proof ch:11-manifolds-tensors-curvature@proof-6

open in the book · parts/02-mathematical-methods/11-manifolds-tensors-curvature.tex:2005

Rests on

No declared or derived dependency edges point away from this node yet.

Supports

Nothing declares a dependency on this node yet.

Neighborhood

Every logical edge within two steps of this node.

proof : ch:11-manifolds-tensors-curvature@proof-6proofproposition 13.40: Parallel transport is an isometry of the tangent plane13.40definition 13.21: First fundamental form13.21equation 13.126: eq:mfd-campoparalelo13.126equation 13.129: eq:mfd-geodesic-parallelism13.129theorem 13.41: Holonomy equals the enclosed curvature; local Gauss–Bonnet13.41

Edges

typedirectionnode provenancewhere
proves Parallel transport is an isometry of the tangent plane declared parts/02-mathematical-methods/11-manifolds-tensors-curvature.tex:2005