Real analysis (traditionally, the theory of functions of a real variable) is a branch of mathematical analysis dealing with the real numbers and real valued functions of a real variable. In particular, it deals with the analytic properties of real functions and sequences, including convergence and limits of sequences of real numbers, the calculus of the real numbers, and continuity, smoothness and related properties of real-valued functions.
Read more about Real Analysis: Scope, Key Concepts
Famous quotes containing the words real and/or analysis:
“I’m real ambivalent about [working mothers]. Those of use who have been in the women’s movement for a long time know that we’ve talked a good game of “go out and fulfill your dreams” and “be everything you were meant to be.” But by the same token, we want daughters-in-law who are going to stay home and raise our grandchildren.”
—Erma Bombeck (20th century)
“Ask anyone committed to Marxist analysis how many angels on the head of a pin, and you will be asked in return to never mind the angels, tell me who controls the production of pins.”
—Joan Didion (b. 1934)