Solution-Prove that the nilradical of the group ring g is

Prove that the nilradical of the group ring g is the augment

Reference no: EM131027810

Let p be a prime and let G be an abelian group of order a power of p.

Prove that the nilradical of the group ring G is the augmentation ideal.

Reference no: EM131027810

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Prove that the nilradical of the group ring g is the augment : Prove that the nilradical of the group ring G is the augmentation ideal.

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Prove that the nilradical of the group ring g is the augment

Reference no: EM131027810

Reference no: EM131027810

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