Background
Schoenfeld, Alan Henry was born on July 9, 1947 in New York City. Son of Neil Howard and Natalie Schoenfeld.
(This fourth volume of Research in Collegiate Mathematics ...)
This fourth volume of Research in Collegiate Mathematics Education (RCME IV) reflects the themes of student learning and calculus. Included are overviews of calculus reform in France and in the U.S. and large-scale and small-scale longitudinal comparisons of students enrolled in first-year reform courses and in traditional courses. The work continues with detailed studies relating students' understanding of calculus and associated topics. Direct focus is then placed on instruction and student comprehension of courses other than calculus, namely abstract algebra and number theory. The volume concludes with a study of a concept that overlaps the areas of focus, quantifiers. The book clearly reflects the trend towards a growing community of researchers who systematically gather and distill data regarding collegiate mathematics' teaching and learning.
http://www.amazon.com/gp/product/0821820281/?tag=2022091-20
(Volume III of Research in Collegiate Mathematics Educatio...)
Volume III of Research in Collegiate Mathematics Education (RCME) presents state-of-the-art research on understanding, teaching, and learning mathematics at the post-secondary level. This volume contains information on methodology and research concentrating on these areas of student learning: Problem solving. Included here are three different articles analyzing aspects of Schoenfeld's undergraduate problem-solving instruction. The articles provide new detail and insight on a well-known and widely discussed course taught by Schoenfeld for many years. Understanding concepts. These articles feature a variety of methods used to examine students' understanding of the concept of a function and selected concepts from calculus. The conclusions presented offer unique and interesting perspectives on how students learn concepts. Understanding proofs. This section provides insight from a distinctly psychological framework. Researchers examine how existing practices can foster certain weaknesses. They offer ways to recognize and interpret students' proof behaviors and suggest alternative practices and curricula to build more powerful schemes. The section concludes with a focused look at using diagrams in the course of proving a statement.
http://www.amazon.com/gp/product/0821808826/?tag=2022091-20
(The field of research in collegiate mathematics education...)
The field of research in collegiate mathematics education has grown rapidly over the past twenty-five years. Many people are convinced that improvement in mathematics education can only come with a greater understanding of what is involved when a student tries to learn mathematics and how pedagogy can be more directly related to the learning process. Today there is a substantial body of work and a growing group of researchers addressing both basic and applied issues of mathematics education at the collegiate level. This volume is testimony to the growth of the field. The intention is to publish volumes on this topic annually, doing more or less as the level of growth dictates. The introductory articles, survey papers, and current research that appear in this first issue convey some aspects of the state of the art. The book is aimed at researchers in collegiate mathematics education and teachers of college-level mathematics courses who may find ideas and results that are useful to them in their practice of teaching, as well as the wider community of scholars interested in the intellectual issues raised by the problem of learning mathematics.
http://www.amazon.com/gp/product/0821835041/?tag=2022091-20
mathematics and education educator
Schoenfeld, Alan Henry was born on July 9, 1947 in New York City. Son of Neil Howard and Natalie Schoenfeld.
Bachelor of Science in Mathematics, Queens College, 1968; Master of Science in Mathematics, Stanford University, 1969; Doctor of Philosophy in Mathematics, Stanford University, 1973.
Lecturer, University of California, Davis, 1973-1975; from assistant professor to associate professor, Hamilton College, Clinton, New York, 1978-1981; from assistant professor to associate professor, U. Rochester, New York, 1981-1984; lecturer, University of California, Berkeley, 1975-1978; associate professor education, mathematics, University of California, Berkeley, 1985-1986; professor, University of California, Berkeley, since 1986; chairman division education in mathematics, science and technical, University of California, Berkeley, since 1987; chairman School Education, University of California, Berkeley, since 1994. Chairman Graduate Group in Science and Mathematics Education, University of California, Berkeley, 1985-1987. Chief organizer IV International Conference Mathematics Education, 1984.
(Volume III of Research in Collegiate Mathematics Educatio...)
(This fourth volume of Research in Collegiate Mathematics ...)
(The field of research in collegiate mathematics education...)
Member State California Mathematics Framework Committee, 1988-1990. Member of advisory panel California Assessment Program, since 1988. Member Superintendent's Mathematics Task Force, 1995.
Member National Academy Education, Mathematics Association American (chairman teaching undergraduate mathematics committee 1982-1989, member editorial board Journal Research Mathematics Education 1982-1985, chairman 1984-1985), American Ednl. Research Association (Executive Committee Special International Group Mathematics Education 1984-1986, chair publications committee since 1994), American Mathematics Society (commission on edn.1992-), Cognitive Science Society, National Council Teachers Mathematics (member research advising committee 1990-1993, chair 1992-1993), National Board for Professional Teaching Standards (member mathematics panel since 1990), National Research Council (mathematics science education board task force on K-12 1986-1988, board testing/assessment since 1993).
Married Jean Snitzer, June 14, 1970.