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The Meditations of Marcus Aurelius, Selections Annotated and Explained by Malaspina Great Books Web Editor Russell McNeil PhD
The Meditations of Marcus Aurelius:
Selections Annotated and Explained

Russell McNeil, PhD
Editor, Malaspina Great Books

In 1862 the English literary critic and poet Matthew Arnold described Marcus Aurelius as "the most beautiful figure in history." The Stoicism of Aurelius is grounded in rationality and rests solidly on an ethical approach rooted in nature. Stoicism promises real happiness and joy in this life and a serenity that can never be soured by personal misfortune. This philosophy has universal appeal with practical implications on problems ranging from climate change and terrorism to the personal management of sickness, aging, depression and addiction. I truly believe that the Meditations of Marcus Aurelius has much to offer us now...(Click on book cover for more)

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Category:ScienceLiterature
Ancient Science
Ancient Literature
Name:Euclid - Math Series
Birth Year:c. 300 BCE
Death Year:na
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Euclid was a Greek mathematician who lived in the 3rd century B.C.

His most famous work is the Elements, a book in which he deduces the properties of geometrical objects and integers from a set of axioms, thereby anticipating the axiomatic method of modern mathematics.

Although many of the results in the Elements originated with earlier mathematicians, one of Euclid's major accomplishments was to present them in a single logically coherent framework.

His fifth postulate, called the Parallel Postulate, states that for any line and any point not on that line, there exists a unique line passing through the point and never intersecting the line. It was long assumed to follow from the other axioms, but in the 19th century, Janos Bolyai (and probably Carl Friedrich Gauss before him) realized that its negation leads to consistent non-euclidean geometries, which were later developed by Lobatchevsky and Riemann. In addition to a treatment of geometry, Euclid's book also contains the beginnings of elementary number theory, such as the notion of divisibility, the greatest common divisor and the Euclidean algorithm to determine it, and the infinity of prime numbers. While the Elements was still used in the 20th century as a geometry text book and has been considered a fine example of the formally precise axiomatic method, Euclid's treatment does not hold up to modern standards and some logically necessary axioms are missing. The first correct axiomatic treatment of geometry was provided by Hilbert in 1899. [This article is licensed under the GNU Free Documentation License and uses material adapted in whole or in part from the Wikipedia article on Euclid .]

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This web page is part of a biographical database on Great Ideas. These are living ideas that have shaped, defined and directed world culture for over 2,500 years. By definition the Great Ideas are radical. As such they are sometimes misread, or distorted by popular simplifications. Understanding a Great Idea demands personal engagement. Our selection of Great Ideas is drawn from literature and philosophy, science, art, music, theatre, and cinema. We also include biographies of pivotal historical and religious figures, as well as contributions from women and other historically under-represented minorities. The result is an integrated multi-cultural and multi-disciplinary database built upon the framework of the always controversial Great Books Core List published in 1940 by the late Great Books Pioneer Mortimer Adler (1902-2001). Most of the works on that list are available in the 60 volume Great Books of the Western World.

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