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Emendatio ex 15:42, 13 Februarii 2012

Limes, in mathematica, est quantitas ad quam alia quantitas adpropinquit. Definitio haec est:

lim_{x\rightarrow a}f(x)=b

significat

\forall \epsilon \exists \delta {\text{ ut }}|f(x)-b|<\epsilon \Leftrightarrow |x-a|<\delta

Emendatio ex 15:41, 13 Februarii 2012 recensere Amahoney (disputatio \| conlationes) Magistratus 10 337 edits this needs to be a page of its own, not a link into "analysis" ← Differentia superior		Emendatio ex 15:42, 13 Februarii 2012 recensere abrogare Amahoney (disputatio \| conlationes) Magistratus 10 337 edits m fix error in the Tex Differentia proxima →
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	:<math>lim_{x \rightarrow a} f(x) = b</math> significat		:<math>lim_{x \rightarrow a} f(x) = b</math> significat

	:<math>\forall \epsilon ~~\text{}~~ \exists \delta \text{ ut } \|f(x)-b\| < \epsilon \Leftrightarrow \|x-a\| < \delta</math>		:<math>\forall \epsilon \exists \delta \text{ ut } \|f(x)-b\| < \epsilon \Leftrightarrow \|x-a\| < \delta</math>