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- W2030446850 abstract "Let G be an abelian group of order n and let μ be a sequence of elements of G with length 2 n − k +1 taking k distinct values. Assuming that no value occurs n − k +3 times, we prove that the sums of the n -subsequences of μ must include a non-null subgroup. As a corollary we show that if G is cyclic then μ has an n -subsequence summing to 0. This last result, conjectured by Bialostocki, reduces to the Erdos–Ginzburg–Ziv theorem for k =2." @default.
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- W2030446850 date "1998-12-01" @default.
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- W2030446850 title "On a Combinatorial Theorem of Erdös, Ginzburg and Ziv" @default.
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- W2030446850 doi "https://doi.org/10.1017/s0963548398003721" @default.
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