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- Orthonormal_frame abstract "In Riemannian geometry and relativity theory, an orthonormal frame is a tool for studying the structure of a differentiable manifold equipped with a metric. If M is a manifold equipped with a metric g, then an orthonormal frame at a point P of M is an ordered basis of the tangent space at P consisting of vectors which are orthonormal with respect to the bilinear form gP.".
- Orthonormal_frame wikiPageID "350995".
- Orthonormal_frame wikiPageRevisionID "468877565".
- Orthonormal_frame hasPhotoCollection Orthonormal_frame.
- Orthonormal_frame subject Category:Riemannian_geometry.
- Orthonormal_frame comment "In Riemannian geometry and relativity theory, an orthonormal frame is a tool for studying the structure of a differentiable manifold equipped with a metric. If M is a manifold equipped with a metric g, then an orthonormal frame at a point P of M is an ordered basis of the tangent space at P consisting of vectors which are orthonormal with respect to the bilinear form gP.".
- Orthonormal_frame label "Orthonormal frame".
- Orthonormal_frame sameAs m.01z8j3.
- Orthonormal_frame sameAs Q7104842.
- Orthonormal_frame sameAs Q7104842.
- Orthonormal_frame wasDerivedFrom Orthonormal_frame?oldid=468877565.
- Orthonormal_frame isPrimaryTopicOf Orthonormal_frame.