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Cameron–Liebler conjecture on trivial line classes in projective 3-space
Let $\mathrm{PG}(3,q)$ be three-dimensional projective space over $\mathbb{F}_q$ . A Cameron–Liebler line class is a set of lines meeting every spread in a fixed number $x$ of lines…
Conjecturerefutedcameron-liebler-sets finite-geometry projective-geometryarXiv posted 2 days ago

Cameron–Liebler conjecture on trivial line classes in projective 3-space