, p 9