Abstract
Using Amabile’s componential theory of creativity as a framework, this paper analyzes how Chinese mathematics teachers achieve creative teaching through acquiring in-depth domain-specific knowledge in mathematics, developing creativity-related skills, as well as stimulating student interest in learning mathematics, through well-crafted, activity-enriched lessons. It argues that creative mathematics teaching in the Chinese context is reference-based. There is a standard on what good teaching should look like and there is a greater emphasis on appropriateness in addition to novelty. Chinese mathematics classrooms are also mostly teacher-led, and Chinese teachers often spend a great deal of time to harness their creative teaching methods through various levels of professional development. The mechanism of exemplary mathematics lesson contest fosters collaborations among teachers on course preparation to achieve more effective mathematics teaching. Both features are consistent with the Chinese view of creativity. Implications are discussed.
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References
Amabile, T.M. (1979). Effects of external evaluation on artistic creativity. Journal of Personality and Social Psychology, 37(2), 221–233.
Amabile, T.M. (1982). Social psychology of creativity: a consensual assessment technique. Journal of Personality and Social Psychology, 43, 997–1013.
Amabile, T.M. (1983). The social psychology of creativity: a componential conceptualization. Journal of Personality and Social Psychology, 45, 357–376.
Amabile, T.M. (1996). Creativity in context: update to the social psychology of creativity. Boulder, CO: Westview Press.
Amabile, T.M., Hennessey, B.A., & Grossman, B.S. (1986). Social influence on creativity: the effects of contracted for reward. Journal of Personality and Social Psychology, 50, 15–23.
Baer, J. (1998). The case for domain specificity of creativity. Creativity research journal, 11, 173–177.
Baer, J. (1999). Domains of creativity. In M.A. Runco & S.R. Pritzker (Eds.), Encyclopedia of creativity (pp. 591–596). New York: Academic Press.
Baer, J. (2010). Is creativity domain specific? In J.C. Kaufman & R.J. Sternberg (Eds.), The Cambridge handbook of creativity (pp. 321–341). New York: Cambridge.
Baer, J. (2012a). Domain specificity and the limits of creativity theory. The Journal of Creative Behavior, 46, 16–29.
Baer, J. (2013). Teaching for creativity: domains and divergent thinking, intrinsic motivation, and evaluation. In M.B. Gregerson, H.T. Snyder & J.C. Kaufman (Eds.), Teaching creatively and teaching creativity (pp. 175–181). New York, NY: Springer.
Baer, J. (2015). The importance of domain-specific expertise in creativity. Roeper Review, 37, 165–178.
Baer, J. (2016a). Creativity and the common core need each other. In D. Ambrose & R.J. Sternberg (Eds.), Creative intelligence in the 21st century: grappling with enormous problems and huge opportunities (pp. 175–190). Rotterdam: Sense.
Baer, J. (2016b). Domain specificity of creativity. San Diego, CA: Academic Press.
Boaler, J. (2015/2008). What’s math got to do with it. New York: Penguin.
Cai, J. (2005). U.S. and Chinese teachers’ constructing, knowing, and representations to teach mathematics. Mathematical Thinking and Learning, 7(2), 135–169.
Cai, J., & Wang, T. (2006). U.S. and Chinese teachers’ conceptions and constructions of representations: A case of teaching ratio concept. International Journal of Mathematics and Science Education, 4, 145–186.
Cai, J., & Wang, T. (2010). Conceptions of effective mathematics teaching within a cultural context: Perspectives of teachers from China and the United States. Journal of Mathematics Teacher Education, 13, 265–287.
Cavanagh, S. (2007). Asian equation. Education week, 26, 22–26.
Chen, C., Kasof, J., Himsel, A., Dmitrieva, J., Dong, Q., & Xue, Q. (2005). Effects of explicit instruction to “be creative” across domains and cultures. Journal of Creative Behavior, 39(2), 89–110.
Chen, C., Kasof, J., Himsel, A., Greenberger, E., Dong, Q., & Xue, Q. (2002). Creativity in drawings of geometric shapes: a cross-cultural examination with the consensual assessment technique. Journal of Cross-Cultural Psychology, 33, 171–187.
Deci, E., Koestner, R., & Ryan, R. (1999). A meta-analytic review of experiments examining the effects of extrinsic rewards on intrinsic motivation. Psychological Bulletin, 125(6), 627–668.
Eisenberger, R., & Armeli, S. (1997). Can salient reward increase creative performance without reducing intrinsic creative interest? Journal of Personality & Social Psychology, 72, 652–663.
Eisenberger, R., Armeli, S., & Pretz, J. (1998). Can the promise of reward increase creativity? Journal of Personality and Social Psychology, 74, 702–714.
Eisenberger, R., & Cameron, J. (1996). Detrimental effects of reward: reality or myth? American Psychologist, 51(11), 1153–1166.
Eisenberger, R., & Shanock, L. (2003). Rewards, intrinsic motivation, and creativity: A case study of conceptual and methodological isolation. Creativity Research Journal, 15, 121–130.
Hennessey, B.A. (2001). The social psychology of creativity: effects of evaluation on intrinsic motivation and creativity of performance. In S. Harkins (Ed.), Multiple perspectives on the effects of evaluation on performance: toward an integration (pp. 47–75). Norwell, MA: Kluwer Academic Publishers.
Horelik, I.K. (2007). Rewards and creativity: building a bridge between two theories. Unpublished doctoral dissertation, Pace University. New York, NY.
Huang, R., Li, Y., & Su, H. (2013). Improving mathematics instruction through exemplary lesson development in China. In Y. Li & R. Huang (Eds.), How Chinese teach mathematics and improve teaching (pp. 186–203). New York: Routledge.
Li, J., & Li, Y. (2013). The teaching contest as a professional development activitity to promote classroom instruction excellence in China. In Y. Li & R. Huang (Eds.), How Chinese teach Mathematics and improving teaching (pp. 204–220). New York: Routledge.
Lopez-Real, F., Mok, A.C.I., Leung, K.S.F., & Marton, F. (2004). Identifying a patter of teaching: an analysis of a Shanghai teacher’s lessons. In L. Fan, N.-Y. Wong, J. Cai & S. Li (Eds.), How Chinese learn mathematics: perspectives from insider [Series on Mathematics Education] Vol. 1 (pp. 382–410). New Jersey: World Scientific.
Ma, L.-P. (1999). Knowing and teaching mathematics: teachers’ understanding of fundamental mathematics in China and the United States. New Jersey: Erlbaum.
Morson, G.S., & Schapiro, M. (2017). Cents and sensibility: what economics can learn from the humanities. Princeton, NJ: Princeton University Press.
National Research Council (2010). The teacher development continuum in the United States and China: summary of a workshop. Waschington DC: The National Academies Press. doi:10.17226/12874.
Niu, W. (2012). Confucian ideology and creativity. Journal of Creative Behavior, 46(4), 274–284.
Niu, W. (In press). Eastern-Western view of creativity. In J.C. Kaufman & R.J. Sternberg (Eds.), Cambridge handbook of creativity (2nd ed.).
Niu, W., & Liu, D. (2009). Enhancing creativity: a comparison between effects of an indicative instruction “to be creative” and a more elaborate heruistic instruction on Chinese student creativity. Psychology of Aesthetics, Creativity, and the Arts, 3(2), 93–98.
Niu, W., & Sternberg R.J. (2006). The philosophical roots of western and eastern conceptions of creativity. Journal of Theoretical and Philosophical Psychology, 26, 1001–1021.
Niu, W., & Sternberg, R.J. (2001). Cultural influences on artistic creativity and its evaluation. International Journal of Psychology, 36(4), 225–241.
Niu, W., & Sternberg, R.J. (2002). Contemporary studies on the concept of creativity: the east and the west. Journal of Creative Behavior, 36, 269–288.
Niu, W., & Sternberg, R.J. (2003). Societal and school influence on students’ creativity. Psychology in the Schools, 40, 103–114.
Niu, W., & Zhou, J. Z. (2010). Creativity in Chinese mathematics classrooms. In R. Beghetto & J. Kaufman (Eds.), Nurturing creativity in the classroom (pp. 270–288). New York: Cambridge University Press.
O’Hara, L.A., & Sternberg, R.J. (2000–2001). It doesn’t hurt to ask: effects of instructions to be creative, practical, or analytical on essay-writing performance and their interaction with students’ thinking styles. Creativity Research Journal, 13, 197–210.
OECD. (2016). PISA 2015 results in focus. Retrieved September 15, 2017 from https://www.oecd.org/pisa/pisa-2015-results-in-focus.pdf.
Paine, L.W. (1990). The teachers as virtuoso: a Chinese model for teaching. Teachers College Record, 92(1), 49–81.
Pang, W., & Plucker, J. (2013). Recent transformations in China’s economic, social, and education policies for promoting innovation and creativity. The Journal of Creative Behavior, 46(4), 247–273.
Runco, M.A., Illies, J.J., & Eisenman, R. (2005). Creativity, originality, and appropriateness: What do explicit instructions tell us about their relationship. Journal of Creative Behavior, 39(2), 137–148.
Shulman, L.S. (1986). Those who understand: knowledge growth in teaching. Educational Research, 15, 4–14.
Shulman, L.S. (1987). Knowledge and teaching: foundations of the new reform. Harvard Educational Review, 57(1), 1–22.
Sternberg, R.J., & Horvath, J.A. (1995). A prototype view of expert teaching. Educational Researcher, 24(6), 9–17.
Stevenson, D.L., & Baker, D.P. (1987). The family-school relation and the child’s school performance. Child Development, 58, 1348–1357.
Stevenson, H.W., Chen, C., & Lee, S. (1993). Mathematics achievement of Chinese, Japanese, and American children: 10 years later. Science, 259(5091), 53–58.
Stevenson, H.W., & Stigler, J.W. (1992). Mathematics classrooms in Japan, Taiwan, and the United States. Child Development, 58, 1272–1285.
Stigler, J.W., & Hiebert, J. (1999). The teaching gap: best ideas from the world’s teachers for improving education in the classroom. New York: The Free Press.
Subotnik, R.F., Olszewski-Kubilius, P., & Worrell, F.C. (2011). Rethinking giftedness and gifted education: a proposed direction forward based on psychological science. Psychological Science in the Public interest, 12(1), 3–54.
Sun, Y., Zheng, X., & Kang, L. (1999/2001). Twenty discoveries of public school students’ learning and development [Electronic version]. China Education and Research Network. http://www.edu.cn/20010827/208598.shtml. Accessed 15 May 2001.
Weisberg, R.W. (1999). Creativity and knowledge: a challenge to theories. In R.J. Sternberg (Ed.), Handbook of creativity (pp. 226–250). New York: Cambridge University Press.
Wilson, S.M., Shulman, L.S., & Richert, A.E. (1987). “150 different ways” of knowing: representations of knowledge in teaching. In Calderhead J. (Ed.), Exploring teachers’ thinking (pp. 104–124). London: Cassell Educational Limited.
Zhao, Y. (2009). Catching up or leading the way: American education in the age of globalization. Alexandria, VA: ASCD.
Zhao, Y. (2013). Directions of change: why the United States and China are moving in opposite directions. In H. Janc Malone (Eds.), Leading educational change: global issues, challenges, and lessons on whole-system reform (pp. 16–19). New York, NY: Teachers College Press.
Zhao, Y. (2014). Who’s afraid of the big bad dragon? Why China has the best (and worst) education system in the world. San Franciso, CA: Jossey-Bass.
Zhao, Y., & Gearin, B. (2016). Squeezed out: the threat of global homogenization of education to creativity. In D. Ambrose & R.J. Sternberg (Eds.), Creative intelligence in the 21st century: grappling with enormous problems and huge opportunities (pp. 121–138). Rotterdam: Sense.
Zhou, Z., Peverly, S.T., & Xin, T. (2006). Knowing and teaching fractions: a cross-cultural study of American and Chinese mathematics teachers. Contemporary Educational Psychology, 31, 438–457.
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Niu, W., Zhou, Z. & Zhou, X. Understanding the Chinese approach to creative teaching in mathematics classrooms. ZDM Mathematics Education 49, 1023–1031 (2017). https://doi.org/10.1007/s11858-017-0887-z
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DOI: https://doi.org/10.1007/s11858-017-0887-z
Keywords
- Creative teaching
- Mathematics
- Chinese classroom