Sentence examples for kind of refinement from inspiring English sources

Isabelle Huppert delivers a strong, textured and playful performance, but doesn't bring the same kind of refinement and depth as Blanchett.

But it is just this kind of refinement, the Bush administration argues, that shows that the city's numbers are a perception problem rather than reality.

The use of frying is subtle, and for that kind of refinement, America needed the Italians, who have been quietly frying pizza dough in Naples for years before anyone noticed.

Flaubert's last published book, "Three Tales," a collection of three simple stories, suggests a similar kind of refinement and distillation, but on the other hand, at the time of his death (he lived to a relatively ancient 58) Flaubert was still trying to finish "Bouvard and Pécuchet," a grand and immensely complicated satire on all human knowledge and human pretension.

They instilled in us the "Revolutionary promiscuity" that they themselves had already practiced in the Sierra Maestra, and incited us to laugh at those who spoke well, were deeply cultured, or showed any kind of refinement.

Applying the previous lemma on the convex function defined earlier f = ⦀ A ν X B 1 − ν + A 1 − ν X B ν ⦀. on the interval [ μ, 1 − μ ] when 0 ≤ μ ≤ 1 2 and on the interval [ 1 − μ, μ ] when 1 2 ≤ μ ≤ 1, we obtain the following refinement of the first inequality (1.1) which is a kind of refinements of Theorem 1 in a paper Kittaneh [5] and Theorem 1 in a paper of Feng [3].

Applying the Lemma 1 to the function f = ⦀ A ν X B 1 − ν + A 1 − ν X B ν ⦀ on the interval [ μ, 1 2 ] when 0 ≤ μ ≤ 1 2, and on the interval [ 1 2, μ ] when 1 2 ≤ μ ≤ 1, we obtain the following theorem, which is a kind of refinements of Theorem 3 in a paper Kittaneh [5] and Theorem 3 in a paper of Feng [3].

Applying Lemma 1 to the function f = ⦀ A ν X B 1 − ν + A 1 − ν X B ν ⦀ in the interval [ μ, 1 2 ] on 0 ≤ μ ≤ 1 2, and in the interval [ 1 2, μ ] for 1 2 ≤ μ ≤ 1, we obtain the following, which is a kind of refinements of Theorem 2 in a paper Kittaneh [5] and Theorem 2 in a paper of Feng [3].

So those kinds of refinements, we're going to continue to be working on.

Income statistics are never compiled on exactly the same bases and there are all kinds of refinements, which vary from one study to another.

Figure 14 shows the two different kinds of refinements needed to achieve a successful fast implementation, using a high-level description language.