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Logic and Philosophy of Science

Insitution:Eötvös Loránd University
Faculty:Faculty of Humanities
Course / programme name:Logic and Philosophy of Science
Branch of Science:Arts and Humanities
Level of studies:Master
Qualification:Expert in Logic and Theory of Science
Language of instruction:English
Duration of the course / programme:4 semesters semesters
Location/city of the course:Budapest
Study in Hungary link:http://studyinhungary.hu/institution/eotvos-lorand-university-66.html
Facebook:https://www.facebook.com/elteinternational
Instagram:https://www.instagram.com/elte_btk/
State ScholarshipsAvailable

The program focuses on logic and its applications in the philosophy of science, particularly in the foundations of mathematics, physics, linguistics, and the social sciences. Beyond a few core courses and a joint four-semester seminar series providing a common background to all students, we offer the following four thematic groups of courses: Logic and the Philosophy of Mathematics, Foundations of Physics, Logic in Linguistics, and Models in the Social Sciences – the student has to choose 7 courses offered in these modules.In general, the program is research oriented, aiming to prepare students for a PhD program. The program aims at developing research abilities of the students. Its central part is the Logic and its Applications Seminar at the Department of Logic, where students and staff members together discuss their work in progress. The most often occurring topics of the seminar are set theory and model theory in their philosophical connections, philosophy of mathematics in general, formalisation of physical theories, such as special and general relativity within different logical frameworks. Students get acquainted with the research work of the staff of the department and its partners and join a research program in order to write their own thesis. They are required to give two presentations on their work during the two years.This program is recommended to applicants who are planning to pursue doctoral studies in philosophy, mathematics, physics, linguistics.This program enables students to apply for doctoral programs in various areas: philosophy, mathematics, physics, linguistics.

There are two ways applicants can fulfil entry requirements, (i) or (ii):(i) Full credit acknowledgment of degree. The applicant holds a university bachelor’s degree (BA, BSc or an equivalent college degree) in one of the following fields: Liberals Arts, Sociology, Mathematics, Physics, Applied Economics or Computer Science. Applicants holding such degrees are automatically eligible to enter the program.(ii) Itemized credit fulfilment. Applicants holding a university bachelor’s degree (BA, BSc or an equivalent college degree) within the humanities, social sciences, natural sciences, economics and law are eligible to enter the program if they can show at least 50 credits (or equivalent) of course work spanning the following areas:philosophy (especially logic, philosophy of language, philosophy of science, metaphysics)mathematics (especially mathematical logic, set theory, universal algebra)physics (especially classical mechanics, electrodynamics, quantum mechanics)theoretical linguistics (especially semantics, formal semantics, logical foundations of formal semantics, mathematics, logic)economics (especially probability theory, economic sociology, mathematical optimization)sociology (especially theories of communication, foundations of social theory, organizational sociology)For the itemized-credit option (ii), a transcript from the applicant’s bachelor',s degree as well as course descriptions for the 50 credits will be requested.The educational and outcome requirements are defined by the Ministry of Human Capacities, Regulation No. 18/2016. (VIII. 5.). Details of the application and admission process are defined by the Organisational and Operational Regulations of ELTE.
Entrance examination:Yes
Entrance type:Oral
Minimum level of language proficiency (oral):C1
Minimum level of language proficiency (written):C1
Place of examination:Online or in Person

Entrance examination and selection processWhen the university receives the full application package and it is checked by the Department of International Affairs an entrance exam date option will be sent no later than the application deadline for the relevant period. Please, check your messages in the application system, and the e-mail address that is linked to the account regularly.The applications are examined by the Admission Board no later than after each application period and applicants are notified of the outcome of the selection in the online application system after the decision is official. Admission letters are sent out in the online application system within a few days. Procedure of the entrance examinationThe entrance exam contains a discussion about the motivation of the applicant. Successful applicants must have a good command of English to pass the entrance exam. The entrance exam can be taken in person or via Skype.Ranking is based on the overall evaluation of academic excellence (based on the submitted documents) and the results of the entrance exam.
Contact person name: Department of International Affairs
Contact person job position:
Contact e-mail:admission@btk.elte.hu
Contact website:https://www.elte.hu/en/logic-and-philosophy-of-science-ma
Contact person name:Mr. Rezsõ Jarmalov
Contact person job position:International Coordinator
Contact e-mail:stipendiumhungaricum@btk.elte.hu
Contact website:https://www.elte.hu/en/logic-and-theory-of-science-ma
Contact person name:Mr. Rezsõ Jarmalov
Contact person job position:International Coordinator
Contact e-mail:stipendiumhungaricum@btk.elte.hu
Contact website:https://www.elte.hu/en/logic-and-theory-of-science-ma
Availability of preparatory year in the Stipendium Hungaricum programme:No
Availability of specialisation year in the Stipendium Hungaricum programme:No
Min. students2
Max. students20
Availability of preparatory year in the Diaspora Scholarship programme:No
Availability of specialisation year in the Diaspora Scholarship programme:No
Min. students1
Max. students5