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#essential_infimum_and_essential_supremum

Essential infimum and essential supremum

Infimum and supremum almost everywhere

In mathematics, the concepts of essential infimum and essential supremum are related to the notions of infimum and supremum, but adapted to measure theory and functional analysis, where one often deals with statements that are not valid for all elements in a set, but rather almost everywhere, that is, except on a set of measure zero.

Sun 16th

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Essential infimum and essential supremum Infimum and supremum Limit inferior and limit superior Essential range Set-theoretic limit Lattice (order) Extended real number line Superhedging price Oscillation (mathematics) Greatest element and least element
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