Every integrally closed monomial ideal in two variables has the non-pure dual exchange property, and Borel ideals in three variables satisfy it if the condition holds on their Borel generators via degree inequalities.
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The Non-Pure Dual Exchange Property in Low Dimensions
Every integrally closed monomial ideal in two variables has the non-pure dual exchange property, and Borel ideals in three variables satisfy it if the condition holds on their Borel generators via degree inequalities.