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"Convergence in probability" is a technical term in relation to a series of random variables. Not clear whether this was your question though, I suggest providing more context.
The rate of convergance for the bisection method is the same as it is for every other iteration method, please see the related question for more info. The actual specific 'rate' depends entirely on what your iteration equation is and will vary from problem to problem. As for the order of convergance for the bisection method, if I remember correctly it has linear convergence i.e. the convergence is of order 1. Anyway, please see the related question.
In advanced mathematics, familiar trigonometric ratios such as sine, cosine or tan are defined as infinite series. For example, sin(x) = x - x3/3! + x5/5! - ... Such series are used to calculate trig ratios and the proof of their their convergence to a specific value depends on calculus.
The region of convergence (ROC) of x(z) is the set of all values of z for which x(z) attains a finite value.
The convergence rate is a measure of how quickly the calculations become close to the value being calculated. Alternatively, how quickly the error becomes smaller.The convergence rate is a measure of how quickly the calculations become close to the value being calculated. Alternatively, how quickly the error becomes smaller.The convergence rate is a measure of how quickly the calculations become close to the value being calculated. Alternatively, how quickly the error becomes smaller.The convergence rate is a measure of how quickly the calculations become close to the value being calculated. Alternatively, how quickly the error becomes smaller.
Divergence. Convergence means that the series "reaches" a finite value.
Divergence. Convergence means that the series "reaches" a finite value.
"Convergence in probability" is a technical term in relation to a series of random variables. Not clear whether this was your question though, I suggest providing more context.
William John Swartz has written: 'On convergence of infinite series of images' -- subject(s): Infinite Series, Series, Infinite
In mathematics, a series (or sometimes also an integral) is said to converge absolutely if the sum (or integral) of the absolute value of the summand or integrand is finite. More precisely, a real or complex-valued series is said to converge absolutely if Absolute convergence is vitally important to the study of infinite series because on the one hand, it is strong enough that such series retain certain basic properties of finite sums - the most important ones being rearrangement of the terms and convergence of products of two infinite series - that are unfortunately not possessed by all convergent series. On the other hand absolute convergence is weak enough to occur very often in practice. Indeed, in some (though not all) branches of mathematics in which series are applied, the existence of convergent but not absolutely convergent series is little more than a curiosity. In mathematics, a series (or sometimes also an integral) is said to converge absolutely if the sum (or integral) of the absolute value of the summand or integrand is finite. More precisely, a real or complex-valued series is said to converge absolutely if Absolute convergence is vitally important to the study of infinite series because on the one hand, it is strong enough that such series retain certain basic properties of finite sums - the most important ones being rearrangement of the terms and convergence of products of two infinite series - that are unfortunately not possessed by all convergent series. On the other hand absolute convergence is weak enough to occur very often in practice. Indeed, in some (though not all) branches of mathematics in which series are applied, the existence of convergent but not absolutely convergent series is little more than a curiosity.
Convergence of telecommunications
Convergence is a noun.
Most bookshops stock the Twilight Series as they are so popular, but if not you can always order them from your local bookshop, or online.
The motto of Division of IT Convergence Engineering is 'The World's Best in IT Convergence Engineering!'.
describe convergence in a CRT television receiver
Convergence - journal - was created in 1995.
Convergence - novel - was created in 1997.