Let s be a subset of a set x let r be the ring of
Let S be a subset of a set X. Let R be the ring of real-valued functions on X, and let I be the set of real-valued functions on X whose restriction to S is zero. Show that I is an ideal in R.
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let s be a subset of a set x let r be the ring of real-valued functions on x and let i be the set of real-valued
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