Prove that the relation ‘’Superset of ’’ is a partial order relation on the power set of S.
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solution : yes it is partial order
because it follow the three property
Reflexive: It is reflexive (any set s is a superset of itself)
Antisymmetric:the only time both and is when A=B(superset is antisymmetric)
Transitive: and (SUPERSET is transitive)