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  2. Examples of commutative rings include123:
    • The ring of integers (Z) with addition and multiplication.
    • The collection of integers together with ordinary addition and multiplication.
    • Numbers such as Z (integers), Q (rational numbers), R (real numbers), and C (complex numbers).
    • The cyclic subgroup nZ generated by n in Z.
    Learn more:
    An important example, and in some sense crucial, is the ring of integers with the two operations of addition and multiplication. As the multiplication of integers is a commutative operation, this is a commutative ring. It is usually denoted as an abbreviation of the German word Zahlen (numbers).
    en.wikipedia.org/wiki/Commutative_ring
    A commutative ring is a ring in which multiplication is commutative—that is, in which ab = ba for any a, b. Related Topics: ideal quaternion commutative ring division ring element The simplest example of a ring is the collection of integers (…, −3, −2, −1, 0, 1, 2, 3, …) together with the ordinary operations of addition and multiplication.
    www.britannica.com/science/commutative-ring
    There are the familiar examples of numbers: Z, Q, R, C. These are all commutative rings with unity. Here, Q, R, and C are elds, but (Z) = f 1g. A related example is nZ = hni, the cyclic subgroup of Z generated by n. It is an additive group, and multiplication is a well-de ned binary operation since (nk1)(nk2) = n2(k1k2) = n(nk1k2) 2 nZ:
    www.math.columbia.edu/~khovanov/ma2_fall/files/…
     
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