单词	real function
释义	real function A function from the set R of real numbers (or a subset of R) to R. Thus, if f is a real function, then, for every real number x in the domain, a corresponding real number f(x) is defined. If a function f: S → R is defined by giving a formula for f(x), without specifying the domain S, it is usual to assume that the domain is the largest meaningful subset S of R. For example, if f(x) = 1/(x − 2), the domain would be taken to be R\\ {2}; that is, the set of all real numbers not equal to 2. If , the domain would be the closed interval [−3, 3].
随便看	Frobenius endomorphism Frobenius, (Ferdinand) Georg Frobenius normal form from above, from the right from below, from the left frontier FRS frustum Fry, Hannah Fubini's Theorem fulcrum full angle full measure full rank function functional functional analysis functionally separable function of a function function space functor fundamental group Fundamental Theorem of Algebra Fundamental Theorem of Arithmetic Fundamental Theorem of Calculus

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