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Tape: Kevin Boardman and Adam Dunn: a brief guide to innovative uses of sticky tape - make a jacket, bag, greenhouse and shelter, not out of woven cloth, but tape. This will give you the foundations for further innovation using this cheap household item. It's practical and it's fun.

Kidnapped (Annotated) (Robert Louis Stevenson) – 2019 Edition: This thrilling adventure story might have been written as a commentary on the question, “Who is my neighbour? The central characters are a protestant supporter of the English King George ll and a Jacobite, loyal to the Catholic pretender to the throne, Bonnie Prince Charlie. Their friendship transcends politics and religious belief. Kidnapped was rated number 24 in the 100 best novels of all time by the UK’s Guarding Newspaper, who declared it to be a masterpiece, a thrilling adventure story and gripping history. Stevenson’s electrifying narrative is intertwined with historical events and coloured with Scottish dialect. For those unacquainted with Scottish history and dialect, the book is annotated with 151 notes on history and language. It also contains a glossary of 170 Scottish words and expressions. Do you know what Alan means when he says to David, “Ye have a … clapperclaw kind of a look to ye, as if ye had stolen the coat from a potato-bogle.” Though some of the Scottish words are easily understood by those whose first language is English, there are many that are not. A chield is not a child; Jock is not a person’s name nor a term for a Scot; a kyte is neither a bird nor something to fly in the wind. These expressions and many more are explained. This powerful novel is deceptive in its simplicity. It can be read and loved for its breath-taking storytelling, action and characterisation, but it also carries a message for the 21st century.

Deflationism and Semantic Theories of Truth: Michael K Butler: This book builds on the work of Jeffrey Ketland in demonstrating that semantic definitions of truth for formalised languages, in particular those of Alfred Tarski and Saul Kripke, are richer than their deflationary rivals, in the sense that they enable us to derive results that cannot be derived via deflationary theories. This deductive power of semantic theories of truth suggests that truth is, contrary to the deflationists’ view, a substantive notion that warrants continued philosophical analysis. The author is a Senior Lecturer in Mathematics at the University of Bolton. His academic interests include abstract algebra, in particular group theory, ring theory and Galois theory, the philosophy of science, and the philosophy of logic. He lives in south Manchester.

Cantona – Ooh Ah A short story by Geoffrey Howard, The author’s daughter said of this, “Dad, if I didn’t know you better, I’d have thought you had been on drugs.” This slim volume of barely 30 pages has limited appeal. A knowledge of footballers and the Roman Catholic Church helps. It has been termed outrageous, surreal and blasphemous, but Geoffrey Howard said that he had his tongue firmly in his cheek when he wrote it. The first piece is a surreal fictional work about Eric Cantona. When his second cousin and restaurant owner hears that he is to play in a charity match at Old Trafford, he has a bright idea. How can he use Eric Cantona to boost sales? The solution causes mayhem. The second piece is a script for a ten minute film about a boy who wants to be a footballer. His problem is shared by all children. How can you play ball games without neighbours complaining? His father's solution backfires and gives the reader a smile. This story is written as a script which may not be an easy medium for all readers.

Lectures on Abstract Algebra: Michael K Butler This book is primarily intended for undergraduate students in Mathematics, pursuing courses that feature abstract algebra. All aspects of abstract algebra that you would expect to encounter in an undergraduate programme of study are covered, including ring theory, group theory and the beginnings of Galois theory. Unusually for an abstract algebra text, five chapters on linear algebra are also included, making the text a self-contained introduction to undergraduate algebra. The book will be of use throughout your undergraduate studies, and beyond.Very little is assumed by way of previous study. It is assumed only that you are familiar with basic topics in algebra, such as complex numbers, matrices, and solving systems of linear equations. From these beginnings, you will be led step by step into the study of various algebraic structures, including groups, vector spaces and rings, and structure-preserving mappings between such objects such as homomorphisms of groups and linear transformations of vector spaces. Important theorems and results are presented and discussed at each stage, with proofs that will enable you to understand the logical development of the subject. Mathematical proof is an aspect of the subject which many students find challenging, and care has been taken to ensure that proofs are easy to follow with all steps clearly explained.In the last six chapters, you will be introduced to more novel topics that go beyond the typical undergraduate curriculum. These include exterior algebras, matrix groups and their associated Lie algebras, normed real algebras and Clifford algebras. Any of these topics could form the basis for a final year undergraduate dissertation, or provide a gentle introduction to graduate study in algebra.Throughout the text, the emphasis is upon presenting topics in an accessible manner, with worked examples which will help you to build a firm understanding of each new concept as it is introduced. Each chapter concludes with a comprehensive set of exercises designed to test and consolidate your understanding of the ideas presented. Solutions to the exercises are given at the end of the book. The book is based on lectures given by Michael Butler at the University of Bolton in the U.K. between 1994 and 2019. These were attended by students from an exceptionally wide range of backgrounds. The lecture notes that this book grew from were refined in the light of teaching and in response to feedback from students, over many deliveries of the material. Dr Butler has extensive experience of teaching abstract algebra to undergraduates, and his passion for teaching the subject has shaped this book. CONTENTS: 1 The Group Axioms and Examples 2 Subgroups and Group Homomorphisms 3 Vector Spaces 4 Subspaces and Linear Transformations 5 The Basis for a Vector Space 6 Eigenvalues and Eigenvectors 7 Inner Product Spaces 8 Cosets and Quotient Groups 9 Group Actions 10 Simple Groups 11 Soluble Groups 12 Fields and their Extensions 13 The Galois Group 14 The Ring Axioms and Examples15 Subrings, Ideals and Ring Homomorphisms 16 Quotient Rings 17 Integral Domains and Fields 18 Finite Fields 19 Factorisation in an Integral Domain 20 Vector Spaces with Products 21 The Exterior Algebra of a Vector Space 22 Lie Algebras 23 Matrix Groups and their Tangent Spaces 24 Normed Real Algebras 25 Tensor Products and Clifford Algebras.

Stretcher Bearer: George Howard. This is a transcript of George A Howard's WW1 notebook, which was found by his grandson in 2013. This is no grand work of literature, nor does it cover more than 15 months of the war. The many rough edges and omissions have not been edited out, but it shows details of a soldier's life that is rarely seen. Perhaps most striking is the surreal contrast between the horror of the trenches and the days of respite behind the line - rowing on a canal, visits to the cinéma and boxing matches, followed within hours by further horror. Tantalisingly, the notebook shows signs of previous ownership by a German soldier . Who was he? This little book tries to uncover that. He also writes about various actions in the war at which he was not present, like a football fan recording details of away games which he has not attended. There are also recipes for medicines which George Howard probably copied while in a military hospital. These alone bear reading and show what quackery there was at the time. In addition to the transcription, this book also contains a scanned copy of each page of the notebook.