Knaster's condition
In mathematics, a partially ordered set P is said to have Knaster's condition upwards (sometimes property (K)) if any uncountable subset A of P has an upwards-linked uncountable subset. An analogous definition applies to Knaster's condition downwards. The property is named after Polish mathematician Bronisław Knaster. Furthermore, assuming MA, ccc implies Knaster's condition, making the two equivalent.
Link from a Wikipage to another Wikipage
primaryTopic
Knaster's condition
In mathematics, a partially ordered set P is said to have Knaster's condition upwards (sometimes property (K)) if any uncountable subset A of P has an upwards-linked uncountable subset. An analogous definition applies to Knaster's condition downwards. The property is named after Polish mathematician Bronisław Knaster. Furthermore, assuming MA, ccc implies Knaster's condition, making the two equivalent.
has abstract
In mathematics, a partially or ...... on, making the two equivalent.
@en
Wikipage page ID
32,926,406
page length (characters) of wiki page
Wikipage revision ID
861,023,360
Link from a Wikipage to another Wikipage
wikiPageUsesTemplate
subject
comment
In mathematics, a partially or ...... on, making the two equivalent.
@en
label
Knaster's condition
@en