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In mathematics, in the field of group theory, a subgroup $H$ of a group $G$ is called c normal if there is a normal subgroup $T$ of $G$ such that $HT=G$ and the intersection of $H$ and $T$ lies inside the normal core of $H$.

For a weakly c normal subgroup, we only require $T$ to be subnormal.

Here are some facts on c normal subgroups:

• Every normal subgroup is c normal
• Every retract is c normal
• Every c normal subgroup is weakly c normal

References

• Y. Wang, c normality of groups and its properties, Journal of Algebra, Vol. 180 (1996), 954-965

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