Nil Polynomials of Prime Rings
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Chi-Tsuen Yeh; Chen-Lian Chuang
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Article
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1996
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Elsevier Science
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English
โ 153 KB
## ลฝ . I RESULT Let R be an associative ring. An element r g R is said to be nilpotent if r n s 0 for some integer n G 1. A subset S of R is called nil if all r g S are nilpotent. It is easy to see that R has no nil right ideals if and only if R has no nil left ideals. Nil right ideals or nil left