The Lebesgue (luh BEG) variety, based on the measure theory of sets, is usable when the function is not piecewise continuous, which cannot be said for the standard kind.
The Lebesgue (luh BEG) variety, based on the measure theory of sets, is usable when the function is not piecewise continuous, which cannot be said for the standard kind. The Gaussian variety can be used over a closed surface containing a volume. The improper variety can be used over unbounded domains that include infinity. The standard variety is Riemann's, which on a Cartesian plane is performed by considering arbitrarily small rectangles drawn from the function to the x-axis, and adding up the areas. FTP, name this concept in calculus that according to the Fundamental Theorem of Calculus is the opposite of a derivative.          |
The Lebesgue (luh BEG) variety, based on the measure theory of sets, is usable when the function is not piecewise continuous, which cannot be said for the standard kind.
{Integral}