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\providecommand{\bysame}{\leavevmode\hbox to3em{\hrulefill}\thinspace}
\begin{thebibliography}{{V. }00}

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R.~MacPherson A.~Beilinson and V.~Schechtman, \emph{Notes on motivic
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\bibitem[Ada74]{adams}
J.~F. Adams, \emph{Stable homotopy and generalised homology}, University of
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\bibitem[BG73]{bg}
K.~S. Brown and S.~M. Gersten, \emph{Algebraic ${K}$-theory as generalized
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S.~Bloch and S.~Lichtenbaum, \emph{A spectral sequence for motivic cohomology},
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S.~Bloch, \emph{Algebraic cycles and higher ${K}$-theory}, Adv. in Math.
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S.~Bloch, \emph{The moving lemma for higher {C}how groups}, J. Algebraic Geom.
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\bibitem[BT73]{milnring}
H.~Bass and J.~Tate, \emph{The {M}ilnor ring of a global field}, Algebraic
  $K$-theory, II: ``Classical'' algebraic $K$-theory and connections with
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E.~M. Friedlander and A.~Suslin, \emph{The spectral sequence relating algebraic
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\bibitem[Ful75]{fultsing}
W.~Fulton, \emph{Rational equivalence on singular varieties}, Inst. Hautes
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\bibitem[Ful84]{fulton}
W.~Fulton, \emph{Intersection theory}, Springer-Verlag, Berlin, 1984.

\bibitem[BivCy]{biv}
E.~M. Friedlander and V.~Voevodsky, \emph{{Bivariant Cycle Cohomology}}, In VSF
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\bibitem[GD71]{ega1sv}
A.~Grothendieck and J.~Dieudonn\'{e}, \emph{\'{E}l\'ements de g\'eom\'etrie
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S.~Gel{\cprime}fand and Yu. Manin, \emph{Metody gomologicheskoi algebry. {T}om
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A.~Grothendieck, \emph{Sur quelques points d'alg\`ebre homologique}, T\^ohoku
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\bibitem[EGA$0_\text{IV}$]{ega0}
A.~Grothendieck, \emph{\'{E}l\'ements de g\'eom\'etrie alg\'ebrique. {I}{V}.
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\bibitem[EGA I]{ega1}
A.~Grothendieck, \emph{\'{E}l\'ements de g\'eom\'etrie alg\'ebrique. {I}. {L}e
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\bibitem[EGA III]{ega3}
A.~Grothendieck, \emph{\'{E}l\'ements de g\'eom\'etrie alg\'ebrique. {I}{I}{I}.
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\bibitem[EGA IV]{ega4}
A.~Grothendieck, \emph{\'{E}l\'ements de g\'eom\'etrie alg\'ebrique. {I}{V}.
  \'{E}tude locale des sch\'emas et des morphismes de sch\'emas.}, Inst. Hautes
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\bibitem[Har77]{hart}
R.~Hartshorne, \emph{Algebraic geometry}, Springer-Verlag, New York, 1977,
  Graduate Texts in Mathematics, No. 52.

\bibitem[Jou73]{j}
J.-P. Jouanolou, \emph{Une suite exacte de {M}ayer-{V}ietoris en
  ${K}$-th\'eorie alg\'ebrique}, Algebraic $K$-theory, I: Higher $K$-theories
  (Proc. Conf., Battelle Memorial Inst., Seattle, Wash., 1972), Springer,
  Berlin, 1973, pp.~293--316. Lecture Notes in Math., Vol. 341.

\bibitem[KS86]{ks}
K.~Kato and S.~Saito, \emph{Global class field theory of arithmetic schemes},
  Applications of algebraic $K$-theory to algebraic geometry and number theory,
  Part I, II (Boulder, Colo., 1983), Amer. Math. Soc., Providence, RI, 1986,
  pp.~255--331.

\bibitem[Lev94]{Levine2}
M.~Levine, \emph{Bloch's higher chow groups revisited}, $K$-theory (Strasbourg,
  1992), 1994, pp.~235--320.

\bibitem[Lev98]{mm}
M.~Levine, \emph{Mixed motives}, American Mathematical Society, Providence, RI,
  1998.

\bibitem[Lic84]{Licht2}
S.~Lichtenbaum, \emph{Values of zeta-functions at nonnegative integers}, Number
  theory, Noordwijkerhout 1983 (Noordwijkerhout, 1983), Springer, Berlin, 1984,
  pp.~127--138.

\bibitem[Mac71]{mac}
S.~MacLane, \emph{Categories for the working mathematician}, Springer-Verlag,
  New York, 1971.

\bibitem[Man68]{manin}
Ju. Manin, \emph{Correspondences, motifs and monoidal transformations}, Mat.
  Sb. (N.S.) \textbf{77 (119)} (1968), 475--507.

\bibitem[Mil80]{milne}
J.~Milne, \emph{\'{E}tale cohomology}, Princeton University Press, Princeton,
  N.J., 1980.

\bibitem[Nis89]{nistop}
Ye.~A. Nisnevich, \emph{The completely decomposed topology on schemes and
  associated descent spectral sequences in algebraic ${K}$-theory}, Algebraic
  $K$-theory: connections with geometry and topology (Lake Louise, AB, 1987),
  Kluwer Acad. Publ., Dordrecht, 1989, pp.~241--342.

\bibitem[NS89]{homgenlin}
Yu. Nesterenko and A.~Suslin, \emph{Homology of the general linear group over a
  local ring, and {M}ilnor's ${K}$-theory}, Izv. Akad. Nauk SSSR Ser. Mat.
  \textbf{53} (1989), no.~1, 121--146.

\bibitem[Rec71]{rec}
D.~Rector, \emph{${K}$-theory of a space with coefficients in a (discrete)
  ring}, Bull. Amer. Math. Soc. \textbf{77} (1971), 571--575.

\bibitem[Ric89]{rickard}
J.~Rickard, \emph{Derived categories and stable equivalence}, J. Pure Appl.
  Algebra \textbf{61} (1989), no.~3, 303--317.

\bibitem[Ser65]{serre}
J.-P. Serre, \emph{Alg\`ebre locale. {M}ultiplicit\'es}, Springer-Verlag,
  Berlin, 1965.

\bibitem[SGA4]{sga4}
\emph{Th\'eorie des topos et cohomologie \'etale des sch\'emas},
  Springer-Verlag, Berlin, 1972-1973, S\'eminaire de G\'eom\'etrie Alg\'ebrique
  du Bois-Marie 1963--1964 (SGA 4), Dirig\'e par M. Artin, A. Grothendieck, et
  J.-L. Verdier. Avec la collaboration de N. Bourbaki, P. Deligne et B.
  Saint-Donat, Lecture Notes in Mathematics, Vol. 269, 270, 305.

\bibitem[Sus82]{mennicke}
A.~Suslin, \emph{Mennicke symbols and their applications in the ${K}$-theory of
  fields}, Proceedings of a Conference held at Oberwolfach, June 16--20, 1980
  (R.~K. Dennis, ed.), Springer-Verlag, Berlin, 1982, pp.~334--356.

\bibitem[HiCG]{higher}
A~Suslin, \emph{{Higher Chow Groups and \'Etale Cohomology}}, In VSF
  \cite{orange}, pp.~239--254.

\bibitem[SV96]{svin}
A.~Suslin and V.~Voevodsky, \emph{Singular homology of abstract algebraic
  varieties}, Invent. Math. \textbf{123} (1996), no.~1, 61--94.

\bibitem[SV00]{bk}
A.~Suslin and V.~Voevodsky, \emph{{B}loch-{K}ato conjecture and motivic
  cohomology with finite coefficients}, The Arithmetic and Geometry of
  Algebraic Cycles ({B. Gordon, J. Lewis, S. M\"{u}ller-Stach, S. Saito, N.
  Yui}, ed.), Nato ASI series C, vol. 548, Kluwer, 2000, pp.~117--189.

\bibitem[RelCy]{relchow}
A.~Suslin and V.~Voevodsky, \emph{{Relative Cycles and Chow Sheaves}}, In VSF
  \cite{orange}, pp.~10--86.

\bibitem[Swa62]{swanvbpm}
R.~G. Swan, \emph{Vector bundles and projective modules}, Trans. Amer. Math.
  Soc. \textbf{105} (1962), 264--277.

\bibitem[Swa72]{swan}
R.~G. Swan, \emph{Some relations between higher ${K}$-functors}, J. Algebra
  \textbf{21} (1972), 113--136.

\bibitem[VSF00]{orange}
{V. Voevodsky, A. Suslin and E. M. Friedlander}, \emph{Cycles, transfers, and
  motivic homology theories}, Annals of Mathematics Studies, vol. 143,
  Princeton University Press, 2000.

\bibitem[Ver77]{verdier}
J.-L. Verdier, \emph{Cat\'egories d\'eriv\'ees, \'etat 0}, Springer-Verlag,
  Berlin, 1977, S\'eminaire de G\'eom\'etrie Alg\'ebrique du Bois-Marie SGA
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\bibitem[CohTh]{preth}
V.~Voevodsky, \emph{{Cohomological Theory of Presheaves with Transfers}}, In
  VSF \cite{orange}, pp.~87--137.

\bibitem[TrCat]{tri}
V.~Voevodsky, \emph{{Triangulated Categories of Motives Over a Field}}, In VSF
  \cite{orange}, pp.~188--254.

\bibitem[Voe02]{Cancellation}
V.~Voevodsky, \emph{{C}ancellation theorem}, Preprint.
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\bibitem[Wei89]{wh}
C.~Weibel, \emph{Homotopy algebraic ${K}$-theory}, Algebraic $K$-theory and
  algebraic number theory (Honolulu, HI, 1987), Amer. Math. Soc., Providence,
  RI, 1989, pp.~461--488.

\bibitem[Wei94]{w}
C.~Weibel, \emph{An introduction to homological algebra}, Cambridge University
  Press, Cambridge, 1994.

\bibitem[Whi78]{whitehead}
George~W. Whitehead, \emph{Elements of homotopy theory}, Springer-Verlag, New
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\end{thebibliography}







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