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Is then the conjugate variety ( X^{phi } ) still a classifying space ( K (pi ', 1))?
Then one says that B is a classifying space (K pi, 1)) for the group (pi = pi _1(B )).
If ({mathfrak {M}}_g) were a classifying space the homomorphism (rho ) would determine the homotopy class of (varphi ).
Let us concentrate first on the special case where we look at the singular cohomology groups of a classifying space.
The classification function p = τ/τ(L) characterises this difference and, when coupled with the population balance, predicts the crystal size distribution produced in a classifying crystallizer.
(A) Is then the conjugate variety ( X^{phi } ) still a classifying space ( K (pi ', 1))? (B) Is then (pi _1 ( X^{phi } ) cong pi cong pi _1 (X))? .
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