ABSTRACT
The relation between error and uncertainty in measurement is a complex subject, in which philosophical assumptions and modelling methods are variously intertwined. Both the concepts ‘error’ and ‘uncertainty’ aim at keeping into account the experimental evidence that even the best measurements are not able to convey definitive and complete information on the quantity intended to be measured. The pragmatic approach prevailing in the literature on instrumentation and measurement today often leaves the distinction between error and uncertainty implicit, as it were just a lexical issue in which a single, stable concept is expressed differently. 2 While at the operative level this interchangeability can find some justification, e.g. the rule customarily adopted for the analytical propagation of errors and uncertainties is indeed the same, whether such concepts are alternative or complementary is a particularly important topic, also because of the claimed current ‘change in the treatment’ of the subject, ‘from an Error Approach (sometimes called Traditional Approach) to an Uncertainty Approach’. 3
