Collected Papers of John Milnor

Part 1: Homotopy theory: Introduction to Part 1: homotopy theory Construction of universal bundles, I Construction of universal bundles, II The geometric realization of a semi-simplicial complex On spaces having the homotopy type of a CW-complex On the construction of $FK$ Part 2: Cohomology and homology: Introduction to Part 2: cohomolgy and homology The Steenrod algebra and its dual On the Steenrod homology theory On axiomatic homology theory (with M. G. Barratt), An example of anomalous singular homology (with G. Lusztig and F. P. Peterson), Semi-characteristics and cobordism On the homology of Lie groups made discrete Part 3: Manifolds: Introduction to Part 3: Manifolds On the immersion of $n$-manifolds in ($n$+1)-space On simply connected 4-manifolds (with M. Kervaire), On $2$-spheres in $4$-manifolds (with E. Spanier), Two remarks on fiber homotopy type Microbundles and differentiable structures Topological manifolds and smooth manifolds Microbundles. I On characteristic classes for spherical fibre spaces Part 4: Expository papers: Introduction to Part 4: Expository papers The work of J. H. C. Whitehead Foliations and foliated vector bundles The work of M. H. Freedman Towards the Poincare conjecture and the classification of 3-manifolds The Poincare conjecture one hundred years later Fifty years ago: topology of manifolds in the 50's and 60's Bibliography Index