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University of Cambridge > Talks.cam > Combinatorics Seminar > ** POSTPONED ** Linear configurations containing 4-term arithmetic progressions are uncommon
** POSTPONED ** Linear configurations containing 4-term arithmetic progressions are uncommonAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact HoD Secretary, DPMMS. This talk is postponed until Thursday 10th February A linear configuration is called common (in $\mathbb{F}_pn$) if every 2-coloring of $\mathbb{F}_pn$ yields at least the number of monochromatic instances of a randomly chosen coloring. Saad and Wolf asked whether, analogously to a result by Thomason in graph theory, every configuration containing a 4-term arithmetic progression is uncommon. I will sketch a proof confirming that this is the case and discuss some of the difficulties in finding a full characterisation of common configurations. This talk is part of the Combinatorics Seminar series. This talk is included in these lists:
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