Orders of Absolute Measurability
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M Laczkovich
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Article
📅
2000
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Elsevier Science
🌐
English
⚖ 174 KB
A subset A of the torus 0 1 k is called absolute measurable if the value of µ A is the same for every finitely-additive translation-invariant probability measure µ defined on all subsets of 0 1 k We define four set functions (called orders) that measure how "strongly" a set A is absolute measurable.