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System Accuracy
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System Accuracy

Accuracy

(Webster)

.

Freedom from error or the absence of

error. Syn. precision, correctness, exactness. (In this

sense, the term is a qualitative, not quantitative, concept.)

Accuracy

(ISA)

.

In process instrumentation, degree of conformity

of an indicated value to a recognized accepted

standard value, or ideal value.

Accuracy, measured

(ISA)

.

The maximum positive and

negative deviation observed in testing a device under

specified conditions and by a specified procedure.

Accuracy of measurement

(NIST)

.

Closeness of the

agreement between the result of a measurement and

the value of the measurand

. Because accuracy is

a quantitative concept, one should not use it quantitatively

or associate numbers with it. (NIST also

advises that neither

precision

nor

inaccuracy

should

be used in place of

accuracy

.)

Error

(ISA)

.

In process instrumentation, the algebraic difference

between the indication and the ideal value

of the measured signal. It is the quantity that, algebraically

subtracted from the indication, gives the

ideal value.

Range

(ISA)

.

The region between the limits within which

a quantity is measured, received, or transmitted,

expressed by stating the lower and upper range values.

Rangeability

(recommended by IEH)

.

Rangeability of a

sensor is the measurement range over which the error

statement, in the units of a percentage of actual reading,

is guaranteed.

Repeatability

(ISA)

.

The closeness of agreement among a

number of consecutive measurements of the output

for the same value of the input under the same operating

conditions, approaching from the same direction,

for full-range traverses.

Repeatability

(NIST)

.

Closeness of agreement between

the results of successive measurements of the same

measurand carried out under the same conditions of

measurement .... Repeatability may be expressed

quantitatively in terms of the dispersion characteristics

of the results.

Reproducibility

(ISA)

.

In process instrumentation, the

closeness of agreement among repeated measurements

of the output for the same value of input

made under the same operating conditions over a

period of time, approaching from both directions.

Reproducibility

(NIST)

.

Closeness of agreement between

the results of measurements of the same measurand

carried out under changed conditions of measurement.

Uncertainty

(Webster)

.

A feeling of unsureness about

something.

Uncertainty

(IEH

 

Section 1.5)

.

Measurement uncertainty is

expressed to a confidence level of 95%, and it is the

limit to which an error may extend.

Language, Terminology, and Reality

The guide titled

International Vocabulary of Basic and General

Terms in Metrology

(commonly referred to as

VIM

) was

published by ISO in the name of seven organizations and

contains the VIM definitions of 24 terms relevant to measurement

and accuracy. So, from a theoretical point of view, we

do have standards and internationally agreed upon definitions.

But the reality in the average industrial plant is different,

and this

Instrument Engineers’ Handbook

is written for the

average instrumentation and control (I&C) engineer in those

plants. Therefore, when we quantify an error herein, which

one should expect when making a measurement with a particular

instrument, we will not (yet) use terms such as

uncertainty

but will try to stay on familiar grounds. On the other

hand, we will try to take a step in the right direction by

improving the clarity of our language.

When an instrument is specified to have

±

1% accuracy,

people do not expect it to have 99% error! The intended meaning

of that statement is

±

1% inaccuracy or a

±

1% error relative

to some reference standard. It is important to emphasize the

role of a reference standard in all measurements, as we humans

are incapable of measuring anything in the absolute. All we

can do is compare an unknown quantity to a known one and

determine which is larger or smaller and by how much. The

presence of a reference also means that a measurement can be

in error not only because the sensor is inaccurate but also

because the reference has drifted or was inaccurate to start with.

CLARIFYING THE “ACCURACY” STATEMENT

In a volume dealing with process measurement, no subject

is more deserving of in-depth evaluation than the error that

is inherent in all measurement. Good control is possible only

if the controlled variable is precisely measured. Yet the term

accuracy

(or, more precisely,

inaccuracy

or

uncertainty

)

itself is poorly defined, frequently misunderstood, and often

used as a sales gimmick. Consequently, use of this term cries

out for international standardization and, as was noted above,

ISO has already prepared such standards. The need for clarity

of language and standardization exists for the following

reasons:

1. When the error or inaccuracy of an instrument is stated

to be

±

1%, one would assume that this statement refers

to the actual measurement—the actual reading. One

would assume that, if this particular instrument happens

to read 100, the true value of that measurement

must fall between 99 and 101, but this frequently is

not the case. Some manufacturers express their error

statements (inaccuracy percentages) on the basis of

“percent of actual span,” while others might base it on

“percent of full scale,” “percent of range,” or “percent

of upper range value,” and so on. This inconsistency

is undesirable, because it is confusing. It would be

better if all measurement error statements always

referred to the

actual measurement.

2. To make error statements expressed as percentages of

the actual measurement truly meaningful, the statement

should also specify the measurement range over

which the statement holds true. This would be a simple

matter if all manufacturers agreed to define

rangeability

as the

measurement range over which their error

statement (as a percentage of actual reading units) is

guaranteed

. This approach would allow all sensor inaccuracies

to be stated on the same basis and therefore

would eliminate the confusion. If all detector inaccuracies

were stated as “

x

% of actual reading throughout

the range of

y

,” users could be “comparing apples with

apples” when comparing bids, and the room for “creative

specmanship” would at least be reduced.

3. Further confusion occurs because different manufacturers

include different factors in their error statements.

Most suppliers include only linearity, rangeability, and

hysteresis errors in their total error statement; they list

the error contributions caused by drift, temperature

effects, overrange, power supply, humidity, RFI, and

vibration separately. Actually, some manufacturers

claim an apparent increase in accuracy not by improving

precision but by considering fewer and fewer effects in

the total error statement. Naturally, to reverse this trend,

international agreement is needed with regard to the

amount of variation (in ambient temperature, power

supply, and others) that the manufacturer’s error statements

must include.

4. Yet another source of confusion is the fact that, when

the error of 100 sensors is tested, the results fall onto

a “bell curve” (Figure 1.4a). It would be desirable to

reach international agreement so that all error statements

would always be based on the performance of at

least 95% of the units tested. In addition, an error statement

should always state if it is based on self-evaluation

performed by the supplier or on an evaluation by an

independent testing laboratory and, in the latter case, if

the test report is available for review.

If the above four recommendations were universally

accepted, the subject of sensor error and inaccuracy would

be much less confusing. While this is not likely to occur soon,

a better understanding of the factors that cause the present

state of confusion should be helpful, because it can speed

the development of universal standards for sensor error and

performance.

TERMINOLOGY OF INACCURACY AND REPEATABILITY

The purpose of all measurement is to obtain the true value

of the quantity being measured, and error is thought of as

the difference between the measured and the true quantity.

Because it is impossible to measure a value without some

uncertainty, it is equally impossible to know the exact size

of the error. What is possible is to state the limits within

which the true value of a measurement will fall.

The accuracy-related terminology used in the process

control industry can be illustrated by an example of target

shooting (

 

Figure 1.4b). The spread of the nine shots fired into

the upper right-hand corner of the target in a tight pattern

represents the random error of the shooter. Looking at the

penetration of the bullets, one can say that his shooting is

repeatable and precise, but precision alone does not guarantee

accuracy; it is only the measure of the ability of the shooter,

which is called

random error

.

FIG. 1.4a

In any measurement, the total uncertainty (total error) is the sum of

the sensor’s random error (precision) and its systematic error (bias).

 

http://abzardaghigh.ir/duh/doc_download/137-system-accuracy.html

 

 

 

 

 

 

 

 

 

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