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Science/Engineering Basic Algebra II
Posted on 2010-03-15
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More Nathan Jacobson “Basic Algebra II" Reviews: Summary: Not that basic It is indeed not an undergraduate level book, but Jaconson I&II form a great overall introduction to algebra for the budding algebraist. We used Jacobson I as the intro algebra text for graduate students at Berkeley, and it can be recommended for first or second year students (and beyond.) It forms a part of] the trilogy of "Don't Let the Name Fool You" of not that basic mathematics book with Weil's Basic Number Theory and Serre's A Course in Arithmetic. Summary: Excellent Basic Algebra II is much better organized than Basic Algebra I, and it is an outstanding reference for the algebra that every Ph.D. graduate student should know. Perhaps the decision to prove Wedderburn's theorem via Morita theory was unfortunate since it makes the former seem more inaccessible than it really is, but otherwise I cannot fault the exposition. One word of warning: if your main interest is algebraic number theory, then Lang's _Algebra_ is probably a better reference since Jacobson omits several topics that are crucial for the number theorist. Summary: Not really for undergraduates The claim by Book News that this is a book addressed to undergraduates is just plain wrong. In fact, this book is even difficult for the average graduate student. The title `Basic Algebra' might be at the root of this misundestanding. This is a classic book and a standard reference for abstract algebra at a relatively advanced level. depositfiles.com easy-share filefactory "
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