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- W1685615820 abstract "If V(R) is the vertex sequence of a symmetric cycle R in the tope graph of a simple acyclic oriented matroid M on a t-element ground set, then the set min V(R) of minimal elements in the subposet V(R) of the tope poset of M, based at the positive tope, is a critical committee for M that votes for the base tope. We consider the sequence zR of poset ranks of the elements from the vertex sequence of R as a fragment of a signal with period 2t and relate the number of members of the committee min V(R) to the magnitudes of [t/2] components, with odd indices, of the discrete Fourier transform of the distance vector zR." @default.
- W1685615820 created "2016-06-24" @default.
- W1685615820 creator A5090264202 @default.
- W1685615820 date "2013-03-21" @default.
- W1685615820 modified "2023-09-27" @default.
- W1685615820 title "Pattern Recognition on Oriented Matroids: Critical Committees and Distance Signals" @default.
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