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May 11, 2006 11:00 am - 12:00 pm Room 2121 Benjamin Building With discussion and complimentary lunch to follow by Friday, May 5, 2006 Mathematical Modeling of Voting and Fair Representation and Implications for Interdisciplinary School Projects 11:00 am - 12:00 pm Room 2121 Benjamin Building With discussion and complimentary lunch to follow by
Friday, April 21, 2006 Discourse Analysis and Mathematics Education 11:00 am - 12:00 pm Room 2121 Benjamin Building With discussion and complimentary lunch to follow by
Friday, March 31, 2006 Fostering the Emergence of a Subfield in Neuro-Mathematics Education Room 2121 Benjamin Building This talk will describe some recent efforts to link research in cognitive
neuroscience with work in mathematics education. The role of design research
methods in this effort will be noted.
Room 2121 Benjamin Building by This presentation describes a doctoral course in mathematics education
designed to prepare future teacher educators to infuse issues of equity
and diversity into mathematics methods courses. In this course students:
(1) read literature on equity and diversity in mathematics education,
(2) Room 2121 Benjamin Building Diane Briars Friday, January 27, 2006 Teachers and Mathematics Curriculum Materials: Toward a Theory of Participatory UseTeaching Room 2121 Benjamin Building In the current period of Standards-based reform in mathematics education,
practitioners and policy makers are turning to curriculum materials to
promote change in content and pedagogy of mathematics education. Researchers
seeking to understand the impact of these materials on educational practices
and student learning have undertaken a variety of studies of teacher’s
use of curriculum materials and their influence on teaching. In her talk,
Janine Remillard will discuss and critique the trends in this body of
research, focusing in particular on the conceptual and theoretical questions
underlying them, and will present a framework for guiding future studies
and policy decision. Room 2121 Benjamin Building By Ron Hoz and Geula Weizman We tested the relationship between the conceptions of mathematics
and the conceptions about mathematics teaching among Israeli high school
mathematics teachers. The nature of that relationship had been outlined
in the literature but it was tested empirically only among very small
of teachers. We examined that relationship among 165 mathematics teachers
in a whole region in Israel, using a questionnaire that was constructed
so to reflect the “official” (expert) conceptions about mathematics
and its teaching. The hypothesized relationship was found to hold only
for a quarter of the teachers, and a different relationship among the
others. This finding nullified certain assumptions that underlie the study
of conceptions in mathematics education and implied a revision in the
theorization of “conception” and a subsequent expansion of
the relationship between conceptions about mathematics and its teaching.
By William Schildknecht Be it freshman (first time college students) or transfer
students, choosing a math course based on goals and past experience can
be a challenge. I plan to talk about some of the issues that enter into
the decision. Included will be how UMCP determines an overall math eligibility,
how advisors assist with the course selection and factors which help with
success in that course. Room 2121 Benjamin Building By Eric Gutstein, Ph.D. A pedagogy of questioning is an aspect of teaching mathematics for
social justice; this has the goals that students develop mathematical
power but also sociopolitical consciousness, a sense of agency, and the
orientation toward mathematics that it can be a tool for understanding
and changing the social world. I will present a brief overview of social
justice mathematics, then based on a study of my seventh-grade Chicago
classroom, describe a pedagogy of questioning-what it is, how can one
create it, and what is the role of mathematics. Room 2121 Benjamin Building By Francis Fennell, Ph.D. What are the major activities that officers, committees, and professional
staff of NCTM are working on now, and what are the initiatives on the
agenda for the next several years? Dr. Fennell will assume the NCTM presidency
for two years in April 2006, so his ideas and vision will shape activity
of the organization. At this special meeting of the Maryland graduate
student/faculty seminar, he will outline his ideas and respond to suggestions
and questions. Room 2121 Benjamin Building By Christy Graybeal The standards of practice in mathematics teacher education evolve continually in response to new developments in research on learning and teaching. Specifically, the theories of constructivism and situated cognition have dramatically influenced the ways in which we help prepare teachers to face the complex job of teaching. In recent years, there has been an influx of promising new ideas about the use of cases and case methods in teacher education as a way to promote the development of a reflective stance, problem-solving skills, and pedagogical content knowledge. This presentation shows how these ideas might be applied to EDCI 453: Mathematics in the Elementary School. The Use of Cognitively Demanding Tasks in the Teaching of Secondary Mathematics By Geoffrey Birky Based on work by cognitive scientists, mathematicians, and educators
in the area of mathematical thinking, some efforts to improve K-12 mathematics
education have focused on the level of cognitive demand placed on students
by classroom tasks. Frameworks to categorize tasks by cognitive level
have been developed by various assessment and professional development
programs. One such program, the University of Pittsburgh's QUASAR Project,
has studied the effects of the use of high level tasks by middle school
teachers, and the factors that support or hinder teachers' use of them.
This talk will provide an overview of this work and propose similar research
at the high school level. Room 2121 Benjamin Building By Kay Merseth, Ed.D. Dr. Merseth, author of Windows on Teaching Math: Cases of Middle and Secondary Classrooms, will use a letter from a teacher to generate discussion about how cases are created. In the letter, the teacher describes a student who when asked to write a word problem for 1/5 + 1/5 = 2/5 wrote, Two groups of people are going to the movies. There are five people in each group. Only one person from each group came. What fraction came? 1/5 + 1/5 = 2/10 The role of a case facilitator will also be discussed using the “Opposites
Attract” case. Please read both the letter and case prior to Dr.
Merseth’s seminar. Room 2121 Benjamin Building By Finbar Sloane, Ph.D. The goal of this paper is to explore a complete rendering of the
medical research model (all four phases of the model), and ask what can
mathematics education researchers learn from the complete model. The rhetoric
(political and otherwise) around medical research is quite interesting
but missing in the political commentary about "goodness of research"
is a discussion of the complete model, how the model maps or does not
with issues pertinent to mathematics education, the research infrastructure
that supports the medical model, and what infrastructure is necessary
to support mathematics education research. In this talk I will explore
each of these concerns in some detail, linking critical mathematics education
research in support of my contentions. Finally, I will deliberate on the
needed infrastructure for the conduct of viable and vibrant mathematics
education research. |
Current Schedule of Speakers |
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© 2006 Department of Curriculum and Instruction, College of Education, 2311 Benjamin Building, University of Maryland College Park, MD 20742-1115 TEL: 301-405-EDCI (3324) + FAX: 301.405.9055 + Webmaster October 23, 2006 |
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