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The Higman Embedding theoremThe Higman Embedding theorem says that any finitely generated and recursively presented group can be embedded in a finitely presented group.

My question is if one can embed such a group as a normal subgroup into a finitely presented group?

The Higman Embedding theorem says that any finitely generated and recursively presented group can be embedded in a finitely presented group.

My question is if one can embed such a group as a normal subgroup into a finitely presented group?

The Higman Embedding theorem says that any finitely generated and recursively presented group can be embedded in a finitely presented group.

My question is if one can embed such a group as a normal subgroup into a finitely presented group?

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Higman embedding theorem

The Higman Embedding theorem says that any finitely generated and recursively presented group can be embedded in a finitely presented group.

My question is if one can embed such a group as a normal subgroup into a finitely presented group?