arbitrarily close in a sentence
1) Sidi's method allows for convergence with an order arbitrarily close to 2.
arbitrarily collocations
2) The geodesics are parallel and arbitrarily close in region II, which is flat.
3) In this way, it's easy to get arbitrarily close to periodicity.
arbitrarily close example sentences
4) Residual entropy - the entropy present after a substance is cooled arbitrarily close to absolute zero.5) In that case, the particle will eventually pass arbitrarily close to every point within the annulus.
6) This way the output can be made to be " arbitrarily close to the entropy bound".
7) Thus, utility can be pushed arbitrarily close to optimality, with a corresponding tradeoff in average delay.
8) In theory, a large number of stages could push a vehicle arbitrarily close to the speed of light.
9) The way to think about this is that the function takes both the values 1 and −1 arbitrarily close to 0.
10) As discussed above, the success probability of teleportation gates can be made arbitrarily close to 1 by preparing larger entangled states.
11) A number or point for which, from a given set of numbers or points, one can choose an arbitrarily close number or point.
12) Thus, the time average expected penalty can be made arbitrarily close to the optimal value p* by choosing V suitably large.
13) The V parameter can be chosen to ensure the time average of p(t) is arbitrarily close to optimal, with a corresponding tradeoff in average queue size.
14) However, you may approach arbitrarily close , so it is meaningful to ask what happens in the limit of very small temperature approaching zero.
15) Say there's a wall there so he can't stand on that point exactly, but can still get arbitrarily close to it.
example sentences with arbitrarily close
16) For solving any equation of the "n"th degree numerically, to obtain a result that is arbitrarily close to being exact, see Root-finding algorithm.17) Since "f" is bounded, the averages of it over the two balls are arbitrarily close , and so "f" assumes the same value at any two points.
18) More precisely, the sequence converges if there exists a limit L such that the remaining an's are arbitrarily close to L for some n large enough.
19) These functions are not exactly periodic, but they are arbitrarily close in some sense, as well as being a projection of an exactly periodic function.
20) However, an open disk is not compact, because a sequence of points can tend to the boundary without getting arbitrarily close to any point in the interior.
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