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Converging

Converge Con*verge", v. i. [imp. & p. p. Converged; p. pr. & vb. n. Converging.] [Pref. con- + L. vergere to turn, incline; cf. F. converger. See Verge, v. i.] To tend to one point; to incline and approach nearer together; as, lines converge. The mountains converge into a single ridge. --Jefferson.

Converge Con*verge", v. i. [imp. & p. p. Converged; p. pr. & vb. n. Converging.] [Pref. con- + L. vergere to turn, incline; cf. F. converger. See Verge, v. i.] To tend to one point; to incline and approach nearer together; as, lines converge. The mountains converge into a single ridge. --Jefferson.

Converging

Converging Con*ver"ging, a. Tending to one point; approaching each other; convergent; as, converging lines. --Whewell. Converging rays(Opt.), rays of light, which, proceeding from different points of an object, tend toward a single point. Converging series (Math.), a series in which if an indefinitely great number of terms be taken, their sum will become indefinitely near in value to a fixed quantity, which is called the sum of the series; -- opposed to a diverging series.

Converging Con*ver"ging, a. Tending to one point; approaching each other; convergent; as, converging lines. --Whewell. Converging rays(Opt.), rays of light, which, proceeding from different points of an object, tend toward a single point. Converging series (Math.), a series in which if an indefinitely great number of terms be taken, their sum will become indefinitely near in value to a fixed quantity, which is called the sum of the series; -- opposed to a diverging series.

- convergence may refer to: convergence (evolutionary computing), a means of modeling the tendency for genetic characteristics of po****tions to stabilize

- in mathematics, pointwise convergence is one of various senses in which a sequence of functions can converge to a particular function. suppose { fn }

- sequences are exactly the converging sequences with respect to that topology. in particular, there is no metric of almost sure convergence. to say that the sequence

- exist to increase the rate of convergence of a given sequence, i.e. to transform a given sequence into one converging faster to the same limit. such

- converging technologies for improving human performance http://www.wtec.org/convergingtechnologies/report/nbic_report.pdf converging technologies

- converge is a word denoting the coming together of at least two things. it may also refer to: converge (band), a metalcore band from m****achusetts converge

- conditionally convergent if it converges, but it does not converge absolutely. more precisely, a series is said to converge conditionally if exists and

- mathematics, convergence tests are methods of testing for the convergence, conditional convergence, absolute convergence, interval of convergence or divergence

- in mathematics, pointwise convergence is one of various senses in which a sequence of functions can converge to a particular function. suppose { fn }

- sequences are exactly the converging sequences with respect to that topology. in particular, there is no metric of almost sure convergence. to say that the sequence

- exist to increase the rate of convergence of a given sequence, i.e. to transform a given sequence into one converging faster to the same limit. such

- converging technologies for improving human performance http://www.wtec.org/convergingtechnologies/report/nbic_report.pdf converging technologies

- converge is a word denoting the coming together of at least two things. it may also refer to: converge (band), a metalcore band from m****achusetts converge

- conditionally convergent if it converges, but it does not converge absolutely. more precisely, a series is said to converge conditionally if exists and

- mathematics, convergence tests are methods of testing for the convergence, conditional convergence, absolute convergence, interval of convergence or divergence