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		<property:Has_definition rdf:datatype="http://www.w3.org/2001/XMLSchema#string">Nech $f$ je ohraničená funkcia na $ \langle a, b \rangle$. Hovoríme, že postupnosť integrálnych súčtov $ \{ S(f; D, \nu ) \}$ má limitu $S \in R$ podľa normy delenia, a píšeme $ \lim \limits_{ {\vert} {\vert} D {\vert} {\vert} \rightarrow 0} S(f; D, \nu ) = S,$ ak k ľubovoľnému $\varepsilon &gt; 0$ existuje $\delta &gt; 0$ také, že pre každé delenie $D$ intervalu $\langle a, b\rangle,$ pre ktoré $ {\vert} {\vert} D {\vert} {\vert} &lt; \delta ,$  a pre každý výber bodov $\nu $ v $D$ platí ${\vert}(f; D, \nu ) - S {\vert} &lt; \varepsilon .$ Číslo $S$ nazývame v tomto prípade (určitým) integrálom funkcie $f$ na intervale $\langle a, b \rangle$ alebo integrálom funkcie $f$ od $a$ do $b$.</property:Has_definition>
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		<property:Is_taken_from rdf:datatype="http://www.w3.org/2001/XMLSchema#string">Feťková, J; Olach, R; Špániková, E; Wisztová, E: Integrálny počet a jeho aplikácie. Žilina: EDIS 2000</property:Is_taken_from>
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