Literature Index

Displaying 1171 - 1180 of 3326
  • Author(s):
    Knold, C.
    Abstract:
    In the latest version of Tinkerplots (Konold & Miller, 2002), we introduce a new type of graphic display - the "hat plot." The inclusion of this representation will undoubtedly provoke many skeptical questions by teachers, statistics educators and curriculum developers: "What re these? Are they in the Standards? Are they used by statistician?" Given that they are neither in the Standards nor in the statisticians' tool box, the reasonable next question is "Why are they in Tinkerplots, and what are we supposed to do with them?" In briefly responding to these questions, I offer a rational for hat plots and suggest possible uses in the data analysis curricula.
  • Author(s):
    Chris du Feu
    Year:
    2009
    Abstract:
    A classroom practical exercise exploring the reliability of a basic capture-mark-recapture method of population estimation is described using great whale conservation as a starting point. Various teaching resources are made available.
  • Author(s):
    Turner, C.
    Editors:
    Goodall, G.
    Year:
    2006
    Abstract:
    This article shows how the CensusAtSchool project can be implemented in the classroom to make data handling much more real and relevant. It includes full lesson plans and notes on what the pupils achieved. Editor's Note The lesson plans for this article are provided in figure 4 , which has been placed at the end of the article for convenience. The plans are based directly on CensusAtSchool material.
  • Author(s):
    Joan Garfield, Dani Ben-Zvi
    Year:
    2009
    Abstract:
    his article describes a model for an interactive, introductory secondary- or tertiary-level statistics course that is designed to develop students' statistical reasoning. This model is called a 'Statistical Reasoning Learning Environment' and is built on the constructivist theory of learning.
  • Author(s):
    Garfield, J., & Ben-Zvi, D.
    Year:
    2009
    Abstract:
    This article describes a model for an interactive, introductory secondary- or tertiary-level statistics course that is designed to develop students’ statistical reasoning. This model is called a ‘Statistical Reasoning Learning Environment’ and is built on the constructivist theory of learning.test_363 72..77
  • Author(s):
    Ben-Zvi, D.
    Editors:
    R. Borba & C. Monteiro
    Year:
    2011
  • Author(s):
    Tversky, A., & Kahneman,D.
    Editors:
    Kahneman, D., Slovic, P., & Tversky, A.
    Year:
    1982
    Abstract:
    This article described three heuristics that are employed in making judgments under uncertainty: (i) representativeness, which is usually employed when people are asked to judge the probability that an object or event A belongs to class or process B; (ii) availability of instances or scenarios, which is often employed when people are asked to assess the frequency of a class or the plausibility of a particular development; and (iii) adjustment from an anchor, which is usually employed in numerical prediction when a relevant value is available. These heuristics are highly economical and usually effective, but they lead to systematic and predictable errors. A better understanding of these heuristics and of the biases to which they lead could improve judgments and decisions in situations of uncertainty.
  • Author(s):
    Batanero, C., Serrano, L., & Garfield, J. B.
    Abstract:
    In this paper the responses of 247 secondary students to 8 test items used in classical studies of probabilistic reasoning (representativeness, equiprobability bias and outcome approach) are analyzed. The study was designed to assess the quality of probabilistic reasoning of two levels of secondary students (14 and 18 year-old students). These groups are compared revealing few differences in their responses.
  • Author(s):
    O'Connell, A.
    Editors:
    Phillips, B.
    Year:
    2002
    Abstract:
    In this paper, two examples of multilevel modeling as part of the analysis of data from HIV evaluation studies are presented. Strategies for teaching multilevel models for each type of data are discussed. The first, a panel study, uses multiple linear regression models to show how a hierarchical linear model can be developed. The second, a repeated cross-sectional design, uses simple analysis of variance models to show how a random coefficients model can be fit to the data. Complex multilevel models may be easier to understand and apply when broken down into these more familiar strategies. Analyses are presented using the HLM program and SAS.
  • Author(s):
    Randall Groth
    Year:
    2003
    Abstract:
    The study describes levels of thinking in regard to the design of statistical studies.<br>Clinical interviews were conducted with 15 students who were enrolled in high<br>school or were recent high school graduates, and who represented a range of<br>mathematical backgrounds. During the clinical interview sessions students were<br>asked how they would go about designing studies to answer several different<br>quantifiable questions. Several levels of sophistication were identified in their<br>responses, and are discussed in terms of the Biggs and Collis (1982, 1991) cognitive<br>model.

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The CAUSE Research Group is supported in part by a member initiative grant from the American Statistical Association’s Section on Statistics and Data Science Education