X-Nico

unusual facts about metric tensor



Classical unified field theories

These efforts, along with those of Forster, involved making the metric tensor (which had previously been assumed to be symmetric and real-valued) into an asymmetric and/or complex-valued tensor, and they also attempted to create a field theory for matter as well.

Geodesic

In a Riemannian manifold M with metric tensor g, the length of a continuously differentiable curve γ : a,b → M is defined by


see also

Graviscalar

The new scalar field \phi comes from a component of the metric tensor g {55} where the figure 5 labels an additional, fifth dimension.