Question:
Nirmal said a null set and {0} are two different sets cany you agree Nirmal. Explain your answer detaily...
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In measure theory, a null set refers to a set of measure zero. For example, in the reals, R with its standard measure (Lebesgue measure), the set of rationals Q has measure 0, so Q is a null set in R. Actually, all finite and countably infinite subsets of R have measure 0. In contrast, the empty set always refers to the unique set with no elements, denoted {}, ∅ or ∅.
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Null set are the set which do not have any element in it and is written as () and in the question it has 0 as a element as(0) so it is completely different from a null set. So I agree with Nirmal.
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