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In terms of Scott-closed sets, the concept of QC-continuous posets, a generalization of C-continuous lattices is introduced. With this new concept, the following results are obtained: (1) a complete lattice is generalized completely distributive (GCD) iff it is quasicontinuous and QC-continuous; (2) a dcpo L is quasicontinuous (resp., quasialgebraic) iff the Hoare powerdomain H(L) is quasicontinuous (resp., quasialgebraic); (3) the Hoare powerdomain H(L) of a QFS-domain L is still a QFS-domain.doi:10.1016/j.topol.2015.10.007 fatcat:qx3qiabderhf5myzh6myzhbldm