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Algebraic topology --- 515.1 --- Topology --- 515.1 Topology --- Homotopy theory --- Mappings (Mathematics) --- Obstruction theory --- Homotopie --- Applications (Mathématiques) --- Théorie des obstructions --- Topologie algébrique
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CW complexes --- Homotopy theory --- CW-Complexes --- Homotopie --- Homologie --- Topologie algebrique
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Loop spaces --- Cobar construction (Topology) --- Functor theory --- Complexes, Semisimplicial --- Spaces, Loop --- Homotopy theory --- Topological spaces --- Functorial representation --- Algebra, Homological --- Categories (Mathematics) --- Functional analysis --- Transformations (Mathematics) --- Semisimplicial complexes --- Algebraic topology --- Complexes --- Construction, Cobar (Topology) --- Topology --- Loop spaces. --- Functor theory. --- Complexes, Semisimplicial. --- Espaces de lacets --- Foncteurs, Théorie des --- Complexes semi-simpliciaux --- Espaces de lacets. --- Foncteurs, Théorie des. --- Complexes semi-simpliciaux.
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This book considers deep and classical results of homotopy theory like the homological Whitehead theorem, the Hurewicz theorem, the finiteness obstruction theorem of Wall, the theorems on Whitehead torsion and simple homotopy equivalences, and characterizes axiomatically the assumptions under which such results hold. This leads to a new combinatorial foundation of homology and homotopy. Numerous explicit examples and applications in various fields of topology and algebra are given.
Mathematics --- K-theory --- Algebraic topology --- Mathématiques --- K-théorie --- Topologie algébrique --- Combinatorial analysis --- Algebraic topology. --- Algebraic geometry. --- K-theory. --- Algebraic Topology. --- Algebraic Geometry. --- K-Theory. --- Homology theory --- Algebraic geometry --- Geometry --- Topology
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Algebra, Homological --- Sequences (Mathematics) --- Cohomology operations
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