A topology on the union of the double arrow space and the integers
We construct a topology on the union of the double arrow space (Cantor set version) and the integers which is a hereditarily Lindelöf hereditarily separable 0-dimensional compact Hausdorff space but not the continuous image of a closed subspace of the product of the double arrow space and the closed unit interval (answering a question of Fremlin).
hereditarily Lindelöf hereditarily separable 0-dimensional compact Hausdorff space
scientific article; zbMATH DE number 4028392