Paris, Jeff B. and Vencovská, Alena. "The Twin Continua of Inductive Methods".
Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics, edited by Åsa Hirvonen, Juha Kontinen, Roman Kossak and Andrés Villaveces, Berlin, München, Boston: De Gruyter, 2015, pp. 355-366.
https://doi.org/10.1515/9781614516873.355Paris, J. & Vencovská, A. (2015). The Twin Continua of Inductive Methods. In Å. Hirvonen, J. Kontinen, R. Kossak & A. Villaveces (Ed.),
Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics (pp. 355-366). Berlin, München, Boston: De Gruyter.
https://doi.org/10.1515/9781614516873.355Paris, J. and Vencovská, A. 2015. The Twin Continua of Inductive Methods. In: Hirvonen, Å., Kontinen, J., Kossak, R. and Villaveces, A. ed.
Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics. Berlin, München, Boston: De Gruyter, pp. 355-366.
https://doi.org/10.1515/9781614516873.355Paris, Jeff B. and Vencovská, Alena. "The Twin Continua of Inductive Methods" In
Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics edited by Åsa Hirvonen, Juha Kontinen, Roman Kossak and Andrés Villaveces, 355-366. Berlin, München, Boston: De Gruyter, 2015.
https://doi.org/10.1515/9781614516873.355Paris J, Vencovská A. The Twin Continua of Inductive Methods. In: Hirvonen Å, Kontinen J, Kossak R, Villaveces A (ed.)
Logic Without Borders: Essays on Set Theory, Model Theory, Philosophical Logic and Philosophy of Mathematics. Berlin, München, Boston: De Gruyter; 2015. p.355-366.
https://doi.org/10.1515/9781614516873.355Copied to clipboard
