Classifier Instance:

Anchor text: Lagrange
Target Entity: Joseph_Louis_Lagrange
Preceding Context: The theorem was proved by
Succeeding Context: and generalized by Hans Heinrich Bürmann, both in the late 18th century. There is a straightforward derivation using complex analysis and contour integration; the complex formal power series version is clearly a consequence of knowing the formula for polynomials, so the theory of analytic functions may be applied. Actually, the machinery from analytic function theory enters only in a formal way in this proof, in that what is really needed is just some property of the formal residue, and a more direct formal is available.
Paragraph Title: Theorem statement
Source Page: Lagrange inversion theorem

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