Literature Index

Displaying 1381 - 1390 of 3326
  • Author(s):
    O'Connell, A. A.
    Year:
    1993
    Abstract:
    The purpose of the study was to investigate the relationships among types of errors observed during probability problem solving.
  • Author(s):
    Cunliffe, R.
    Editors:
    Rossman, A., & Chance, B.
    Year:
    2006
    Abstract:
    Instant messaging is a way of sending short messages to other users who are currently online in "real time" and is a rapidly growing medium by which many students are choosing to communicate with each other. A pilot study into the use of instant messaging was carried out with two large elementary statistics classes. This study will report back on the virtual office-hours service, advantages and disadvantages of online study groups and reflections on how instant messaging could change help-support services for students studying statistics.
  • Author(s):
    Lipson, K., Kokonis, S., & Francis, G.
    Year:
    2003
    Abstract:
    This paper reports the findings of a qualitative study undertaken by the authors to investigate what students see when participating in a computer simulation session designed to support the development of conceptual understanding of the role of the sampling distribution in hypothesis testing. We have observed and documented the students' assisted interaction with a dynamic and interactive computer simulation, and looked for patterns and themes arising from the data. On the basis of the data collected, we have identified four developmental stages through which the students progressed during the activity, and we have termed these stages as recognition, integration, contradiction and explanation. The identification of the stages has given us some direction for the development of further computer interactions.
  • Author(s):
    Shvyrkov, V. V., & Davis, A. C.
    Editors:
    Grey, D. R., Holmes, P., Barnett, V., & Constable, G. M.
    Year:
    1983
    Abstract:
    Students often perceive statistics as an overabundance of seemingly unconnected methods and problems. This problem could be eliminated if statistics were presented as a scientific investigation of a single comprehensive real-life case study, which we conditionally call a "scientific legend".
  • Author(s):
    Kruskal, W.
    Editors:
    Davidson, R., & Swift, J.
    Year:
    1986
    Abstract:
    The teaching of statistics from kindergarten to graduate university levels is of great importance, and everyone here is concerned with aspects of that teaching. The present talk deals with a less structured side of our statistical outreach: presenting statistical thinking to the several great publics that are out there beyond the classroom and beyond formal education. What of statistics can we transmit to nonstudents in legislatures, courts, factories, the military, the nursery, and so on? How to transmit it? That outreach is important not only for its own direct sake; it also is important indirectly, for, in one way or another, the broad publics out there strongly influence what is done statistically in schools and colleges. I have three broad themes. First, I discuss the natural desire of statisticians to be understood and encouraged by society at large. (Along with that, I discuss parallel natural desires by other groups.) Second, I make suggestions about kinds of statistical lessons for the public . . . which differ from statistical lessons in school. Third, I end with a speculative analysis of the unfortunate near-absence of song, story, and rousing myth that might underlie statistics.
  • Author(s):
    Sarai Hedges and Shelly Harkness
    Year:
    2017
    Abstract:
    The connection between mathematics and statistics is an important aspect in understanding college students’ learning of statistics because studies have shown relationships among mathematics attitudes and performance and statistics attitudes. Statistics attitudes, in turn, are related to performance in statistics courses. Little research has been done on college students’ perceptions of their mathematics and statistics experiences. To fill this gap, a phenomenographical study of 12 college students with self-identified negative attitudes about statistics was conducted to understand their perceptions of their previous mathematics and statistics classes. An integrated approach to data analysis was conducted in two phases. First, themes emerged from an inductive analysis. Second, the six recommendations from the Guidelines for Assessment and Instruction in Statistics Education (GAISE) College Report (2005) were used as a priori categories as an organizing framework for coding the data. Themes that emerged from the researchers’ analysis of the data were changing attitudes about statistics, defining the nature of statistics, seeking help, and blaming the teacher. The GAISE recommendations did not appear to be realized in the statistics classes taken by these students in various programs of study. Implications of these findings are discussed and recommendations for further research are suggested. In understanding students’ experiences from their perspectives, statistics educators can improve pedagogy and student learning.  
  • Author(s):
    Flanagan-Hyde, P.
    Year:
    2004
    Abstract:
    Making the Case for Normality<br>In a variety of settings, students in AP Statistics are asked to make a judgment about whether or not the assumption that a given sample has been drawn from a normal distribution is a reasonable one. For example, on the 2001 AP Statistics Exam (problem 5), students were asked to provide statistical evidence about the difference in the active ingredients in two brands of pills. To use the appropriate t-statistic as part of their solution, they needed to assess whether the distribution of difference appeared to be a normal distribution, given that the sample size was only 10. The best solutions presented a graphical display of the sample distribution along with a statement that is was reasonable to assume that the underlying distribution of differences is normal. In this article, I'll look at what students in an introductory course can do to make the case for the normality of the population and note the limitations of these procedures.
  • Author(s):
    Sharon Lane-Getaz
    Year:
    2017
    Abstract:
    In reaction to misuses and misinterpretations of p-values and confidence intervals, a social science journal editor banned p-values from its pages. This study aimed to show that education could address misuse and abuse. This study examines inference-related learning outcomes for social science students in an introductory course supplemented with randomization and simulation content. Learning gains were measured across a suggested taxonomy of inference learning outcomes using the Reasoning about P-values and Statistical Significance (RPASS-10) scale. Three graphical comparisons of students’ Pretest and Posttest proportions were encoded by learning gain or loss, an inference learning outcome taxonomy, or if a correct concept or misconception was assessed. What students learned and the difficulties that persisted shape recommendations for teaching and future research.  
  • Author(s):
    Berze, D.
    Editors:
    Phillips, B.
    Year:
    2002
    Abstract:
    This paper will examine the foresight, commitment and academic and administrative expertise manifested by various individuals and institutions that combined to create an atmosphere and infrastructures in which statistical education could develop as a discipline in its own right. Particular attention will be focused on the development of statistical education activities in the International Statistical Institute's post-war period, with particular reference to ISEC Calcutta and the former ISEC in Beirut, and ISI Statistical Education Committee, forerunner to the present International Association for Statistical Education.
  • Author(s):
    Watson, J. M.
    Editors:
    Rossman, A., &amp; Chance, B.
    Year:
    2006
    Abstract:
    Focusing on the word "literacy" in the phrase "statistical literacy," the present study explored what happened to the non-numerically based aspects of statistical literacy when students in Grades 7 and 9 were exposed to a unit of work in chance and data that emphasized variation. To test the suggestion of transfer of thinking skills to the literacy side of statistical literacy, 20 items from a larger survey were selected, upon which changes in literacy skills could be measured. Ninety students in each of Grade 7 and Grade 9 were asked the questions in a longer survey before and six weeks after taking part in a unit on chance and data devised by their usual classroom mathematics teacher as part of their schools' mathematics programs.

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