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CPS2254 Dan C.
                      The latter questions are what really made this project and paper unique,
                  in the way that students furthered their investigation of a well-known task. The
                  next  step  will  be  to  employ  a  conceptual  framework  to  assess  student
                  responses  in  order  to  describe  in  more  detail  the  ways  in  which  their
                  appreciation and use of variability improved by the end of the instructional
                  intervention.

                  References
                  1.  Engel, J. (2002). Activity-based statistics, computer simulation, and formal
                      mathematics. In B.  Phillips (Ed.), Proceedings of the Sixth International
                      Conference on Teaching Statistics. CD ROM.
                  2.  Engel, J. & Sedlmeier, P. (2005). On Middle-School Students’
                      Comprehension of Randomness and Chance Variability in Data.
                      Zentralblatt füur Didaktik der Mathematik (2005) 37: 16
                  3.  Finzer, W. (2001). Fathom! (Version 1.16) [Computer Software]. Emeryville,
                      CA: Key Curriculum Press.
                  4.  Green, D. R. (1982). A Survey of Probability Concepts in 3000 Students
                      aged 11–16 Years. In D. R.  Grey (ed.), Proceedings of the First
                      International Conference on Teaching Statistics, Teaching Statistics Trust,
                      University of Sheffield, 766–783.
                  5.  Piaget J., & Inhelder, B. (1975). The Origin of the Idea of Chance in
                      Children. London: Routledge   & Kegan Paul






































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