deletions | additions       diff --git a/For_any_set_A_show__.tex b/For_any_set_A_show__.tex  index 57cbfcb..06ce425 100644  --- a/For_any_set_A_show__.tex  +++ b/For_any_set_A_show__.tex 
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For any set A, show there is a one-to-one correspondence between the $\mathcal{P}(A)$ of all subsets of A and the set $2^A$ of all functions $\alpha: A\to \{0,1\}$. (Hint: use the indicator function of a set).  \\ Notation: \[  2 := \{0,1\} \]  \\ \[ f : A \rightarrow {0,1} \]  \[ f : A \rightarrow {0,1} \]  \underline{2}