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Tough Algebra proof, no idea where to begin. Picture posted below
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Anyone, any insight would be great
We have to prove that for every set A there can be only 2^A subsets correct?
We have to prove that the cardinality (size) of A is less than the set of all it's subsets (2^A). The first part is easy but I have no idea what to do with the U = U_b and U_a
Can you show me how to did the first part
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I defined an arbitrary function g: A -> 2^A s.t. g(x) = {x} if x is an element of A then {x} will be an element of 2^A since by definition it is the set of all subsets of A and {x} is a subset
g is injective since there always exists a unique set {x} for every element
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