You may have to Search all our reviewed books and magazines, click the sign up button below to create a free account.
Buku "KEMAMPUAN MATEMATIS" merupakan panduan komprehensif yang dirancang untuk meningkatkan berbagai keterampilan matematis yang penting bagi pelajar. Buku ini mencakup beragam kemampuan mulai dari berpikir kreatif, representasi, literasi, penalaran, dan berpikir kritis dalam matematika. Setiap babnya mengulas secara mendalam aspek-aspek seperti koneksi matematis yang memperlihatkan hubungan antara konsep-konsep yang berbeda, serta komunikasi matematis yang mengajarkan cara menyampaikan ide-ide matematika dengan jelas dan efektif. Selain itu, kemampuan pemecahan masalah dan pemahaman matematis dibahas untuk membantu siswa dalam menghadapi dan menyelesaikan tantangan matematis yang kompleks. Buku ini juga menyentuh kemampuan spasial yang penting dalam visualisasi geometris dan mengidentifikasi miskonsepsi umum dalam pembelajaran matematika.
Drawing on a wide variety of modern and classical sources and multiple disciplines, this book presents hypothesizes about the relationship between human language and thought to brain specialization. The authors focus on aphasia-language disorder resulting from local brain damage and show that the clinical aspect represents not only loss of function of the damaged area, but also results from the interaction between damaged and intact areas of the brain.
Clearly illustrated, this book aims to show new teachers how to use gesture, posture, facial expression and tone of voice effectively to establish a good relationship with the classes that they teach.
The fourth edition of this well-known text continues the mission of its predecessors âe" to help teachers link creativity research and theory to the everyday activities of classroom teaching. Part I (chs 1-5) includes information on models and theories of creativity, characteristics of creative people, and talent development. Part II (chapters 6-10) includes strategies explicitly designed to teach creative thinking, to weave creative thinking into content area instruction, and to organize basic classroom activities (grouping, lesson planning, assessment, motivation and classroom organization) in ways that support studentsâe(tm) creativity. Changes in this Edition: Improved Organization -- ...
How statistical thinking and methodology can help you make crucial business decisions Straightforward and insightful, Statistical Thinking: Improving Business Performance, Second Edition, prepares you for business leadership by developing your capacity to apply statistical thinking to improve business processes. Unique and compelling, this book shows you how to derive actionable conclusions from data analysis, solve real problems, and improve real processes. Here, you'll discover how to implement statistical thinking and methodology in your work to improve business performance. Explores why statistical thinking is necessary and helpful Provides case studies that illustrate how to integrate several statistical tools into the decision-making process Facilitates and encourages an experiential learning environment to enable you to apply material to actual problems With an in-depth discussion of JMP® software, the new edition of this important book focuses on skills to improve business processes, including collecting data appropriate for a specified purpose, recognizing limitations in existing data, and understanding the limitations of statistical analyses.
Although complex problem solving has emerged as a field of psychology in its own right, the literature is, for the most part, widely scattered, and often so technical that it is inaccessible to non-experts. This unique book provides a comprehensive, in-depth, and accessible introduction to the field of complex problem solving. Chapter authors -- experts in their selected domains -- deliver systematic, thought-provoking analyses generally written from an information-processing point of view. Areas addressed include politics, electronics, and computers.
This survey provides a brief and selective overview of research in the philosophy of mathematics education. It asks what makes up the philosophy of mathematics education, what it means, what questions it asks and answers, and what is its overall importance and use? It provides overviews of critical mathematics education, and the most relevant modern movements in the philosophy of mathematics. A case study is provided of an emerging research tradition in one country. This is the Hermeneutic strand of research in the philosophy of mathematics education in Brazil. This illustrates one orientation towards research inquiry in the philosophy of mathematics education. It is part of a broader practice of ‘philosophical archaeology’: the uncovering of hidden assumptions and buried ideologies within the concepts and methods of research and practice in mathematics education. An extensive bibliography is also included.
The Relationship of Affect and Creativity in Mathematics explores the five legs of creativity—Iconoclasm, Impartiality, Investment, Intuition, and Inquisitiveness—as they relate to mathematical giftedness. This book: Discusses these affective components relevant to mathematical learning experiences. Shares how affective components impact students' creative processes and products. Shows the influence of learning facilitators, including teachers, afterschool mentors, and parents. Describes facilitating environments that may enhance the likelihood that creative process and ultimately product emerge. Utilizes the expertise of two young scholars to discuss the practical effects of affect and creativity in learning experiences. This practical, research-based book is a must-read for stakeholders in gifted education, as many advanced students are underidentified in the area of creativity in mathematics.
First Published in 1987. Routledge is an imprint of Taylor & Francis, an informa company.
1. The ?rst edition of this book was published in 1977. The text has been well received and is still used, although it has been out of print for some time. In the intervening three decades, a lot of interesting things have happened to mathematical logic: (i) Model theory has shown that insights acquired in the study of formal languages could be used fruitfully in solving old problems of conventional mathematics. (ii) Mathematics has been and is moving with growing acceleration from the set-theoretic language of structures to the language and intuition of (higher) categories, leaving behind old concerns about in?nities: a new view of foundations is now emerging. (iii) Computer science, a no-n...