Jesuit Probabilistic Logic between Scholastic and Academic Philosophy

History and Philosophy of Logic 40 (4):355-373 (2019)
  Copy   BIBTEX

Abstract

There is a well-documented paradigm-shift in eighteenth century Jesuit philosophy and science, at the very least in Central Europe: traditional scholastic version(s) of Aristotelianism were replaced by early modern rationalism (Wolff's systematisation of Leibnizian philosophy) and early modern science and mathematics. In the field of probability, this meant that the traditional Jesuit engagement with probability, uncertainty, and truthlikeness (in particular, as applied to moral theology) could translate into mathematical language, and can be analysed against the background of the accounts of probability, pre-mathematical Jesuit logic, Wolff's conceptual analysis, and Bernoullian mathematisation. The works of two Jesuit philosophers, Berthold Hauser and Sigismund Storchenau, can be related to this context. The core of their logic of (epistemic) probability is the account of negation (or ‘contradiction’) and implication (or ‘argument’), in particular, the algorithms for computing the reliability of one piece of evidence when compared to the respective counter-evidence and for computing the probability of a conclusion given the probability of its premises.

Links

PhilArchive



    Upload a copy of this work     Papers currently archived: 93,774

External links

Setup an account with your affiliations in order to access resources via your University's proxy server

Through your library

Similar books and articles

Quantifier probability logic and the confirmation paradox.Theodore Hailperin - 2007 - History and Philosophy of Logic 28 (1):83-100.
Conditionalizing on knowledge.Timothy Williamson - 1998 - British Journal for the Philosophy of Science 49 (1):89-121.
Probability logic in the twentieth century.Theodore Hailperin - 1991 - History and Philosophy of Logic 12 (1):71-110.
Non-deductive Logic in Mathematics: The Probability of Conjectures.James Franklin - 2013 - In Andrew Aberdein & Ian J. Dove (eds.), The Argument of Mathematics. Dordrecht, Netherland: Springer. pp. 11--29.
Probability as a Measure of Necessity.N. V. Khovanov - 1970 - Russian Studies in Philosophy 9 (2):141-151.
Probability as a Measure of Necessity.N. V. Khovanov - 1969 - Soviet Studies in Philosophy 11 (2):141--51.
Logical foundations of probability.Rudolf Carnap - 1950 - Chicago]: Chicago University of Chicago Press.

Analytics

Added to PP
2019-06-05

Downloads
34 (#123,329)

6 months
10 (#1,198,792)

Historical graph of downloads
How can I increase my downloads?

Author's Profile

Miroslav Hanke
Czech Academy of Sciences

Citations of this work

Add more citations

References found in this work

The logic of inexact concepts.J. A. Goguen - 1969 - Synthese 19 (3-4):325-373.
Modal Logic.James W. Garson - 2009 - Stanford Encyclopedia of Philosophy.
[Omnibus Review].Theodore Hailperin - 1967 - Journal of Symbolic Logic 32 (2):252-252.

View all 13 references / Add more references