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Sam Nead
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Here is a version of the table of contents of Bowditch's lecture notes A course on geometric group theory.

  1. Group presentations, free groups, abelianisation.

  2. Cayley graphs.

  3. Quasi-isometries and their invariants.

  4. Fundamental groups, covering spaces.

  5. Hyperbolic geometry, the plane, the space, surfaces, three-manifolds.

  6. Hyperbolic spaces, trees, the four-point condition, exponential growth of distance, quasi-geodesics, Hausdorff distances, qi-invariance, hyperbolic groups and their properties.

  7. Isoperimetric functions, linear bounds and hyperbolicity, qi-invariance, Dehn functions, the word problem.

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