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In this paper, we show that the higher derived functors of the primitive element functor of $$E_*(M)$$ E∗(M) where M is a quasitoric manifold and E is a complex-orientable homology theory are independent of the torus action, implying they depend on the orbit space. This extends the results of an earlier work by both authors. By applying cosimplicial methods to coalgebras that are free modules over...
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