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Almost everywhere - Wikipedia, the free encyclopedia (290 words) |
 | In measure theory (a branch of mathematical analysis), one says that a property holds almost everywhere if the set of elements for which the property does not hold is a null set, i.e. |
| Occasionally, instead of saying that a property holds almost everywhere, one also says that the property holds for almost all elements, though the term almost all also has other meanings. |
| In probability theory, the phrases become almost surely, almost certain or almost always, corresponding to a probability of 1. |
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