首页> 外文会议>Annual International Conference on Computing and Combinatorics(COCOON 2005); 20050816-29; Kunming(CN) >A Quadratic Lower Bound for Rocchio's Similarity-Based Relevance Feedback Algorithm
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A Quadratic Lower Bound for Rocchio's Similarity-Based Relevance Feedback Algorithm

机译:Rocchio基于相似性的相关反馈算法的二次下界

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摘要

It is shown in [4] that Rocchio's similarity-based relevance feedback algorithm makes Ω(n) mistakes in searching for a collection of documents represented by a monotone disjunction of at most k relevant features (or terms) over the n-dimensional binary vector space {0,1}~n. In practice, Rocchio's algorithm often uses a fixed query updating factor and a fixed classification threshold. When this is the case, we strengthen the work in [4] in this paper and prove that Rocchio's algorithm makes Ω(k(n - k)) mistakes in searching for the same collection of documents over the binary vector space {0,1}~n. A quadratic lower bound is obtained when k is proportional to n. An O(k(n - k)~2) upper bound is also obtained.
机译:在[4]中表明,Rocchio的基于相似度的相关性反馈算法在搜索由n维二元向量上最多k个相关特征(或项)的单调析取表示的文档集合时,会导致Ω(n)错误。空格{0,1}〜n。实际上,Rocchio的算法通常使用固定的查询更新因子和固定的分类阈值。在这种情况下,我们将加强本文[4]中的工作,并证明Rocchio算法在二进制矢量空间{0,1上搜索相同的文档集合时犯了Ω(k(n-k))错误。 }〜n。当k与n成正比时,可获得二次下界。还获得了O(k(n-k)〜2)的上限。

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