*PM : additive inverse of an inverse element, id = 7708 new !-- WP guess : additive inverse of an inverse element-- Status:
12.
*PM : additive inverse of an inverse element, id = 7708 new !-- WP guess : additive inverse of an inverse element-- Status:
13.
Mathematically, this is equivalent to taking the inverse ( additive inverse ) of a negative number, and then finding the SLI image for the inverse.
14.
It is helpful to treat division as multiplication by the reciprocal ( multiplicative inverse ) and subtraction as addition of the opposite ( additive inverse ).
15.
:Should we assume that you are referring to the multiplicative inverse and not the additive inverse ?-- talk 12 : 29, 20 May 2006 ( UTC)
16.
*PM : additive inverse of the zero in a ring, id = 7707 new !-- WP guess : additive inverse of the zero in a ring-- Status:
17.
The axioms of modules imply that, where the first minus denotes the additive inverse in the ring and the second minus the additive inverse in the module.
18.
The axioms of modules imply that, where the first minus denotes the additive inverse in the ring and the second minus the additive inverse in the module.
19.
*PM : additive inverse of the zero in a ring, id = 7707 new !-- WP guess : additive inverse of the zero in a ring-- Status:
20.
In the phrase " multiplicative inverse ", the qualifier " multiplicative " is often omitted and then tacitly understood ( in contrast to the additive inverse ).
