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This is a reproduction of a book published before 1923. This book
may have occasional imperfections such as missing or blurred pages,
poor pictures, errant marks, etc. that were either part of the
original artifact, or were introduced by the scanning process. We
believe this work is culturally important, and despite the
imperfections, have elected to bring it back into print as part of
our continuing commitment to the preservation of printed works
worldwide. We appreciate your understanding of the imperfections in
the preservation process, and hope you enjoy this valuable book.
++++ The below data was compiled from various identification fields
in the bibliographic record of this title. This data is provided as
an additional tool in helping to ensure edition identification:
++++ Synagoge Und Kirche In Ihren Anfangen Moriz Friedlander G.
Reimer, 1908 Christianity and other religions; Church history;
Synagogues
The original goal that ultimately led to this volume was the
construction of "motivic cohomology theory," whose existence was
conjectured by A. Beilinson and S. Lichtenbaum. This is achieved in
the book's fourth paper, using results of the other papers whose
additional role is to contribute to our understanding of various
properties of algebraic cycles. The material presented provides the
foundations for the recent proof of the celebrated "Milnor
Conjecture" by Vladimir Voevodsky.
The theory of sheaves of relative cycles is developed in the
first paper of this volume. The theory of presheaves with transfers
and more specifically homotopy invariant presheaves with transfers
is the main theme of the second paper. The Friedlander-Lawson
moving lemma for families of algebraic cycles appears in the third
paper in which a bivariant theory called bivariant cycle cohomology
is constructed. The fifth and last paper in the volume gives a
proof of the fact that bivariant cycle cohomology groups are
canonically isomorphic (in appropriate cases) to Bloch's higher
Chow groups, thereby providing a link between the authors' theory
and Bloch's original approach to motivic (co-)homology.
This book presents a coherent account of the current status of
etale homotopy theory, a topological theory introduced into
abstract algebraic geometry by M. Artin and B. Mazur. Eric M.
Friedlander presents many of his own applications of this theory to
algebraic topology, finite Chevalley groups, and algebraic
geometry. Of particular interest are the discussions concerning the
Adams Conjecture, K-theories of finite fields, and Poincare
duality. Because these applications have required repeated
modifications of the original formulation of etale homotopy theory,
the author provides a new treatment of the foundations which is
more general and more precise than previous versions. One purpose
of this book is to offer the basic techniques and results of etale
homotopy theory to topologists and algebraic geometers who may then
apply the theory in their own work. With a view to such future
applications, the author has introduced a number of new
constructions (function complexes, relative homology and
cohomology, generalized cohomology) which have immediately proved
applicable to algebraic K-theory.
This scarce antiquarian book is a selection from Kessinger
Publishing's Legacy Reprint Series. Due to its age, it may contain
imperfections such as marks, notations, marginalia and flawed
pages. Because we believe this work is culturally important, we
have made it available as part of our commitment to protecting,
preserving, and promoting the world's literature. Kessinger
Publishing is the place to find hundreds of thousands of rare and
hard-to-find books with something of interest for everyone!
This scarce antiquarian book is a selection from Kessinger
Publishing's Legacy Reprint Series. Due to its age, it may contain
imperfections such as marks, notations, marginalia and flawed
pages. Because we believe this work is culturally important, we
have made it available as part of our commitment to protecting,
preserving, and promoting the world's literature. Kessinger
Publishing is the place to find hundreds of thousands of rare and
hard-to-find books with something of interest for everyone!
This scarce antiquarian book is a selection from Kessinger
Publishing's Legacy Reprint Series. Due to its age, it may contain
imperfections such as marks, notations, marginalia and flawed
pages. Because we believe this work is culturally important, we
have made it available as part of our commitment to protecting,
preserving, and promoting the world's literature. Kessinger
Publishing is the place to find hundreds of thousands of rare and
hard-to-find books with something of interest for everyone
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