Codimension 2

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(References)
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<ref name="Zic15"/>
 
<ref name="Zic15"/>
 
<ref name="Lev05"/>
 
<ref name="Lev05"/>
 +
<ref name="Sus91"/>
  
 
<math>\int A=B</math>
 
<math>\int A=B</math>
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<ref name="Wei13">Weibel, Ch. A.; ''The K-book. An introduction to algebraic K-theory''. Graduate Studies in Mathematics, 145. American Mathematical Society, Providence, RI, 2013. xii+618 pp. </ref>
 
<ref name="Wei13">Weibel, Ch. A.; ''The K-book. An introduction to algebraic K-theory''. Graduate Studies in Mathematics, 145. American Mathematical Society, Providence, RI, 2013. xii+618 pp. </ref>
 
<ref name="Sus84">Suslin, A. A.; ''Homology of <math>\mathrm{GL}_n</math>, characteristic classes and Milnor K-theory''. Algebraic K-theory, number theory, geometry and analysis (Bielefeld, 1982), 357–375, Lecture Notes in Math., 1046, Springer, Berlin, 1984. </ref>
 
<ref name="Sus84">Suslin, A. A.; ''Homology of <math>\mathrm{GL}_n</math>, characteristic classes and Milnor K-theory''. Algebraic K-theory, number theory, geometry and analysis (Bielefeld, 1982), 357–375, Lecture Notes in Math., 1046, Springer, Berlin, 1984. </ref>
 +
<ref name="Sus91">Suslin, A. A.;
 +
''<math>K_3</math> of a field, and the Bloch group.'' (Russian)
 +
Translated in Proc. Steklov Inst. Math. 1991, no. 4, 217–239. Galois theory, rings, algebraic groups and their applications (Russian). </ref>
  
 
<ref name="Zic15">Zickert, Ch. K.; ''The extended Bloch group and algebraic K-theory''. J. Reine Angew. Math. 704 (2015), 21–54. </ref>
 
<ref name="Zic15">Zickert, Ch. K.; ''The extended Bloch group and algebraic K-theory''. J. Reine Angew. Math. 704 (2015), 21–54. </ref>

Revision as of 20:55, 26 March 2016

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