Definition:Limit of Real Function/Notation
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Definition
$\map f x$ tends to the limit $L$ as $x$ tends to $c$, is denoted:
- $\map f x \to L$ as $x \to c$
or
- $\ds \lim_{x \mathop \to c} \map f x = L$
The latter is voiced:
- the limit of $\map f x$ as $x$ tends to $c$.
Sources
- 1975: W.A. Sutherland: Introduction to Metric and Topological Spaces ... (previous) ... (next): $1$: Review of some real analysis: $\S 1.3$: Limits of functions: Definition $1.3.1$