Abstract algebra : a first course / Dan Saracino.

By: Saracino, Dan, 1947-Material type: TextTextPublication details: Long Grove, Ill. : Weveland Press, c2008Edition: 2nd edDescription: 313 p. : ill. ; 25 cmISBN: 9781577665366Subject(s): Algebra, AbstractDDC classification: 512.02
Contents:
Sets and induction Binary operations Groups Fundamental theorems about groups Powers of an element ; cyclic groups Subgroups Direct products Functions Symmetric groups Equivalence relations ; cosets Counting the elements of a finite group Normal subgroups Homomorphisms Homomorphisms and normal subgroups Direct products and finite Abelian groups Sylow theorems Rings Subrings, ideals, and quotient rings Ring homomorphisms Polynomials From polynomials to fields Unique factorization domains Extensions of fields Constructions with straightedge and compass Normal and separable extensions Galois theory Solvability
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Holdings
Item type Current library Call number Status Date due Barcode Item holds
Books Books Namal Library
Mathematics 		512.02 SAR-A 2008 12559 (Browse shelf (Opens below)) Checked out 05/01/2024 0012559
Books Books Namal Library
Mathematics 		512.02 SAR-A 2008 12560 (Browse shelf (Opens below)) Checked out 06/15/2024 0012560
Total holds: 2
Browsing Namal Library shelves, Shelving location: Mathematics Close shelf browser (Hides shelf browser)
512.02 MOD 2008 10988 Modern algebra with applications / 512.02 MOD 2008 10989 Modern algebra with applications / 512.02 MOD 2008 10990 Modern algebra with applications / 512.02 SAR-A 2008 12559 Abstract algebra : a first course / 512.02 SAR-A 2008 12560 Abstract algebra : a first course / 512.02 SHE-A 2009 3769 Abstract algebra / 512.0711 DAT-A 2006 3496 Algebra and trigonometry /

Includes bibliographical references (p. 297-299) and index.

Sets and induction
Binary operations
Groups
Fundamental theorems about groups
Powers of an element ; cyclic groups
Subgroups
Direct products
Functions
Symmetric groups
Equivalence relations ; cosets
Counting the elements of a finite group
Normal subgroups
Homomorphisms
Homomorphisms and normal subgroups
Direct products and finite Abelian groups
Sylow theorems
Rings
Subrings, ideals, and quotient rings
Ring homomorphisms
Polynomials
From polynomials to fields
Unique factorization domains
Extensions of fields
Constructions with straightedge and compass
Normal and separable extensions
Galois theory
Solvability

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