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  2. Every Boolean ring is commutative12. In other words, if R is a Boolean ring, then for any elements x and y in R, xy = yx.
    Learn more:
    Boolean rings are necessarily commutative (http://planetmath.org/CommutativeRing). Also, if R R is a Boolean ring, then x =−x x = - x for each x ∈R x ∈ R.
    planetmath.org/booleanring
    A similar proof shows that every Boolean ring is commutative : x ⊕ y = (x ⊕ y)2 = x2 ⊕ xy ⊕ yx ⊕ y2 = x ⊕ xy ⊕ yx ⊕ y and this yields xy ⊕ yx = 0, which means xy = yx (using the first property above).
    en.wikipedia.org/wiki/Boolean_ring
     
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  4. A ring $R$ is a Boolean ring provided that $a^2=a$ for every $a \in R$. How can we show that every Boolean ring is commutative?
    ✓ Every Boolean ring is of characteristic 2, since $a+a=(a+a)^2=a^2+a^2+a^2+a^2=a+a+a+a\implies a+a=0$. Now, for a…
     
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