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200 10$aGroups, Rings and Fields$b[electronic resource] /$fby David A.R. Wallace
205   $a1st ed. 1998.
210  1$aLondon :$cSpringer London :$cImprint: Springer,$d1998.
215   $a1 online resource (VIII, 248 p. 4 illus.) 
225 1 $aSpringer Undergraduate Mathematics Series,$x1615-2085
300   $aIncludes index.
311   $a3-540-76177-2 
327   $a1 Sets and Mappings -- 2 The Integers -- 3 Introduction to Rings -- 4 Introduction to Groups -- 5 Rings -- 6 Topics in Group Theory -- Hints to Solutions -- Suggestions for Further Study.
330   $aDavid Wallace has written a text on modern algebra which is suitable for a first course in the subject given to mathematics undergraduates. It aims to promote a feeling for the evolutionary and historical development of algebra. It assumes some familiarity with complex numbers, matrices and linear algebra which are commonly taught during the first year of an undergraduate course. Each chapter contains examples, exercises and solutions, perfectly suited to aid self-study. All arguments in the text are carefully crafted to promote understanding and enjoyment for the reader.
410  0$aSpringer Undergraduate Mathematics Series,$x1615-2085
606   $aAlgebra
606   $aCommutative algebra
606   $aCommutative rings
606   $aAlgebra$3https://scigraph.springernature.com/ontologies/product-market-codes/M11000
606   $aCommutative Rings and Algebras$3https://scigraph.springernature.com/ontologies/product-market-codes/M11043
615  0$aAlgebra.
615  0$aCommutative algebra.
615  0$aCommutative rings.
615 14$aAlgebra.
615 24$aCommutative Rings and Algebras.
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