Sentence examples for discrete arithmetic from inspiring English sources

Exact(1)

This can be done on touch interfaces through cuing appropriate gestures, such as discussed earlier (see also Richland, 2015), tapping for discrete arithmetic operations, sliding for estimation problems, and tapping at different rates to experience different steepness levels of slope.

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Discrete stochastic arithmetic enables one to estimate rounding error propagation in numerical codes.

We show the accuracy improvement obtained using such compensated summations in numerical simulations controlled with discrete stochastic arithmetic.

The discrete quasi-arithmetic mean of the numbers a and b with the coefficients α and β respecting the function φ is defined by the number M_{varphi}(a,b alpha,beta)=varphi^{-1} bigl( alphavarphi (a)+betavarphi(b) bigr).

The actions either mapped congruently to the cognition (continuous action for estimation and discrete action for arithmetic), or not.

The discrete φ-quasi-arithmetic mean of the combination x ¯ can be defined as the point M φ ( x ¯ ) = φ − 1 ( ∑ i = 1 n α i φ ( a i ) + ∑ j = 1 m β j φ ( b j ) − ∑ k = 1 l γ k φ ( c k ) ) (4.2). belonging to conv { a, b }, because the affine combination enclosed in parentheses is located in φ ( conv { a, b } ).

We propose a method for an efficient optimization of experimental designs, using a combination of discrete adjoint computations, Taylor arithmetic and matrix calculus.

What was so remarkable about Riemann's zeta function was that it somehow took a question about prime numbers -- those discrete atoms of simple arithmetic, things easy to imagine -- and put it in terms of a far larger and more esoteric class of numbers known as complex numbers.

A discrete generalization of the arithmetic mean is the convex combination or the weighted mean ∑ i = 1 n p i x i ∈ I with coefficients p i ∈ [ 0, 1 ] such that ∑ i = 1 n p i = 1.

In particular arithmetic is a discrete task and should be supported by discrete rather than continuous actions whereas estimation is a continuous task and should be supported by continuous rather than discrete actions.

Very general forms of discrete and integral quasi-arithmetic means and their refinements were studied in [6].

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