Scott Chapman - Böcker

Exam Board: CambridgeLevel: KS4Subject: SportFirst Teaching: September 2016First Exam: June 2017Support your teaching of the new Cambridge Technicals 2016 suite with Cambridge Technical Level 3 Sport, developed in partnership between OCR and Hodder Education; this textbook covers each specialist pathway and ensures your ability to deliver a flexible course that is both vocationally focused and academically thorough.Cambridge Technical Level 3 Sport is matched exactly to the new specification and follows specialist pathways in n coaching, leadership and physical education, fitness instructing, personal training, and sports management, development and leisure.- Ensures effective teaching of each specialist pathway offered within the qualification.- Focuses learning on the skills, knowledge and understanding demanded from employers and universities.- Provides ideas and exercises for the application of practical skills and knowledge.- Developed in partnership between Hodder Education and OCR, guaranteeing quality resources which match the specification perfectlyHodder Education have worked with OCR to make updates to our Cambridge Technicals textbooks to bring them more closely in line with the model assignment course requirements. We would like to let you know about a recent change to this textbook, updated pages which are now available free of charge as a PDF when you click on the 'Amended Pages' link on the left of this webpage.

The papers in the book reflect the variety of the talks and derive from research areas including Semigroup Theory, Factorization Theory, Algebraic Geometry, Combinatorics, Commutative Algebra, Coding Theory, and Number Theory.

The papers in the book reflect the variety of the talks and derive from research areas including Semigroup Theory, Factorization Theory, Algebraic Geometry, Combinatorics, Commutative Algebra, Coding Theory, and Number Theory.

This book consists of both expository and research articles solicited from speakers at the conference entitled "Arithmetic and Ideal Theory of Rings and Semigroups," held September 22–26, 2014 at the University of Graz, Graz, Austria. It reflects recent trends in multiplicative ideal theory and factorization theory, and brings together for the first time in one volume both commutative and non-commutative perspectives on these areas, which have their roots in number theory, commutative algebra, and algebraic geometry. Topics discussed include topological aspects in ring theory, Prüfer domains of integer-valued polynomials and their monadic submonoids, and semigroup algebras. It will be of interest to practitioners of mathematics and computer science, and researchers in multiplicative ideal theory, factorization theory, number theory, and algebraic geometry.