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Carl Friedrich Gauss’s textbook, Disquisitiones arithmeticae, published in 1801 (Latin), remains to this day a true masterpiece of mathematical examination. .
Classic biography of Gauss, updated with new introduction, bibliography and new material.
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Measuring the World marks the debut of a glorious new talent on the international scene. Young Austrian writer Daniel Kehlmann’s brilliant comic novel revolves around the meeting of two colossal geniuses of the Enlightenment. Late in the eighteenth century, two young Germans set out to measure the world. One of them, the aristocratic naturalist Alexander von Humboldt, negotiates jungles, voyages down the Orinoco River, tastes poisons, climbs the highest mountain known to man, counts head lice, and explores and measures every cave and hill he comes across. The other, the reclusive and barely socialized mathematician Carl Friedrich Gauss, can prove that space is curved without leaving his home. Terrifyingly famous and wildly eccentric, these two polar opposites finally meet in Berlin in 1828, and are immediately embroiled in the turmoil of the post-Napolean world.
This bibliography contains the publications of Husserl and the main secondary literature on Husserl, from Husserl's earliest publication (1887) till today (1997). As the collection of material was conduded in lune 1997, the list of publications for the year 1997 is of course incomplete. In this bibliography publications in the following languages have been induded: German, English, French, Italian, Spanish, Portuguese and Dutch - for both primary and secondary literature. Since this bibliography has been based primarily on the consultation of the induded documents (and not restricted to copying already existing bibliographies), it was not possible to indude publications in languages other than those mentioned. The bibliography has been constructed in the following way: 1. The list of Husserl's works and secondary literature by individual authors is preceded by a list of all edited volumes in which a text by or on Husserl is published. This list is ordered chronologica11y and runs from 1921 ti11 1997 (inclusive). Edited volumes of the same year are classified according to language, and this in the order mentioned above: German, English, French, etc. Edited volumes with a title in more than one language are classified according to the above order of languages (this of course concerns only the title of the edited volume, not the title(s) of the individual contributions). This order is maintained throughout the other parts of the bibliography.
Biographies of 23 important mathematicians span many centuries and cultures. Historical Learning Tasks provide 21 in-depth treatments of a variety of historical problems.
Leonhard Euler was one of the most prolific mathematicians that have ever lived. This book examines the huge scope of mathematical areas explored and developed by Euler, which includes number theory, combinatorics, geometry, complex variables and many more. The information known to Euler over 300 years ago is discussed, and many of his advances are reconstructed. Readers will be left in no doubt about the brilliance and pervasive influence of Euler's work.
The international bestselling author of Fermat’s Last Theorem explores the eccentric lives of history’s foremost mathematicians. From Archimedes’s eureka moment to Alexander Grothendieck’s seclusion in the Pyrenees, bestselling author Amir Aczel selects the most compelling stories in the history of mathematics, creating a colorful narrative that explores the quirky personalities behind some of the most groundbreaking, influential, and enduring theorems. Alongside revolutionary innovations are incredible tales of duels, battlefield heroism, flamboyant arrogance, pranks, secret societies, imprisonment, feuds, and theft—as well as some costly errors of judgment that prove genius doesn’t equal street smarts. Aczel’s colorful and enlightening profiles offer readers a newfound appreciation for the tenacity, complexity, eccentricity, and brilliance of our greatest mathematicians.