lebesgue integral
Le·besgue in·te·gral
L l Transcription
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- US Pronunciation
- US IPA
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- [luh-beg in-ti-gruh l, in-teg-ruh l]
- /ləˈbɛg ˈɪn tɪ grəl, ɪnˈtɛg rəl/
-
- US Pronunciation
- US IPA
-
- [luh-beg in-ti-gruh l, in-teg-ruh l]
- /ləˈbɛg ˈɪn tɪ grəl, ɪnˈtɛg rəl/
Definitions of lebesgue integral words
- noun lebesgue integral an integral obtained by application of the theory of measure and more general than the Riemann integral. 1
- noun lebesgue integral (analysis, singular only, definite and countable) An integral which has more general application than that of the Riemann integral, because it allows the region of integration to be partitioned into not just intervals but any measurable sets for which the function to be integrated has a sufficiently narrow range. (Formal definitions can be found at PlanetMath). 0
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Parts of speech for Lebesgue integral
noun
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determiner
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lebesgue integral popularity
This term is known only to a narrow circle of people with rare knowledge. Only 2% of English native speakers know the meaning of this word.
According to our data most of word are more popular. This word is almost not used. It has a much more popular synonym.
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