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 · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows

Mar 12, 2020

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Page 1:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 2:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 3:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 4:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 5:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 6:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows
Page 7:  · INTEGRAL GROUP RINGS by a result of Zassenhaus [5, such that u Lemma 7] that there for all rs 2403 is a unit Since E is conjugation by commutative and a Is central It follows