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- ...2, \ldots\}$ is [[linearly independent]] (${\rm span} \leftarrow$ [[Taylor series]]). This series is a function for every $x$.8 KB (1,289 words) - 15:11, 9 October 2012
- ...rivative]]s of the unknown are replaced by finite differences via [[Taylor series]] of the functions. When solved these equation produce [[recurrence relatio10 KB (1,593 words) - 13:20, 8 April 2013
- ...tion into a combination of simpler functions. It's similar to the [[Taylor series]] but instead of [[polynomial]]s it uses [[trigonometric functions]].2 KB (405 words) - 15:03, 17 February 2011
- ...er, does $P$ span the whole space? '''Exercise.''' Hint: consider [[Taylor series]].17 KB (2,592 words) - 14:38, 14 April 2013