- Inter-faculty Studies in Bioinformatics and Systems Biology
- Bachelor's degree, first cycle programme, Computer Science
- Bachelor's degree, first cycle programme, Mathematics
- Master's degree, second cycle programme, Bioinformatics and Systems Biology
- Master's degree, second cycle programme, Computer Science
- Master's degree, second cycle programme, Mathematics
(in Polish) Logic Seminar 3800-LS23-S-OG
The topics of the seminar will be connected to the project „Epistemic and semantic commitments of foundational theories, see. https://commitments-project.com/. The principal objective of the project is to provide a deep conceptual and formal analysis of the notion of commitments of a foundational theory, where the latter expression stands for a theory that can develop a significant portion of mathematics. The notion of a commitment is essentially involved in many discussions in contemporary formal philosophy. The project focuses on the following two types of commitments.
• Epistemic commitments of a theory Th: sentences of the language of Th (possibly with the truth predicate added) that should be accepted once we accept the axioms and the inference rules of Th.
• Semantic commitments of a theory Th: restrictions on possible interpretations of Th imposed by the axioms and the deductive machinery of Th.
A typical example of an epistemic commitment of a theory Th is the consistency statement: it has been claimed that when you accept Th, you should also accept that Th is consistent, even though by Gödel’s second incompleteness theorem, the consistency of Th cannot be proved in Th itself. Another example is the statement that all theorems of Th are true. Semantic commitments differ from the epistemic ones in that we do not require that they can be described in the language of Th (even enriched with the truth predicate). A description of such commitments involves explaining how our specific choice of axioms restricts the class of possible interpretations (or models) of Th.
Several seminar talks are planned to be given by the invited guests (from Poland and other countries), who take up problems related to the topic of the aforementioned research project.
Type of course
elective seminars
Course coordinators
Learning outcomes
Acquired knowledge
- knows the contemporary theories of truth proposed in the literature
- has deepened knowledge of the role of the concept of truth in logic and philosophy
Acquired skills:
- analyzes complex logical and philosophical arguments
- recognizes the flaws and logical errors in oral and written argumentation
Acquired social competences:
- has the ability to work in a team.
- understands and appreciates the need for training and professional development
Assessment criteria
Activity, written final test
Acceptable number of missed classes without formal explanation: 2 in a semester
Bibliography
Cieśliński, Cezary (2017) „The Epistemic Lightness of Truth. Deflationism and its Logic”, Cambridge University Press.
Dean, W. (2015). “Arithmetical reflection and the provability of soundness”. Philosophia Mathematica, 23(1):31–64.
Halbach, Volker (2013) „Aksjomatyczne teorie prawdy”, PWN, Warszawa, przeł. Cezary Cieśliński i Joanna Golińska-Pilarek.
Fischer, Martin; Horsten, Leon; Nicolai, Carlo (2021) Hypatia's silence: Truth, justification, and entitlement, Nous 55(1): 62-85.
Horsten, Leon (2011) „The Tarskian Turn: Deflationism and Axiomatic Truth”, MIT Press.
Additional information
Information on level of this course, year of study and semester when the course unit is delivered, types and amount of class hours - can be found in course structure diagrams of apropriate study programmes. This course is related to the following study programmes:
- Inter-faculty Studies in Bioinformatics and Systems Biology
- Bachelor's degree, first cycle programme, Computer Science
- Bachelor's degree, first cycle programme, Mathematics
- Master's degree, second cycle programme, Bioinformatics and Systems Biology
- Master's degree, second cycle programme, Computer Science
- Master's degree, second cycle programme, Mathematics
Additional information (registration calendar, class conductors, localization and schedules of classes), might be available in the USOSweb system: