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121 result(s) for "Mathematics-Social aspects"
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Adults, mathematics, and work : from research into practice
Adults use mathematics extensively in work even though they may deny it or dismiss their numerate behaviour as common sense. Their capacity for mathematics is invisible to them and confirms their 'non-maths person' self-perception, which has negative consequences for their life choices. In Adults, Mathematics and Work, the authors tackle and explain a number of paradoxes related to the curious relationship between adults and mathematics. It operationalises the benefits of workplace doctoral research by providing a set of the tools to review this mistaken self-perception in order to make workers' abilities available for development. It also provides a systematic way of uncovering and recognising informal and non-formal learning to support employability and re-employability in an increasingly fluid work-landscape.-- Provided by publisher.
Arguing with Numbers
As discrete fields of inquiry, rhetoric and mathematics have long been considered antithetical to each other. That is, if mathematics explains or describes the phenomena it studies with certainty, persuasion is not needed. This volume calls into question the view that mathematics is free of rhetoric. Through nine studies of the intersections between these two disciplines, Arguing with Numbers shows that mathematics is in fact deeply rhetorical. Using rhetoric as a lens to analyze mathematically based arguments in public policy, political and economic theory, and even literature, the essays in this volume reveal how mathematics influences the values and beliefs with which we assess the world and make decisions and how our worldviews influence the kinds of mathematical instruments we construct and accept. In addition, contributors examine how concepts of rhetoric—such as analogy and visuality—have been employed in mathematical and scientific reasoning, including in the theorems of mathematical physicists and the geometrical diagramming of natural scientists. Challenging academic orthodoxy, these scholars reject a math-equals-truth reduction in favor of a more constructivist theory of mathematics as dynamic, evolving, and powerfully persuasive. By bringing these disparate lines of inquiry into conversation with one another, Arguing with Numbers provides inspiration to students, established scholars, and anyone inside or outside rhetorical studies who might be interested in exploring the intersections between the two disciplines. In addition to the editors, the contributors to this volume are Catherine Chaput, Crystal Broch Colombini, Nathan Crick, Michael Dreher, Jeanne Fahnestock, Andrew C. Jones, Joseph Little, and Edward Schiappa.
Quite right : the story of mathematics, measurement, and money
\"My aim is to explain how mathematical ideas evolved in response to the growing levels of organization in human societies, from pre-historic times to the present day\"-- Preface.
Adults, Mathematics and Work
Adults, Mathematics and Work explains mathematics invisibility and how it can be overcome to enable further development. It also offers a systematic way of recognising informal and non-formal learning in the workplace which is highly valued as experience by employers.
Taking sudoku seriously : the math behind the world's most popular pencil puzzle
Although solving Sudoku puzzles does not directly involve arithmetic, Sudoku is all about mathematics. This book will give readers a deeper understanding of the inner workings of Sudoku and how it connects to the larger world of mathematics.
Mathematics in Historical Context
Mathematics in Historical Context describes the world around the important mathematicians of the past, and explores the complex interaction between mathematics, mathematicians, and society. It takes the reader on a grand tour of history from the ancient Egyptians to the twentieth century to show how mathematicians and mathematics were affected by the outside world, and at the same time how the outside world was affected by mathematics and mathematicians. Part biography, part mathematics, and part history, this book provides the interested layperson the background to understand mathematics and the history of mathematics, and is suitable for supplemental reading in any history of mathematics course.
Learning and teaching real world problem solving in school mathematics : a multiple-perspective framework for crossing the boundary
The ultimate aim of this book is to identify the conceptual tools and the instructional modalities which enable students and teachers to cross the boundary between school mathematics and real world problem solving. The book identifies, examines, and integrates seven conceptual tools, of which five are constructs (activity theory, narrative, modeling, critical mathematics education, ethnomathematics) and two are contexts (STEM and the workplace). The author develops two closely linked multiple-perspective frameworks: one for learning real world problem solving in school mathematics, which sets the foundations of learning real world problem solving in school mathematics; and one for teaching real world problem solving in school mathematics, which explores the modalities of teaching real world problem solving in school mathematics.
Alternative forms of knowing (in) mathematics : celebrations of diversity of mathematical practices
Starting from the position that mathematics is a human construction, implying that it cannot be separated from its historical, cultural, social, and political contexts, the purpose of these lectures was to provide a public intellectual space to interrogate conceptions of mathematics and mathematics education, particularly by looking at mathematical practices that are not considered relevant to mainstream mathematics education.