“…However, in the case of consideration of arbitrary system responses, the way of computing the sensitivity coefficients in a production manner still needs further developments [15]. Alternatively, when, for instance, nuclear data stochastic sampling is performed with a tool like NUSS, it is straight forward to assess the Pearson correlation coefficient, r, for a pair of calculation sets, e.g., with different models and/or outputs [47,48,50,51,75] (note also that r 2 is equivalent to the "coefficient of determination" [76], which can be used to assess linear relation between the output and input values, as demonstrated in [31,75], but here the discussion is limited to only different systems output correlations in which case r 2 can be used to assess the proportion of variance in common between two outputs [76]; actually the NUSS tool has been further extended to the version NUSS-RF (where -RF stands for "Random balance design and Fourier amplitude sensitivity testing") to allow performance of Global Sensitivity Analysis, which concerns the first order global sensitivity indices instead of the local (one at a time) linear sensitivity coefficients [21,46,48,49], but for the context of the given paper we limit the discussion by using only the regular NUSS tool.…”