Foster Confidence and Ownership in Every Math Student When it comes to math, does it feel like some students embrace problem-solving with agency and ownership while others are confused—or simply along for the ride? How do educators bridge that divide to develop competence, confidence, and ownership in every student? The answers lie in establishing clear and effective measures for success. Steeped in the principles of success criteria, Whose Math Is It? provides educators with everything they need to create a classroom environment where students feel empowered to step up and take the lead. Divided into two parts, this must-read guide first defines what success looks like for math students, then provides the research-based best practices teachers can use to help students take control of their learning. Learn how to: Define and establish effective success criteria in a mathematics classroom Implement a variety of strategies to support student ownership and success Develop class-wide social norms specific to math Promote metacognition through self-regulated learning, self-assessment, and feedback Reinforce student ownership through structured peer interactions and collaboration Whose Math Is It? is an essential resource for K-12 math teachers who want to empower their students to actively own their mathematics learning. By emphasizing the importance of success criteria, promoting self-regulated learning, and developing math-specific social norms, this book provides practical strategies for creating an environment where when asked, "Whose math is it?" every student can emphatically respond: My math!

The tools every EA needs to help each child reach their full potential The Educational Assistant’s Guide to Supporting Inclusion in a Diverse Society is an accessible, practical guide to acquiring the key skills and knowledge you need to be an effective, professional enhancement to the classroom. Chock-full of pro tips, tricks, tools, and tales from EAs who understand the importance of an individualized, holistic approach to student learning, The Educational Assistant’s Guide is your introduction to the many and varied roles and responsibilities of the effective EA. Updates for the second edition include five new chapters, a core-skills focus, targeted instructional strategies, EA wellness assessments, and more. Gain foundational knowledge that will make you an invaluable addition to any classroom team: - Canada’s legal commitments to diversity and inclusion - AI and other assistive technologies in the classroom - The argument for inclusive education - Societal issues affecting students - The basics of universal design for learning - Proven methods of supporting learning and inquiry - Scaffolding instruction for all learners - Applications of assistive technologies - Techniques for observing and documenting student progress - Positive guidance strategies for challenging behaviours - Relevant research on the brain, self-esteem, stress and trauma, resiliency, and multiple intelligences - Effective communication, advocacy, and relationship-building strategies - Strategies for problem-solving and professional growth

This single-volume reference is designed for readers and researchers investigating national and international aspects of mathematics education at the elementary, secondary, and post-secondary levels. It contains more than 400 entries, arranged alphabetically by headings of greatest pertinence to mathematics education. The scope is comprehensive, encompassing all major areas of mathematics education, including assessment, content and instructional procedures, curriculum, enrichment, international comparisons, and psychology of learning and instruction.

This volume is a result of mathematicians, cognitive scientists, mathematics educators, and classroom teachers combining their efforts to help address issues of importance to classroom instruction in mathematics. In so doing, the contributors provide a general introduction to fundamental ideas in cognitive science, plus an overview of cognitive theory and its direct implications for mathematics education. A practical, no-nonsense attempt to bring recent research within reach for practicing teachers, this book also raises many issues for cognitive researchers to consider.

"It's been six months, and I STILL can't get my English language learners to participate in class!" "How can I help my newcomers feel more comfortable around other students?" "Am I doing enough to help my English language learners succeed?" Have you had these thoughts? Take heart, you are not alone. As schools and districts swell with growing numbers of English language learners, and as administrators and teachers wrestle with federal guidelines for educating these students, many educators are faced with these same challenges and much more. To meet these challenges, it is imperative for educators to learn about and use the theories and teaching strategies that will help English language learners succeed in the classroom. In Getting Started with English Language Learners: How Educators Can Meet the Challenge, Judie Haynes provides a practical resource to help educators who are new to the field of English as a Second Language understand the needs of English language learners. From learning how students acquire a second language to differentiating instruction to exploring practical strategies for teaching newcomers, this book will help educators learn how to create effective learning environments for English language learners. Real-life scenarios from actual classrooms are presented throughout the book. The book also includes a brief overview of different types of ESL programs used in the United States and a helpful glossary of common ESL terminology. New teachers, veteran educators working with English language learners for the first time, and administrators can all use this book to increase their knowledge, improve their practice, and, most importantly, effectively educate and inspire English language learners.

For 150 years the Riemann hypothesis has been the holy grail of mathematics. Now, at a moment when mathematicians are finally moving in on a proof, Dartmouth professor Dan Rockmore tells the riveting history of the hunt for a solution.In 1859 German professor Bernhard Riemann postulated a law capable of describing with an amazing degree of accuracy the occurrence of the prime numbers. Rockmore takes us all the way from Euclid to the mysteries of quantum chaos to show how the Riemann hypothesis lies at the very heart of some of the most cutting-edge research going on today in physics and mathematics.

El congreso Discrete Mathematics Days (DMD20/22) tendrá lugar del 4 al 6 de julio de 2022, en la Facultad de Ciencias de la Universidad de Cantabria (Santander, España). Este congreso internacional se centra en avances dentro del campo de la Matemática discreta, incluyendo, de manera no exhaustiva: · Algoritmos y Complejidad · Combinatoria · Teoría de Códigos · Criptografía · Geometría Discreta y Computacional · Optimización Discreta · Teoría de Grafos · Problemas de localización discreta y temas relacionados Las ediciones anteriores de este evento se celebraros en Sevilla (2018) y Barcelona (2016), estos congresos heredan la tradición de las Jornadas de Matemática Discreta y Algorítmica (JMDA), el encuentro bienal en España en Matemática Discreta (desde 1998). Durante la celebración del congreso tendrán lugar cuatro conferencias plenarias, cuarenta y dos presentaciones orales y una sesión de once pósteres. Abstract The Discrete Mathematics Days (DMD20/22) will be held on July 4-6, 2022, at Facultad de Ciencias of the Universidad de Cantabria (Santander, Spain). The main focus of this international conference is on current topics in Discrete Mathematics, including (but not limited to): Algorithms and Complexity Combinatorics Coding Theory Cryptography Discrete and Computational Geometry Discrete Optimization Graph Theory Location and Related Problems The previous editions were held in Sevilla in 2018 and in Barcelona in 2016, inheriting the tradition of the Jornadas de Matemática Discreta y Algorítmica (JMDA), the Spanish biennial meeting (since 1998) on Discrete Mathematics. The program consists on four plenary talks, 42 contributed talks and a poster session with 11 contributions.

Henry O. Pollak Chairman of the International Program Committee Bell Laboratories Murray Hill, New Jersey, USA The Fourth International Congress on Mathematics Education was held in Berkeley, California, USA, August 10-16, 1980. Previous Congresses were held in Lyons in 1969, Exeter in 1972, and Karlsruhe in 1976. Attendance at Berkeley was about 1800 full and 500 associate members from about 90 countries; at least half of these come from outside of North America. About 450 persons participated in the program either as speakers or as presiders; approximately 40 percent of these came from the U.S. or Canada. There were four plenary addresses; they were delivered by Hans Freudenthal on major problems of mathematics education, Hermina Sinclair on the relationship between the learning of language and of mathematics, Seymour Papert on the computer as carrier of mathematical culture, and Hua Loo-Keng on popularising and applying mathematical methods. Gearge Polya was the honorary president of the Congress; illness prevented his planned attendence but he sent a brief presentation entitled, "Mathematics Improves the Mind". There was a full program of speakers, panelists, debates, miniconferences, and meetings of working and study groups. In addition, 18 major projects from around the world were invited to make presentations, and various groups representing special areas of concern had the opportunity to meet and to plan their future activities.

This volume moves through the steps of developing an assessment plan, establishing student learning outcomes in the various areas of the curriculum, & measuring these outcomes. For faculty & administrators preparing for accreditation.