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Q: Infinite coproduct in a category of groups

YosLet $\mathbf{Grp}$ be a category of groups. Then, we know that there exists a coproduct $\bigsqcup_{I\in I} G_i$ for a family of groups $\{G_i\}_{I\in I}$ in $\mathbf{Grp}$ when $I$ is a finite set. This coproduct is given by a free product $G_1*\cdots * G_n$ if $I=\{1,\dots,n\}$. Now, I want t...

I have replaced it with . That is already an established tag and, moreover, could be ambiguous - for example, .
0
Q: Infinite coproduct in a category of groups

YosLet $\mathbf{Grp}$ be a category of groups. Then, we know that there exists a coproduct $\bigsqcup_{I\in I} G_i$ for a family of groups $\{G_i\}_{I\in I}$ in $\mathbf{Grp}$ when $I$ is a finite set. This coproduct is given by a free product $G_1*\cdots * G_n$ if $I=\{1,\dots,n\}$. Now, I want t...

Questions where the tag was added/removed (including the editors): data.stackexchange.com/math/query/1105163/… data.stackexchange.com/math/query/1038474/…
The tag was created and removed in the past.
The above queries returns two previous instances of , one in 2020 and one in 2023.

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