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| | PlanetMath: Riemannian manifold |
 | | Indeed, it is possible to define a Riemannian structure on a manifold |
 | | should be called local coordinate components of a metric tensor, where as “Riemannian metric” should refer to the distance function defined above. |
 | | Cross-references: distance, rectifiable curves, infimum, distance metric, coordinate chart, atlas, manifold, riemannian structure, matrix, fix, smooth functions, components, vector fields, frame, 1-forms, coframe, open subset, local coordinates, function, global sections, sheaf, cotangent bundle, positive definite, symmetric, bilinear form, point, field, type, tensor |
| planetmath.org /encyclopedia/MetricTensor.html (237 words) |
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