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A ''[[Transversal (combinatorics)|transversal]]'' (or "[[hitting set]]") of a hypergraph ''H'' = (''X'', ''E'') is a set <math>T\subseteq X</math> that has nonempty [[intersection (set theory)|intersection]] with every edge. A transversal ''T'' is called ''minimal'' if no proper subset of ''T'' is a transversal. The ''transversal hypergraph'' of ''H'' is the hypergraph (''X'', ''F'') whose edge set ''F'' consists of all minimal transversals of ''H''.
 
A ''[[Transversal (combinatorics)|transversal]]'' (or "[[hitting set]]") of a hypergraph ''H'' = (''X'', ''E'') is a set <math>T\subseteq X</math> that has nonempty [[intersection (set theory)|intersection]] with every edge. A transversal ''T'' is called ''minimal'' if no proper subset of ''T'' is a transversal. The ''transversal hypergraph'' of ''H'' is the hypergraph (''X'', ''F'') whose edge set ''F'' consists of all minimal transversals of ''H''.
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超图''H'' = (''X'', ''E'')的横截集(或命中集)是一个<math>T\subseteq X</math>集合,该集合与每条边都有非空的交集。如果''T''的真子集不是横截集,则称''T''为极小截集。''H'' 的横截超图是超图(''X'', ''F''),其边集''F''包含''H''的所有最小横截。
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超图<math>''H'' = (''X'', ''E'')</math>的'''横截集 transversal'''(或命中集 hitting set)是一个<math>T\subseteq X</math>集合,该集合与每条边都有非空的交集。如果<math>''T''</math>的真子集不是横截集,则称<math>''T''</math>为极小截集。<math>''H'' </math>的横截超图是超图<math>(''X'', ''F'')</math>,其边集''F''包含''H''的所有最小横截集。
    
Computing the transversal hypergraph has applications in [[combinatorial optimization]], in [[game theory]], and in several fields of [[computer science]] such as [[machine learning]], [[Index (database)|indexing of database]]s, the [[Boolean satisfiability problem|satisfiability problem]], [[data mining]], and computer [[program optimization]].
 
Computing the transversal hypergraph has applications in [[combinatorial optimization]], in [[game theory]], and in several fields of [[computer science]] such as [[machine learning]], [[Index (database)|indexing of database]]s, the [[Boolean satisfiability problem|satisfiability problem]], [[data mining]], and computer [[program optimization]].
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计算横截面超图在[[组合优化 Combinatorial Optimization]]、[[博弈论 Game Theory]]和[[计算机科学 Computer Science]]的一些领域(例如[[机器学习 Machine Learning]]、[[数据库索引 Indexing of Databases]]、[[可满足性问题the Satisfiability Problem]]、[[数据挖掘Data Mining]]和[[计算机程序优化 Program Optimization]])都有应用。
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计算横截面超图在组合优化 Combinatorial Optimization、[[博弈论 Game Theory]]和计算机科学 Computer Science的一些领域(例如机器学习 Machine Learning、数据库索引 Indexing of Databases、可满足性问题the Satisfiability Problem、数据挖掘Data Mining和计算机程序优化 Program Optimization)都有应用。
    
==Incidence matrix==
 
==Incidence matrix==
1,526

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