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Familiar examples of ordered sets include the number systems ℕ, ℤ, ℚ and ℝ with their usual orders, as well as spaces of real valued functions, ordered by the pointwise order.
sets are unordered, meaning the elements do not have any predictable order, at all. When you print a set , or iterate through one, yes, the items will appear in some order. This order may, by chance, correspond to some original order, or it may, by chance, appear to be sorted.
Set items are unordered, unchangeable, and do not allow duplicate values.
A set is generally considered unordered. This means that the elements of a set do not have a guaranteed order. Unlike lists or arrays, where the order of items is preserved the elements in a set are stored without any specific sequence. The output might be {1, 2, 3}, {3, 2, 1}, or another random order.
A set isnt ordered unless you supply an ordering. A set on its own is not an ordered set. So the natural numbers is not an ordered set. The natural numbers with the standard is an ordered set.
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Set - is a collection in which elements have no order. In other words, the order is not guaranteed, but the order in which they are displayed (during iteration) is not random either, and knowing the implementation details, one can make assumptions about the order in which they will be output.

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