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Algebra
《Algebra》 · 第 42 页 · Chapter I,Section 5「Normality, Quotient Groups, and Homomorphisms」,Theorem 5.4 及其后定名段
Theorem 5.4. If $N$ is a normal subgroup of a group $G$ and $G/N$ is the set of all (left) cosets of $N$ in $G$, then $G/N$ is a group of order $[G:N]$ under the binary operation given by $(aN)(bN)=abN$. […] If $N$ is a normal subgroup of a group $G$, then the group $G/N$, as in Theorem 5.4, is called the quotient group or factor group of $G$ by $N$.
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