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Commentary on Theories of Mathematics Education

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262 J. Cai<br />

curricular programs. In their chapter, however, authors did not talk about how the<br />

envisi<strong>on</strong>ed modeling curriculum might be related to either Realistic <strong>Mathematics</strong> in<br />

Netherlands or Standards-based mathematics curriculum in the United States.<br />

Given the importance <strong>of</strong> the problem solving in school mathematics and current<br />

decline <strong>of</strong> problem-solving research, this chapter is timely. Throughout the chapter,<br />

the authors identified a number <strong>of</strong> important research questi<strong>on</strong>s as a roadmap<br />

for future research <strong>on</strong> problem solving. Most importantly, this chapter proposed the<br />

mathematical modeling approach to advance problem solving research and curriculum<br />

development.<br />

References<br />

de Lange, J. (1996). Using and applying mathematics in educati<strong>on</strong>. In A. J. Bishop et al. (Eds.),<br />

Internati<strong>on</strong>al Handbook <strong>of</strong> <strong>Mathematics</strong> Educati<strong>on</strong>, Part One (pp. 49–97). Dordrecht: Kluwer<br />

Academic Publishers.<br />

Freudenthal, H. (1991). Revisiting <strong>Mathematics</strong> Educati<strong>on</strong>: China Lectures. Dordrecht: Kluwer<br />

Academic Publishers.<br />

Senk, S. L., & Thomps<strong>on</strong>, D. R. (Eds.) (2003). Standards-Based School <strong>Mathematics</strong> Curricula:<br />

What Are They? What Do Students Learn? Mahwah, NJ: Lawrence Erlbaum Associates.

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