000			01674nam a2200337 i 4500
001			418
005			20250211193558.0
008			841026m19851989nyua b 001 0 eng
010			_a84025836
020			_a0716714809 _qv. 1
020			_a9780716714804 _qv. 1
035			_a(OCoLC)11399571
040			_aDLC _cDLC _dFIL _dMUQ _dBAKER _dBTCTA _dYDXCP _dWY@ _dCIT _dMCW _dTULIB _dBDX
041	0		_aeng
049			_aBAUN_MERKEZ
050	0	4	_aQA154.2 _b.J32 1985
082	0	0	_219
100	1		_aJacobson, Nathan, _d1910-1999. _9122600 _eaut
245	1	0	_aBasic algebra / _cNathan Jacobson.
250			_a2nd ed.
264		1	_aNew York : _bW.H. Freeman, _c[1985-]
264		4	_c©1985-
300			_a497 pages : _billustrations ; _c24 cm.
336			_atext _btxt _2rdacontent
337			_aunmediated _bn _2rdamedia
338			_avolume _bnc _2rdacarrier
504			_aIncludes bibliographical references and index.
505	0	0	_tBasic algebra I. Introduction: concepts from set theory. The integers _t-- Monoids and groups _t-- Rings _t-- Modules over a principal ideal domain _t-- Galois theory of equations _t-- Real polynomial equations and inequalities _t-- Metric vector spaces and the classical groups _t-- Algebras over a field _t-- Lattices and boolean algebras -- _tBasic algebra II. Categories _t-- Universal algebra _t-- Modules _t-- Basic structure theory of rings _t-- Classical representation theory of finite groups _t-- Elements of homological algebra with applications _t-- Commutative ideal theory: general theory and Neotherian rings _t-- Field theory _t-- Valuation theory _t-- Dedekind domains _t-- Formally real fields.
650		0	_aAlgebra. _9275
942			_2lcc _cKT
999			_c3034 _d3034