Classifier Instance:

Anchor text: Govindasvāmi
Target Entity: Govindasv\u0101mi
Preceding Context: A special case of this theorem was first described by Parameshvara (1370–1460) from the Kerala school of astronomy and mathematics in his commentaries on
Succeeding Context: and Bhaskara II. The mean value theorem in its modern form was later stated by Augustin Louis Cauchy (1789–1857). It is one of the most important results in differential calculus, as well as one of the most important theorems in mathematical analysis, and is essential in proving the fundamental theorem of calculus. The mean value theorem follows from the more specific statement of Rolle's theorem, and can be used to prove the more general statement of (with Lagrange form of the remainder term).
Paragraph Title: null
Source Page: Mean value theorem

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