Literature Index

Displaying 1751 - 1760 of 3326
  • Author(s):
    Abele, A.
    Editors:
    Grey, D. R., Holmes, P., Barnett, V., & Constable, G. M.
    Year:
    1983
    Abstract:
    Learning mathematical terms like "frequency", "random event", "probability" and the like is closely connected with the means of illustration that you - the teacher or the pupil- choose. In solving descriptive mathematical problems, school children can be grouped into two different types: those who prefer graphs and graphical procedures like situational outlines or diagrams and the like; and those who prefer to choose a verbal form of expression and who like to work with symbolic means. Examples are offered of suitable activities for the first type of learner.
  • Author(s):
    Konold, C.
    Editors:
    Sconiers, S.
    Year:
    2003
    Abstract:
    Not only the areas of application of probability quickly multiplied; mathematicians also developed several different ways to think about and quantify probability. Below we briefly describe three of these: theoretical probability, and subjective probability. There are more than these three mathematical approaches to probabilty, but these are the most commonly encountered. In interpreting numeric probabilities it helps to know how probability values are reached in each of these approaches.
  • Author(s):
    Ahlgren, A.
    Editors:
    Maher, C. A., Goldin, G. A., & Davis, R. B.
    Year:
    1989
    Abstract:
    New goals for learning probability are very different from traditional computational objectives and include heavy emphasis on integration with other topics in mathematics and with other subject areas. Although there is no solid knowledge of how to teach probability ideas well, new materials in a variety of forms are attempting to draw on recent research on students' intuition.
  • Author(s):
    Buxton, R.
    Year:
    1970
    Abstract:
    These notes attempt (a) to summarise the development of ideas about probability, and (b) to supply relevant quotations from the probabilists whose theories we consider.
  • Author(s):
    Pfannkuch, M.
    Editors:
    Jones, G. A.
    Year:
    2005
    Abstract:
    This chapter considers a possible pathway to formal inference by first drawing on, as an illustration, a case study that involved students in drawing informal inferences form the comparison of boxplots. Second, ways that students could be helped towards formal inference are suggested, and finally two possible pathways to formal inference, theoretical or simulation, are discussed.
  • Author(s):
    Shaughnessy, J. M.
    Year:
    1993
    Abstract:
    Authors will strive to present information to help teachers (1) understand students' conceptions or misconceptions of important ideas, (2) consider various approaches to teaching, and (3) offer activities that probe students' understanding. Although research offers no one correct answer to the many perplexing problems surrounding teaching and learning mathematics, the suggestions and perspectives may help teachers pursue their work with new insights. It is hoped that the department will also stimulate researchers to reflect on connecting research to the classroom. Communication and collaboration between teachers and researchers will benefit both groups and help each grow in appreciation of the other's tasks.
  • Author(s):
    Shi-Jian, Y.
    Editors:
    Vere-Jones, D., Carlyle, S., & Dawkins, B. P.
    Year:
    1991
    Abstract:
    In Section 2 of this article, we give a brief introduction to the contents and general structure of the undergraduate requirement in probability theory and mathematical statistics, and in Section 3, the proposals from some experts in China will be presented. The efforts made by some teachers and some changes and opinions in some recent textbooks will be introduced in Section 4.
  • Author(s):
    Lopes, C. A. E. & De Moura, A. R. L.
    Editors:
    Phillips, B.
    Year:
    2002
    Abstract:
    This project is based the epistemological reflection of the teacher about the stochastic' ideas in elementary education. It considers the European term stochastics meaning "probability and statistics". Throughout the study of mistakes and difficulties in learning and experiencing situations that permit the reflection about stochastics, the teaching and resources' methods and its practical use, the teacher will find different ways in its pedagogical practice to widen its professional development. In this world of information that we live, it's important to have the knowledge of the probability of facts to make decisions, to do forecasts and to acquire more ability to think about the uncertainties, because more and more the population has more access to social and economical issues on which the graphics and tables provide the survey results. So, based on these facts, our project has a main question. Which transformations the process of reflection about teaching of statistics and probability will bring to the training and practice of teachers? To answer this question, we are developing a qualitative research, defining the category in analysis of the empirical material, for the analysis of the interviews, the videos and the reports of the participant teachers. There are five teachers and two group coordinators participating in this research. The group has been working for two years and so far the results are very significant. We believe that the conclusions of this project will present relevant contributions not only for the research in statistics education, but also for the practice and development of the teachers.
  • Author(s):
    Pesci, A.
    Abstract:
    The project for the teaching of elements of Probability and Statistics at the ages 11 - 14 which I intend to describe is the result of the work of the Didactic Research Group of Pavia (1), formed of 5 university researchers and about 20 in-service teachers. In this paper I will refer in particular to the Mathematical contents of our proposal. But in order to reach a good understanding of the proposed work I should like to stress that the classroom activity we propose should include these very important steps: the presentation of a problematic situation, the intuition and explanation of one or more solutions, the collective discussion, the generalization and sometimes the formalization of the results and finally, if it is possible, their use in interesting real-life applications.
  • Author(s):
    FitzSimons, G., & Money, R.
    Editors:
    Vere-Jones, D., Carlyle, S., & Dawkins, B. P.
    Year:
    1991
    Abstract:
    The study of statistics in the post-compulsory years (11-12) in Victoria, Australia, has increased dramatically as a result of the introduction of the Mathematics Study Design within the Victorian Certificate of Education. The VCE is being phased in over a number of years and from 1991 will encompass all Year 11 and 12 mathematics in the State. Essential features of the innovation are its stateside nature and the strong link established between three key work requirements and four common assessment tasks. This paper provides an overview of these developments, with particular emphasis on the statistics education component.

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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