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Ring Properties
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Terms in this set (4)
Property 1
R is an abelion group under + with additive identity element 0 in R
Property 2
(For all choices of a,b,c in R), we have (a
b)
c = a
(b
c) (Associative)
Property 3
There is a multiplicative identity element 1 in R so that 1
a = a = a
1 (for all a in R)
Property 4
(For all choices of a, b, c in R) a
(b+c) = a
b + a
c and (a+b)
c = a
c + b
c (Distributive)
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