Book contents
- What Is a Mathematical Concept?
- What Is a Mathematical Concept?
- Copyright page
- Contents
- Images
- Notes on Contributors
- Introduction
- Part I
- Part II
- Part III
- 5 Bernhard Riemann’s Conceptual Mathematics and the Pedagogy of Mathematical Concepts
- 6 Deleuze and the Conceptualisable Character of Mathematical Theories
- Part IV
- Part V
- Part VI
- Part VII
- Part VIII
- Index
- References
6 - Deleuze and the Conceptualisable Character of Mathematical Theories
from Part III
Published online by Cambridge University Press: 26 July 2017
Book contents
- What Is a Mathematical Concept?
- What Is a Mathematical Concept?
- Copyright page
- Contents
- Images
- Notes on Contributors
- Introduction
- Part I
- Part II
- Part III
- 5 Bernhard Riemann’s Conceptual Mathematics and the Pedagogy of Mathematical Concepts
- 6 Deleuze and the Conceptualisable Character of Mathematical Theories
- Part IV
- Part V
- Part VI
- Part VII
- Part VIII
- Index
- References
- Type
- Chapter
- Information
- What is a Mathematical Concept? , pp. 108 - 122Publisher: Cambridge University PressPrint publication year: 2017
References
Burgess, J. (2014). Quine’s philosophy of logic and mathematics. In Harman, G. & LePore, E. (Eds.), A companion to W.V.O. Quine. London: Wiley-Blackwell.Google Scholar
Burgess, J. (1986). Cinema 1: The movement-image (Tomlinson, H. & Habberjam, B., Trans.). London: Athlone. Original work published 1983.Google Scholar
Burgess, J. (1989). Cinema 2: The time-image (Tomlinson, H. & Galeta, R., Trans.). London: Athlone. Original work published 1985.Google Scholar
Burgess, J. (1990). The logic of sense (Lester, M. with Stivale, C., Trans., Boundas, C., Ed.). New York: Columbia University Press. Original work published 1969.Google Scholar
Burgess, J. (1990). Expressionism in philosophy: Spinoza (Joughin, M., Trans.). New York: Zone. Original work published 1968.Google Scholar
Burgess, J. (1991). Bergsonism (Tomlinson, H.& Habberjam, B., Trans.). New York: Zone. Original work published 1966.Google Scholar
Burgess, J. (1994). Difference and repetition (Patton, P., Trans.). London: Athlone. Original work published 1968.Google Scholar
Burgess, J. (1995). Negotiations, 1972–1990 (Joughin, M., Trans.). New York: Columbia University Press. Original work published 1990.Google Scholar
Deleuze, G. & Guattari, F. (1987). A thousand plateaus: Capitalism and schizophrenia (Massumi, B., Trans.). Minneapolis: University of Minnesota Press. Original work published 1980.Google Scholar
Duffy, S. B. (2004). Schizo-math: The logic of different/ciation and the philosophy of difference. Angelaki, 9(3), 199–215.CrossRefGoogle Scholar
Duffy, S. B.(2006). The mathematics of Deleuze’s differential logic and metaphysics. In Duffy, (Ed.), Virtual mathematics: The logic of difference (pp. 146–178). Manchester: Clinamen.Google Scholar
Grabiner, J. V. (1983). The changing concept of change: The derivative from fermat to Weierstrass. Mathematics Magazine, 56(4), 195–206.CrossRefGoogle Scholar
Lautman, A. (2011). Mathematics, ideas and the physical real (Duffy, S. B., Trans.). London: Continuum. Original work published 2006.Google Scholar
Riemann, B. (1963). On the hypotheses which lie at the bases of geometry (Clifford, W., Trans.). Nature, 8(183–184), 14–17, 36–37.Google Scholar
Weyl, H. (1964). The Concept of a Riemann surface (MacLane, G., Trans.). Reading, MA: Addison–Wesley. Original work published 1955.Google Scholar
- 1
- Cited by