Difference between revisions of "Lebesgue measurable"
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| − | Lebesgue measurable sets are those which can be assigned a volume. The measure of set A is λ(A). | + | '''Lebesgue measurable''' sets are those which can be assigned a volume. The measure of set A is λ(A). |
Non-Lebesgue measurable sets, when combined with the [[Axiom of Choice]], lead to strange results such as the [[Banach-Tarski paradox]]. | Non-Lebesgue measurable sets, when combined with the [[Axiom of Choice]], lead to strange results such as the [[Banach-Tarski paradox]]. | ||
| − | [[ | + | [[Category:Mathematics]] |
Latest revision as of 15:14, July 13, 2016
Lebesgue measurable sets are those which can be assigned a volume. The measure of set A is λ(A).
Non-Lebesgue measurable sets, when combined with the Axiom of Choice, lead to strange results such as the Banach-Tarski paradox.