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\pause \pause
\item Fixing $|\Gamma|=8$, we have three multi-connected manifolds, up to equivalence: \pause \item Fixing $|\Gamma|=8$, we have three multi-connected manifolds, up to equivalence: \pause
\begin{enumerate} \begin{enumerate}
\item homogeneous: $N3$ and $L(8,1)$ \item homogeneous: $N3$ and $L(8,1)$.
\item inhomogeneous: $N2 \equiv L(8,3)$ \item inhomogeneous: $N2 \equiv L(8,3)$.
\end{enumerate} \end{enumerate}
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\item Results: inhomogeneous spaces have more variety in the CMB anisotropies than homogeneous spaces, because the strength of anisotropy suppression is observer dependent. \item Results: inhomogeneous spaces have more variety in the CMB anisotropies than homogeneous spaces, because the strength of anisotropy suppression is observer dependent.