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Let A be an abelian group. Show that if \[a \in A\] then \[-a \in A\]
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Sorry. Show that \[-a \in A\] is unique.
abelian is a special kind of group right? it has the commutative property i believe?
yeaps (:
groups have the inverse property suppose a and b are in A and a+b=0 b is the inverse of a we want to show b=-a a+b=0 (-a)+a+b=-a 0+b=-a b=-a is that what you want
i'm sleepy i need to crash
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i think so. thanks. (:
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