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On small line sets with few odd-points

机译:在具有很少奇数点的小线集合上

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摘要

In this paper, we study small sets of lines in and odd, that have a small number of odd-points. We fix a small glitch in the proof of an earlier bound in the affine case, we extend the theorem to the projective case, and we attempt to classify all the sets where equality is reached. For the projective case, we obtain a full classification. For the affine case, we obtain a full classification minus one open case where there is only a characterization.
机译:在本文中,我们研究了在奇数行和奇数行中具有少量奇点的少量行。我们在仿射案例的较早绑定证明中修复了一个小故障,将定理扩展到射影案例,并尝试对所有达到相等的集合进行分类。对于投影情况,我们获得了完整的分类。对于仿射案例,我们获得了一个完整的分类减去一个只有特征的开放案例。

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