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The Hilton-Milner theorem for finite affine spaces

机译:有限仿射空间的Hilton-Milner定理

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摘要

Suppose 3 = 2k + 1 n. Let AG(n, F-q) be the n-dimensional affine space over the finite field F-q and M(k,n) be the set of all k-flats in AG(n,F-q). Suppose that F subset of M(k, n) is an intersecting family with boolean AND(F is an element of F), F = (empty set). In this paper, we show vertical bar F vertical bar = 1 + [(n-1)(k-1)](q) + Sigma(k-1)(i=0) q(i(i+1)) )(q(k-i) - 1)[(n-1-k)(i)](q) [(k)(i)](q), and describe the structure of F which reaches this bound. (C) 2018 Elsevier Inc. All rights reserved.
机译:假设3 <= 2k + 1

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