000			01468cam a2200217 4500
020			_a0691081018
040			_cDLC
082	0	0	_a512.4 _bMIL/I
100	1		_aMilnor, John W. _915400
245	1	0	_aIntroduction to algebraic K-theory / _c John Milnor.
260			_aPrinceton, N.J., _bPrinceton University Press, _c1971.
300			_axiii, 184 p. _c24 cm.
440		0	_aAnnals of mathematics studies, _vno. 72 _915401
504			_aIncludes bibliographical references.
505			_a1. Projective Modules and K0LAMBDA, pg. 1* 2 . Constructing Projective Modules, pg. 19* 3. The Whitehead Group K1LAMBDA, pg. 25* 4. The Exact Sequence Associated with an Ideal, pg. 33* 5. Steinberg Groups and the Functor K2, pg. 39* 6. Extending the Exact Sequences, pg. 53* 7. The Case of a Commutative Banach Algebra, pg. 57* 8. The Product K1LAMBDA K1LAMBDA --> K2LAMBDA, pg. 63* 9. Computations in the Steinberg Group, pg. 71* 10. Computation of K2Z, pg. 81* 11. Matsumoto's Computation of K2 of a Field, pg. 93*12. Proof of Matsumoto's Theorem, pg. 109* 13. More about Dedekind Domains, pg. 123* 14. The Transfer Homomorphism, pg. 137* 15. Power Norm Residue Symbols, pg. 143* 16. Number Fields, pg. 155*Appendix. Continuous Steinberg Symbols, pg. 165*Index, pg. 183
650		0	_aAssociative rings. _915402
650		0	_aAbelian groups. _915403
650		0	_aFunctor theory. _915404
856	4	2	_uhttp://www.loc.gov/catdir/enhancements/fy1501/74161197-d.html
942			_cWB16
999			_c196728 _d196728