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Seiboldt, Cassandra R.; Males, Lorraine M.; Males, Joshua R. – Mathematics Teacher, 2019
Beginning a teaching career and working to prepare and support beginning teachers is a roller-coaster of successes and puzzling moments. In this article, author Cassandra (Cassie) Seiboldt shares how she learned to manage her first years of teaching by purposefully planning through anticipating student thinking and solutions, and the positive…
Descriptors: Mathematics Teachers, Teacher Educators, Mathematics Instruction, Beginning Teachers
Friedberg, Solomon – Advances in STEM Education, 2018
Post-secondary mathematics faculty members have an important role to play in the preparation of future mathematics teachers at all levels and in the support and professional development of in-service mathematics teachers. This work can be demanding and time-consuming and constitute a significant professional contribution. Some departments now…
Descriptors: Mathematics Teachers, College Faculty, College Mathematics, Teacher Role
Rossman, Allan; Pearl, Dennis – Journal of Statistics Education, 2017
Dennis Pearl is Professor of Statistics at Pennsylvania State University and Director of the Consortium for the Advancement of Undergraduate Statistics Education (CAUSE). He is a Fellow of the American Statistical Association. This interview took place via email on November 18-29, 2016, and provides Dennis Pearl's background story, which describes…
Descriptors: College Mathematics, Statistics, Mathematics Instruction, Interviews
Schoenfeld, Alan H. – Journal for Research in Mathematics Education, 2018
In this Research Commentary, the author explores what is meant by "teaching for understanding" and delves into these questions: How does teaching for understanding interact with the backgrounds of the students who experience it or the attributes of the contexts in which they learn? Which empirical findings are context dependent, and…
Descriptors: Mathematics Instruction, Mathematical Concepts, Concept Formation, Comprehension
Rossman, Allan; Nolan, Deborah – Journal of Statistics Education, 2015
Deborah Nolan is Professor of Statistics and holds the Zaffaroni Family Chair in Undergraduate Education at the University of California-Berkeley, where she has also served as Associate Dean of Mathematical and Physical Sciences. She is a Fellow of the American Statistical Association and the Institute of Mathematical Statistics. This interview…
Descriptors: Statistics, Interviews, Mathematics Education, Undergraduate Study
Shifflet, Daniel R. – PRIMUS, 2013
In this paper we discuss why a senior capstone course is the perfect setting to reward graduating seniors with some of the more fun and interesting aspects of advanced mathematics. We provide a beginner's list of topics to consider as well as a method of implementing these tidbits outside of the classroom if time is an issue.
Descriptors: Mathematics Curriculum, College Mathematics, Teaching Methods, College Seniors
Rossman, Allan; Utts, Jessica – Journal of Statistics Education, 2014
This article offers a transcript of author Allan Rossman's interview with Jessica Utts, Professor and Chair of Statistics at the University of California-Irvine. Utts is also a Fellow of the American Statistical Association and a recipient of a Founders Award from ASA. Additionally, she has been elected as President of ASA for the year 2016. The…
Descriptors: Interviews, Statistics, College Faculty, College Mathematics
Barrett, Lida K.; Long, B. Vena – PRIMUS, 2012
Constructivism is currently a hotly debated topic, with proponents and opponents equally adamant and emotional with respect to their viewpoints. Many misconceptions exist on both sides of the debate, and misuses of terminology and attribution are rampant. Constructivism is a theory of learning, not a particular approach to instruction and not a…
Descriptors: Constructivism (Learning), Elementary Secondary Education, Misconceptions, College Mathematics
Pazdar, John – MathAMATYC Educator, 2011
While "thinking outside the box" can be an over-used phase at times, in the world of grants it can provide the genesis of ideas. The "box" is the world of academia accepted by most educators, while "thinking outside" is the process that leads to grant ideas. In the grant world, "thinking outside the box" is a process of doing something that has…
Descriptors: Grants, Grantsmanship, Creativity, Creative Thinking
Chuene, K. M. – South African Journal of Higher Education, 2011
The classroom is a micro-culture where socio and socio-mathematical norms of interactions are fostered by an instructor who represents the mathematics community. Informed by the "emergent approach" developed by Cobb and Yackel (1996) that explains how mathematical growth takes place in the social context of classrooms, I explored the…
Descriptors: Norms, Social Environment, Mathematics Instruction, Mathematics
Griffiths, Martin – Teaching Mathematics and Its Applications: An International Journal of the IMA, 2011
It is the case that some activities claiming to reside under the STEM umbrella do not, in fact, give participants the opportunity to engage in anything other than routine mathematics. With this in mind, we explore here the potential for developing and then delivering STEM activities based on the discipline of mathematical epidemiology. We argue…
Descriptors: Epidemiology, Computers, Biological Sciences, Statistics
Ayene, Mengesha; Kriek, Jeanne; Damtie, Baylie – Physical Review Special Topics - Physics Education Research, 2011
Quantum mechanics is often thought to be a difficult subject to understand, not only in the complexity of its mathematics but also in its conceptual foundation. In this paper we emphasize students' depictions of the uncertainty principle and wave-particle duality of quantum events, phenomena that could serve as a foundation in building an…
Descriptors: Quantum Mechanics, Physics, Measurement, Error of Measurement
Maruszewski, Richard – College Mathematics Journal, 2009
In 1225 Fibonacci visited the court of the Holy Roman Emperor, Frederick II. Because Frederick was an important patron of learning, this visit was important to Fibonacci. During the audience, Frederick's court mathematician posed three problems to test Fibonacci. The third was to find the real solution to the equation: x[superscript 3] +…
Descriptors: Computation, Mathematics Instruction, College Mathematics, Problem Solving
Englander, Fred; Fask, Alan; Wang, Zhaobo – American Journal of Distance Education, 2011
This article comments on an earlier article by professors Yates and Beaudrie (2009) who examined whether online assessment facilitates student cheating and found no evidence of such a greater prevalence of cheating. Professors Yates and Beaudrie are commended for their contribution to this increasingly important area of research. The analysis…
Descriptors: Evidence, Cheating, Grades (Scholastic), Distance Education
Alcock, Lara; Inglis, Matthew – Journal of Mathematical Behavior, 2009
Weber (2009) suggested that counterexamples can be generated by a syntactic proof production, apparently contradicting our earlier assertion (Alcock & Inglis, 2008). Here we point out that this ostensible difference is the result of Weber working with theoretical definitions that differ slightly from ours. We defend our approach by arguing that…
Descriptors: Mathematics Instruction, Mathematical Logic, Validity, Probability