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Mathematik lernen mit digitalen Medien und forschungsbezogenen Lernumgebungen
Entdeckendes Lernen und digitale Medien in Schule und Hochschule stehen im Zentrum dieses Sammelbandes: Anhand konkret ausgearbeiteter Konzepte und Aufgabensammlungen wird vorgestellt, wie dynamische Geometriesysteme und Tabellenkalkulationen im Geometrieunterricht der Sekundarstufe ebenso eingesetzt werden können wie in universitären Seminaren. Forschungsbasiertes Lernen mit oder ohne digitale Medien wird an mathematischen Themen wie der Analysis und der Graphentheorie (von der Grundschule bis zur Universität) oder an gebietsübergreifenden Fallstudien (wie am Spiel „Lights out“) oder als allgemeines Konzept für Seminare zum Grundschullehramt veranschaulicht. Außerdem werden digitale Lern- und Prüfungsumgebungen für den fachwissenschaftlichen und fachdidaktischen Teil der mathematischen Lehramtsausbildung vorgestellt.
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Inside Mathematics: Algebra to Calculus
Think math is boring? Think again! Algebra to Calculus: Unlocking Math's Amazing Power tells the story of algebra and calculus to explore the surprising, fascinating and sometimes mind-boggling evolution of mathematics through the ages. How do you make a decision with numbers? You have to use a kind of math called Boolean algebra. It's a little strange because it only ever uses two numbers 1 or 0, and 1+1 always equals 1. Despite this weirdness, this algebra is used to create the nanoscale circuits in every microchip. Do you want to know more? Written to engage, entertain and enthuse readers young and old, Algebra to Calculus: Unlocking Math's Amazing Power takes an entirely new approach to the wonderful world of mathematics. Along the way, readers will meet with geniuses, such as Diophantus and Newton, who figured out how to turn math problems into general techniques that worked whatever the situation. Readers will not only learn how computer chips process their programs, but also how a smartphone knows where it is, what the link is between snowflakes, cannonballs and wine barrels, and how Carl Gauss figured out how to add up all the numbers between 1 and 100 in less than a minute when he was just 10 years old! Algebra to Calculus: Unlocking Math's Amazing Power shows there is a lot more going on than just x + y = z.
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Creative Mathematics
How do mathematicians approach a problem, explore the possibilities, and develop an understanding of a whole area around it? The issue is not simply about obtaining 'the answer'; rather, the author explains that a mathematical problem is just one of many related ones that should be simultaneously investigated and discussed at various levels, and that understanding this is a crucial step in becoming a creative mathematician. The title begins with some good advice about procedure, presentation, and organisation that will benefit every mathematician, budding, teaching or practised. In the rest of the title, the author presents a series of simple problems, then, through discussion, consideration of special cases, computer experiments, and so on, the reader is taken through these same problems, but at an increasing level of sophistication and generality. Mathematics is rarely a closed title, and seemingly innocent problems, when examined and explored, can lead to results of significance.
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Spoken Language Generation and Understanding
HOW TO READ THE BOOK: SOME COMMENTS This book is the lasting result of the first NATO Advanced Study Institute on Speech, held at the Centre Culturel du Chateau de Bonas, from June 26 to July 7, 1979. The intent of a NATO ASI is primarily to provide high level tutorial coverage of a field in WhlCh research is active; undoubtedly speech generation and understanding is one at the present time. Thus 12 surveys are offered by some of the best specia- lists in the field. As a consequence the book may be consldered as a reference book on speech. The surveys are marked by a * in the Table of Contents. However, half of the meeting was devoted to dlSCuSSlons and presentations of research. A reviewing Committee decided to ask a number of participants to submit a contribution which would complete the tutorials or would present original work. A beginner in the subject should start by readlng the reVlews of Hill, Wolf, Bridle, Haton, Woods, Al~en, Lienard; preferably in the above order. He would then be familiar with the terms, the problems and the techniques of speech understanding (analysis) and generation (synthesis).
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Colossal Book of Mathematics
Whether discussing hexaflexagons or number theory, Klein bottles or the essence of "nothing," Martin Gardner has single-handedly created the field of "recreational mathematics." The Colossal Book of Mathematics collects together Gardner's most popular pieces from his legendary "Mathematical Games" column, which ran in Scientific American for twenty-five years. Gardner's array of absorbing puzzles and mind-twisting paradoxes opens mathematics up to the world at large, inspiring people to see past numbers and formulas and experience the application of mathematical principles to the mysterious world around them. With articles on topics ranging from simple algebra to the twisting surfaces of Mobius strips, from an endless game of Bulgarian solitaire to the unreachable dream of time travel, this volume comprises a substantial and definitive monument to Gardner's influence on mathematics, science, and culture. In its twelve sections, The Colossal Book of Math explores a wide range of areas, each startlingly illuminated by Gardner's incisive expertise. Beginning with seemingly simple topics, Gardner expertly guides us through complicated and wondrous worlds: by way of basic algebra we contemplate the mesmerizing, often hilarious, linguistic and numerical possibilities of palindromes; using simple geometry, he dissects the principles of symmetry upon which the renowned mathematical artist M. C. Escher constructs his unique, dizzying universe. Gardner, like few thinkers today, melds a rigorous scientific skepticism with a profound artistic and imaginative impulse. His stunning exploration of "The Church of the Fourth Dimension," for example, bridges the disparate worlds of religion and science by brilliantly imagining the spatial possibility of God's presence in the world as a fourth dimension, at once "everywhere and nowhere." With boundless wisdom and his trademark wit, Gardner allows the reader to further engage challenging topics like probability and game theory which have plagued clever gamblers, and famous mathematicians, for centuries. Whether debunking Pascal's wager with basic probability, making visual music with fractals, or uncoiling a "knotted doughnut" with introductory topology, Gardner continuously displays his fierce intelligence and gentle humor. His articles confront both the comfortingly mundane—"Generalized Ticktacktoe" and "Sprouts and Brussel Sprouts"—and the quakingly abstract—"Hexaflexagons," "Nothing," and "Everything." He navigates these staggeringly obscure topics with a deft intelligence and, with addendums and suggested reading lists, he informs these classic articles with new insight. Admired by scientists and mathematicians, writers and readers alike, Gardner's vast knowledge and burning curiosity reveal themselves on every page. The culmination of a lifelong devotion to the wonders of mathematics, The Colossal Book of Mathematics is the largest and most comprehensive math book ever assembled by Gardner and remains an in
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Celebration of the EDGE Program’s Impact on the Mathematics Community and Beyond
The Enhancing Diversity in Graduate Education (EDGE) Program began twenty years ago to provide support for women entering doctoral programs in the mathematical sciences. With a steadfast commitment to diversity among participants, faculty, and staff, EDGE initially alternated between Bryn Mawr and Spelman Colleges. In later years, EDGE has been hosted on campuses around the nation and expanded to offer support for women throughout their graduate school and professional careers. The refereed papers in A Celebration of the EDGE Program’s Impact on the Mathematics Community and Beyond range from short memoirs, to pedagogical studies, to current mathematics research. All papers are written by former EDGE participants, mentors, instructors, directors, and others connected to EDGE. Together, these papers offer compelling testimony that EDGE has produced a diverse new generation of leaders in the mathematics community. This volume contains technical and non-technical works, and it is intended for a far-reaching audience, including mathematicians, mathematics teachers, diversity officers, university administrators, government employees writing educational or science policy, and mathematics students at the high school, college, and graduate levels. By highlighting the scope of the work done by those supported by EDGE, the volume offers strong evidence of the American Mathematical Society’s recognition that EDGE is "a program that makes a difference.”This volume offers unique testimony that a 20-year old summer program has expanded its reach beyond the summer experience to produce a diverse new generation of women leaders, nearly half of whom are underrepresented women. While some books with a women-in-math theme focus only on one topic such as research or work-life balance, this book's broad scope includes papers on mathematics research, teaching, outreach, and career paths.
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In Search of More Effective Mathematics Education
This volume presents a set of studies that explore significant questions about mathematics teaching and learning, and illustrate new methodologies for the analysis of new questions about mathematics education. The data from the Second International Mathematical Study (SIMS) is the starting point for all of the material in this work. SIMS was one of the largest and most comprehensive data-collection effort on mathematics teaching and learning ever undertaken. Because of its scale, comparative cross-cultural perspective, conceptualization and design, its data offer an indispensable beginning point for the exploration of many of the fundamental questions that circle around mathematics teaching and learning, not only internationally, but in the United States as well.
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