Composer, critic, author, and radio personality, (Joseph) Deems Taylor (1885-1966) was one of the most influential figures in American culture from the 1920s through the 1940s. A self-taught composer, the New York City native wrote such pieces as the orchestral suite Through the Looking Glass and the acclaimed operas The King's Henchman and Peter Ibbetson, the first commissions ever offered by the Metropolitan Opera. Taylor's operatic works were among the most popular and widely performed of his day, yet he achieved greatest fame and recognition as the golden-voiced intermission commentator for the New York Philharmonic radio broadcasts and as the on-screen host of Walt Disney's classic film Fantasia. With his witty, clever, charming, and informative but unpatronizing manner, he almost single-handedly introduced classical music to millions of Americans across the nation. In this first biography of Taylor, James A. Pegolotti brings to life the remarkably multi-talented man within the context of his times. The captivating portrait recounts his formative years in the Bronx, his college years at New York University, where he composed four successive varsity musicals, his journalistic career first as a writer for the New York Tribune Sunday Magazine and then as the powerful music critic for the New York World, and his musical triumphs. Pegolotti also details Taylor's stints as editor of Musical America, president of the American Society of Composers, Authors and Publishers (ASCAP), best-selling author of Of Men and Music and other books, collaborator with Disney and Leopold Stokowski on Fantasia, and even judge for the Miss America pageant. He describes how Taylor used his critic's pulpit to champion American music, opera, and musicians, and also chronicles his colorful personal life, including his third marriage at age sixty to a twenty-year-old costume designer. Enlivened with such figures as George Gershwin, Jerome Kern, F. Scott Fitzgerald, Ayn Rand, and Taylor's fellow Algonquin Round Table tastemakers, this in-depth, well-balanced, and objective biography will stand as the definitive work on the great American composer-critic.
On May 25, 2020, a thunderous collision between racism and COVID-19 created an “imperfect” storm that revealed centuries of imperfections that were camouflaged in America’s society. After the murder of George Floyd, virtually everyone became clear-eyed and could see the imperfections in health care, housing, employment, criminal justice, and education. These institutions continue to hinder the upward mobility of people of color. James and Wandy Taylor, the owners of Taylor & Taylor Education Consultants, explore how systemic racism in public education has prevented many black and brown children from achieving their full potential. They explore how to: • bridge the culture gap between teachers and students in culturally diverse classrooms; • prepare teachers to succeed in multicultural settings; • ascertain the differences between divergent views of education. The authors also take readers on a journey through America’s past that begins with the Jim Crow era of the late nineteenth century when America had separate and unequal societies and culminates in the present where students learn together—but from teachers that are often biased. Discover the problems students of color face on a daily basis and arm yourself with strategies to eradicate systemic racism in our schools with the insights provided in The Imperfect Storm.
With a fresh geometric approach that incorporates more than 250 illustrations, this textbook sets itself apart from all others in advanced calculus. Besides the classical capstones--the change of variables formula, implicit and inverse function theorems, the integral theorems of Gauss and Stokes--the text treats other important topics in differential analysis, such as Morse's lemma and the Poincaré lemma. The ideas behind most topics can be understood with just two or three variables. The book incorporates modern computational tools to give visualization real power. Using 2D and 3D graphics, the book offers new insights into fundamental elements of the calculus of differentiable maps. The geometric theme continues with an analysis of the physical meaning of the divergence and the curl at a level of detail not found in other advanced calculus books. This is a textbook for undergraduates and graduate students in mathematics, the physical sciences, and economics. Prerequisites are an introduction to linear algebra and multivariable calculus. There is enough material for a year-long course on advanced calculus and for a variety of semester courses--including topics in geometry. The measured pace of the book, with its extensive examples and illustrations, make it especially suitable for independent study.
Calculus for the Life Sciences is an entire reimagining of the standard calculus sequence with the needs of life science students as the fundamental organizing principle. Those needs, according to the National Academy of Science, include: the mathematical concepts of change, modeling, equilibria and stability, structure of a system, interactions among components, data and measurement, visualization, and algorithms. This book addresses, in a deep and significant way, every concept on that list. The book begins with a primer on modeling in the biological realm and biological modeling is the theme and frame for the entire book. The authors build models of bacterial growth, light penetration through a column of water, and dynamics of a colony of mold in the first few pages. In each case there is actual data that needs fitting. In the case of the mold colony that data is a set of photographs of the colony growing on a ruled sheet of graph paper and the students need to make their own approximations. Fundamental questions about the nature of mathematical modeling—trying to approximate a real-world phenomenon with an equation—are all laid out for the students to wrestle with. The authors have produced a beautifully written introduction to the uses of mathematics in the life sciences. The exposition is crystalline, the problems are overwhelmingly from biology and interesting and rich, and the emphasis on modeling is pervasive. An instructor's manual for this title is available electronically to those instructors who have adopted the textbook for classroom use. Please send email to textbooks@ams.org for more information. Online question content and interactive step-by-step tutorials are available for this title in WebAssign. WebAssign is a leading provider of online instructional tools for both faculty and students.
Praise for the First Edition ". . . outstandingly appealing with regard to its style, contents, considerations of requirements of practice, choice of examples, and exercises." —Zentrablatt Math ". . . carefully structured with many detailed worked examples . . ." —The Mathematical Gazette ". . . an up-to-date and user-friendly account . . ." —Mathematika An Introduction to Numerical Methods and Analysis addresses the mathematics underlying approximation and scientific computing and successfully explains where approximation methods come from, why they sometimes work (or don't work), and when to use one of the many techniques that are available. Written in a style that emphasizes readability and usefulness for the numerical methods novice, the book begins with basic, elementary material and gradually builds up to more advanced topics. A selection of concepts required for the study of computational mathematics is introduced, and simple approximations using Taylor's Theorem are also treated in some depth. The text includes exercises that run the gamut from simple hand computations, to challenging derivations and minor proofs, to programming exercises. A greater emphasis on applied exercises as well as the cause and effect associated with numerical mathematics is featured throughout the book. An Introduction to Numerical Methods and Analysis is the ideal text for students in advanced undergraduate mathematics and engineering courses who are interested in gaining an understanding of numerical methods and numerical analysis.
This is one of the most important baseball books to be published in a long time, taking a comprehensive look at black participation in the national pastime from 1858 through 1900. It provides team rosters and team histories, player biographies, a list of umpires and games they officiated and information on team managers and team secretaries. Well known organizations like the Washington's Mutuals, Philadelphia Pythians, Chicago Uniques, St. Louis Black Stockings, Cuban Giants and Chicago Unions are documented, as well as lesser known teams like the Wilmington Mutuals, Newton Black Stockings, San Francisco Enterprise, Dallas Black Stockings, Galveston Flyaways, Louisville Brotherhoods and Helena Pastimes. Player biographies trace their connections between teams across the country. Essays frame the biographies, discussing the social and cultural events that shaped black baseball. Waiters and barbers formed the earliest organized clubs and developed local, regional and national circuits. Some players belonged to both white and colored clubs, and some umpires officiated colored, white and interracial matches. High schools nurtured young players and transformed them into powerhouse teams, like Cincinnati's Vigilant Base Ball Club. A special essay covers visual representations of black baseball and the artists who created them, including colored artists of color who were also baseballists.
This textbook is intended to introduce advanced undergraduate and early-career graduate students to the field of numerical analysis. This field pertains to the design, analysis, and implementation of algorithms for the approximate solution of mathematical problems that arise in applications spanning science and engineering, and are not practical to solve using analytical techniques such as those taught in courses in calculus, linear algebra or differential equations.Topics covered include computer arithmetic, error analysis, solution of systems of linear equations, least squares problems, eigenvalue problems, nonlinear equations, optimization, polynomial interpolation and approximation, numerical differentiation and integration, ordinary differential equations, and partial differential equations. For each problem considered, the presentation includes the derivation of solution techniques, analysis of their efficiency, accuracy and robustness, and details of their implementation, illustrated through the Python programming language.This text is suitable for a year-long sequence in numerical analysis, and can also be used for a one-semester course in numerical linear algebra.
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