Abstract
How can we guarantee the quality of measurement, on a worldwide basis? This is possible, at least in physics, chemistry and engineering, thanks to the international system of metrology, that we have briefly introduced in Sect. 3.7.4. Basically, such a system operates at a national and international level.
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Notes
- 1.
In fact, in the weighted-mean procedure, each value is weighted by the inverse of its (stated) uncertainty. Thus, a wrong value accompanied by a low stated uncertainty will strongly affect the final mean.
- 2.
In statistics, an estimator is called robust if it is weakly influenced by possible outliers.
- 3.
Note the inversion of the inequality: since the travelling standard has been compared with standards at the NMIs, when the value obtained is greater, the standard must have been smaller.
- 4.
We assign an apex to \(x_{c}\), either \(x_{c}^{\prime }\) or \(x_{c}^{\prime \prime }\), to distinguish between the two ways in which element \(c\), which is common to \(A_{1}\) and to \(A_{2}\), is treated in each of them.
- 5.
As already noted, we distinguish between a measuring system and a measurement process, since the same measuring system usually can be employed in different measurement conditions, thus giving rise to a plurality of measurement processes.
- 6.
Remember that the term “object” has to be understood in a wide sense and does not need to be a material object. For example, in the calibration of phonometers, it can be a standard sound.
- 7.
See, e.g., Ref. [14] for an example of how to combine information from calibration with information on the measurement environment.
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Rossi, G.B. (2014). Inter-Comparisons and Calibration. In: Measurement and Probability. Springer Series in Measurement Science and Technology. Springer, Dordrecht. https://doi.org/10.1007/978-94-017-8825-0_10
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