XII: 43, 564-566, LNM 649 (1978)
DELLACHERIE, Claude;
MOKOBODZKI, Gabriel
Deux propriétés des ensembles minces (abstraits) (
Descriptive set theory)
Given a class ${\cal S}$ of Borel sets understood as ``small'' sets, the class ${\cal L}$ consisting of their conplements understood as ``large'' sets, a set $A$ is said to be ${\cal S}$-thin if does not contain uncountably many disjoint ``large'' sets. For instance, if ${\cal S}$ is the class of polar sets, then thin sets are the same as semi-polar sets. Two general theorems are proved here on thin sets
Keywords: Thin sets,
Semi-polar sets,
Essential supremaNature: Original
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