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 == Lecture 2 ==
-Digest and references for basic notions and facts from algebraic geometry and theory of algebraic groups: algebraic varieties, Zariski topology, structure sheaf, (quasi)affine and (quasi)projective varieties, morphisms, irreducibility, rational functions, (linear) algebraic groups, their homomorphisms, representations and actions on algebraic varieties, orbits and stabilizers. Geometric quotient, coset spaces and homogeneous varieties, homogeneous fibte bundles, induced representations.
+Digest and references for basic notions and facts from algebraic geometry and theory of algebraic groups: algebraic varieties, Zariski topology, structure sheaf, (quasi)affine and (quasi)projective varieties, morphisms, irreducibility, rational functions, (linear) algebraic groups, their homomorphisms, representations and actions on algebraic varieties, orbits and stabilizers. Geometric quotient, coset spaces and homogeneous varieties, homogeneous fibre bundles, induced representations.
 [[https://www.youtube.com/watch?v=edm55g8BFBw&list=PLWe9HlG1eGbSEfa39u2YcX5q0NXdAeu79&index=2&pp=iAQB|Video]],