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Definition (Homomorphism)
A homomorphism is a map f:A→Bf:A\to Bf:A→B for any two sets A,BA,BA,B such that for an operation, (⋅)(\cdot)(⋅) , applied on both sets is preserved i.e. f(x⋅y)=f(x)⋅f(y)f(x\cdot y)=f(x)\cdot f(y)f(x⋅y)=f(x)⋅f(y)for any a,b∈Aa,b\in Aa,b∈A.
Isomorphism