  It is consistent that \[ \aleph_1 < \mathrm{add}(\mathrm{Null}) <
\mathrm{add}(\mathrm{Meager})= \mathfrak{b} < \mathrm{cov}(\mathrm{Null}) <
\mathrm{non}(\mathrm{Meager}) < \mathrm{cov}(\mathrm{Meager}) = 2^{\aleph_0}.
\] Assuming four strongly compact cardinals, it is consistent that \[ \aleph_1
< \mathrm{add}(\mathrm{Null}) <\mathrm{add}(\mathrm{Meager})=\mathfrak{b} <
\mathrm{cov}(\mathrm{Null}) < \mathrm{non}(\mathrm{Meager}) <
\mathrm{cov}(\mathrm{Meager}) < \mathrm{non}(\mathrm{Null}) <
\mathrm{cof}(\mathrm{Meager})= \mathfrak{d} < \mathrm{cof}(\mathrm{Null}) <
2^{\aleph_0}. \]
