to approach a limit

  • 41Supernova — This article is about the astronomical event. For other uses, see Supernova (disambiguation). Multiwavelength X ray, infrared, and optical compilation image of Kepler s supernova remnant, SN 1604. A supernova is a stellar explosion that is more… …

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  • 42Mathematical singularity — In mathematics, a singularity is in general a point at which a given mathematical object is not defined, or a point of an exceptional set where it fails to be well behaved in some particular way, such as differentiability. See Singularity theory… …

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  • 43Quantum Zeno effect — The quantum Zeno effect is a name coined by George Sudarshan and Baidyanaith Misra of the University of Texas in 1977 in their analysis of the situation in which an unstable particle, if observed continuously, will never decay.Citation | last =… …

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  • 44Fair Access Policy — Some Internet service providers implement a system of bandwidth management called Fair Access Policy with the stated purpose of preventing users of a broadband connection from overusing bandwidth. The limit is often on a daily or monthly basis,… …

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  • 45Portal:Star — Shortcut: P:STR The Star Portal Wikipedia portals: Culture Geography Health History …

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  • 46converge — verb (converged; converging) Etymology: Late Latin convergere, from Latin com + vergere to bend, incline more at wrench Date: 1691 intransitive verb 1. to tend or move toward one point or one another ; come together …

    New Collegiate Dictionary

  • 47Convergent (continued fraction) — A convergent is one of a sequence of values obtained by evaluating successive truncations of a continued fraction. The nth convergent is also known as the nth approximant of a continued fraction.[1] Contents 1 Representation of real numbers 2… …

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  • 48Convergence — Contents 1 Science 1.1 Mathematics 1.2 Natural sciences …

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  • 49Riemann series theorem — In mathematics, the Riemann series theorem (also called the Riemann rearrangement theorem), named after 19th century German mathematician Bernhard Riemann, says that if an infinite series is conditionally convergent, then its terms can be… …

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  • 50Mittag-Leffler's theorem — In complex analysis, Mittag Leffler s theorem concerns the existence of meromorphic functions with prescribed poles. It is sister to the Weierstrass factorization theorem, which asserts existence of holomorphic functions with prescribed zeros. It …

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