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Homework answers / question archive / Let K={k1,

Let K={k1,


Let K={k1,} be a conjugacy class in the finite group G.

a) Prove that the element is the center of the group ring R[G]
(check that g^-1Kg=K for all gin G)

b) Let K1,....Kr be the conjugacy classes of G and for each Ki let Ki be the element of R[G] that is the sum of the members of Ki. Prove that an element alpha of R[G] is in the center of R[G] iff alpha=a1K1 +.....+arKr for some a1, in R

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