Products of $H$-separable spaces in the Laver model

Abstract

We prove that in the Laver model for the consistency of the Borel's conjecture, the product of any two $H$-separable spaces is $M$-separable.

References in corpus (3)

• On M-separability of countable spaces and function spaces
• Selective covering properties of product spaces, II: gamma spaces
• Products of Hurewicz spaces in the Laver model

Cited by in corpus (1)

• M-separable spaces of functions are productive in the Miller model