It used to be a common view in the philosophy of science as well as among the scientists themselves that scientic change has been and will be continuos. Even in the most radical changes of theories the growth of knowledge was claimed to be cumulative. Thus, for instance, physicists may say that in radical, revolutionary changes of theories there obtains, however, some kind of correspondence between the old and new theories; the old theory can be regarded at least as a limiting case of the new on…
Read moreIt used to be a common view in the philosophy of science as well as among the scientists themselves that scientic change has been and will be continuos. Even in the most radical changes of theories the growth of knowledge was claimed to be cumulative. Thus, for instance, physicists may say that in radical, revolutionary changes of theories there obtains, however, some kind of correspondence between the old and new theories; the old theory can be regarded at least as a limiting case of the new one. Thus, for instance, classical particle mechanics is a limiting case of both relativistic particle mechanics and quantum mechanics. Some philosophers, as, e.g., Stegmuller [17], go even further when they claim that there always obtains a reductive correlation in scientic change. The old theory can be reduced to the new one in some specic, or perhaps only intuitive, sense of reduction. However, in the light of what physicists say about correspondence and logicians about reduction, it seems obvious that correspondence should be distinguished from reduction and that one may claim the existence of the former relation, rather than the latter, in the scientic changes. We are not ready to say here what a correspondence relation would exactly consist of, but we will discuss what we think ought to be at least required in comparison with reduction and the related notion of interpre- tation. A detailed case study seems to sustain our views correspondence.