Your English writing platform
Discover LudwigSuggestions(5)
Exact(30)
Burnside's problem, in group theory (a branch of modern algebra), problem of determining if a finitely generated periodic group with each element of finite order must necessarily be a finite group.
Let be a finite group.
Let G be a finite group.
Theorem C Let G be a finite group.
Theorem B Let G be a finite group.
Let K be a field of prime characteristic p and G be a finite group.
Similar(30)
G is a (finite) group.
Suppose that (G) is a finite group and (H) is a subgroup of (G).
If G is a finite group there is an isomorphism between the group (H_2(G, {mathbb {Z}})) and the group of 'Schur multipliers' (H^2 (G, {mathbb {C}}^*)).
Permutational wreath products of the form (A wr _X G_omega ), where (A ne {1}) is a finite group and (G_omega ) is as in Theorem 1.10 [15].
In particular, if G is a finite group with the identity element e, then χ ( e ) = 1 and χ ( a ) is a root of unity.
Write better and faster with AI suggestions while staying true to your unique style.
Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com