Mutual translatability, equivalence, and the structure of theories

Author:

Barrett Thomas William,Halvorson Hans

Publisher

Springer Science and Business Media LLC

Subject

General Social Sciences,Philosophy

Reference62 articles.

1. Andréka, H., Madaraśz, J., & Németi, I. (2008). Defining New Universes in Many-Sorted Logic (p. 93). Budapest: Mathematical Institute of the Hungarian Academy of Sciences.

2. Andréka, H., Madarász, J. X., & Németi, I. (2005). Mutual definability does not imply definitional equivalence, a simple example. Mathematical Logic Quarterly, 51(6), 591–597.

3. Baez, J., Bartels, T., Dolan, J., & Corfield, D. (2006). Property, structure and stuff. Available at http://math.ucr.edu/home/baez/qg-spring2004/discussion.html.

4. Baez, J., & Shulman, M. (2010). Lectures on n-categories and cohomology. In J. Baez & P. May (Eds.), Towards Higher Categories. New York: Springer.

5. Barrett, T. (2019). Structure and equivalence. Forthcoming in Philosophy of Science.

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1. Are Maxwell Gravitation and Newton-Cartan Theory Theoretically Equivalent?;The British Journal for the Philosophy of Science;2024-04-15

2. TESTING DEFINITIONAL EQUIVALENCE OF THEORIES VIA AUTOMORPHISM GROUPS;The Review of Symbolic Logic;2023-07-17

3. Mandersian Relationism: Space, Modality, and Equivalence;Philosophy of Science;2023-04-11

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