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  2. A commutative and unitary ring (R, +, ∘) (R, +, ∘) is a ring with unity which is also commutative. That is, it is a ring such that the ring product (R, ∘) (R, ∘) is commutative and has an identity element. That is, such that the multiplicative semigroup (R, ∘) (R, ∘) is a commutative monoid.
    proofwiki.org/wiki/Definition:Commutative_and_Uni…
    Let (R; +;) be a ring. We say R is commutative if ab = ba for any a; b 2 R. We say R is a ring with unity if there exists a multiplicative identity in R, i.e. an element 1 2 R such that a1 = 1a = a for any a 2 R.
    www.math.cuhk.edu.hk/course_builder/1920/math3…
    In modern algebra: Structural axioms …9 it is called a ring with unity. A ring satisfying the commutative law of multiplication (axiom 8) is known as a commutative ring. When axioms 1–9 hold and there are no proper divisors of zero (i.e., whenever ab = 0 either a = 0 or b = 0), a… Read More
    www.britannica.com/science/ring-with-unity
    Z is a commutative ring with unity. E = f2k j k 2 Zg is a commutative ring without unity.
    www.math.clemson.edu/~kevja/COURSES/Math41…
     
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