WebProof. By rst part of theorem above, it su ces to consider the case of Borel subgroup P. Then ’Pis closed, connected, solvable. Since G=P!G0=’P is surjective, G0=’P is complete, so ’P is parabolic, and so ’Pcontains a Borel subgroup of G0. Thus, ’Pis Borel. A few remarks about the center of a Borel group. Here Bis a Borel group of G. Web5.5. Playing the Borel game. 5.6. Notes 6. Equivariant Borel Conjecture 6.1. Motivation via Borel heuristic 6.2. Cappell’s UNil and its significance. 6.3. Connections to embedding theory (embedded Borel conjecture) and the failure of EBC because it isn’t IBC. 6.4. Tate cohomology and its role in classifying actions. 6.5.
measure theory - Difference between Borel and sigma …
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