Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
Preview
Unable to display preview. Download preview PDF.
References
Blankertz, H. (1969). Theorien und Modelle der Didaktik (2nd ed.). München: Juventa.
Lave, J. (1988). Cognition in practice. Cambridge, MA: Cambridge University Press.
References
Altbach, P. (1991). Trends in comparative education. Comparative Education Review, 35, 491–507.
Brown, J. S., Collins, A., & Duguid, P. (1989). Situated cognition and the culture of learning. Educational Researcher, 18(1), 32–42.
Eckstein, M. (1982). Comparative school achievement. In H. Mitzel (Ed.), Encyclopedia of educational research (Vol. 1). New York: Free Press.
Fehr, H. (1959). The mathematics education of youth a comparative study. L’Enseignement Mathématique, 5, 61–78.
Freudenthal, H. (1959). A comparative study of methods of initiation into geometry. L’Enseignement Mathématique, 5, 119–145.
Freudenthal, H. (1975). Pupils’ achievement internationally compared. Educational Studies in Mathematics, 6, 127–186.
Garden, R. (1987). The second IEA mathematics study. Comparative Education Review, 31(1),47-68.
Harris, P. (1989). Contexts for change in cross-cultural classrooms. In N. Ellerton & M. A. Clements (Eds.), School mathematics: The challenge to change (pp. 79–95). Geelong, Australia: Deakin University.
Hayes, W. (1991). IEA guidebook 1991: Activities, institutions, and people. The Hague, Netherlands: International association for the evaluation of educational achievement (IEA).
Howson, G., & Wilson, B. (Eds.). (1986). School mathematics in the 1990s. Cambridge: Cambridge University Press.
Husén, T. (1967). International study of educational achievement in mathematics (Vols. I–II). Stockholm: Almqvist & Wiksell.
Kilpatrick, J. (1971). Some implications of the international study of achievement in mathematics for mathematics educators. Journal for Research in Mathematics Education, 2, 164–171.
Marklund, I. (1989). How two educational systems learned from comparative studies: The Swedish experience. In A. Purves (Ed.), International comparisons and educational reform (pp. 35–44). Alexandria, VA: Association for Supervision and Curriculum Development.
Postlethwaite, T. (1971). International association for the evaluation of educational achievement (IEA) — The mathematics study. Journal for Research in Mathematics Education, 2, 69–103.
Purves, A. (Ed.). (1989). International comparisons and educational reform. Alexandria, VA: Association for Supervision and Curriculum Development.
Robitaille, D., & Garden, R. (Eds.). (1989). The IEA study of mathematics II: Contexts and outcomes of school mathematics. Oxford: Pergamon Press.
Robitaille, D., & Travers, K. (1992). International studies of achievement in mathematics. In D. Grouws (Ed.), Handbook of research on mathematics teaching and learning (pp. 687–709). New York: Macmillan.
Saxe, G. (1988). Candy selling and math learning. Educational Researcher, 17(6), 14–21.
Spaulding, S. (1989). Comparing educational phenomena: Promises, prospects, and problems. In A. Purves (Ed.), International comparisons and educational reform (pp. 1–16). Alexandria, VA: Association for Supervision and Curriculum Development.
Stigler, J., & Baranes, R. (1988). Culture and mathematics learning. In E. Rothkopf (Ed.), Review of research in education (pp. 253–306). Washington, DC: American Educational Research Association.
United States Bureau of Education (1911). Mathematics in the elementary schools of the United States. International commission on the teaching of mathematics: The American report. 12, l7–181.
Walberg, H. (1983). Scientific literacy and economic productivity in international perspective. Daedalus, 112(2), 1–28.
References
Bishop, A. J. (1988). Mathematical enculturation. A cultural perspective on mathematics education. Dordrecht, Netherlands: Kluwer.
Cauchy, A. L. (1897). Cour d’analyse de l’école royale polytechnique. Ire Partie. Analyse algébrique. Oeuvres complètes d’Augustin Cauchy, publiés sous la direction scientifique de l’Académie des Sciences (IIe série, tome III). Paris: Gauthier-Villars. [Original work published in Paris: Debure frères, 1821]
Cauchy, A. L. (1899). Résumé des leçons données à l’École Royale polytechnique sur le calcul infinitésimal. Oeuvres complètes d’Augustin Cauchy, publiés sous la direction scientifique de l’Académie des Sciences (IIe série, tome IV, pp. 5–261)). Paris: Gauthier–Villars. [Original work published in Paris: L’Imprimerie Royale, 1823]
Crelle, A. L. (1845). Encyklopädische Darstellung der Theorie der Zahlen und einiger anderer damit in Verbindung stehender analytischer Gegenstände; zur Beförderung und allgemeineren Verbreitung des Studiums der Zahlenlehre durch den öffentlichen und Selbst-Unterricht (Vol. l). Berlin: Reimer.
DuBois-Reymond, E. (1974). Kulturgeschichte und Naturwissenschaft. In S. Wollgast (Ed.), E. Du Bois-Reymond, Vorträge über Philosophie und Gesellschaft (pp. 105–158). Hamburg: Meiner. [Original work published 1877]
Eccarius, W. (1974). Der Techniker und Mathematiker August Leopold Crelle (1780-1855) und sein Beitrag zur Förderung und Entwicklung der Mathematik im Deutschland des 19. Jahrhunderts. Unpublished doctoral dissertation, Eisenach.
Euler, L. (1922). Introductio in analysin infinitorum. Tomus primus. In F. Rudio, A. Krazer, A. Speiser, & L. G. du Pasquier(Eds.), Opera Omnia (Ser. I, Vol. 8). Leipzig/Berlin: Teubner. [Original work published in Lausanne: Bousquet, 1748]
Gillispie, C. (1977). Die Naturwissenschaft der Industrie. In E. A. Musson (Ed.), Wissenschaft, Technik und Wirtschaftswachstum (pp. 137–152). Frankfurt/Main: Suhrkamp.
Humboldt, W. von (1964a). Der Königsberger und der Litauische Schulplan. In A. Flitner & K. Giel (Eds.), W.von Humboldt: Werke IV (2nd ed., pp. 168–195). Darmstadt: Wissenschaftliche Buchgesellschaft. [Original work published 1809]
Humboldt, W. von (1964b). Über die innere und äußere Organisation der höheren wissenschaftlichen Anstalten in Berlin. In A. Flitner & K. Giel (Eds.), W. von Humboldt, Werke IV (2nd ed., pp. 255–266). Darmstadt: Wissenschaftliche Buchgesellschaft [Original work published 1810]
Jahnke, H. N. (1990a). Die algebraische Analysis im Mathematikunterricht des 19. Jahrhunderts. Der Mathematikunterricht, 36(3), 61–74.
Jahnke, H. N. (1990b). Mathematik und Bildung in der Humboldtschen Reform. Göttingen: Vandenhoeck & Ruprecht.
Klein, F. (1907). Vorträge über den mathematischen Unterricht an den höheren Schulen Bearbeitet von R. Schimmack. Theil 1: Von der Organisation des mathematischen Unterrichts. Leipzig: Teubner.
Koppe, C. (1866). Der mathematische Lehrplan für das Gymnasium. Schulprogramm. Soest.
Lagrange, J. L. (1797/1881). Théorie des fonctions analytiques. In M. J.-A. Serret (Ed.), Oeuvres (Vol. IX). Paris: Gauthier-Villars. [Original work published 1797]
Müller, D. K. (1977). Sozialstruktur und Schulsystem. Aspekte zum Strukturwandel des Schulwesens im 19. Jahrhundert. Göttingen: Vandenhoeck & Ruprecht.
Müller, J. H. T. (1838). Lehrbuch der Mathematik, Vol. 1: Lehrbuch der allgemeinen Arithmetik für Gymnasien und Realschulen, nebst vielen Uebungsaufgaben und Excursen. Halle: Buchhandlung des Waisenhauses.
Mushacke, E. (1858). Anweisung ueber die Einrichtung der oeffentlichen allgemeinen Schulen im preussischen Staate. Preussischer Schulkalender, 7,231–259.
Neigebauer, J. F. (1835). Die Preuβischen Gymnasien und höheren Bürgerschulen. Eine Zusammenstellung der Verordnungen, welche den höheren Unterricht in diesen Anstalten umfasssen. Berlin/Posen/Bromberg: Mittler.
Nizze, E. (1822). Zweck und Umfang des mathematischen Unterrichts auf Gymnasien. Schulprogramm. Gymnasium Stralsund.
Pahl, F. (1913). Geschichte des naturwissenschaftlichen und mathematischen Unterrichts. Leipzig: Quelle & Meyer.
Paulsen, F. (1897). Geschichte des gelehrten Unterrichts auf den deutschen Schulen und Universitäten vom Ausgang des Mittelalters bis zur Gegenwart (Vol. 2, 2nd ed.). Berlin: Veit
Tellkampf, A. (1829). Vorschule der Mathematik. Berlin: A. Rücker.
White, L. A. (1959). The evolution of culture. New York: McGraw-Hill.
References
Adorno, T. W. (1976). Introduction to the sociology of music (E. B. Ashton, Trans.). New York: Seabury Press.
Bassey, M. (1992). The great education conspiracy? Unpublished manuscript, Nottingham Polytechnic, England.
Barrett, M. (1991). The politics of truth: From Marx to Foucault. Cambridge: Polity Press.
Bowles, S., & Gintis, H (1976). Schooling in capitalist America. London: RKP
Braverman, H. (1974). Labor and monopoly capital: The degradation of work in the twen?tieth century. New York: Monthly Review Press.
Chevallard, Y. (1985). La transposition didactique. Grenoble: La Pensée Sauvage.
Dowling, P., & Noss, R. (Eds.). (1991). Mathematics versus the National Curriculum. London: Falmer Press.
Gintis, H., & Bowles, S. (1988). Contradiction and reproduction in educational theory. In M. Cole(Ed.), Bowles and Gintis revisited (pp. 16–32). London: Falmer.
Giroux, M. (1983). Theory and resistance in education. London: Heinemann.
Gramsci, A. (1957). The modern prince and other writings. London: Lawrence & Wishart.
Green, L. (1988). Music on deaf ears: Musical meaning, ideology, education. Manchester: Manchester University Press.
Guckenheimer, J. (1978). The catastrophe controversy. Mathematical Intelligencer, 1(1), 15–20.
Illich, I. (1973). Tools for conviviality. London: M. Boyars.
Marx, K. (1967). Capital (Vol. 1. Moscow: Progress Publishers.
Mellin-Olsen, S. (1987). The politics of mathematics education. Dordrecht: Reidel
Noss, R. (1988a). The computer as a cultural influence in mathematical learning. Educational Studies in Mathematics, 19(2), 251–268.
Noss, R. (1988b). The politics of mathematics education (Review Article). Educational Studies in Mathematics, 19, 403–411.
Noss, R. (1989). Just testing: A critical view of recent change in the UK Mathematics Curriculum. In K. Clements & N. Ellerton (Eds.), School mathematics: The challenge to change. Deakin: Deakin University Press.
Noss, R. (1990). The National Curriculum and mathematics: A case of divide and rule? In P. Dowling & R. Noss (Eds.), Mathematics versus the National Curriculum (pp. 13–32). London: Falmer Press.
Noss, R. (1991). The Social Shaping of Computing in Mathematics Education. In: D. Pimm & E. Love (Eds.) The teaching and learning of school mathematics. London: Hodder & Stoughton.
Skovsmose, O. (1992). Democratic competence and reflective knowing in mathematics. For the Learning of Mathematics, 12(2), 2–11.
Thom, R. (1973). Modern mathematics: Does it exist? In A. G. Howson (Ed.), Developments in mathematics education (pp. 194–209). Cambridge: Cambridge University Press.
Vulliamy, G. (1976). What counts as school music? In G. Whitty & M. Young (Eds.), Explorations in the politics of school knowledge (pp. 19–34). Oxford: Nafferton Books.
Whitty, G. (1985). Sociology and school knowledge. London: Methuen.
References
D’Ambrosio, B. S., & Campos, T. M. M. (1992). Pre-service teachers’ representations of children’s understanding of mathematical conflicts and conflict resolution. Educational Studies in Mathematics, 23, 213–230.
D’Ambrosio, U. (1991). Several dimensions of science education. A Latin American perspective. Santiago de Chile: REDUC/CIDE.
D’Ambrosio, U. (1992). Ethnomathematics: A research program on the history and philosophy of mathematics with pedagogical implications. Notices of the American Mathematical Society, 39(10), 1183–1185.
D’Ambrosio, U. (1992). The history of mathematics and ethnomathematics. Impact of Science on Society, no. 160, 369–377.
Flaubert, G. (1987). Bouvard et Pecuchet with the dictionary of received ideas. London: Penguin. (Original work published 1881)
Gerdes, P. (1986). How to recognize hidden geometrical thinking? For the Learning of Mathematics, 5(1), 15–20.
Gore, A. (1993). Earth in the balance. New York: A Plume Book.
Knijnik, C. (in press). An ethnomathematical approach in mathematical education: A matter of political power. For the Learning of Mathematics.
Musil, R. (1953–1954). The man without qualities (Vols. 1–2). New York: Putnam. (Original work published 1952)
Nietzsche, F. (1952). The birth of tragedy and the genealogy of morals. New York: Vintage. (Original work published 1872)
Pompeu, G., Jr. (1992). Bringing ethnomathematics into the school curriculum: An investigation of teacher’s attitude and pupil’s learning. Doctoral dissertation, University of Cambridge, England.
Reich, R. B. (1992). The work of nations, New York: Vintage.
Saxe, G. (1991). Culture and cognitive development: Studies in mathematical understanding. Hillsdale, NJ: Erlbaum.
Suzuki, S. (1969). Nurtured by love: A new approach to education. New York: Exposition Press.
Thom, R. (1990). Apologie du logos. Paris: Hachette.
Weisskopf, V. (1992). Interview in Report of the Fifth Dialogue on the Preservation of Creation. Caux, Switzerland, 16–18 August 1992.
Wiener, N. (1948). Cybernetics. Cambridge, MA: The Technology Press.
Wigginton, E. (1988). Sometimes a shining moment. Garden City, NY: Anchor Press/Doubleday.
Author information
Authors and Affiliations
Editor information
Editors and Affiliations
Rights and permissions
Copyright information
© 1994 Kluwer Academic Publishers
About this chapter
Cite this chapter
Sträßer, R. (1994). Cultural Framing of Teaching and Learning Mathematics. In: Biehler, R., Scholz, R.W., Strässer, R., Winkelmann, B. (eds) Didactics of Mathematics as a Scientific Discipline. Mathematics Education Library, vol 13. Springer, Dordrecht. https://doi.org/10.1007/0-306-47204-X_9
Download citation
DOI: https://doi.org/10.1007/0-306-47204-X_9
Publisher Name: Springer, Dordrecht
Print ISBN: 978-0-7923-2613-7
Online ISBN: 978-0-306-47204-6
eBook Packages: Springer Book Archive