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Suppose $S_3$ is the symmetric group of order 6. Which elements of the variety $Var(S_3)$ are relatively free?

This question is related to my previous question Relatively free algebras in a variety generated by a single algebraRelatively free algebras in a variety generated by a single algebra

Suppose $S_3$ is the symmetric group of order 6. Which elements of the variety $Var(S_3)$ are relatively free?

This question is related to my previous question Relatively free algebras in a variety generated by a single algebra

Suppose $S_3$ is the symmetric group of order 6. Which elements of the variety $Var(S_3)$ are relatively free?

This question is related to my previous question Relatively free algebras in a variety generated by a single algebra

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Sh.M1972
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relatively free groups in $Var(S_3)$

Suppose $S_3$ is the symmetric group of order 6. Which elements of the variety $Var(S_3)$ are relatively free?

This question is related to my previous question Relatively free algebras in a variety generated by a single algebra