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Earn +20 ptsQ: Does in a commutative ring every ideal is maximal?
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Can one formally define a division ring as a field that isn't necessarily commutative?
wedderburn's little theorem says all finite division rings are commutative so they are fields. So if it is a finite division ring, then the answer is NO But for an infinite division ring... I think you can!
How field is denoted in algebra?
A field is a commutative ring in which all non zero elements have inverses or all the elements are units
Every finite division ring is a field?
correct.
One tree ring equals how much time?
A tree gets a new ring every year, so I suppose a tree ring equals one year.
Three clocks ring once at the same time After that e first clock rings after every 3 hours the second after every 4 hours and third after every 5 hours After how many hours will they again ring?
they never meet again at the same time
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