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A new translation of Nietzsche’s seminal work by a prize-winning translator of W. G. Sebald, Goethe, Rilke, Herta Müller, and Elfriede Jelinek.
In Thus Spake Zarathustra, Nietzsche’s infamous protagonist sets off on a grand and noble quest to find meaning in a secular world and to live joyfully alongside the knowledge of death.
In this new translation by Michael Hulse—the first in English by a poet—Zarathustra...
In Thus Spake Zarathustra, Nietzsche’s infamous protagonist sets off on a grand and noble quest to find meaning in a secular world and to live joyfully alongside the knowledge of death.
In this new translation by Michael Hulse—the first in English by a poet—Zarathustra...
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English
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In this book, exercises are carried out regarding the following mathematical topics:
Cartesian plane and translations
line in the Cartesian plane
conics in the Cartesian plane (parabola, circumference, ellipse, hyperbola)
Initial theoretical hints are also presented to make the performance of the exercises understandable
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Español
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En este libro se presentan los supuestos teóricos de los siguientes temas matemáticos:
Plano cartesiano
segmentos, distancias y rectas en el plano cartesiano
parábolas, circunferencias, elipses, hipérbolas en el plano cartesiano
haces propios e impropios en el plano cartesiano
Además, se mencionan las principales aplicaciones de estos temas y se realizan algunos ejercicios.
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Charles Fefferman is the Herbert E. Jones, Jr., '43 University Professor of Mathematics at Princeton University. C. Robin Graham is professor of mathematics at the University of Washington.
This book develops and applies a theory of the ambient metric in conformal geometry. This is a Lorentz metric in n+2 dimensions that encodes a conformal class of metrics in n dimensions. The ambient metric has an alternate incarnation as the Poincaré metric,...
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En este libro se realizan ejercicios sobre los siguientes temas matemáticos: generalización de la geometría analítica en el planogeometría analítica en el espaciolongitud y regularidad de una curvacaracterización paramétrica a nivel geométricoTambién se presentan indicaciones teóricas iniciales para que se entienda la realización de los ejercicios.
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Español
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En este libro se realizan ejercicios sobre los siguientes temas matemáticos:
Plano cartesiano y traslaciones.
línea en el plano cartesiano
cónicas en el plano cartesiano (parábola, circunferencia, elipse, hipérbola)
También se presentan sugerencias teóricas iniciales para hacer comprensible la realización de los ejercicios.
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TEXT BOOK MOLECULAR SPECTRA and MOLECULAR STRUCTURE I. SPECTRA OF DIATOMIC MOLECULES by GERHARD HERZBERG. Originally published in 1939. PREFACE: Eleven years ago I published a volume entitled Molecular Spectra and Molecular Structure I. Diatomic Molecules which was followed in 1945 by a second volume Infrared and Raman Spectra of Polyatomic Molecules. The first volume has been out of print for a number of years but the demand for it seemed to justify...
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Based on a historic approach taken by instructors at MIT, this text is geared toward junior and senior undergraduate courses in analytic and projective geometry. Starting with concepts concerning points on a line and lines through a point, it proceeds to the geometry of plane and space, leading up to conics and quadrics developed within the context of metrical, affine, and projective transformations. The algebraic treatment is occasionally exchanged...
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Français
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Dans ce livre, des exercices sont réalisés sur les sujets mathématiques suivants:
généralisation de la géométrie analytique dans le plan
géométrie analytique dans l'espace
longueur et régularité d'une courbe
caractérisation paramétrique au niveau géométrique
Des conseils théoriques initiaux sont également présentés pour faire comprendre l'exécution des exercices
Author
Language
Français
Description
Dans ce livre, des exercices sont réalisés sur les sujets mathématiques suivants:
Plan cartésien et translations
droite dans le plan cartésien
coniques dans le plan cartésien (parabole, circonférence, ellipse, hyperbole)
Des conseils théoriques initiaux sont également présentés pour rendre compréhensible l'exécution des exercices
Author
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English
Description
The theoretical assumptions of the following mathematical topics are presented in this book:Cartesian planesegments, distances, and lines in the Cartesian planeparabolas, circumferences, ellipses, hyperbolas in the Cartesian planeproper and improper bundles in the Cartesian planeIn addition, the main applications of these topics are mentioned and some exercises are carried out.
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Specifically designed as an integrated survey of the development of analytic geometry, this classic study takes a unique approach to the history of ideas. The author, a distinguished historian of mathematics, presents a detailed view of not only the concepts themselves, but also the ways in which they extended the work of each generation, from before the Alexandrian Age through the eras of the great French mathematicians Fermat and Descartes, and...
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The first seven chapters of this concise text provide an exposition of the basic topics of solid analytic geometry and comprise the material for a one-semester course on the subject for undergraduate mathematics majors. The remaining two chapters offer additional material for longer courses or supplementary study. Chapters 1 and 2 contain a treatment of the equations of lines and planes. Subsequent chapters offer an exposition of classical elementary...
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This single-volume compilation of two books explores the construction of geometric proofs. In addition to offering useful criteria for determining correctness, it presents examples of faulty proofs that illustrate common errors. High-school geometry is the sole prerequisite. Proof in Geometry, the first in this two-part compilation, discusses the construction of geometric proofs and presents criteria useful for determining whether a proof is logically...
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English
Description
Brief but rigorous, this text is geared toward advanced undergraduates and graduate students. It covers the coordinate system, planes and lines, spheres, homogeneous coordinates, general equations of the second degree, quadric in Cartesian coordinates, and intersection of quadrics. Mathematician, physicist, and astronomer, William H. McCrea conducted research in many areas and is best known for his work on relativity and cosmology. McCrea studied...
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Illustrated with interesting examples from everyday life, this text shows how to create ellipses, parabolas, and hyperbolas and presents fascinating historical background on their ancient origins. The text starts with a discussion of techniques for generating the conic curves, showing how to create accurate depictions of large or small conic curves and describing their reflective properties, from light in telescopes to sound in microphones and amplifiers....
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Han pasado dos años desde la publicación de Miradas cruzadas. El sujeto. Esta segunda publicación cierra tres años de investigación con nueve trabajos elaborados por Jorge Luis Martin, Federico Mitidieri, de la Universidad del Salvador (USAL-Buenos Aires) y Ruth Ruiz, Dennis Schutijser, Stéphane Vinolo y quien suscribe, por la Pontificia Universidad Católica del Ecuador (PUCE-Quito). Desde 2016 hasta la fecha, el grupo se ha consolidado y ha...
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Nobel laureate Bertrand Russell was a notable 20th century British philosopher, mathematician, historian, social critic, and political activist. Considered one of the founders of analytical philosophy, Russell was an iconoclast who helped lead the revolt against British idealism, a prominent philosophy in England at the end of the 19th century. First written in 1912, Bertrand Russell's "The Problems of Philosophy" was an attempt by the author to create...
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Chemistry as a discipline is arguably now complete, all the major problems have been solved and there are no more great discoveries to be made. In his engaging new book, Bernie Bulkin explores the research that led to the solution of all the major problems of the discipline that existed in the early 1950s. He discusses the progress of both theory and experiment, and shows, by some anecdotal data, how chemistry has shifted from solving its own fundamental...
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English
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This well-thought-out text, filled with many special features, is designed for a two-semester course in calculus for technology students with a background in college algebra and trigonometry. The author has taken special care to make the book appealing to students by providing motivating examples, facilitating an intuitive understanding of the underlying concepts involved, and by providing much opportunity to gain proficiency in techniques and skills....
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