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Name of Kurosh's book, and link to citation, while this is on the front page
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LSpice
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  • 69

You may also read Chapter 13 of Kurosh's book Kurosh's bookTheory of groups, volume 2. For instance, it contains a proof of Baer's theorem (citedcited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

You may also read Chapter 13 of Kurosh's book. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

You may also read Chapter 13 of Kurosh's book Theory of groups, volume 2. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

http -> https (the question was bumped anyway)
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Martin Sleziak
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  • 40

You may also read Chapter 13 of Kurosh's bookKurosh's book. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

You may also read Chapter 13 of Kurosh's book. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

You may also read Chapter 13 of Kurosh's book. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.

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Anton Klyachko
  • 3.9k
  • 21
  • 40

You may also read Chapter 13 of Kurosh's book. For instance, it contains a proof of Baer's theorem (cited by @Igor) which says that

all p-Sylow subgroups of a locally normal group are isomorphic.

Locally normal means periodic with finite conjugacy classes.