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Dec 3 at 9:55 review Close votes
6 hours ago
Jun 11, 2023 at 17:27 comment added Christian Remling I think what @YCor is asking is: if $G$ is an abstract group, what is the element of $G$ you call $-1$ ?
Jun 11, 2023 at 3:12 comment added verret math.stackexchange.com/questions/4716245/…
Jun 10, 2023 at 20:26 answer added Christophe Leuridan timeline score: 0
Jun 10, 2023 at 20:08 review Close votes
Jun 15, 2023 at 3:05
Jun 10, 2023 at 18:52 comment added Anish Ray @ChristopheLeuridan Kindly check the edited post.
Jun 10, 2023 at 18:52 comment added Anish Ray @Ycor Kindly check the edited post.
Jun 10, 2023 at 18:51 history edited Anish Ray CC BY-SA 4.0
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Jun 10, 2023 at 18:43 comment added YCor I cannot see how to make sense of "$A/\{\pm 1\}$" for a group $A$.
Jun 10, 2023 at 18:39 comment added Christophe Leuridan You should clarify the assumptions. Assume explicitly that $C$ and $D$ have index $2$ in $A$ and $B$. Isomorphism is not sufficient: for example, the quotient of $\mathbb{U} = \{z \in \mathbb{C} : |z|=1\}$ by $\{-1,1\}$ is isomorphic to $\mathbb{U}$ itself. Do you assume that $\pi$ is an isomorphism? If you have only an homomorphism, for example the constant homomorphism which sends $A$ on $1_B$, it will not help.
Jun 10, 2023 at 18:31 history asked Anish Ray CC BY-SA 4.0