Hostname: page-component-77c89778f8-sh8wx Total loading time: 0 Render date: 2024-07-21T07:44:06.681Z Has data issue: false hasContentIssue false
  • English
  • Français

The Unnameable

Published online by Cambridge University Press:  01 January 2020

Alasdair Urquhart
Get access Rights & Permissions [Opens in a new window]

Extract

Hans Herzberger as a philosopher and logician has shown deep interest both in the philosophy of Gottlob Frege, and in the topic of the inexpressible and the ineffable. In the fall of 1982, he taught at the University of Toronto, together with André Gombay, a course on Frege's metaphysics, philosophy of language, and foundations of arithmetic. Again, in the fall of 1986, he taught a seminar on the philosophy of language that dealt with ‘the limits of discursive symbolism in several domains of human experience.’ The course description continues by saying: ‘Special attention will be given to the paradoxes underlying various doctrines of the inexpressible and the tensions inherent in those paradoxes. Some doctrines of semantic, ethical and religious mysticism will be critically examined.'

Type
Research Article
Information
Canadian Journal of Philosophy Supplementary Volume , Volume 34: Truth and Values - Essays for Hans Herzberger , 2008 , pp. 119 - 135
Copyright
Copyright © The Authors 2008

Access options

Get access to the full version of this content by using one of the access options below. (Log in options will check for institutional or personal access. Content may require purchase if you do not have access.)

References

Angelelli, Ignacio. 1967. Studies on Gottlob Frege and Traditional Philosophy. Dordrecht: D. Reidel.Google Scholar
Black, Max. 1954. ‘Frege on functions.’ In his Problems of Analysis, 229-54. Ithaca, NY: Cornell University Press.Google Scholar
Dumrnett, Michael. 1973. Frege: Philosophy of Language. London: Duckworth.Google Scholar
Frege, Gottlob. 1893. Grundgesetze der Arithmetik: Begriffsschriftlich abgeleitet, Band 1. Jena: Hermann Pohle.Google Scholar
Frege, Gottlob. 1967. The Basic Laws of Arithmetic: Exposition of the System. Trans. and ed., with an introduction, by Furth, Montgomery. Berkeley: University of California Press.Google Scholar
Frege, Gottlob. 1979. Posthumous Writings, ed. Hermes, Hans, Kambartel, Friedrich, and Kaulbach, Friedrich, with the assistance of Gottfried Gabriel and Walburga Rodding. Trans. by Long, Peter and White, Roger, with the assistance of Raymond Hargreaves. Chicago: University of Chicago Press.Google Scholar
Frege, Gottlob. 1980. Philosophical and Mathematical Correspondence, ed. Gabriel, Gottfried, Hermes, Hans, Kambartel, Friedrich, Thiel, Christian, and Veraart, Albert; abridged from the German _edition by Brian McGuinness and translated by Hans Kaal. Chicago: University of Chicago Press.Google Scholar
Frege, Gottlob. 1984. Collected Papers on Mathematics, Logic and Philosophy, ed. McGuinness, Brian; trans. Black, Max, Dudman, V. H., Geach, Peter, Kaal, Hans, Kluge, E.-H. W., McGuinness, Brian, and Stoothoff, R. H.. Oxford: Blackwell.Google Scholar
Geach, P. T. 1976. ‘Saying and showing in Frege and Wittgenstein.’ In Essays on Wittgenstein in Honour of G.H. von Wright. Acta Philosophica Fennica 28, ed. Hintikka, Jaakko, 54–70. Amsterdam: North Holland.Google Scholar
Hegel, G.W.F. 1831/1998. Hegel's Science of Logic. 2nd ed., trans. Miller, A. V.. Amherst, NY: Humanity Books.Google Scholar
Hugly, Phiiip. 1973. ‘Ineffability in Frege's logic.’ Philosophical Studies 24: 227-44.Google Scholar
Marshall, William. 1953. ‘Frege's theory of functions and objects.’ Philosophical Review 62: 374-90.Google Scholar
Parsons, Terence. 1986. ‘Why Frege should not have said that “The concept horse is not a concept”.’ History of Philosophy Quarterly 3: 449-65.Google Scholar
Quine, W. V. 1963. From a Logical Point of View, 2nd ed.. New York: Harper and Row.Google Scholar
Russell, Bertrand. 1937. The Principles of Mathematics. 2nd ed. London: George Allen and Unwin.Google Scholar