References
- Cai, J. (1998), “Exploring Students' Conceptual Understanding of the Averaging Algorithm,” School Science and Mathematics, 98, 93–98.
- Cooper, L. (2002), An Assessment of Prospective Secondary Mathematics Teachers' Preparedness to Teach Statistics,” Dissertation Abstracts International, 64 (01), 89A. (University Microfilms No. 3078386).
- Franklin, C., Kader, G., Mewborn, D., Moreno, J., Peck, R., Perry, M., & Scheaffer, R. (2007), Guidelines for Assessment and Instruction in Statistics Education (GAISE) Report. Alexandria, VA: American Statistical Association.
- Friel, S. (1998), “Teaching Statistics: What's Average?” In L. J. Morrow (Ed.) The Teaching and Learning of Algorithms in School Mathematics (pp. 208–217). Reston, VA: National Council of Teachers of Mathematics.
- Friel, S. & Bright, G. (1995), “Graph Knowledge: Understanding How Students Interpret Data Using Graphs,” Columbus, OH: Paper presented at the Annual Meeting of the North American Chapter of the International Group for the Psychology of Mathematics Education.
- Groth, R. & Bergner, J. (2006), “Preservice Elementary Teachers' Conceptual and Procedural Knowledge of Mean, Median, and Mode,” Mathematical Thinking and Learning, 8(1), 37–63.
- McClain, K. (1999), “Reflecting on Students' Understanding of Data,” Mathematics Teaching in the Middle School, 4 (6), 374–380.
- Mevarech, Z. (1983), “A Deep Structure Model of Students' Statistical Misconceptions,” Educational Studies in Mathematics, 14, 415–429.
- Mokros, J. & Russell, S. (1995), “Children's Concepts of Average and Representativeness,” Journal for Research in Mathematics Education, 26 (1), 20–39.
- National Council of Teachers of Mathematics (2000), Principles and Standards for School Mathematics, Reston, VA: NCTM.
- Pollatsek, A., Lima, S., & Well, A. (1981), “Concept or Computation: Students' Understanding of The Mean,” Educational Studies in Mathematics, 12, 191–204.
- Watson, J., Kelly, B., Callingham, R., and Shaughnessy, J. (2003), “The Measurement of School Students' Understanding of Statistical Variation,” International Journal of Mathematical Education in Science and Technology, 34 (1), 1–29.
- Watson, J. & Moritz, J. (2000), “The Longitudinal Development of Understanding of Average,” Mathematical Thinking and Learning, 2 (1), 11–50.
- Zawojewski, J. & Heckman, D. (1997), “What Do Students Know about Data Analysis, Statistics, and Probability?” In P. A. Kenney & E. A. Silver (Eds.) Results from the Sixth Mathematics Assessment of the National Assessment of Educational Progress (pp. 195–224). Reston, VA: NCTM.
- Zawojewski, J. & Shaughnessy, J. (2000), “Mean and Median: Are They Really So Easy?” Mathematics Teaching in the Middle School, 5 (7), 436–440.