Sentence examples for shown to be more precise from inspiring English sources

Items produced by IMM CHH200 are shown to be more precise, with weight repeatability reaching 0.867‰ and a low energy consumption of 0.395 kWh/kg.

Regional anticoagulation with citrate and calcium has been shown to be more precise and is associated with a decreased risk of bleeding compared with dialysis using heparin alone [ 13].

Because MRI has the advantages of providing a three-dimensional view of the breast, it has been shown to be more precise than standard imaging in determining the initial staging and evaluation of the extension of invasive disease [ 2].

However, MRI has been shown to be more precise and reproducible than US in determining the exact location and extent of breast cancer in a given patient, as well as the amount of intraductal spread.

The equation differs from the C-G in several ways including that it does not require knowledge of the patient's weight and has been generally shown to be more precise and accurate in predicting the GFR in patients with GFR < 60 ml/min/1.73 m [ 24, 25].

This equation, which uses the same four variables as the MDRD study equation (i.e., serum creatinine level, age, sex, and race), has been shown to be more precise and accurate than the MDRD study equation in estimating measured GFR, especially at higher GFR values (8).

Although non-parametric models were slightly more biased, our results show these models to be more precise than parametric models when stand age is not available.

Robust models, indicated by low cross-validation errors (root mean square errors of cross validation (RMSECV), to be more precise), show the suitability of FT-IR spectroscopy for simple and reagent-free determination of carbohydrates in yeast cells.

The authors concluded that the right posterior IFG activity was 'adaptive' or, to be more precise, showed 'adaptive plasticity', the latter term implying a change within a language-specific network.

To be more precise, we show (cf. Theorem 2.1) that if f ∈ F 1, then for any x 0 there is an x 1 such that x n monotonically decreases to 0. Also, for any x 1, if x 1 ≤ f ( x, x 1 ) for some x, then there is an x 0 such that x n monotonically decreases to 0. Theorem 2.1 also applies to f ( x, y ) = x α y + β x A y + β x, investigated by Chan et al. in [4].

To be more precise, studies have shown that the total cost (both direct and indirect) of chronic angina is 2 to 3 times higher compared to the direct one alone [ 7].