Roy T. Cook (cook-rt)

My contributions to Philosophie.ch

Bibliography

Berg, Eric D. and Cook, Roy T. 2017. “The Propositional Logic of Frege’s Grundgesetze: Semantics and Expressiveness.” Journal for the History of Analytical Philosophy 5(6).
Cogburn, Jon and Cook, Roy T. 2005. “Inverted Space: Minimal Verificationism, Propositional Attitudes, and Compositionality.” Philosophia: Philosophical Quarterly of Israel 32(1–4): 73–92.
Cook, Roy T. 2000. “Monads and Mathematics: The Logic of Leibniz Mereology.” Studia Leibnitiana 32(1): 1–20.
Cook, Roy T. 2002a. “Vagueness and Mathematical Precision.” Mind 111(442): 225–246, doi:10.1093/mind/111.442.225.
Cook, Roy T. 2002b. “The State of the Economy: Neologicism and Inflation.” Philosophia Mathematica 10(1): 43–66. Reprinted in Cook (2007a, 197–218).
Cook, Roy T. 2002c. “Curing the Liar Syndrome [on Johnstone (2002)].” SATS – Northern European Journal of Philosophy 3(2): 126–141.
Cook, Roy T. 2003a. “Aristotelian Logic, Axioms, and Abstraction.” Philosophia Mathematica 11(2): 195–202. Reprinted in Cook (2007a, 147–154).
Cook, Roy T. 2003b. “Iteration One More Time.” Notre Dame Journal of Formal Logic 44(2): 63–92. Reprinted in Cook (2007a, 421–421).
Cook, Roy T. 2003c. “Review of Mayberry (2001).” The British Journal for the Philosophy of Science 54(2): 347–352.
Cook, Roy T. 2003d. “Parity and Paradox.” in The Logica Yearbook 2002, edited by Timothy Childers and Ondrej Majer, pp. 69–84. Praha: Filosofia. Nakladetelstvı́ Filosofického ústavu AV ČR.
Cook, Roy T. 2004a. “Patterns of Paradox.” The Journal of Symbolic Logic 69(3): 767–774.
Cook, Roy T. 2004b. “God, the Devil, and Gödel’s Other Proof.” in The Logica Yearbook 2003, edited by Libor Běhounek, pp. 97–110. Praha: Filosofia. Nakladetelstvı́ Filosofického ústavu AV ČR.
Cook, Roy T. 2005a. “What’s Wrong with Tonk(?).” The Journal of Philosophical Logic 34(2): 217–226.
Cook, Roy T. 2005b. “Intuitionism Reconsidered.” in The Oxford Handbook of Philosophy of Mathematics and Logic, edited by Stewart Shapiro, pp. 387–411. Oxford Handbooks. Oxford: Oxford University Press, doi:10.1093/0195148770.001.0001.
Cook, Roy T. 2006. “There are Non-Circular Paradoxes (But Yablo’s isn’t One of Them!).” The Monist 89(1): 118–149.
Cook, Roy T., ed. 2007a. The Arché Papers on the Mathematics of Abstraction. The University of Western Ontario Series in Philosophy of Science n. 71. Dordrecht: Springer, doi:10.1007/978-1-4020-4265-2.
Cook, Roy T. 2007b. “Embracing Revenge: On the Indefinite Extendibility of Language.” in Revenge of the Liar. New Essays on the Paradox, edited by J. C. Beall, pp. 31–52. Oxford: Oxford University Press, doi:10.1093/oso/9780199233915.001.0001.
Cook, Roy T. 2007c. “Introduction.” in The Arché Papers on the Mathematics of Abstraction, edited by Roy T. Cook, pp. xv–xxxvii. The University of Western Ontario Series in Philosophy of Science n. 71. Dordrecht: Springer, doi:10.1007/978-1-4020-4265-2.
Cook, Roy T. 2008. “ ‘P is True and Non-Cartesian’ is Non-Cartesian.” Analysis 68(3): 183–185.
Cook, Roy T. 2009a. A Dictionary of Philosophical Logic. Edinburgh: Edinburgh University Press.
Cook, Roy T. 2009b. “Diagonalization, the Liar Paradox, and the Inconsistency of the Formal System Presented in the Appendix to Frege’s Grundgesetze: Volume II.” in Proceedings of the 31st International Wittgenstein Symposium: Reduction – Abstraction – Analysis, edited by Alexander Hieke and Hannes Leitgeb, pp. 273–288. Publications of the Austrian Ludwig Wittgenstein Society (new series) n. 11. Heusenstamm b. Frankfurt: Ontos Verlag.
Cook, Roy T. 2009c. “Curry, Yablo and Duality.” Analysis 69(4): 612–620.
Cook, Roy T. 2009d. “New Waves on an Old Beach: Fregean Philosophy of Mathematics Today.” in New Waves in Philosophy of Mathematics, edited by Otávio Bueno and Øystein Linnebo, pp. 13–34. New Waves in Philosophy. Basingstoke, Hampshire: Palgrave Macmillan.
Cook, Roy T. 2010. “Let a Thousand Flowers Bloom: A Tour of Logical Pluralism.” Philosophy Compass 5(6): 492–504.
Cook, Roy T. 2011a. “The No-No Paradox Is a Paradox.” Australasian Journal of Philosophy 89(3): 467–482.
Cook, Roy T. 2011b. “Alethic Pluralism, Generic Truth and Mixed Conjunctions.” The Philosophical Quarterly 61(244): 624–629.
Cook, Roy T. 2012a. “The T-Schema is Not a Logical Truth.” Analysis 72(2): 231–239.
Cook, Roy T. 2012b. “Art, Open-Endedness, and Indefinite Extensibility.” in Art & Abstract Objects, edited by Christy Mag Uidhir, pp. 87–107. Basingstoke, Hampshire: Palgrave Macmillan, doi:10.1093/acprof:oso/9780199691494.001.0001.
Cook, Roy T. 2012c. “Universals and Abstract Objects.” in The Continuum Companion to Metaphysics, edited by Neil A. Manson and Robert Barnard, pp. 67–89. London: Bloomsbury Academic.
Cook, Roy T. 2012d. “Impure Sets Are Not Located: A Fregean Argument.” Thought 1(3): 219–229.
Cook, Roy T. 2012e. “Review of Heck (2011).” Philosophia Mathematica 20(3): 346–359.
Cook, Roy T. 2013a. Paradoxes. Chichester: Wiley-Blackwell.
Cook, Roy T. 2013b. “Critical Notice of Humberstone (2011).” Australasian Journal of Philosophy 91(2): 395–405.
Cook, Roy T. 2013c. “How to Read Grundgesetze.” in Basic Laws of Arithmetic, pp. A-1-A42. Oxford: Oxford University Press. Translated and edited by Philip A. Ebert and Marcus Rossberg, with Crispin Wright.
Cook, Roy T. 2014a. The Yablo Paradox. An Essay on Circularity. Oxford: Oxford University Press, doi:10.1093/acprof:oso/9780199241323.001.0001.
Cook, Roy T. 2014b. “Review of Blanchette (2012).” Philosophia Mathematica 22(1): 108–120.
Cook, Roy T. 2014c. “Review of Copeland, Posy and Shagrir (2013).” Philosophia Mathematica 22(3): 412–413.
Cook, Roy T. 2014d. “Should Anti-Realists be Anti-Realists About Anti-Realism?” Erkenntnis 79(suppl., 2): 233–258, doi:10.1007/s10670-013-9475-y.
Cook, Roy T. 2016a. “Frege’s Cardinals and Neo-Logicism.” Philosophia Mathematica 24(1): 60–90.
Cook, Roy T. 2016b. “Conservativeness, Cardinality, and Bad Company.” in Abstractionism. Essays in Philosophy of Mathematics, edited by Philip A. Ebert and Marcus Rossberg, pp. 223–246. Oxford: Oxford University Press, doi:10.1093/acprof:oso/9780199645268.001.0001.
Cook, Roy T., ed. 2017a. LEGO and Philosophy: Constructing Reality Brick by Brick. Philosophy and Pop Culture Series. Chichester: Wiley-Blackwell, doi:10.1002/9781119194033.
Cook, Roy T. 2017b. “Abstraction and Four Kinds of Invariance (Or: What’s So Logical About Counting).” Philosophia Mathematica 25(1): 3–25.
Cook, Roy T. 2018a. “Review of Horgan (2017).” Analysis 78(3): 567–569.
Cook, Roy T. 2018b. “Logic, Counterexamples, and Translation.” in Hilary Putnam on Logic and Mathematics, edited by Geoffrey Hellman and Roy T. Cook, pp. 17–44. Outstanding Contributions to Logic n. 9. Cham: Springer, doi:10.1007/978-3-319-96274-0_3.
Cook, Roy T. 2018c. “The Paradox of Distinctions.” Logique et Analyse 61(244): 429–437.
Cook, Roy T. 2018d. “Predication, Possibility, and Choice.” in Being Necessary. Themes of Ontology and Modality from the Work of Bob Hale, edited by Ivette Fred-Rivera and Jessica F. Leech, pp. 111–139. Oxford: Oxford University Press, doi:10.1093/oso/9780198792161.001.0001.
Cook, Roy T. 2019. “Frege’s Little Theorem and Frege’s Way Out.” in Essays on Frege’s Basic Laws of Arithmetic, edited by Philip A. Ebert and Marcus Rossberg, pp. 384–410. Oxford: Oxford University Press, doi:10.1093/oso/9780198712084.001.0001.
Cook, Roy T. 2020. “ ‘Unless’ is ‘Or,’ Unless ‘\(\neg A\) Unless \(A\)’ is Invalid.” Dialectica 74(2). Special issue “The Formalisation of Arguments,” guest edited by Robert Michels, doi:10.48106/dial.v74.i2.07.
Cook, Roy T. 2023. “Frege’s Logic.” in The Stanford Encyclopedia of Philosophy. Stanford, California: The Metaphysics Research Lab, Center for the Study of Language; Information, https://plato.stanford.edu/archives/spr2023/entries/frege-logic/.
Cook, Roy T. and Cogburn, Jon. 2001. “What Negation is Not: Intuitionism and ’0 = 1’ .” Analysis 61.
Cook, Roy T. and Ebert, Philip A. 2004. “Review of Fine (2002).” The British Journal for the Philosophy of Science 55(4): 791–800.
Cook, Roy T. and Ebert, Philip A. 2005. “Abstraction and Identity.” Dialectica 59(2): 121–139.
Cook, Roy T. and Ebert, Philip A. 2016. “Frege’s Recipe.” The Journal of Philosophy 113(7): 309–345.
Cook, Roy T. and Hellman, Geoffrey. 2018. “Memories of Hilary Putnam.” in Hilary Putnam on Logic and Mathematics, edited by Geoffrey Hellman and Roy T. Cook, pp. 1–8. Outstanding Contributions to Logic n. 9. Cham: Springer, doi:10.1007/978-3-319-96274-0.
Cook, Roy T. and Kim, Namjoong. 2015. “The Paradox of Adverbs.” Analysis 75(4): 559–561.
Hellman, Geoffrey and Cook, Roy T., eds. 2018a. Hilary Putnam on Logic and Mathematics. Outstanding Contributions to Logic n. 9. Cham: Springer, doi:10.1007/978-3-319-96274-0.
Hellman, Geoffrey and Cook, Roy T. 2018b. “Extendability and Paradox.” in Hilary Putnam on Logic and Mathematics, edited by Geoffrey Hellman and Roy T. Cook, pp. 51–74. Outstanding Contributions to Logic n. 9. Cham: Springer, doi:10.1007/978-3-319-96274-0.
Meskin, Aaron, Cook, Roy T. and Ellis, Warren. 2012. The Art of Comics. A Philosophical Approach. Chichester: Wiley-Blackwell, doi:10.1002/9781444354843.
Reck, Erich H. and Cook, Roy T. 2016. “Introduction to Special Issue: Reconsidering Frege’s Conception of Number.” Philosophia Mathematica 24(1): 1–8.

Further References

Blanchette, Patricia A. 2012. Frege’s Conception of Logic. Oxford: Oxford University Press, doi:10.1093/acprof:oso/9780199891610.001.0001.
Copeland, B. Jack, Posy, Carl J. and Shagrir, Oron, eds. 2013. Computability: Turing, Gödel, Church, and Beyond. Cambridge, Massachusetts: The MIT Press.
Fine, Kit. 2002. The Limits of Abstraction. Oxford: Oxford University Press, doi:10.1093/oso/9780199246182.001.0001.
Heck, Richard Kimberley. 2011. Frege’s Theorem. Oxford: Oxford University Press. Originally published under the name “Richard G. Heck, Jr.” .
Horgan, Terence E. 2017. Essays on Paradoxes. Oxford: Oxford University Press.
Humberstone, I. Lloyd. 2011. The Connectives. Cambridge, Massachusetts: The MIT Press, doi:10.7551/mitpress/9055.001.0001.
Johnstone, Albert A. 2002. “The Liar Syndrome.” SATS – Northern European Journal of Philosophy 3(1): 37–55.
Mayberry, John Penn. 2001. The Foundation of Mathematics in the Theory of Sets. Cambridge: Cambridge University Press.