Le cahier Transmath Cycle 4 (5e-4e-3e) PDF Download

Author: Jean-Marc Lécole
Publisher:
ISBN: 9782091728995
Category :
Languages : fr
Pages : 72

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Author: François Boutin
Publisher:
ISBN: 9782091719641
Category :
Languages : fr
Pages : 64

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Book Description
- Un cahier unique pour le cycle 4, conforme à l'esprit et à la lettre du nouveau programme. - Prêt à l'emploi, aucune installation logicielle nécessaire. - Une progression pensée sur tout le cycle (avec notamment la découverte des boucles en 5e, des conditions en 4e, des listes en 3e...) - Idéal pour les enseignants qui veulent laisser une relative autonomie de découverte et de progression aux élèves. - Une structure simple, une maquette claire avec des contenus ludiques et progressifs. - De nombreux exercices et projets pour s'exercer et préparer la nouvelle épreuve du Brevet.

Author: Gila Hanna
Publisher: Springer Nature
ISBN: 3030284832
Category : Education
Languages : en
Pages : 374

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Book Description
This book presents chapters exploring the most recent developments in the role of technology in proving. The full range of topics related to this theme are explored, including computer proving, digital collaboration among mathematicians, mathematics teaching in schools and universities, and the use of the internet as a site of proof learning. Proving is sometimes thought to be the aspect of mathematical activity most resistant to the influence of technological change. While computational methods are well known to have a huge importance in applied mathematics, there is a perception that mathematicians seeking to derive new mathematical results are unaffected by the digital era. The reality is quite different. Digital technologies have transformed how mathematicians work together, how proof is taught in schools and universities, and even the nature of proof itself. Checking billions of cases in extremely large but finite sets, impossible a few decades ago, has now become a standard method of proof. Distributed proving, by teams of mathematicians working independently on sections of a problem, has become very much easier as digital communication facilitates the sharing and comparison of results. Proof assistants and dynamic proof environments have influenced the verification or refutation of conjectures, and ultimately how and why proof is taught in schools. And techniques from computer science for checking the validity of programs are being used to verify mathematical proofs. Chapters in this book include not only research reports and case studies, but also theoretical essays, reviews of the state of the art in selected areas, and historical studies. The authors are experts in the field.

Author: Joël Malaval
Publisher:
ISBN: 9782091719597
Category :
Languages : fr
Pages : 111

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Author: Marianna Bosch
Publisher: Routledge
ISBN: 0429582420
Category : Education
Languages : en
Pages : 271

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This book presents the main research veins developed within the framework of the Anthropological Theory of the Didactic (ATD), a paradigm that originated in French didactics of mathematics. While a great number of publications on ATD are available in French and Spanish, Working with the Anthropological Theory of the Didactic in Mathematics Education is the first directed at English-speaking international audiences. Written and edited by leading researchers in ATD, the book covers all aspects of ATD theory and practice, including teaching applications. The chapters feature the most relevant and recent investigations presented at the 6th international conference on the ATD, offering a unique opportunity for an international audience interested in the study of mathematics teaching and learning to keep in touch with advances in educational research. The book is divided into four sections and the contributions explore key topics such as: The core concept of ‘praxeology’, including its development and functionalities The need for new teaching praxeologies in the paradigm of questioning the world The impact of ATD on the teaching profession and the education of teachers This is the second volume in the New Perspectives on Research in Mathematics Education. This comprehensive casebook is an indispensable resource for researchers, teachers and graduate students around the world.

Author: Tommy Dreyfus
Publisher: Routledge
ISBN: 1351625403
Category : Education
Languages : en
Pages : 526

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Developing Research in Mathematics Education is the first book in the series New Perspectives on Research in Mathematics Education, to be produced in association with the prestigious European Society for Research in Mathematics Education. This inaugural volume sets out broad advances in research in mathematics education which have accumulated over the last 20 years through the sustained exchange of ideas and collaboration between researchers in the field. An impressive range of contributors provide specifically European and complementary global perspectives on major areas of research in the field on topics that include: the content domains of arithmetic, geometry, algebra, statistics, and probability; the mathematical processes of proving and modeling; teaching and learning at specific age levels from early years to university; teacher education, teaching and classroom practices; special aspects of teaching and learning mathematics such as creativity, affect, diversity, technology and history; theoretical perspectives and comparative approaches in mathematics education research. This book is a fascinating compendium of state-of-the-art knowledge for all mathematics education researchers, graduate students, teacher educators and curriculum developers worldwide.

Author: Electre
Publisher:
ISBN: 9782765408468
Category :
Languages : fr
Pages : 1798

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Author: Lesley B. Cormack
Publisher: Springer
ISBN: 3319494309
Category : Science
Languages : en
Pages : 205

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This book argues that we can only understand transformations of nature studies in the Scientific Revolution if we take seriously the interaction between practitioners (those who know by doing) and scholars (those who know by thinking). These are not in opposition, however. Theory and practice are end points on a continuum, with some participants interested only in the practical, others only in the theoretical, and most in the murky intellectual and material world in between. It is this borderland where influence, appropriation, and collaboration have the potential to lead to new methods, new subjects of enquiry, and new social structures of natural philosophy and science. The case for connection between theory and practice can be most persuasively drawn in the area of mathematics, which is the focus of this book. Practical mathematics was a growing field in early modern Europe and these essays are organised into three parts which contribute to the debate about the role of mathematical practice in the Scientific Revolution. First, they demonstrate the variability of the identity of practical mathematicians, and of the practices involved in their activities in early modern Europe. Second, readers are invited to consider what practical mathematics looked like and that although practical mathematical knowledge was transmitted and circulated in a wide variety of ways, participants were able to recognize them all as practical mathematics. Third, the authors show how differences and nuances in practical mathematics typically depended on the different contexts in which it was practiced: social, cultural, political, and economic particularities matter. Historians of science, especially those interested in the Scientific Revolution period and the history of mathematics will find this book and its ground-breaking approach of particular interest.

Author: Claudi Alsina
Publisher: MAA
ISBN: 9780883857465
Category : Education
Languages : en
Pages : 202

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The object of this book is to show how visualization techniques may be employed to produce pictures that have interest for the creation, communication and teaching of mathematics. Mathematical drawings related to proofs have been produced since antiquity in China, Arabia, Greece and India but only in the last thirty years has there been a growing interest in so-called 'proofs without words.' In this book the authors show that behind most of the pictures 'proving' mathematical relations are some well-understood methods. The first part of the book consists of twenty short chapters, each one describing a method to visualize some mathematical idea (a proof, a concept, an operation,...) and several applications to concrete cases. Following this the book examines general pedagogical considerations concerning the development of visual thinking, practical approaches for making visualizations in the classroom and a discussion of the role that hands-on material plays in this process.

Author: Sachiko Kusukawa
Publisher: Oxford University Press, USA
ISBN: 019928878X
Category : History
Languages : en
Pages : 292

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Book Description
The period between the fifteenth and the middle of the seventeenth centuries saw a great many changes and innovations in scientific thinking. These were communicated to various publics in diverse ways; not only through discursive prose and formal notations, but also in the form of instruments and images accompanying texts. The collected essays of this volume examine the modes of transmission of this knowledge in a variety of contexts. The schematic representation of instruments is examined in the case of the 'navicula' (a versatile version of a sundial) and the 'squadro' (a surveying instrument); the new forms of illustration of plants and the human body are investigated through the work of Fuchs and Vesalius; theories of optics and of matter are discussed in relation to the illustrations which accompany the texts of Ausonio and Descartes. The different diagrammatic strategies adopted to explain the complex medical theory of the latitude of health are charted through the work of medieval and sixteenth-century physicians; Kepler's use of illustration in his handbook of cosmology is placed in the context of book production and Copernican propaganda. The conception of astronomical instruments as either calculating devices or as cosmological models is examined in the case of Tycho Brahe and others. A study is devoted to the multiple functions of frontispieces and to the various readerships for which they were conceived. The papers in the volume are all based on new research, and they constitute together a coherent and convergent set of case studies which demonstrate the vitality and inventiveness of early modern natural philosophers, and their awareness of the media available to them for transmitting knowledge.