Topology notes

Here are some notes I've acquired. As far as I know, none of this material is copyrighted.

• Notes on Topological Stability by John Mather, Lectures at Harvard, July 1970
• Algebraic Homotopy Theory by John C. Moore, Lectures at Princeton, 1956
  Chapter 1, Chapters 2 and 3, Chapters 4 and 5
• The Surgery Obstruction Groups of C.T.C. Wall by J. Alexander Lees
  
• Seminar Notes on Simply-Connected Surgery by Peter Orlik
• Intersection Homology and Perverse Sheaves by Robert MacPherson, 1990
• Differentiable Manifolds Which Are Homotopy Spheres by John Milnor
• Some Free Actions of Cyclic Groups on Spheres by John Milnor, 1963
• On the Relationship Between Differentiable Manifolds and Combinatorial Manifolds by John Milnor, 1956
• Microbundles and Differentiable Structures by John Milnor, 1961
• Seminaire Heidelberg-Strasbourg 1966/67 on sheaf theoretic Poincare Duality
  Exposes 1-5, Exposes 6-10
• CW Complexes and Obstruction Theory - Lectures by Bill Browder, Written and Revised by E. Akin
  Chapters 1-2, Chapters 3-4
• Cohomology Operations and Obstructions to Extending Continuous Functions - by N.E. Steenrod 1957
  A version of these notes eventually appeared as N. E. Steenrod, Cohomology operations, and obstructions to extending continuous functions, Adv. Math. 8 (1972), 371–416. Thanks to Timothy Porter for pointing this out!
  
• Here are two papers of Don Anderson's provided by Claude Schochet: His thesis A New Cohomology Theory and a paper on Universal Coefficient Theorems for K-theory.
  
• Lectures on Homology Operations, Lectures by Clint McCrory, notes taken by Dave Damiano and James Stormes (Chapter 2) and Kent Johnson (Chapter 3)
  According to Clint, the planned Chapter 1 was never written, but Chapters 2 and 3 are self-contained.
• Notes on Algebraic Topology by Saunders MacLane, 1951
• Plongements sous-analytiques d’espaces stratifiés de Thom-Mather. This is Laurent Noirel’s thesis, University of Provence, 1996. He shows that every abstract (Thom-Mather) stratified set can be embedded as a (Whitney stratified) subanalytic set in some Euclidean space; semialgebraically if the stratified set is compact.