On the partition property of measures on P ℋ λ

Donald H. Pelletier

International Journal of Mathematics and Mathematical Sciences, 1982, vol. 5, 1-5

Abstract:

The partition property for measures on P ℋ λ was formulated by analogy with a property which Rowbottom [1] proved was possessed by every normal measure on a measurable cardinal. This property has been studied in [2], [3], and [4]. This note summarizes [5] and [6], which contain results relating the partition property with the extendibility of the measure and with an auxiliary combinatorial property introduced by Menas in [4]. Detailed proofs will appear in [5] and [6].

Date: 1982
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DOI: 10.1155/S0161171282000763

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