The fullness of time

Culture and Psychology

Volumn 12, Issue 2, 2006, Pages 169-204

  Rudolph, Lee ^a  

^a CLARK UNIVERSITY   (United States)

Author keywords

Ambivalence; Attention; Full time; Homogeneity; Inhomogeneity; One dimensionality; Space; Spatial models; Time

Indexed keywords

EID: 33744944052     PISSN: 1354067X     EISSN: 14617056     Source Type: Journal    
DOI: 10.1177/1354067X06064577     Document Type: Article

References (53)

1. Abraham, R., & Robbin, J. (1967). Transversal mappings and flows. New York: Benjamin.
2. Baaz, M., Leitsch, A., & Zach, R. (1996). Completeness of a first-order temporal logic with time-gaps. Theoretical Computer Science, 160, 241-270.
3. Barrett, L. F., Tugade, M. M., & Engle, R. (2004). Individual differences in working memory capacity and dual-process theories of the mind. Psychological Bulletin, 130, 553-573.
4. Benjamin, W. (1969). Theses on the philosophy of history. In Illuminations (H. Zohn, Trans.; H. Arendt, Ed.; pp. 253-264). New York: Schocken. (Original work published 1940.)
5. Borges, J. L. (1962). The garden of forking paths (D.A. Yates, Trans.). In Labyrinths (D. A. Yates & J. E. Irby, Eds.; pp. 123-138). New York: New Directions.
6. Bourdieu, P. (1979). The disenchantment of the world. In Algeria 1960 (pp. 1-94). Cambridge: Cambridge University Press. (Original work published 1963.)
7. Burgess, J. P. (1979). Logic and time. Journal of Symbolic Logic, 44, 566-582.
8. Burgess, J. P. (1980). Decidability for branching time. Studia Logica, 39, 203-218.
9. Cantor, G. (1895). Beiträge zur Begründung der transfiniten Mengenlehre. Mathematische Annalen, 46, 481-512. http://www-gdz.sub.uni-goettingen.de/cgi-bin/digbib.cgi?PPN235181684_0046.
10. Chaudhuri, A. (2004). In the waiting-room of history (review of Provincialising Europe: Postcolonial thought and historical difference, by Dipesh Chakrabarty). London Review of Books, 26 (2, 24 June). http://www.lrb.co.uk/v26/n12/chau01.html.
11. Coulthard, V., & Davoren, J. M. (2004). Spatio-temporal logics for continuous dynamical systems. Conference paper submission, Nineteenth Annual IEEE Symposium on Logic in Computer Science (LICS 2004). http://www.ee.unimelb.edu.au/staff/davoren/00-lics04-coulthard.pdf.
12. Darling, D. (2004). Marking time. Latitudes 36 (6). unpaginated. http://www.latitudesmagazine.com/main/article/vol36-6.html.
13. Davoren, J. M., Coulthard, V., Markey, N., & Moor, T. (2004). Non-deterministic temporal logics for general flow systems. In R. Alur & G. J. Pappas (Eds.), Hybrid systems: Computation and control (HSCC 2004), Lecture Notes in Computer Science 2993 (pp. 280-295). New York: Springer-Verlag. http://www.ee.unimelb.edu.au/staff/davoren/ 00-hscc2004-temporal-logics-general-flow-systems.pdf.
14. Di Maio, M. C. & Zanardo, A. (1998). A Gabbay-rule free axiomatization of TW Validity. Journal of Philosophical Logic, 27, 435-487.
15. Gagné, J.-R., & Plaice, J. (1996). A non-standard temporal deductive database system. Journal of Symbolic Computation 22, 649-664.
16. Henle, M. (1997). Modern geometries: The analytic approach. Upper Saddle River, NJ: Prentice Hall.
17. Hopkins, G. M. (1918). Poems of Gerard Manley Hopkins now first published (R. Bridges, Ed.). London: H. Milford.
18. Jeans, J. (1961). The growth of physical science (2nd ed.). New York: Macmillan.
19. Johnson, D. M. (2002). Commentary on Menger's work on dimension theory. In B. Schweizer, A. Sklar, K. Sigmund, P. Gruber, E. Hlawka, L. Reich, & L. Schmetterer (Eds.), Karl Menger. Selecta mathematica (Vol. 1, pp. 23-32). Vienna: Springer-Verlag.
20. Kahneman, D., & Tversky, A. (1979). Prospect theory: An analysis of decision under risk. Econometrica, 47, 263-292.
21. Kennison, J. K. (2002). The cyclic spectrum of a Boolean flow. Theory and Applications of Categories, 10, 392-409.
22. Khrennikov, A. (1997). Non-Archimedean analysis: Quantum paradoxes, dynamical systems and biological models (Mathematics and its Applications, vol. 427). Dordrecht: Kluwer Academic.
23. Khrennikov, A. (2000). Classical and quantum dynamics on p-adic trees of ideas. BioSystems, 56, 95-120.
24. Khrennikov, A. (2002). Classical and quantum mental models and Freud's theory of unconscious mind. Växjö, Sweden: Växjö University Press.
25. Krantz, D. H., Luce, R. D., Suppes, P., & Tversky, A. (1971). Foundations of measurement: Vol. 1. Additive and polynomial representations. New York/San Diego, CA: Academic Press.
26. Krantz, D. H., Luce, R. D., Suppes, P., & Tversky, A. (1989). Foundations of measurement: Vol. 2. Geometrical, threshold and probabilistic representations. New York/San Diego, CA: Academic Press.
27. Krantz, D. H., Luce, R. D., Suppes, P., & Tversky, A. (1990). Foundations of measurement: Vol. 3. Representation, axiomatization, and invariance. New York: San Diego, CA: Academic Press.
28. Lewin, K. (1936). Principles of topological psychology (F. Heider & G.M. Heider, Trans.). New York: McGraw-Hill.
29. Lewin, K. (1981). Die zeitliche Geneseordnung. In Kurt-Lewin-Werkausgabe (A. Métraux, Ed.; Vol. 1, pp. 213-232). Bern: Hans Huber. (Original work published 1923.)
30. Lewin, K. (1983). Der Begriff der Genese. In C.-F. Graumann (Ed.), Kurt-Lewin-Werkausgabe (Vol. 2, pp 47-318). Bern: Hans Huber. (Original work published 1922.)
31. Malotki, E. (1983). Hopi time: A linguistic analysis of the temporal concepts in the Hopi language. Amsterdam: Mouton.
32. Medvedev, F.A. (1993). N.N. Lúzhin o vremenyi nearchimedovskii [N.N. Luzin on non-Archimedean time] Istoriko-Matematicheskie Issledovaniya, 34,103-128.
33. Minkowski, H. (1984). Raum und Zeit. Vortrag, gehalten auf der 80. Naturforscher-Versammlung zu Köln am 21. September 1908... Mit dem Bildnis Hermann Minkoskis sowie einem Vorwort von A. Gutzmer. In Gausche Flächentheorie, Riemannsche Räume und Minkowski-Welt (J. Böhm & H. Reichardt, Eds.). Teubner-Archiv zur Mathematik, Bd. 1. Leipzig: Teubner-Verlag. (Original work published 1909.)
34. Munn, N. D. (1992). The cultural anthropology of time: A critical essay. Annual Review of Anthropology, 21, 93-123. http://links.jstor.org/sici?sici=0084-6570(1992)2:21%3C93:TCAOTA%3E2.0.CO;2-M.
35. Nelson, E. (1977). Internal set theory: A new approach to nonstandard analysis. Bulletin of the American Mathematical Society, 83, 1165-1198.
36. NSF (National Science Foundation) (2004). Interdisciplinary Grants in the Mathematical Sciences (IGMS)Program solicitation, NSF 04-518. http://www.nsf.gov/pubs/2004/nsf04518/nsf04518.htm.
37. Peierls, R. (1979). Surprises in theoretical physics (Princeton Series in Physics). Princeton, NJ: Princeton University Press.
38. Poddiakov, A. N., & Valsiner, J. (2005). Intransitivity cycles and their transformations: How dynamically adapting systems function? Manuscript submitted for publication.
39. Robinson, A. (1966). Non-standard analysis. Amsterdam: North-Holland.
40. Rudolph, L. (2006). Spaces of ambivalence: Qualitative mathematics in the modeling of complex fluid phenomena. Estudios de Psicología, 27, 67-83.
41. Rust, H. (2003). A non-standard approach to operational semantics for timed systems. In E. Börger, A. Gargantini, & E. Riccobene (Eds.), Abstract state machines 2003 (Lecture Notes in Computer Science, Vol. 2589, pp. 423-424). New York: Springer.
42. Rust, H. (2005). Operational semantics for timed systems: A non-standard approach to uniform modeling of timed and hybrid systems (Lecture Notes in Computer Science, Vol. 3456). New York: Springer.
43. Schilder, F. (1997). Temporal relations in English and German narrative discourse. Unpublished Ph.D. dissertation, University of Edinburgh. http://www.era.lib.ed.ac.uk/bitstream/1842/514/3/Schilder_pdf.
44. Uexküll, J. von. (1926). Theoretical biology (D.L. MacKinnon, Trans.). New York: Harcourt, Brace & Company. (Original work published 1920.)
45. Vickers, A. (1990). Balinese texts and historiography. History and Theory, 29, 158-178. http://links.jstor.org/sici?sici=0018-2656(199005)29:2%3C158:BTAH%3E2.0.CO;2-F.
46. Whitrow, G. J. (1961). The natural philosophy of time (1st ed.). New York: Clarendon Press.
47. Whorf, B. L. (1956). Language, thought, and reality: Selected writings of Benjamin Lee Whorf. Cambridge, MA: MIT Press.
48. Wiener, N. (1948). Cybernetics. New York/Paris: Technology Press.
49. Winfree, A. T. (1987a). When time breaks down: The three-dimensional dynamics of electrochemical waves and cardiac arrhythmias. Princeton, NJ: Princeton University Press.
50. Winfree, A. T. (1987b). The timing of biological clocks (Scientific American Library series, no. 19). New York: Freeman.
51. Winfree, A. T. (2001). The geometry of biological time. New York: Springer-Verlag.
52. Yamada, Y., & Kato, Y. (2006). Images of circular time and spiral repetition: The Generative Life Cycle Model and cyclical concepts of time. Culture & Psychology, 12, 143-160.
53. Zeeman, E. C. (1962). The topology of the brain and visual perception. In M. K. Fort (Ed.), Topology of 3-manifolds and related topics (pp. 240-256). Englewood Cliffs, NJ: Prentice Hall.