lecture 01: Introductory words, Landau-Ginzburg-Wilson worldview
lecture 02: When are defects topologically stable?
lecture 03: V=G/H; examples
lecture 04: More examples; homotopy groups of coset spaces
lecture 05: Examples of loop automorphism action
lecture 06: Textures; dislocations; background gauge fields
lecture 07: An LSMOH theorem; disclinations; boojums and relative homotopy
lecture 08: Day of flux-threading
lecture 09: Abelian Chern-Simons theory
lecture 10: Edge physics; representative wavefunctions
lecture 11: Parton construction of the Laughlin state
lecture 12: Composite fermions as partons
lecture 13: Transitions out of QH states; SPTs
lecture 14: SPTs: motivation, examples with U(1) symmetry
lecture 15: Theory of electric polarization
lecture 16: Anomaly inflow and fermion zeromodes on defects
lecture 17: Day of fermion zeromodes on vortices
lecture 18: Gapped, symmetric TI surface; Coupled layer construction
lecture 19: Group cohomology SPTs
lecture 20: Spin structures, characteristic classes, classifying spaces, classification of SPTs