The Pytkeev property of a subspace of a product of countably many Lašnev spaces

It is shown that a subspace of a product of countably many Lašnev spaces is Pytkeev if and only if it has countable tightness. In particular, this implies a result [6] that for an ultrafilter p on ω, the space {p}∪ω cannot be embedded in any product of countably many Lašnev spaces.