Products related to Analytic:
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Focused Group Analytic Psychotherapy : An Integration of Clinical Experience and Research
This practical text lays out a new form of focused, time-limited group analytic psychotherapy, built on new and existing research, and integrating clinical experience from across the field. Presented in three parts, Focused Group Analytic Psychotherapy clearly introduces the therapeutic approach, fully explores all the elements involved, from considering suitable patients to composing the group and the role of the therapist, and provides an in-depth examination of clinical quality assurance, research and the integration of supervision.Peppered with examples and vignettes from carefully designed research by the author and others, the chapters demonstrate how this approach can be used in group therapy with patients facing specific psychological problems, symptomatic distress and/or a problematic relationship to self or others.This book will be an essential guide for psychotherapists who have primarily focused on individual psychotherapy and who want to learn more about groups, and to those, including group analysts, who have experience with long-term groups and want to learn more about time-limited groups.
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Complex Analytic Desingularization
[From the foreword by B. Teissier] The main ideas of the proof of resolution of singularities of complex-analytic spaces presented here were developed by Heisuke Hironaka in the late 1960s and early 1970s.Since then, a number of proofs, all inspired by Hironaka's general approach, have appeared, the validity of some of them extending beyond the complex analytic case.The proof has now been so streamlined that, although it was seen 50 years ago as one of the most difficult proofs produced by mathematics, it can now be the subject of an advanced university course.Yet, far from being of historical interest only, this long-awaited book will be very rewarding for any mathematician interested in singularity theory.Rather than a proof of a canonical or algorithmic resolution of singularities, what is presented is in fact a masterly study of the infinitely near “worst” singular points of a complex analytic space obtained by successive “permissible” blowing ups and of the way to tame them using certain subspaces of the ambient space.This taming proves by an induction on the dimension that there exist finite sequences of permissible blowing ups at the end of which the worst infinitely near points have disappeared, and this is essentially enough to obtain resolution of singularities.Hironaka’s ideas for resolution of singularities appear here in a purified and geometric form, in part because of the need to overcome the globalization problems appearing in complex analytic geometry. In addition, the book contains an elegant presentation of all the prerequisites of complex analytic geometry, including basic definitions and theorems needed to follow the development of ideas and proofs.Its epilogue presents the use of similar ideas in the resolution of singularities of complex analytic foliations.This text will be particularly useful and interesting for readers of the younger generation who wish to understand one of the most fundamental results in algebraic and analytic geometry and invent possible extensions and applications of the methods created to prove it.
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Analytic Projective Geometry
Projective geometry is the geometry of vision, and this book introduces students to this beautiful subject from an analytic perspective, emphasising its close relationship with linear algebra and the central role of symmetry.Starting with elementary and familiar geometry over real numbers, readers will soon build upon that knowledge via geometric pathways and journey on to deep and interesting corners of the subject.Through a projective approach to geometry, readers will discover connections between seemingly distant (and ancient) results in Euclidean geometry.By mixing recent results from the past 100 years with the history of the field, this text is one of the most comprehensive surveys of the subject and an invaluable reference for undergraduate and beginning graduate students learning classic geometry, as well as young researchers in computer graphics.Students will also appreciate the worked examples and diagrams throughout.
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Group Analytic Supervision
Group Analytic Supervision uses group analytic concepts to cast light on how group supervision works, covering history, theory and practice. Margaret Gallop and Margaret Smith illustrate the benefits that supervision can provide for post-qualification group supervision.This book offers a model of group analytic supervision, the clinical hexagon, to support supervisors of groups in thinking about their supervision group and its process.Gallop and Smith use vignettes to illustrate how supervision groups work together to broaden and deepen their understanding of their clients, including examples that demonstrate the benefits of this multi-perspective approach for therapists providing dyadic therapy.Group Analytic Supervision addresses several of the key tasks for supervisors of groups, including establishing and maintaining boundaries around the work, establishing good working relationships, working with parallel process, transference and countertransference.It describes using difference and diversity to enrich learning and it stresses the importance of self-care.Group Analytic Supervision will be essential reading for anyone who is providing group supervision, particularly therapists who undertake group analytic training.It will also be of great interest to counsellors and therapists, social workers, probation officers and healthcare staff who both provide and receive group supervision.
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What is analytic geometry?
Analytic geometry is a branch of mathematics that combines algebra and geometry. It involves using algebraic techniques to study geometric shapes and their properties. This approach allows for the use of equations and coordinates to represent and analyze geometric figures, making it possible to solve geometric problems using algebraic methods. Analytic geometry is widely used in various fields such as physics, engineering, and computer graphics.
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Can someone help me with analytic geometry?
Yes, someone can definitely help you with analytic geometry. Analytic geometry involves using algebra and geometry to study shapes and figures in a coordinate system. A tutor or teacher with expertise in this subject can provide guidance, explanations, and practice problems to help you understand and master the concepts of analytic geometry. Additionally, there are many online resources, textbooks, and study guides available to support your learning in this area.
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What is analytic geometry in the plane?
Analytic geometry in the plane is a branch of mathematics that combines algebra and geometry to study geometric shapes and figures using coordinate systems. It involves representing geometric objects such as points, lines, circles, and curves using algebraic equations and inequalities. By using the coordinate plane and algebraic techniques, analytic geometry allows us to analyze and solve problems related to geometric shapes and their properties. This approach provides a powerful tool for studying and understanding the relationships between geometric objects in the plane.
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How do I solve this problem in analytic geometry?
To solve a problem in analytic geometry, you typically start by defining the coordinates of the points involved in the problem. Then, you can use various formulas and equations to find the distances between points, slopes of lines, equations of lines, and intersections of lines or curves. It is important to understand the properties of geometric shapes and how they can be represented algebraically. By applying these concepts and techniques, you can effectively solve problems in analytic geometry.
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Data Analytic Literacy
The explosive growth in volume and varieties of data generated by the seemingly endless arrays of digital systems and applications is rapidly elevating the importance of being able to utilize data; in fact, data analytic literacy is becoming as important now, at the onset of the Digital Era, as rudimentary literacy and numeracy were throughout the Industrial Era. And yet, what constitutes data analytic literacy is poorly understood.To some, data analytic literacy is the ability to use basic statistics, to others it is data science ‘light’, and to still others it is just general familiarity with common data analytic outcomes. Exploring the scope and the structure of rudimentary data analytic competencies is at the core of this book which takes the perspective that data analytics is a new and distinct domain of knowledge and practice.It offers application-minded framing of rudimentary data analytic competencies built around conceptually sound and practically meaningful processes and mechanics of systematically transforming messy and heterogeneous data into informative insights. Data Analytic Literacy is meant to offer an easy-to-follow overview of the critical elements of the reasoning behind basic data manipulation and analysis approaches and steps, coupled with the commonly used data analytic and data communication techniques and tools.It offers an all-inclusive guide to developing basic data analytic competencies.
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Translation in Analytic Philosophy
This Element aims to introduce the different definitions of translation provided in the history of analytic philosophy.Starting from the definitions of translation as paraphrase, calculus, and language games, the Element explores the main philosophical-analytic notions used to explain translation from Frege and Wittgenstein onwards.Particular attention is paid to the concept of translation equivalence in the work of Quine, Davidson, and Sellars, and to the problem of translating implicit vs. explicit meaning into another language as discussed by Grice, Kripke, and the contemporary trends in analytic philosophy of language.
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Innovation in Music: Technology and Creativity
Innovation in Music: Technology and Creativity is a groundbreaking collection bringing together contributions from instructors, researchers, and professionals.Split into two sections, covering composition and performance, and technology and innovation, this volume offers truly international perspectives on ever-evolving practices. Including chapters on audience interaction, dynamic music methods, AI, and live electronic performances, this is recommended reading for professionals, students, and researchers looking for global insights into the fields of music production, music business, and music technology.
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Analytic Philosophy and Human Life
This book collects Thomas Nagel's recent philosophical reflections on topics of fundamental interest: ethics, moral psychology, science and religion, death, the holocaust, and the metaphysics of mind.Among the figures discussed are Peter Singer, Alvin Plantinga, Christine Korsgaard, Tony Judt, Elizabeth Anscombe, Philippa Foot, Iris Murdoch, T.M. Scanlon, Ronald Dworkin, Samuel Scheffler, Daniel Kahneman, Jonathan Haidt, Joshua Greene, and Daniel Dennett.Nagel consistently defends a realist interpretation of moral truth and resists reductive attempts to subsume ethics to psychology and evolutionary theory.He also defends a pluralistic conception of the content of morality as opposed to utilitarianism, one that includes deontological elements such as rights and special responsibilities.A realist outlook also informs his discussion of metaphysical and epistemological questions.The book closes with tributes to a number of people Nagel has known over the course of his career.The essays are all addressed to a general audience, and should appeal not only to philosophers but to anyone interested in current attempts to understand human life, human values, and how we fit into the world.
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What are the synthetic and analytic subjunctive moods in German?
In German, the synthetic subjunctive mood is formed by adding specific endings to the stem of the verb. This mood is used to express wishes, possibilities, or hypothetical situations. On the other hand, the analytic subjunctive mood is formed by using the auxiliary verb "würde" followed by the infinitive form of the main verb. This mood is commonly used in spoken German to express polite requests or to soften statements.
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What is the equation of a plane in analytic geometry?
The equation of a plane in analytic geometry is typically represented in the form Ax + By + Cz = D, where A, B, and C are the coefficients of the variables x, y, and z, and D is a constant. This equation represents all the points (x, y, z) that satisfy the relationship between the variables defined by the coefficients. The coefficients A, B, and C determine the direction of the plane's normal vector, while the constant D determines the distance of the plane from the origin. This equation allows us to describe and analyze the properties of a plane in three-dimensional space.
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Can someone help me with the task in analytic geometry?
Yes, someone can definitely help you with the task in analytic geometry. Analytic geometry involves using algebra and geometry to study the properties of geometric shapes. You can seek help from a teacher, tutor, or classmate who is knowledgeable in this subject. Additionally, there are many online resources and tutorials available to assist you in understanding and completing tasks in analytic geometry.
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What is the word problem in analytic geometry about the submarine?
The word problem in analytic geometry about the submarine involves determining the location of a submarine based on its distance from two fixed points, known as the foci, and the sum of its distances from these foci. This problem is known as the focus-directrix property of an ellipse. By using the properties of ellipses and the distance formula, one can calculate the exact coordinates of the submarine's location in the Cartesian plane.
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