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  2. Henri Lebesgue - Wikipedia

    en.wikipedia.org/wiki/Henri_Lebesgue

    Henri Léon Lebesgue ForMemRS [1] (French: [ɑ̃ʁi leɔ̃ ləbɛɡ]; June 28, 1875 – July 26, 1941) was a French mathematician known for his theory of integration, which was a generalization of the 17th-century concept of integration—summing the area between an axis and the curve of a function defined for that axis.

  3. Lebesgue integral - Wikipedia

    en.wikipedia.org/wiki/Lebesgue_integral

    The term Lebesgue integration can mean either the general theory of integration of a function with respect to a general measure, as introduced by Lebesgue, or the specific case of integration of a function defined on a sub-domain of the real line with respect to the Lebesgue measure.

  4. Lebesgue differentiation theorem - Wikipedia

    en.wikipedia.org/wiki/Lebesgue_differentiation...

    The Vitali covering lemma is vital to the proof of this theorem; its role lies in proving the estimate for the Hardy–Littlewood maximal function.. The theorem also holds if balls are replaced, in the definition of the derivative, by families of sets with diameter tending to zero satisfying the Lebesgue's regularity condition, defined above as family of sets with bounded eccentricity.

  5. Lebesgue measure - Wikipedia

    en.wikipedia.org/wiki/Lebesgue_measure

    Lebesgue measure is both locally finite and inner regular, and so it is a Radon measure. Lebesgue measure is strictly positive on non-empty open sets, and so its support is the whole of R n. If A is a Lebesgue-measurable set with λ(A) = 0 (a null set), then every subset of A is also a null set. A fortiori, every subset of A is measurable.

  6. Why Bill Gates Is Telling All About Life Before His Billions ...

    www.aol.com/why-bill-gates-telling-life...

    Microsoft founder Bill Gates is telling his “origin story” in his own words with the memoir Source Code, being released on Feb. 4 "My parents and early friends put me in a position to have a ...

  7. Riemann–Lebesgue lemma - Wikipedia

    en.wikipedia.org/wiki/Riemann–Lebesgue_lemma

    In mathematics, the Riemann–Lebesgue lemma, named after Bernhard Riemann and Henri Lebesgue, states that the Fourier transform or Laplace transform of an L 1 function vanishes at infinity. It is of importance in harmonic analysis and asymptotic analysis .

  8. White House defends funding freeze amid chaotic rollout

    www.aol.com/trumps-federal-funding-freeze...

    The Trump administration's abrupt freeze on nearly all federal grants and loans has created widespread confusion.

  9. LeBron James refutes report he was frustrated with Anthony ...

    www.aol.com/sports/lebron-james-refutes-report...

    LeBron James refutes report he was frustrated with Anthony Davis, posts heartfelt message to former teammate