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You loved Jenny Pedigo's and Helen Robinson's first book, Contemporary Curved Quilts. Now sisters Jenny and Helen are joined by their sister, Sherilyn, to bring quilters another gorgeous curved collection. This time, they are using their Quick Curve Ruler to make a one-size, curved block from simple pieced shapes. Then, this one-size, one-curve block is the basis for each of the 12 amazingly unique quilts.~12 contemporary quilts. Complete how-to instructions and illustrations *Easy enough for an experienced beginner *Challenging enough for an advanced quilter *Uses the Quick Curve Ruler
This monograph presents an approachable proof of Mirzakhani’s curve counting theorem, both for simple and non-simple curves. Designed to welcome readers to the area, the presentation builds intuition with elementary examples before progressing to rigorous proofs. This approach illuminates new and established results alike, and produces versatile tools for studying the geometry of hyperbolic surfaces, Teichmüller theory, and mapping class groups. Beginning with the preliminaries of curves and arcs on surfaces, the authors go on to present the theory of geodesic currents in detail. Highlights include a treatment of cusped surfaces and surfaces with boundary, along with a comprehensive discussion of the action of the mapping class group on the space of geodesic currents. A user-friendly account of train tracks follows, providing the foundation for radallas, an immersed variation. From here, the authors apply these tools to great effect, offering simplified proofs of existing results and a new, more general proof of Mirzakhani’s curve counting theorem. Further applications include counting square-tiled surfaces and mapping class group orbits, and investigating random geometric structures. Mirzakhani’s Curve Counting and Geodesic Currents introduces readers to powerful counting techniques for the study of surfaces. Ideal for graduate students and researchers new to the area, the pedagogical approach, conversational style, and illuminating illustrations bring this exciting field to life. Exercises offer opportunities to engage with the material throughout. Basic familiarity with 2-dimensional topology and hyperbolic geometry, measured laminations, and the mapping class group is assumed.
The advice is sound; the client seems eager; and then... nothing happens! Too often, this is the experience that financial professionals encounter in their daily work. When good recommendations go unimplemented, clients’ well-being is compromised, opportunities are lost, and the professional relationship grows strained. Advice that Sticks takes aim at the problem of financial non-adherence. Written by a neuropsychologist and financial change expert, this book examines the five main factors that determine whether a client will follow through with financial advice. Individual client psychology plays a role in non-adherence; so, too, do sociocultural and environmental factors, general advice characteristics, and specific challenges pertaining to the emotionally loaded domain of money. Perhaps most surprising, however, is the extent to which advice-givers themselves can foil implementation. A great deal of non-adherence is due to preventable mistakes made by financial professionals and their teams. The author integrates her extensive clinical and consulting experience with research findings from the fields of positive psychology, behavioural economics, neuroscience, and medicine. What emerges is a thoughtful, funny, but above all practical guide for anyone who makes a living providing financial advice. It will become an indispensable handbook for people working with clients across the wealth spectrum.
Includes annual report of its council (1941-48, in pt. 1).
"For most of the last century, companies strived to control costs and shift as many units as possible. But now the price of many digital products has dropped to zero, requiring a new kind of business model. [This book encourages] accepting that millions of people now expect your product for free--because a small number of high spenders are enough to build a profitable business"--
Describes the drawing of plane curves, cycloidal curves, spirals, glissettes and others.