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Measurement Techniques
Published in: Measurement Techniques 9/2018

05-12-2018 | GENERAL PROBLEMS OF METROLOGY AND MEASUREMENT TECHNIQUE

Level of Verification of Measuring Instruments and a Posteriori Reliability of Control

Author: S. F. Levin

Published in: Measurement Techniques | Issue 9/2018

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Abstract

Problems that arise in the application of international and national standards for estimation of the quality of check tests of measuring instruments are considered.
previous article State Primary Standard of the Unit of Surface Density and Unit of Mass Fraction of Elements in Coatings Get 168–2015
next article Analysis of the Parameters That Determine the Reliability of the Results of a Verification of Measuring Instruments

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Footnotes
1
In mathematical statistics, when the confidence probability PC(θ) for an interval estimate of a parameter θ of a probability distribution depends on the value of an estimated parameter, the confidence interval characterizes the lower bound of the confidence probability inf PC(θ) = PC, which is called the confidence coefficient or confidence level.
 
2
The exception in [19] is that of “definitional uncertainty” from an international dictionary. There are no formulas for the definitional uncertainty, though there is the term, “degree of detail,” though it is not known what it refers to, possibly the standard deviation of the error of inadequacy?
 
3
Here and below the results of calculations are presented in protocol form.
 
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MI 187–86, MU GSI. Measuring Instruments. Reliability Criterion and Parameters of Verification Technique.
2.
MI 1317–2004, GSI. Results and Characteristics of Measurement Error. Forms of Representation. Methods of Application in Tests of Samples of Products and Control of Their Parameters.
3.
MI 188–86, MU GSI. Measuring Instruments. Establishing the Values of the Parameters of Verification Techniques.
4.
MI 2916–2005, GSI. Identification of Probability Distributions in the Solution of Measurement Problems.
5.
ISO 10576-1:2003, Guide Lines for the Evalution of Conformity with Specified Requirements. Part 1: General Principles (GOST R ISO 10576-1–2006, Statistical Methods. Guide to the Estimation of Conformity to Established Requirements. Part 1. General Principles).
6.
Guide to the Expression of Uncertainty in Measurement, ISO, Switzerland (1995); Guide to the Expression of Uncertainty in Measurement [Russian translation], VNIIM (1999).
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ISO 3534.1–93, Statistical Methods. Probability and General Statistical Terms. Terms and Definitions (GOST R 50779.10–2000, Statistical Methods, Probability and the Foundations of Statistics. Terms and Definitions).
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GOST R 50779.21–2004, Statistical Methods. Rules for Determination and Methods of Calculation of Statistical Characteristics from Sample Data. Part 1. Normal Distribution.
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GOST R ISO 16269-6–2005, Statistical Methods. Statistical Representation of Data. Determination of Statistical Tolerance Intervals.
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GOST R 50779.11–2000 (ISO 3534.2–93), Statistical Methods. Statistical Quality Control. Terms and Definitions.
11.
ISO/IEC Guide 98-3:2008. Uncertainty of Measurement. Part 3: Guide to the Expression of Uncertainty in Measurement (GOST R 54500.3–2011/ISO/MEK 98-3:2008 Guide, Uncertainty in Measurement. Part 3. Guide to the Expression of Uncertainty in Measurement.)
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GOST R ISO 5725–2002, Accuracy (correctness and precision) of Methods and Results of Measurements.
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H. Sheffe, Dispersion Analysis [Russian translation], Nauka, Moscow (1980).
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S. F. Levin, “Uncertainty in the narrow and in the broad sense of results of verification of measuring instruments,” Izmer. Tekhn., No. 9, 15–19 (2007).
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Metadata
Title
Level of Verification of Measuring Instruments and a Posteriori Reliability of Control
Author
S. F. Levin
Publication date
05-12-2018
Publisher
Springer US
Published in
Measurement Techniques / Issue 9/2018
Print ISSN: 0543-1972
Electronic ISSN: 1573-8906
DOI
https://doi.org/10.1007/s11018-018-1516-0

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