Collection

Approaching Probabilistic Truths

Karl Popper defended in the 1960s the idea that scientific progress consists in the approach towards truth. After the failure of his attempt to define the comparative notion of “closeness to the truth” in 1974, several approaches were developed by logicians and philosophers of science to provide a sound explication of the notion verisimilitude or truthlikeness. Such approaches face two related challenges. The first is the “logical” problem of verisimilitude, which consists in finding an optimal definition of closer to the truth, possibly based on an adequate notion of distance from the given truth. The second is the “epistemic” problem of verisimilitude, which consists in evaluating claims of truth approximation in the light of empirical evidence, even when the truth is unknown.

With few exceptions, contributions to this research program have assumed some kind of “deterministic” truth to be approached. This target could be the descriptive or factual truth about some domain of reality or the “nomic” truth about what is physically possible. Given the widespread use of probabilistic and statistical methods in all branches of both theoretical and applied science, however, it seems clear that adequate theories of truth approximation should be able to deal also with the problem of approaching probabilistic truths. Here the truth may concern statistical facts, or the objective probability distribution of some process, or fully probabilistic laws. Relaxing the deterministic assumption requires an extension of current theories of verisimilitude, and raises again both the logical and the epistemic problems.

The prospects of such a project were examined in the symposium on “Approaching Probabilistic Truths, in Comparison with Approaching Deterministic Truths”, jointly organized by Theo Kuipers and Ilkka Niiniluoto in Prague in August 2019, on the occasion of the 16th International Congress of Logic, Methodology and Philosophy of Science and Technology (CLMPST 2019). The lively debate in this symposium was included and continued in Synthese in the Topical Collection “Approaching Probabilistic Truths”, whose ten papers tackle the issue of probabilistic truth approximation, featuring both proposals based on existing theories of truthlikeness and new methodological ideas from related approaches.

Editors

  • Gustavo Cevolani

    Gustavo Cevolani is Associate Professor of Logic and Philosophy of Science at the IMT School for Advanced Studies Lucca (Italy). He studied in Bologna and Konstanz, and he obtained his Ph.D. in Philosophy of Science in 2005 from the University of Bologna. His main research interests are in general philosophy of science and formal epistemology, focusing on the analysis of rationality, cognition, and scientific progress. Starting with his Ph.D. dissertation, he has worked and extensively published on the notion of truth approximation

  • Ilkka Niiniluoto

    Ilkka Niiniluoto has made his academic career at the University of Helsinki, Finland: Master of Science (1968), Doctor of Philosophy (1974), Associate Professor of Mathematics (1973-1977), Professor of Theoretical Philosophy (1977-2014), Rector (2003-2008), and Chancellor (2008-2013). Niiniluoto has worked in philosophical logic, philosophy of science, epistemology, and philosophy of culture. His main works include Is Science Progressive? (1984), Truthlikeness (1987), Critical Scientific Realism (1999), and Truth-Seeking by Abduction (2017).

  • Theo Kuipers

    Theo Kuipers (1947) studied mathematics and philosophy. His Phd was about inductive probability. He is emeritus professor in philosophy of science at the university of Groningen (NL). Besides on other topics (Structures in Science, 2001), he published since 1982 on qualitative truth approximation, culminating in From Instrumentalism to Constructive Realism (2000) and Nomic Truth Approximation Revisited (2019). Since this collection, his focus is on quantitative truth approximation. He edited the Handbook General Philosophy of Science (2007).

Articles (11 in this collection)