Where n is the set of all nilpotent elements a is nilpotent
Show that N is contained in P for each prime ideal, P of a commutative ring R.
Where N is the set of all nilpotent elements. "a" is nilpotent if a^n=0 for some positive integer n. N itself is an ideal.
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show that n is contained in p for each prime ideal p of a commutative ring rwhere n is the set of all nilpotent
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