Some Simple Properties of Simple Nil Rings
1966 ◽
Vol 9
(2)
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pp. 197-200
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An outstanding unsolved problem in the theory of rings is the existence or non-existence of a simple nil ring. Such a ring cannot be locally nilpotent as is well known [ 5 ]. Hence, if a simple nil ring were to exist, it would follow that there exists a finitely generated nil ring which is not nilpotent. This seemed an unlikely situation until the appearance of Golod's paper [ 1 ] where a finitely generated, non-nilpotent ring is constructed for any d ≥ 2 generators over any field.
2015 ◽
Vol 3
(1)
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pp. 1-12
Keyword(s):
2019 ◽
Vol 19
(05)
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pp. 2050095
Keyword(s):
1982 ◽
Vol 32
(1)
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pp. 52-60
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Keyword(s):
2019 ◽
Vol 62
(3)
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pp. 733-738
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Keyword(s):
1962 ◽
Vol 58
(2)
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pp. 185-195
1956 ◽
Vol 52
(1)
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pp. 5-11
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2019 ◽
Vol 30
(01)
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pp. 117-123
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2000 ◽
Vol 62
(1)
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pp. 141-148
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Keyword(s):
1998 ◽
Vol 40
(2)
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pp. 257-262
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2011 ◽
Vol 21
(05)
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pp. 763-774
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