Let GGG be a group and NNN a normal subgroup of GGG. Define an equivalence relation ∼\sim∼ by setting g∼hg\sim hg∼h if g,h∈Hg,h \in Hg,h∈H. Then the quotient of GGG by NNN (written G/NG/NG/N) is the quotient by ∼\sim∼ of NNN. todo Wikidata ID: Q1138961