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Dec 18, 2021 at 6:35 vote accept Andyqian7
Dec 18, 2021 at 5:50 answer added LeechLattice timeline score: 5
Dec 18, 2021 at 5:00 history edited Andyqian7 CC BY-SA 4.0
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Dec 18, 2021 at 4:46 comment added Andyqian7 $S$ and $T$ are said to be sets, not allowing repeated elements.
Dec 18, 2021 at 4:37 history edited GH from MO CC BY-SA 4.0
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Dec 18, 2021 at 4:06 comment added LeechLattice This is false if we allow $S$ to be a sequence and $T$ a subsequence, or in other words, we allow repeated elements in $S$. Take $S$ to be $(p-1)$ copies of $(1,1)$, $(p-1)$ copies of $(1,0)$ and $(p-1)$ copies of $(0,1)$.
Dec 18, 2021 at 3:53 history edited GH from MO CC BY-SA 4.0
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Dec 18, 2021 at 3:35 history edited Andyqian7 CC BY-SA 4.0
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Dec 18, 2021 at 3:34 comment added GH from MO @GerryMyerson It is a natural question in the light of the Erdős-Ginzburg-Ziv theorem and its many generalizations.
Dec 18, 2021 at 3:27 comment added Gerry Myerson What's the source of this problem, please?
S Dec 18, 2021 at 3:15 review First questions
Dec 18, 2021 at 5:12
S Dec 18, 2021 at 3:15 history asked Andyqian7 CC BY-SA 4.0