Not even wrong.
Spacetime is not merely space and time separately, it is a special manifold
with a Minkowski metric if flat, and a pseudo-Riemannian metric if allowed
to be curved (non-flat). If a manifold is not flat, then the distance
between points of the same coordinates depends on their positions.
For example, on the Earth it is farther from 0° to +10° longitude at 0°
latitude than at +80° latitude (in spherical coordinates) because the
surface of Earth is simplified described by a curved three-dimensional
manifold. (That is _not_ „the curvature of space“, but only of the
mathematical space applied to the surface of Earth. You do know that there
is physical space beyond the surface of Earth, yes?) And at the poles (−90°
and +90° latitude), the distance between points on *any* meridian is zero (a
coordinate singularity). As a result, the shortest route for an airplane is
in general a curved one – and not because it has to start and land: the
required non-zero curvature of the optimum flight path is *horizontal*.
Curved pseudo-Riemannian spacetime merely applies that concept to flat
Minkowski spacetime.
See also: <
https://twitter.com/PointedEars2/status/154634575493079041>
PointedEars
--
Q: What happens when electrons lose their energy?
A: They get Bohr'ed.
(from: WolframAlpha)