Let \((V,\| \|)\) and \((W,\| \|)\) be finitely dimensional normed vector spaces, \(G\subseteq V\) an open subset, and \(f\colon G\rightarrow W\) a function. Furthermore, let \(x\in G\) be a point and \(v_{1},\ldots ,v_{n}\) be fixed vectors in \(V\). Then we say the function \(f\) is \(n\) times continuously differentiable, if
Corollaries: 1
Definitions: 2 3
Proofs: 4 5 6 7
Propositions: 8 9
Theorems: 10