Literature Index

Displaying 1371 - 1380 of 3326
  • Author(s):
    Mahmud, Z. & Rahim, R. A.
    Editors:
    Phillips, B.
    Year:
    2002
    Abstract:
    This paper will discuss the methodological aspect and analysis of in-depth interviews conducted upon lecturers of statistics with regards to the teaching of statistics. The main aim of the interviews was to elicit information from the subjects on matters which are related to difficulties in teaching some statistical concepts and factors that contribute towards students' difficulties in understanding the concepts. The other aim was to identify the existence of any distinct patterns which may arise from the interview conversations using the elements of qualitative data analysis (QDA) via transcription, content analysis and identifying conversation themes and codes. The approach taken to link the conversation themes and codes was also meant to illustrate the application and investigation of the feasibility of using multidimensional scaling within the qualitative data approach.
  • Author(s):
    Quinn, R. J.
    Editors:
    Goodall, G.
    Year:
    2004
    Abstract:
    This article explores the intuitions of secondary education majors regarding probability. This is accomplished by administering a two-question instrument to 113 participants. Their responses to these questions, and more importantly the explanations they provide for these answers, are analysed. The conclusions drawn may be informative to teachers of probability and statistics as they attempt to remediate common probabilistic misconceptions and devise more effective teaching strategies.
  • Author(s):
    Michael Brookes, Boyle, Braithwaite, Mustard,<br>Saundage and Short
    Year:
    2008
    Abstract:
    Student evaluations of teaching have increased in importance to universities in Australia over<br>recent years due to changes in government policy. There has been significant debate in the<br>literature as to the validity and usefulness of such evaluations and as to whether students who<br>respond to the evaluations are indeed representative of the student population. A potential<br>invalidating issue is self selection in the evaluation process. In this paper, we consider student<br>evaluations of a large first year business statistics subject that had 1073 eligible students<br>enrolled across four campuses at the time of the evaluation. The study is based on the 373<br>students (34.8%) who responded to the survey, and their final results. The evaluations were<br>open for a period of six weeks leading up to and just after the final exam. The study looks in<br>detail at the student population identifying such attributes as gender; home campus; course of<br>study; domestic/international; Commonwealth Supported Place/full fee paying, etc. and then<br>mapping these results to those of the students who responded to the survey.
  • Author(s):
    Saldanha, L. A., &amp; Thompson, P. A.
    Editors:
    Rossman, A., &amp; Chance, B.
    Year:
    2006
    Abstract:
    Reasoning proportionally about collections of a sample statistic's values is central to developing a coherent understanding of statistical inference. This paper discusses key developments that unfolded in a classroom teaching experiment designed to support students constructing such understanding. Instruction engaged students in activities that focused their attention on the variability among outcomes of randomly drawn samples. There occurred a critical shift in students' attention and discourse away from individual sample outcomes and toward the distribution of a collection of sample outcomes. This shift supported further developments concerning how to compare entire distributions of sample outcomes as a basis for conceptualizing a notion of statistical unusualness. We characterize aspects of these developments in relation to students' classroom engagement.
  • Author(s):
    Jennifer J. Kaplan, John G. Gabrosek, Phyllis Curtiss, and Chris Malone
    Year:
    2014
    Abstract:
    Histograms are adept at revealing the distribution of data values, especially the shape of the distribution and any outlier values. They are included in introductory statistics texts, research methods texts, and in the popular press, yet students often have difficulty interpreting the information conveyed by a histogram. This research identifies and discusses four misconceptions prevalent in student understanding of histograms. In addition, it presents pre and post-test results on an instrument designed to measure the extent to which the misconceptions persist after instruction. The results presented indicate not only that the misconceptions are commonly held by students prior to instruction, but also that they persist after instruction. Future directions for teaching and research are considered.
  • Author(s):
    Burgess, T.
    Editors:
    Phillips, B.
    Year:
    2002
    Abstract:
    Teacher educators have a concern about the level of mathematical (including statistical) content knowledge of students who enter teacher education programs. Many students have knowledge of certain statistical procedures but lack a real understanding of those procedures such as why and when some should be used in preference to others. This paper reports on a study into the statistical knowledge of primary (elementary) teacher education students. An open-ended task (using a small multi-variate data set) was given to the students and required them to examine and report any interesting features in the data. Aspects of the students' level of 'data sense' was evaluated through an investigation of the statistical procedures that they used in relation to the report which they produced on what the data showed.
  • Author(s):
    Earley, M.
    Editors:
    Dunn, T. G.
    Year:
    2001
    Abstract:
    The main questions addressed by this study were: (a) what do the knowledge structures of introductory statistics students look like, (b) how do these knowledge structures change as the semester progresses, and (c) are there any similarities or differences among different students' structures? Nine graduate students enrolled in an introductory educational statistics course agreed to meet with me one-on-one once every three weeks during the term they were taking the course. Each session, we discussed course concepts and how the student believed they related to each other. Each session included previous concepts we had discussed plus new concepts taught in class since our last session. The final session included a discussion of 45 statistical concepts and their relationships. The theoretical perspective I chose for this study was Anderson's ACT-R* theory. In particular, I am interested by the idea that students learn more than just declarative knowledge, or facts and definitions, and mechanical knowledge, or procedures and processes. Anderson and others (e.g., Jonassen, Beissner &amp; Yacci; Byrnes) argue that there is a third type of knowledge students actively build as they learn: structural or relational knowledge. This third type of knowledge serves to relate all of the declarative and mechanical knowledge students learn. My thesis is that this third type of knowledge is an indication of a student's understanding of the material they are learning. If these structures are not integrated or complex, then neither is the student's understanding. The main idea here follows the current trends in statistics education research, that students need to know more than what the mean is or how to calculate it (declarative and mechanical knowledge respectively); they also need to know what the mean tells us about a set of data and why it is an important indicator of a sample's central tendency. They also need to understand, for example, why we cannot calculate a mean for nominal and ordinal variables such as gender or class rank. The results of my dissertation did demonstrate students' ability to organize course concepts in a way that is meaningful to them. With nine different organizations, I also present evidence that even though students are taking the same course, with the same instructor and same textbook, they do build different understandings (constructivism is also an important theoretical perspective captured by this data). Finally, with five different organizations over an entire semester, I present evidence that students' organizations do change. Future research needs to explore these organizations in more depth to determine how students develop these organizations, what might lead them to change their organizations, and what these organizations mean as an indicator of students' statistical knowledge.
  • Author(s):
    Carlos Monteiro &amp; Janet Ainley
    Editors:
    Carmen Batanero
    Year:
    2007
    Abstract:
    The official inclusion of the teaching of graphing in school curricula has motivated<br>increasing research and innovative pedagogical strategies such as the use of media graphs in school<br>contexts. However, only a few studies have investigated knowledge about graphing among those who will<br>teach this curricular content. We discuss aspects of the interpretation of media graphs among primary school<br>student teachers from Brazil and England. We focus on data which came from questionnaires and interviews<br>which gives evidence of the mobilisation of several kinds of knowledge and experiences, in the<br>interpretation of media statistical graphs. The discussion of results might contribute to an understanding of<br>the complexity of the interpretation of such graphs, and to the development of pedagogical strategies which<br>can help teachers think about the teaching and learning of statistics in ways that will support the balance of<br>these kinds of knowledge.
  • Author(s):
    Josh Tabor
    Year:
    2010
    Abstract:
    On the 2009 AP&copy; Statistics Exam, students were asked to create a statistic to measure skewness in a distribution. This paper explores several of the most popular student responses and evaluates which statistic performs best when sampling from various skewed populations
  • Author(s):
    Kenn L. Pendleton
    Year:
    2009
    Abstract:
    If one claims that a sample has been randomly selected from a population, can the merits of the claim be assessed using statistical tests? Are tests alone sufficient?

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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

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