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The Omega spectrum for Pengelley's BoP
Published 10 Jul 2018 in math.AT | (1807.03738v3)
Abstract: We compute the homology of the spaces in the Omega spectrum for $BoP$. There is no torsion in $H_(\underline{BoP}{\; i})$ for $i \ge 2$, and things are only slightly more complicated for $i < 2$. We find the complete homotopy type of $\underline{BoP}{\; i}$ for $i \le 6$ and conjecture the homotopy type for $i > 6$. This completes the computation of all $H_(\underline{MSU}_{\;*})$.
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