Pages that link to "Item:Q303826"
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The following pages link to The strong profinite genus of a finitely presented group can be infinite. (Q303826):
Displaying 11 items.
- The isomorphism problem for profinite completions of finitely presented, residually finite groups. (Q473140) (← links)
- Grothendieck's problems concerning profinite completions and representations of groups. (Q1769558) (← links)
- Groups of intermediate subgroup growth and a problem of Grothendieck. (Q1880951) (← links)
- An uncountable family of finitely generated residually finite groups (Q2078816) (← links)
- Nielsen equivalence in Fuchsian groups (Q2133953) (← links)
- Genus for groups. (Q2431538) (← links)
- Profinite completion of Grigorchuk's group is not finitely presented. (Q2909491) (← links)
- The Schur multiplier, profinite completions and decidability (Q3570177) (← links)
- Cartan projections of fiber products and non-quasi-isometric embeddings (Q6641579) (← links)
- Lack of profinite rigidity among extensions with free quotient (Q6653798) (← links)
- Profinite isomorphisms and fixed-point properties (Q6657465) (← links)