“…Consequently, the continuity of mathematical structure that is reconstructively achieved in limiting case reduction (see Batterman, 2003) -an achievement that, following Worrall (1989), structural realists tend to cite as strong evidence in disfavor of incommensurability claims -need not exclusively be treated as a matter of scientific laws or axioms, either. Instead, if empirical theories are primarily characterized through the scale-type of the dimensions -or, more contemporaneously, the admissible transformation of a scale (see Diez, 1997b) -and their mode of combinations (integral vs. separable), then "continuity in scientific change" denotes the continuous generation of a predecessor into a successor space (see Gärdenfors, Zenker, 2013;Zenker, Gärdenfors, 2015). Fig.…”