Derivation
Statements
Definition. Let be a tangent vector at a point , the mapping defined by the directional derivative at is said to be a derivation at . The set of all derivations at is denoted as .
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Definition. Let v be a tangent vector at a point p∈Rn, the mapping Dv:C∞(p)→R defined by the directional derivative at p is said to be a derivation at p. The set of all derivations at p is denoted as Dp(Rn).