Music at the Edge invites the reader to experience a complete music therapy journey through the words and music of the client, and the therapist's reflections. Francis, a musician living with AIDS, challenged Colin Andrew Lee, the music therapist, to help clarify his feelings about living and dying. The relationship that developed between them enabled Francis the opportunity to reconsider the meaning of his life and subsequent physical decline, within a musical context. First published in 1996, Music at the Edge is a unique and compelling music therapy case study. In this new edition of the highly successful book, Colin retains the force of the original text through the lens of contemporary music therapy theory. This edition also includes more detailed narrative responses from the author and his role as a therapist and gay man. Central to the book are the audio examples from the sessions themselves. The improvisations Francis played and his insightful verbal explorations provide an extraordinary glimpse into the therapeutic process when working in palliative and end-of-life care. This illuminating book offers therapists, musicians, related professionals and those working with, or facing, illness and death a unique glimpse into the transcendent powers of music. It is also relevant to anyone interested in the creative account of a pianist's discovery of life and death through music.

This is the first comprehensive overview of the present state of research in art therapy and music therapy in the UK. It challenges assumptions about research in these areas, and makes use of research models from art history and music analysis as well as the more orthodox psychological and medical models used in clinical work. Informative and reassuring for those interested in undertaking research, the book gives lively accounts of the personal process of the art therapy and music therapy researcher. It presents the reader with many original ideas and strategies, and will be an invaluable reference book for practitioners and students of art therapy and music therapy, as well as for health professionals who work with them.

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This text is intended as an introduction to mathematical proofs for students. It is distilled from the lecture notes for a course focused on set theory subject matter as a means of teaching proofs. Chapter 1 contains an introduction and provides a brief summary of some background material students may be unfamiliar with. Chapters 2 and 3 introduce the basics of logic for students not yet familiar with these topics. Included is material on Boolean logic, propositions and predicates, logical operations, truth tables, tautologies and contradictions, rules of inference and logical arguments. Chapter 4 introduces mathematical proofs, including proof conventions, direct proofs, proof-by-contradiction, and proof-by-contraposition. Chapter 5 introduces the basics of naive set theory, including Venn diagrams and operations on sets. Chapter 6 introduces mathematical induction and recurrence relations. Chapter 7 introduces set-theoretic functions and covers injective, surjective, and bijective functions, as well as permutations. Chapter 8 covers the fundamental properties of the integers including primes, unique factorization, and Euclid's algorithm. Chapter 9 is an introduction to combinatorics; topics included are combinatorial proofs, binomial and multinomial coefficients, the Inclusion-Exclusion principle, and counting the number of surjective functions between finite sets. Chapter 10 introduces relations and covers equivalence relations and partial orders. Chapter 11 covers number bases, number systems, and operations. Chapter 12 covers cardinality, including basic results on countable and uncountable infinities, and introduces cardinal numbers. Chapter 13 expands on partial orders and introduces ordinal numbers. Chapter 14 examines the paradoxes of naive set theory and introduces and discusses axiomatic set theory. This chapter also includes Cantor's Paradox, Russel's Paradox, a discussion of axiomatic theories, an exposition on Zermelo-Fraenkel Set Theory with the Axiom of Choice, and a brief explanation of Goedel's Incompleteness Theorems.

John Hatsell (1733-1820) held the office of Clerk of the House of Commons from 1768 to 1820. In his letters and Memorabilia entries - published here for the first time - Hatsell brought to bear his intimate familiarity with high politics during the reign of George III. Hatsell's expertise in financial policy inspired him to offer counsel to Pitt the Younger during Pitt's first premiership (1783-1801). Hatsell's other correspondents include Henry Addington (speaker 1789-1801 and prime minister 1801-1804), Charles Abbot (speaker 1802-1817), and William Eden (diplomat and President of the Board of Trade in the Ministry of All the Talents, 1806-1807). Hatsell centres his attention on the enduring constitutional significance of the changes he experienced in his public and private life. Hatsell's wry humour is often on display as he reveals the lighter side of social and political life in Great Britain.