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[parent] Viewing Correction to 'division ring'
Nonzero have inverse by Henry

Correction id: 909
Filed on: 2002-07-23 15:17:58
Status: Rejected on 2002-07-23 15:26:18
Type: Erratum

Correction text:

 I don't think z has to have an inverse to qualify as a division ring (at least in the definitions I've seen).

Comment from object owner djao:
> I don't think z has to have an inverse to qualify as a division ring
> (at least in the definitions I've seen).

The letter z does not appear anywhere in my text. Do you mean a?

The existence of inverses for a, far from being unnecessary, is actually the critical requirement that distinguishes a division ring from an ordinary ring. So it seems unreasonable to remove this requirement which forms the very essence of the entry.
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