000			01088nam a2200169Ia 4500
005			20250616145514.0
008			230519t1985||||xx |||||||||||||| ||und||
020			_a0716714809
082			_a512
100			_aJacobson, Nathan _96358
245		0	_aBasic Algebra
250			_a2ª edición
260			_aNew York _bFreeman and company _c1985
520			_aVolume I Introduction: concepts from set theory. The integers 1.- Monoids and groups 2.- Rings 3.- Modules over a principal ideal domain 4.- Galois theory of equations 5.- Real polynomial equations and inequalities 6.- Metric vector spaces and the classical groups 7.- Algebras over a field 8.- Lattices and boolean algebras Volume 2 Introduction 1.- Categories 2.- Universal algebra 3.- Modules 4.- Basic structure theory of rings 5.- Classical representation theory of finite groups 6.- Elements of homological algebra with applications 7.- Commutative ideal theory: general theory and noetherian rings 8.- Field theory 9.- Valuation theory 10.- Dedekind domains 11.- Formally real fields
650			_aÁlgebra
942			_cBKG
999			_c172578 _d172578