Is every set is a power set of itself.help me guys
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Answer:
yes
Step-by-step explanation:
The axiom of power sets says that every set has a power set for any set (a) a there exists a set (b) such that the elements of (b) are precisely the subsets of (a). And the axiom of regularity tells us that for every non-empty set (a) contains some element (b) such that (a) and (b) are disjoint sets
Answered by
1
Step-by-step explanation:
If you don't have a power set, you're not a set because every set has a power set by definition. The axiom of power sets says that every set has a power set for any set (a) a there exists a set (b) such that the elements of (b) are precisely the subsets of (a).
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