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- W1543289831 abstract "A Sunflower is a subset $S$ of a lattice, with the property that the meet of any two elements in $S$ coincides with the meet of all of $S$. The Sunflower Lemma of Erdös and Rado asserts that a set of size at least $1 + k!(t-1)^k$ of elements of rank $k$ in a Boolean Lattice contains a sunflower of size $t$. We develop counterparts of the Sunflower Lemma for distributive lattices, graphic matroids, and matroids representable over a fixed finite field. We also show that there is no counterpart for arbitrary matroids." @default.
- W1543289831 created "2016-06-24" @default.
- W1543289831 creator A5028432173 @default.
- W1543289831 date "2005-11-29" @default.
- W1543289831 modified "2023-09-26" @default.
- W1543289831 title "Sunflowers in Lattices" @default.
- W1543289831 cites W2016341899 @default.
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- W1543289831 doi "https://doi.org/10.37236/1963" @default.
- W1543289831 hasPublicationYear "2005" @default.
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