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In mathematics, a holonomic basis for a manifold is a set of basis vectors ek for which all Lie derivatives vanish:
- <math>[e_j,e_k]=0<math>
Some authors (confusingly) call a holonomic basis a coordinate basis, and an anholonomic basis a non-coordinate basis. Spherical and cylinderical coordinates are an example of basis with non-vanishing commutators.
See also
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