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<p>underlies many of the ideas of <a href="page.php?w=calculus">calculus</a>, such as the <a href="page.php?w=derivative">derivative</a>.  It is therefore of fundamental importance in real analysis, which provides the rigorous justification for calculus.  Limits describe how a sequence, function, or family of functions behave under a limiting process, such as letting an index tend to infinity, or a letting point become very large or approach another point. The formal language of limits defines continuity, differentiation, integration, infinite series,</p><p>
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