strictly increasing function

strictly increasing function
Any function of a real variable who value increases as the variable increases

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  • strictly increasing function — Math. a function having the property that for any two points in the domain such that one is larger than the other, the image of the larger point is greater than the image of the smaller point. Cf. strictly decreasing function. * * * …   Universalium

  • strictly increasing function — Math. a function having the property that for any two points in the domain such that one is larger than the other, the image of the larger point is greater than the image of the smaller point. Cf. strictly decreasing function …   Useful english dictionary

  • strictly decreasing function — Math. a function having the property that for any two points in the domain such that one is larger than the other, the image of the larger point is less than the image of the smaller point. Cf. strictly increasing function. * * * …   Universalium

  • strictly decreasing function — Math. a function having the property that for any two points in the domain such that one is larger than the other, the image of the larger point is less than the image of the smaller point. Cf. strictly increasing function …   Useful english dictionary

  • Monotonic function — Monotonicity redirects here. For information on monotonicity as it pertains to voting systems, see monotonicity criterion. Monotonic redirects here. For other uses, see Monotone (disambiguation). Figure 1. A monotonically increasing function (it… …   Wikipedia

  • Veblen function — In mathematics, the Veblen functions are a hierarchy of functions from ordinals to ordinals, introduced by harvtxt|Veblen|1908. If phi;0 is any continuous strictly increasing function from ordinals to ordinals, then for any non zero ordinal α,… …   Wikipedia

  • Convex function — on an interval. A function (in black) is convex if and only i …   Wikipedia

  • Cumulative distribution function — for the normal distributions in the image below …   Wikipedia

  • Entire function — In complex analysis, an entire function, also called an integral function, is a complex valued function that is holomorphic over the whole complex plane. Typical examples of entire functions are the polynomials and the exponential function, and… …   Wikipedia

  • Inverse function — In mathematics, if fnof; is a function from A to B then an inverse function for fnof; is a function in the opposite direction, from B to A , with the property that a round trip (a composition) from A to B to A (or from B to A to B ) returns each… …   Wikipedia

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