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Is Langs Algebra a good book. I just got it in the mail and IÂ´m going to use it to brush up on my algebra before I start graduate school, buy quick bust in us. Quick bust overnight, IÂ´ve heard that he uses his own private nomenclature, is that something IÂ´ll have any problems with, quick bust online sale. Find discount quick bust,
Michael has already given word-for-word my answer to the question:
Oh dear god no.
Lang does use his own private nomenclature (“entire rings”, compare quick bust prices, Quick bust sale, for example), but that's a minor issue, generic quick bust online. The book is just hard to read, buy quick bust without prescription. Quick bust vendors, The only chapter that I thought was well-written was the group theory chapter, but it's very concise, quick bust information, Quick bust free sample, so it might not be good for your purposes.
Abstract algebra has two excellent textbooks that are pitched at the advanced undergraduate or introductory graduate level: I, find no rx quick bust. Generic quick bust cheap, N. Herstein's Topics in Algebra, quick bust no prescription, Buy quick bust online, and Michael Artin's Algebra. Buy quick bust without prescription, Herstein covers the standard topics very clearly. Artin gives a much broader introduction to algebra's relationship to other fields of mathematics, order discount quick bust, Quick bust cheap price, so it's good for inspiration.
A few topics not covered in Herstein that are worth knowing are:
- The Nullstellensatz, quick bust internet, Cheap quick bust internet, and the relationship between algebraic varieties and ideals of commutative algebras.
- The theory of semisimple algebras, the Wedderburn-Artin Theorem, find quick bust, Quick bust canada, and its applications, such as Maschke's Theorem for group representations.
(These are probably all covered in Artin, but I don't have my copy handy so I'm not completely sure. They are all covered in Lang, but in both cases the chapters aren't very good.)
A more idiosyncratic suggestion I have is Ideals, Varieties, and Algorithms, by Cox, Little, and O'Shea. It covers the Nullstellensatz, but from the point of view of GrÃ¶bner bases, which are a computational tool that makes it easy to work out examples in commutative algebra. They also make it easier to understand why homological algebra is interesting from an algebraic point of view, and not just as a tool in algebraic topology, again because they make examples easy to work out.
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