The Mathematics Education for the Future Project - Proceedings of the 14th International Conference

Challenges in Mathematics Education for the Next Decade Sep. 10–15, 2017, Hotel Annabella, Balatonfüred, Hungary

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Alan Rogerson (Hg.), Janina Morska (Hg.), The Mathematics Education for the Future Project - Proceedings of the 14th International Conference (2017), WTM-Verlag, Münster, ISBN: 9783959870467

Beschreibung / Abstract

This volume contains the papers presented at the International Conference on Challenges in Mathematics Education for the Next Decade held from Septem-ber 10-15, 2017 in Balatonfüred, Hungary. The Conference was organized by The Mathematics Education for the Future Project - an international educational project founded in 1986.

Inhaltsverzeichnis

  • BEGINN
  • Foreword
  • Table of Contents
  • Nadine Adams, Clinton Hayes and Josua Pienaar
  • Diagnostic Testing for Commencing Engineering Students
  • Miriam Amit & Yelena Portnov-Neeman
  • Explicit Teaching of Strategies – The Case of Proof by Contradiction
  • Katarzyna Banach, Janina Morska
  • An Innovative Polish Project to Help Students with Learning Difficulties in Mathematics
  • Ayse Aysin Bilgin
  • Lessons Learned: Creating Successful Multinational Research Collaborations for Engaged students
  • Larry G. Blaine
  • Music and Mr. Euler
  • George Booker
  • Archimedes and Visual Reasoning - an Ancient Puzzle Revisited
  • Marcia M. Burrell
  • Mathematics for Diverse Learners: Gatekeeping Revealed
  • Gail Burrill
  • Concept Images of Core Mathematical Concepts: The Role of Interactive Dynamic Technology
  • Theodore Chadjipadelis, Marina Sotiroglou
  • Teaching Mathematics and Electoral Systems in Political Science, AUTH Department
  • Victor V. Cifarelli, David K. Pugalee
  • The Role of Informal Algorithms in a High School Geometry Class
  • Jennifer Clinkenbeard
  • Flipping College Algebra and Pre-Calculus: Impact on Student Outcomes
  • Jonathan J. Crabtree
  • Fun in Podo†™s Paddock: New Ways of Teaching Children the Laws of Sign for Multiplication and Division (and more!)
  • Lynnclaire Dennis
  • Calculating a Bright Future for Education
  • Karel Doubravskà½, Ivan Meznà­k
  • Estimation of Results as a Feedback of Understanding
  • J. Brooke Ernest
  • Making a Case for Making Art in Mathematics Courses: The Case of Willow
  • Antonella Fatai
  • Grounding the Coordinate Concept on the Body System: A Learning Path
  • Fiona Faulkner, Cormac Breen, Mark Prendergast, Michael Carr, Dominic Quinn
  • An Investigation Into the Problem Solving and Procedural Skills of Students in an Irish Higher Education Institution. After the Introduction of a New Mathematics Curriculum at Second Level Education
  • Clyde B.A. Felix
  • What am I and What am I Worth? How Mathematics Teachers Cope with a Lack of Recognition
  • Benjamin Fine, Antonio Mastroberardino, Peter Olszweski
  • On the Fundamental Existence and Uniqueness Theorem
  • Katalin Fried
  • Teaching the Fundamental Theorem of Arithmetic
  • Jorge Garcia
  • A Fibonacci Simple Ecosystem Model and its Generalizations: Prey and Predator
  • Avikam Gazit
  • Humor in Mathematics – is there such a Phenomenon?
  • Günter Graumann, Prof. Dr.
  • About Main Aspects of the History of Arithmetic Education in Germany
  • Ivona Grzegorczyk
  • Interactive Learning of Mathematics Using Activities, Games and Technology
  • Majid Haghverdi, Mehryar Nooriafshar
  • Developing the Concept of Rate of Change in a Discrete Learning Environment
  • Bradford Hansen-Smith
  • Wholemovement; Diffusing Geometry
  • Marjorie A. Henningsen
  • Young Children†™s Use of Number and Other Mathematical Ideas for their Own Purposes in Inquiry-based Learning Environments
  • Hodaya (Liora) Hoch & Einav Aizikovitsh-Udi
  • “Running Together 5† – Professional and Personal Development Teachers of 5 Point Math
  • Hodaya (Liora) Hoch & Miriam Amit
  • Beliefs and Practices Regarding the Assessment of Students†™ Achievements
  • Philip Hörter
  • “How to climb a tree† as a teacher
  • Hanan Innabi
  • Gender Gap in Mathematics Achievement in Jordan
  • Colin Jackson
  • “We can†™t be bothered … that†™s just the way it is here†: Low Expectations in a Working Class School
  • Charanjit Kaur, Nurjannah
  • Peer Collaboration through Personal Response Systems in Large Quantitative Units
  • Emelie A. Kenney
  • The Birth and Development of Polish Mathematical Didactics in the Interbellum and World War II Eras: Challenges and Opportunities for Inclusion in a Modern Multi-Ethnic Classroom
  • Vamsee Krishna Kotha
  • Using GeoGebra Software to Do Research in Geometry
  • Roza Leikin
  • Employing Investigation Tasks in DGE to Advance Teachers†™ Creativity and Problem-Solving Expertise
  • Genoveva Levà­, José A. Carrillo, Eduardo Ramos.
  • Mathematical Competence Evaluation through the Use of Activities Inspired by Materials Included in the Repository of Developing Quality in Mathematics Education
  • Genoveva Levà­, Eduardo Ramos, José A. Carrillo.
  • An Experience of Detection of Differential Item Functioning for the Accreditation of Mathematical Competence
  • Alenka Lipovec
  • Children†™s Drawings of Simple Numerical Expressions with Parenthesis
  • Xiongyi Liu, Roland G. Pourdavood
  • An Investigation of Pre-Service Teachers†™ Previous Mathematics Learning Experience from Elementary School to College and How it Relates to Attitudes and Beliefs about Mathematics Learning and Teaching
  • Michael Lousis
  • Teaching Strategies for Subverting Significant and Retentive Learners†™ Errors in Algebra
  • Cheryl Lubinski & Albert Otto
  • Investigating Mathematics in Scotland and the United States
  • Uldarico Malaspina J. and Martà­n Malaspina Q.
  • Development of Mathematical Thinking in Children by Means of Game Invention
  • Malgorzata Mart
  • Old and New Methodologies for Factoring Quadratic Equations
  • Susan Milne
  • Assessing the Effect of Game-Based Polynomial Activities in the Curriculum of Underprepared University Students
  • Manuela Moscucci
  • A Structural-Cores Based Model in Supporting Arithmetical-Algebraic Thinking
  • M.V.V.S.Murthy
  • An Analysis of Framing Inverse Problems by Algebra Teachers – An Indian Scenario
  • Ajayagosh Narayanan
  • Mathematics Teachers†™ Narratives on Teaching and Learning: An Extract Based on a Study Investigating Challenges in Lesotho Schools.
  • Maria Piccione
  • A Structural-Cores Based Model in Supporting Geometrical Thinking
  • Roland G. Pourdavood, Xiongyi Liu
  • Pre-service Teachers†™ Beliefs and Attitudes Toward Mathematics
  • Hilary Povey
  • Mathematics Pedagogies for Pre-service Teachers
  • Ch. Vijay Prakash
  • An Analysis of the Geometry Knowledge Among Students and Teachers at School Level – An Indian Scenario
  • Mark Prendergast, Niamh O´Meara, Clare O´Hara, Lorraine Harbison, Ian Cantley
  • Teachers†™ Perspectives on the Transition from Primary to Secondary School Mathematics
  • SlaviŠ¡a Radović, Aspa Lekka, Jenny Pange
  • Technology Education Research Focus Shift Across the Past Twenty Years
  • Shagufta Y. Raja, David K. Pugalee, M. Yasin Akhtar Raja
  • Problem Solving in a STEM Context
  • Dena Reddan
  • Environment: The Third Teacher in Mathematics?
  • M. Abhiram Kishore Reddy
  • Researching Geometrical Situations Using GeoGebra Software
  • Diane Resek
  • Advantages and Challenges of Active Learning
  • Dr. S.R.Santhanam
  • Story Telling in Mathematics Teaching Coupled with Technology
  • Jennifer Silva
  • Special Triangles for Special Education Students
  • Réka Szà¡sz, Péter Juhà¡sz
  • Developing Teacher Knowledge by Engaging with a Mathematical Task and Reflecting on the Experience
  • Tadashi Takahashi
  • The Gap of Complete Proof and Incomplete Proof in Mathematics Education using Technology
  • Odelya Uziel & Miriam Amit
  • Are 'Virtualization' and 'Impronovation' Endangered Skills? The Case of 'Mathematical Age' in Problem Solving
  • Quay van der Hoff and Ansie Harding
  • First Year Engineering Calculus: Cause-effect Analysis
  • Natalya Vinogradova
  • Geometric Shapes Help with Understanding Algebraic Formulas
  • Derek Webb, Becky Groseth, Porter Coggins
  • Incorporating Culture into the Post-Secondary Mathematics Classroom
  • Lyn Webb
  • Changing Mathematical Mindsets Through Strategies Including Number Talks: A Case Study with In-service Teachers in South Africa
  • Kalvin Whittles
  • Exploring Learners†™ Solutions of an Exponential Equation
  • Simon Zell
  • Historical Solutions for Differentiation in Math Lessons and their Relevance in this Day and Age
  • Alan Zollman
  • Facilitating Student Mathematical Problem Solving: The Mistaken Idea of Linear Thinking

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