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ویرایش: [UK ed.] نویسندگان: Victor J. Katz (editor), Costas Tzanakis (editor) سری: Anneli Lax New Mathematical Library ISBN (شابک) : 0883851881, 9780883851883 ناشر: The Mathematical Association of America سال نشر: 2011 تعداد صفحات: 350 [290] زبان: English فرمت فایل : PDF (درصورت درخواست کاربر به PDF، EPUB یا AZW3 تبدیل می شود) حجم فایل: 15 Mb
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در صورت تبدیل فایل کتاب Recent Developments on Introducing a Historical Dimension in Mathematics Education به فرمت های PDF، EPUB، AZW3، MOBI و یا DJVU می توانید به پشتیبان اطلاع دهید تا فایل مورد نظر را تبدیل نمایند.
توجه داشته باشید کتاب تحولات اخیر در زمینه معرفی یک بعد تاریخی در آموزش ریاضیات نسخه زبان اصلی می باشد و کتاب ترجمه شده به فارسی نمی باشد. وبسایت اینترنشنال لایبرری ارائه دهنده کتاب های زبان اصلی می باشد و هیچ گونه کتاب ترجمه شده یا نوشته شده به فارسی را ارائه نمی دهد.
در سال های اخیر علاقه به استفاده از تاریخ ریاضیات در تدریس ریاضیات افزایش یافته است. بسیاری از محققان در سراسر جهان اکنون در حال انجام مطالعات تجربی در مورد استفاده از تاریخ در کلاس درس ریاضی هستند تا بینش بیشتری در مورد مفاهیم آموزشی آن بدست آورند. برای در دسترس قرار دادن این نتایج جدید برای مخاطبان گستردهتر، ویراستاران این کتاب مقالاتی را جمعآوری کردهاند که از ارائههای نشستهای اخیر گروه مطالعات بینالمللی درباره روابط بین تاریخ و آموزش ریاضیات (گروه HPM)، دانشگاه تابستانی اروپا در مورد تاریخ و معرفت شناسی در آموزش ریاضیات (ESU)، و کنگره انجمن اروپایی تحقیقات در آموزش ریاضیات (CERME). برخی از مقالات دیدگاه های نظری در مورد استفاده از تاریخ را ارائه می دهند، در حالی که برخی دیگر نتایج مطالعات تجربی را در مورد چگونگی کمک تاریخ ریاضیات به دانش آموزان در درک ایده های ریاضی ارائه می دهند.
There has been increased interest in recent years in the use of the history of mathematics in the teaching of mathematics. Many researchers around the world are now conducting empirical studies of the use of history in the mathematics classroom to get more insight into its educational implications. To make these new results available to a wider audience the editors of this book have collected articles stemming from presentations at recent meetings of the International Study Group on the Relations Between History and Pedagogy of Mathematics (the HPM Group), the European Summer University on the History and Epistemology in Mathematics Education (ESU), and the Congress of the European Society for Research in Mathematics Education (CERME). Some of the articles present theoretical perspectives on the use of history, while others give results of empirical studies on how the history of mathematics aided their students in understanding mathematical ideas.
cover copyright page title page Preface Contents Teaching with Primary Historical Sources: Should it Go Mainstream? Can it?, David Pengelley Introduction A Personal Odyssey as an Illustration of Issues Motivations: Why or Why Not? Logistical Obstacles A Sample Project: Pascal on Induction and Combinatorics Finale Bibliography About the Author Dialogism in Mathematical Writing: Historical, Philosophical and Pedagogical Issues, Evelyne Barbin What is Dialogism? Dialogism in Mathematics: A Paradox? Dialogism and Innovation in Mathematics Dialogism and History of Mathematics: The Question of Addressivity Dialogism and History of Mathematics: Reading Original Sources in Classroom Conclusion Bibliography About the Author The Process of Mathematical Agreement: Examples from Mathematics History and an Experimental Sequence of Activities, Gustavo Martinez-Sierra and Rocío Antonio-Antonio Introduction The Process of Mathematical Agreement The Fractional Exponents The Square Root of Negative Numbers The Radian and the Trigonometric Functions An Experimental Sequence of Activities: The Square Root of Negative Numbers In Conclusion Bibliography About the Authors Researching the History of Algebraic Ideas from an Educational Point of View, Luis Puig Introduction Babylonian Cut and Paste Operations: A Tool for Analysis Cut and Paste Operations in Al-Khwarizmi's Algebra A Reading of Jordanus de Nemore' De Numberis Datis Didactical Comments By Way of Conclusion Bibliography About the Author Equations and Imaginary Numbers: A Contribution from Renaissance Algebra, Giorgio T. Bagni Editors' Introductory Comments Introduction Theoretical Framework History of Mathematics and Imaginary Numbers Imaginary Numbers from History to Mathematics Education The Semiosic Chain Final Reflections Bibliography About the Author The Multiplicity of Viewpoints in Elementary Function Theory: Historical and Didactical Perspectives, Renaud Chorlay Introduction The Interplay Between Four Viewpoints A Historical Case-Study of f' and Variations of f According to Cauchy Ways of World-Making: The Case of Functions From Historical Research to Didactic Engineering and Research in Didactics Conclusion Bibliography About the Author From History to Research in Mathematics Education: Socio-Epistemological Elements for Trigonometric Functions, Gabriela Buendia Abalos and Gisela Montiel Espinosa Introduction Socio-Epistemological Theoretical Approach Didactic Difficulties with the Trigonometric Functions Socio-Epistemological Review: Towards Trigonometric Functionality A Socio-Epistemological Approach to the Introductio in Analysin Infinitorium A Socio-Epistemology Based on Uses and Significations Developed in a Historic Setting Problem Situations A problem-situation to identify the unit of measurement Final Reflection Bibliography About the Authors Harmonies in Nature: A Dialogue Between Mathematics and Physics, Man-Keung Siu Why is an Enrichment Course on Mathematics-Physics Designed? How is Such a Course Run? A Sketch of the Content of the Course Some Sample Problems in Tutorials Conclusion Bibliography About the Author Exposure to Mathematics in the Making: Interweaving Math News Snapshots in the Teaching of High-School Mathematics, Batya Amit, Nitsa Movshovitz-Hadar, and Avi Berman Introduction: The Ever Growing Nature of Mathematics The Problem: A Gap Between School Mathematics and Mathematics A Proposed Solution and its Rationale The Challenge for the Teacher The Study A Snapshot: ``The Search for Prime Numbers" Analysis of Observed Reactions to the Snapshot Closing Remarks Bibliography About the Authors History, Figures and Narratives in Mathematics Teaching, Adriano Demattè and Fulvia Furinghetti Introduction Using Pictures as a Special Case of Using Original Sources The Experiment Didactical Implications and Conclusions Bibliography About the Authors Pedagogy, History, and Mathematics: Measure as a Theme, Luis Casas and Ricardo Luengo Introduction The Innovation Project Evaluation of the Project and Conclusions Bibliography About the Authors Students' Beliefs About the Evolution and Development of Mathematics, Uffe Thomas Jankvist Introduction The Danish Context Students' Beliefs About the `Identity' of Mathematics Evaluating Students' Beliefs Against the `Goals' Final Remarks and Reflections Bibliography About the Author Changes in Student Understanding of Function Resulting from Studying Its History, Beverly M. Reed Introduction Theoretical Basis for the Study: APOS Theory Procedure for the Study The Research Instruments The Worksheets and Readings Findings Discussion Conclusion and Summary Bibliography About the Author Integrating the History of Mathematics into Activities Introducing Undergraduates to Concepts of Calculus, Theodorus Paschos and Vassiliki Farmaki Introduction The Historical Background of the Teaching Experiment Designing Didactic Activities Inspired by History of Mathematics The Multiple Linked Representations Between Rates and Totals Analysis of the Data CollectedŠ--Results Bibliography About the Authors History in a Competence Based Mathematics Education: A Means for the Learning of Differential Equations, Tinne Hoff Kjeldsen Introduction Mathematical Competence and the Role of History A Multiple Perspective Approach to History of Mathematics A Student Project on Physics' Influence on the History of Differential Equations Some Conclusions and Critical Remarks Bibliography About the Author History of Statistics and Students' Difficulties in Comprehending Variance, Michael Kourkoulos and Constantinos Tzanakis Introduction Classroom Observations Looking for Solutions: History Enters the Scene An Important Predecessor The Normal Distribution and the Central Limit Theorem Bibliography Appendix About the Authors Designing Student Projects for Teaching and Learning Discrete Mathematics and Computer Science via Primary Historical Sources, Janet Heine Barnett, Jerry Lodder, David Pengelley, Inna Pivkina and Desh Ranjan Introduction Pedagogical Goals and Design Principles Incorporating Pedagogical Design Goals: Two Sample Projects Implementation Conclusion Bibliography About the Authors History of Mathematics for Primary School Teacher Education Or: Can You Do Something Even if You Can't Do Much?, Bjørn Smestad Introduction Background Ways of Working with History of Mathematics Discussion Bibliography About the Author Reflections and Revision: Evolving Conceptions of a Using History Course, Kathleen Clark Introduction Course Context The Capstone Project: The First Three Semesters Reflections for Further Course Revision Conclusion Bibliography About the Author Mapping Our Heritage to the Curriculum: Historical and Pedagogical Strategies for the Professional Development of Teachers, Leo Rogers The English Curriculum: 2008--2009 A Pedagogical Tradition The History of Mathematics and our Mathematical Heritage Mapping Our Heritage Trialling, Qualitative Results, and Development Heritage Maps and Canonical Images Bibliography About the Author Teachers' Conceptions of History of Mathematics, Bjørn Smestad Introduction Background---Norway Background---International The Research Question Method The Participants Discussion Conclusion Bibliography About the Author The Evolution of a Community of Mathematical Researchers in North America: 1636--1950, Karen Hunger Parshall The Seventeenth and Eighteenth Centuries: Mathematics in Colonial Settings The Nineteenth Century: A Period of General Structure-Building in Higher Education and in Science A Mathematical Research Community Emerges in the United States: 1876Œ-1900 The Twentieth Century: The Consolidation and Growth of Research-Level Mathematics The North American Mathematical Landscape by 1950 Bibliography About the Author The Transmission and Acquisition of Mathematics in Latin America, from Independence to the First Half of the Twentieth Century, Ubiratan D'Ambrosio Introduction Independence The 20th Century up to the End of World War II After the End of the Second World War Concluding Remarks on Contemporary Developments Bibliography About the Author In Search of Vanishing Subjects: The Astronomical Origins of Trigonometry, Glen Van Brummelen Introduction False Beginnings Heavenly Foreshadowing A Union of Opposites Cultural Divergence: Trigonometry in India Conclusion Bibliography About the Author About the Editors