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- Q2996956 subject Q8367819.
- Q2996956 abstract "In mathematics, the Daniell integral is a type of integration that generalizes the concept of more elementary versions such as the Riemann integral to which students are typically first introduced. One of the main difficulties with the traditional formulation of the Lebesgue integral is that it requires the initial development of a workable measure theory before any useful results for the integral can be obtained. However, an alternative approach is available, developed by Percy J. Daniell (1918) that does not suffer from this deficiency, and has a few significant advantages over the traditional formulation, especially as the integral is generalized into higher-dimensional spaces and further generalizations such as the Stieltjes integral. The basic idea involves the axiomatization of the integral.".
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- Q2996956 wikiPageWikiLink Q8367819.
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- Q2996956 wikiPageWikiLink Q889019.
- Q2996956 wikiPageWikiLink Q917657.
- Q2996956 wikiPageWikiLink Q925832.
- Q2996956 comment "In mathematics, the Daniell integral is a type of integration that generalizes the concept of more elementary versions such as the Riemann integral to which students are typically first introduced. One of the main difficulties with the traditional formulation of the Lebesgue integral is that it requires the initial development of a workable measure theory before any useful results for the integral can be obtained. However, an alternative approach is available, developed by Percy J.".
- Q2996956 label "Daniell integral".