Now solved: In each of 314, the relation R is an equivalence relation on the set A. Find
Chapter 8, Problem 9(choose chapter or problem)
In each of 3–14, the relation R is an equivalence relation on the set A. Find the distinct equivalence classes of R.
X = {−1, 0, 1} and A = \(\mathscr{P}\)(X). R is defined on \(\mathscr{P}\)(X) as follows: For all sets S and T in \(\mathscr{P}\)(X),
S R T \(\Leftrightarrow\) the sum of the elements in S equals the sum of the elements in T.
Text Transcription:
mathscr P
Leftrightarrow
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