Quantum redactiones paginae "Continuitas (mathematica)" differant

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[[Fasciculus:Graph of example function.svg|thumb|250px|[[Graphum (mathematica)|Graphum]] cuiusdam [[functio differentiabilis|functionis differentiabilis]] continuaeque in [[intervallum (mathematica)|intervallo]] [-1,1.5] definitae:<br /> <center><math>\begin{align}&\scriptstyle f \colon [-1,1.5] \to [-1,1.5] \\ &\textstyle x \mapsto \frac{(4x^3-6x^2+1)\sqrt{x+1}}{3-x}\end{align}</math></center>]]
'''Continuitas''' in [[topologia]] est [[functio]] [[numerus realis|realis]] [[functio|dominii]] <math>f: I\to\mathbb{R}</math> super [[Intervallum (mathematica)|intervallo]] reali <math>I\subseteq\mathbb{R}</math> continua est, si [[Graphum (mathematica)|graphum]] functionis <math>f</math> stilo non sublato describi potest. Pars [[mathematica]]e quae de functionibus continuis tractat est [[analysis]]; pars quae de rebus discretis tractat est [[mathematica discreta]], in qua sunt [[calculus coniunctionibus]] vel "ars combinatoria.," [[arithmetica]] [[numerus integer|integrorum]], et [[probabilitas]].
 
== Definitio pro functionis realibus ==