#992 in Science & math books
Use arrows to jump to the previous/next product

Reddit mentions of Contemporary Abstract Algebra

Sentiment score: 2
Reddit mentions: 4

We found 4 Reddit mentions of Contemporary Abstract Algebra. Here are the top ones.

Contemporary Abstract Algebra
Buying options
View on Amazon.com
or
Used Book in Good Condition
Specs:
Height9.5 Inches
Length6.5 Inches
Number of items1
Weight2.1495070545 Pounds
Width1.25 Inches

idea-bulb Interested in what Redditors like? Check out our Shuffle feature

Shuffle: random products popular on Reddit

Found 4 comments on Contemporary Abstract Algebra:

u/ThisIsMyOkCAccount · 5 pointsr/learnmath

Any introductory abstract algebra book will have the basics of of rings, ideals, and quotient rings, as well as a few other things.

My class on intro to group theory used Gallian's Contemporary Abstract Algebra, which I'm a pretty big fan of as an introduction. It's gentle and doesn't rush into things, but has a large amount of exercises, some of which will really stretch your understanding.

If you want something a little harder, but a little deeper, Artin's Algebra is very popular, and for very good reason. It'll help you develop your group theory knowledge as well.

u/[deleted] · 3 pointsr/math

I would actually recommend: Contemporary Abstract Algebra.


I used A First Course in Abstract Algebra and Contemporary Algebra for Rings/Fields and Groups, respectively. Contemporary Abstract Algebra is a much easier read with lots of examples and more easier problems for someone at your level to work with. It also has many, many more problems per section and a lot more answers.

A First Course in Abstract Algebra is a fine textbook, but maybe a bit beyond your level right now being a high school student -- that's not a bad thing.

Also do not even think about reading the Galois theory sections of these textbooks. They do it in an extremely poor manner and I think A First Course in Abstract Algebra even leaves out a certain type of Field extension which is actually required to define a Galois extension, effectively cutting out an important chunk of Galois theory. They end up using specific irreducible polynomials to avoid running into problems with the way they do it.

u/jgodbo · 1 pointr/puremathematics

Gallian is a good intro:

https://www.amazon.com/Contemporary-Abstract-Algebra-Joseph-Gallian/dp/1133599702

Doesn't require to much background, but is a good intro to the subject. D&F is a great book, but feels more referency