explain Riemann integration
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a sequence of Riemann sums over a regular
partition of an interval. the number of an top is the total area of the rectangle, which converges to the intergal of the function.
partition of an interval. the number of an top is the total area of the rectangle, which converges to the intergal of the function.
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Riemann integration is the formulation of integration most people think of if they ever think about integration. It is the only type of integration considered in most calculus classes; many other forms of integration, notably Lebesgue integrals, are extensions of Riemann integrals to larger classes of functions. The Riemann integral was developed by [[w:Bernhard Riemann|Bernhard Riemann]] in 1854 and was, when invented, the first rigorous definition of integration applicable to not necessarily continuous functions.
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