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Hace 1 día · These transformations define the Rindler observer as an observer that is "at rest" in Rindler coordinates, i.e., maintaining constant x, y, z, and only varying t as time passes. The coordinates are valid in the region < <, < <, which is often called the Rindler wedge, if represents the proper acceleration (along the hyperbola = /) of the Rindler observer whose proper time is defined to be ...
