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  2. Integral domain
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    A commutative ring with unity (aka identity), R, is called an integral domain if for every a, b ∈ R, ab = 0 implies a = 0 or b = 0.
    If in a commutative ring (R) with unity, there is no divisor of the additive identity, i.e. (0), then (R) is said to be an integral domain. Thus a commutative ring (R) with unity is said to be an integral domain if for all elements (a,b) in (R), (a cdot b=0) implies either (a=0) or (b=0).
     
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