SkipCaptcha
12,693
edits
Changes
no edit summary
*If ''R'' is a [[ring with unity]], i.e., there exists a multiplicative identity '''1''', then the characteristic is already given by the smallest ''r'' such that ''r'' * '''1''' = 0. If no such ''r'' exists, the characteristic is defined as zero.
*If ''R'' is a [[ring with unity]], i.e., there exists a multiplicative identity '''1''', then the characteristic is already given by the smallest ''r'' such that ''r'' * '''1''' = 0. If no such ''r'' exists, the characteristic is defined as zero.
[[Category:Algebra]]
==See Also==
* [[20 attributes]] or [[quality|qualities]] or characteristics in [[Ayurvedic medicine]]
[[Category : Algebra]]
[[Category : Ayurvedic Medicine]]
[[Category : 20 Attributes]]