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If you are going from Burns/ Pinter to Artin you might have a hard time - I would recommend looking into books on Linear algebra, group theory ( more advanced than Pinter), Galios Theory, elementary/ Algebraic number theory or if you have the background Algebraic geometry/ topology.

Then when going through these refer back to Artin if there is something you do not understand or want to see the Algebra from a different perspective.

It is often hard to motivate Alegbra without having seen it occur naturally elsewhere. All this being Artin is a great book. Good luck.

Sorry, I can't comment on that book as I haven't read it!

Artin's Book would provide a great reference text for a refresh but it covers a lot of areas, and you sometimes lack the motivation to study the area without seeing it from a book devoted to it or from seeing it occur naturally. I have not used the book for a couple of years but looking back I would recommend combining it with a book on linear algebra and a book on elementary/ algebraic number theory.

If you are comparing it to Pinter or burns - Artin is a lot harder.