Sentence examples for sufficiently natural from inspiring English sources

Exact(1)

For example, brain imaging studies [ 13, 14] showed that artificial agents with sufficiently natural appearance and movements can evoke motor resonances in human observers.

Similar(59)

However, the Focus system is very good, sufficiently natural-feeling not to get in the way of the driving flow and pleasure expected in a Focus.

where k 0 is a sufficiently large natural number.

we let and prove that for all sufficiently large natural numbers, (2.36).

Moreover, there is reason to believe that ADL lies in the overlapping consensus of all sufficiently strong, "natural" theories.

Most post-tensioned concrete floors possess sufficiently low natural frequencies for resonance, with the vibrations caused by walking, to be a realistic possibility.

In fact, the examples are so ubiquitous and the technique is so general that there is reason to believe that ADL lies in the overlapping consensus of all sufficiently strong, natural theories.

The paucity of clinically derived mutation-positive samples could be surmounted if it were possible to construct artificial samples containing mutations of interest that would sufficiently resemble natural human samples.

In fact, for any strong convergent sequence ({z_{n}}subset E) such that (z_{n}rightarrow z_{0}) and (|z_{n}-T_{n}z_{n}|rightarrow0) as (nrightarrowinfty), there exists sufficiently large natural number N such that (z_{n}neq x_{m}), for any (n, m >N).

Let us consider the following contour integral I n ( x ) = 1 2 π i ∮ Γ n λ y ( x, λ ) d λ, where Γ n = { λ : | λ | = | λ n 0 | + τ 2 } is a contour oriented counter-clockwise, and n is a sufficiently large natural number.

Proof In fact, for any strong convergent sequence { z n } ⊂ E such that z n → z 0 and ∥ z n − T n z n ∥ → 0 as n → ∞, from Conclusion 3.2, there exists a sufficiently large natural number N such that z n ≠ x m for any n, m > N. Then T z n = − z n for n > N, it follows from ∥ z n − T n z n ∥ → 0 that 2 z n → 0 and hence z n → z 0 = 0. □.

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