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Fisher G: Beading With Algorithms:
Cellular Automata In Peyote Stitch

Beading With Algorithms: Cellular Automata In Peyote Stitch

Teaching for mastery is a proven approach to helping primary-aged children learn mathematics. This expert guide focuses on 'why' and particularly 'how' schools might achieve mastery in practice, with concrete examples from the classroom.

A practical guide for primary schools

Teaching Maths for Mastery

AK Peters/CRC Recreational Mathematics Series

Written in a clear, easy-to-understand, and conversational style; and enhanced with challenges and tips to broaden your flexagon skills and spark creativity, this book is a must for flexagon enthusiasts, teachers, students, libraries, mathematicians and everyone who loves to solve a good puzzle.

Fascinating Folded Paper Puzzles

The Secret World of Flexagons

The Times Su Doku

200 of the Deadliest Su Doku Puzzles

The Times Ultimate Killer Su Doku Book 18

An accessible and wide-ranging introduction to the concepts and tools of theoretical ecologyTheoretical ecology explores the mechanisms that structure ecological communities using a variety of mathematical and computational tools. Theoretical Ecology shows you how to translate ecological problems into mechanistic models using both mathematics and the programming language R. The book teaches key concepts and core quantitative skills while also devoting significant attention to the reasons for building mathematical ecological models. Why do species populations fluctuate over time and space? How do multiple species coexist? What forces drive nutrient and carbon cycles? Does higher species diversity lead to higher biomass? Each chapter in this incisive and informative book is motivated by questions like these, and every chapter includes boxes that delve into mathematical details and provide coding examples in R. Focuses on mathematical and computational methods while also drawing on conceptual and graphical approaches, and explores how the various approaches complement one anotherTeaches students the skills they need to implement and analyze ecological models in RCovers topics ranging from single-species, competition, and predator-prey models to community ecology, island biogeography, and nutrient-flux modelsProvides exercises of gradated difficulty at the end of every chapterIdeal for advanced undergraduate and graduate classrooms and for independent studyIncludes a road map for class planning and self-study

Concepts and Models with R

Theoretical Ecology

Problem Solving in Mathematics and Beyond

Appreciating Geometry Through Extraordinary Relationships

Math Survival Guide: Tips for Science Student, 3E

An Illustrated History

Pentagons and Pentagrams

This book tells the stories of some of the great quests of mathematics, such as the centuries-long pursuit for the proof of Fermat's Last Theorem. These quests are searches for difficult-to-discover universal truths, pursued with passion not only by mathematicians and scientists, but by kings, emperors and even Jean-Luc Picard, the captain of Star Trek's Starship Enterprise. Some of their exploits are adventures as fascinating as any historical or current-day drama. The truths they have discovered help us understand not only mathematics, but also the Universe - and sometimes, ourselves.In addition to well-known quests such as Fermat's Last Theorem and the Goldbach Conjecture, some of the chapters describe more recent pursuits such as the Traveling Salesman Problem and the Multi-armed Bandit Problem. While some of the quests have been completed, others are still ongoing, and one (the Six Squares Problem) can be understood - and maybe even solved - by a five-year-old child.

Mathematics: The Quest For Truth And Beauty

A Greatly-Expanded, Much-Abridged Edition of The Symmetries of Things

The Magic Theorem

You Don't Know What You're Missing

Mathematical Methods in the Digital Age

Predictive Modeling and Ramifications of Intelligent Systems

Mathematical Computing and Sustainability

Geometry Workbook for Anyone: Learn, Recap, Practice, Discover, Enjoy!This new volume focuses on problem-solving in plane geometry topics and is suitable for any reader with elementary geometrical knowledge at the secondary school level. The author has assembled an exceptional collection of geometry exercises with approximately equal weight allocated among different types of problems: proofs, calculations, and geometric straightedge-and-compass constructions.The book is divided into seven chapters, with sets of problems arranged in approximate order of increasing difficulty. The first chapter is devoted to a discussion of several useful strategies and techniques for approaching geometric problems. The next chapter presents warm-up exercises to 'stretch' geometric muscles and refresh the very basic facts about topics covered in subsequent chapters. Each of the following chapters: 'Triangles, ' 'Quadrilaterals, ' 'Circles, ' and 'Areas' has three sections (A, B, and C), starting with simple problems and questions (section A), progressing to intermediate problems (section B), and ending with more advanced and complex challenges (section C), some of which were offered in math Olympiads and various math contests. The final chapter is a mixture of challenging problems comprising material covered in previous chapters.At the end of the book, the 'Solutions and Answers' section provides detailed explanations and solutions for all the problems. In that section, for many interesting problems, the author reveals not just one but multiple alternative solutions, compares them, and discusses their effectiveness. The emphasis is on how to acquire insight and develop different strategies for tackling geometrical challenges. By solving these problems, readers discover fascinating links between them, unlock geometrical secrets, build self-confidence, and -- for many skeptics -- discover that learning geometry can be fun and enjoyable!

Learning Geometry Through Problem Solving

Beading With Algorithms: Cellular Automata In Peyote Stitch

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