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Published in 2019 at "Combinatorica"
DOI: 10.1007/s00493-018-3779-0
Abstract: Let $$\mathbb{F}$$F be a binary clutter. We prove that if $$\mathbb{F}$$F is non-ideal, then either $$\mathbb{F}$$F or its blocker $$b(\mathbb{F})$$b(F) has one of $$\mathbb{L}_7,\mathbb{O}_5,\mathbb{LC}_7$$L7,O5,LC7 as a minor. $$\mathbb{L}_7$$L7 is the non-ideal clutter of the lines…
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Keywords:
point fano;
clutter;
mathbb;
mathbb mathbb ... See more keywords