Examples of using Approximations in English and their translations into Serbian
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Colloquial
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Ecclesiastic
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Computer
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Latin
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Cyrillic
Although Bill's speech contains omissions and approximations, his speech is still 75% understandable to friends and family.
iterative methods form successive approximations that converge to the exact solution only in the limit.
Constructive approximations of operators can be viewed through the processes of the convergence of a sequence of operators in the respective functional spaces.
Unchanged since first discovered although they may have been shown to be approximations of more accurate laws—see“Laws as approximations” below.
For instance, the life-like cellular automaton automaton B1/S12 when applied to a single cell will generate four approximations of the Sierpinski triangle.
can give essentially any filter response including excellent approximations to brickwall filters.
All known laws of physics have consequences that are computable by a series of approximations on a digital computer.
Some laws are only approximations of other more general laws, and are good approximations with a restricted domain of applicability.
can provide good approximations of protocol behaviour.
examining successive approximations for the length of the month in terms of fractions of a day.
laws can be approximations to some deeper set of laws.
solving constraint satisfaction problems, and are often based on arc consistency or one of its approximations.
have a high error rate because they rely on approximations from passenger surveys.
locally the laws of Euclidean geometry are good approximations.
Weighted polynomial approximations, as well as special non-polynomial systems(Muntz's
Close approximations to this type appear also in the Balkans
to construct integer approximations to the right isosceles triangle,
faster to solve, to approximations limiting the size of the system(for example, periodic boundary conditions), to fundamental approximations to the underlying equations that are required to achieve any solution to them at all.
First approximations of a nonlinear differential equation obtained by different methods and around different known analytical solutions were compared for error analysis and for comparison of their limit kinetic parameter cases by multi-parametric analysis by one or more system parameter variation.
Distinctive features of the Kiev School approach included an emphasis on the computation of solutions(not just a proof of its existence), approximations of periodic solutions,
