We show that the evasion number \(\mathfrak{e}\) can be added to Cichoń's maximum with a distinct value. More specifically, it is consistent that \(\aleph_1<\operatorname{add}(\mathcal{N})<\operatorname{cov}(\mathcal{N})<\mathfrak{b}<\mathfrak{e}<\operatorname{non}(\mathcal{M})<\operatorname{cov}(\mathcal{M})<\mathfrak{d}<\operatorname{non}(\mathcal{N})<\operatorname{cof}(\mathcal{N})<2^{\aleph_0}\) holds.
This talk is related to the speaker's upcoming talk at the Algebra seminar in TU Wien.