Page 290 - Materials Chemistry, Second Edition
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276                                               R.K. Rosenbaum et al.

              In LCA practice, the terms variability and uncertainty are often not distinguished
            or overarching one another (i.e. variability is often included as one aspect of
            uncertainty). However, for their important differences described before, it is rec-
            ommendable and good practice to quantify and maintain both well separated as this
            will allow us to put this information to good use when interpreting and improving
            LCA results. We will come back to that later.
              The sensitivity of a model describes the extent to which the variation of an input
            parameter or a choice (e.g. time horizon in the functional unit) leads to variation of
            the model result. A model is sensitive toward a parameter if a small change in this
            parameter will result in a large change in the model result, whereas a model is
            insensitive toward a parameter if any change in this parameter will have no (or
            negligible) effect on the model result (which in certain cases might indicate that this
            parameter may not be needed in the model, or at least that it is not an important
            input parameter for this particular value of the model result). Sensitivity may be
            analysed for both continuous and discrete input parameters, and it can also be
            analysed for choices leading to discrete sets of input values. For example, the
            choice of LCIA method is always a discrete choice between a certain number of
            fixed options (i.e. available methods). It is worth noting that the term sensitivity is
            used in various and inconsistent ways throughout literature and no agreement on its
            exact definition exists. Two main uses could be distinguished: (1) For some authors
            sensitivity includes the effect of uncertainty and thus considers the range of vari-
            ation of input parameters as a function of their uncertainty (which hence needs to be
            known), varying them all at the same time. This is also called global sensitivity
            analysis and is essentially what this chapter refers to as uncertainty analysis.
            (2) Others define sensitivity solely as the effect of a certain change in input on the
            output applying a predefined variation without considering the uncertainty. This is
            analysed by varying one parameter at a time and also called local sensitivity
            analysis. In the context of this book and many publications in the LCA community,
            sensitivity only describes the variation of a result due to variation of an input or
            choice, without considering its uncertainty, i.e. local sensitivity.



            11.2.2 Defining Accuracy and Precision in the LCA Context


            When talking about uncertainty, a number of terms are often used in conjunction or
            interchangeably which seem to be synonyms but in fact are not. Two such terms are
            accuracy and precision. The definition of these terms in general English dictionaries
            varies to some extent, the Oxford English Dictionary for example defines accuracy
            as technical noun being “The degree to which the result of a measurement, cal-
            culation, or specification conforms to the correct value or a standard” and precision
            as technical noun being “Refinement in a measurement, calculation, or specifica-
            tion…”. Therefore, both terms are independent and while accuracy refers to the
            correctness of a value, precision relates to the relationship among multiple mea-
            surements or calculation results. It is therefore useful to have a closer look at the
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