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Sagot :
Remove the smallest element from the set, s. Assume the set is
not empty.
s min()
Set (S,) should be ordered.
If and only if, an element xS is the smallest element.
∀y∈S:x⪯y
In other words, every element of S strictly comes before or is equal to x.
It is justified to label the smallest element the smallest because it is unique.
The symbol for the smallest component of S is minS.
All yS must be equivalent to x for an element to be the smallest element.
Let (S,) be the smallest element of the subset.
Make T a subset of S.
If and only if, an element xT is the smallest element of T.
Where T indicates that y is constrained to x and y to T.
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