Investigation reveals numerous cameron-liebler sets of planes in the klein quadric, suggesting new examples.
We investigate Cameron-Liebler sets of planes in the Klein quadric Q⁺(5,q) in PG$(5,q)$. We prove that there are many examples of such Cameron-Liebler sets of planes in the Klein quadric. More specifically, we provide an incomplete list of examples of such Cameron-Liebler sets of planes. By doing so, we also provide some characteristic results regarding these sets in connection with the Klein quadric. These results contribute to an open conjecture posed in [21].
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D’haeseleer et al. (2025) studied this question.
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