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→Lebesgue Intergral
==Lebesgue Intergral==
==Lebesgue Intergral==
The Lebesgue intergral is usually introduced in late university or early postgraduate mathematics. It is nievely discribed as rotating the Reimann intergral, in that it is the range instead of the domain that is partioned. An understanding of [[measure theory]] is required to understand this techniques.
==See Also==
==See Also==