Nontrivial automorphisms of $\mathcal{P}(\mathbb{N})/ [\mathbb{N}]^{<\aleph_0}$ from variants of small dominating number

by Shelah and Steprans. [ShSr:990]
European J Math, 2015
It is shown that if various cardinal invariants of the continuum related to d are equal to aleph_1 then there is a nontrivial automorphism of {P}({N})/ [{N}]^{< aleph_0} . Some of these results extend to automorphisms of {P}(kappa)/[kappa]^{< kappa} if kappa is inaccessible

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