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The Exploration of Greedy Hill-climbing Search in Markov Equivalence Class Space

机译:马尔可夫等价类空间中贪婪爬山搜索的探索

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The greedy Hill-climbing search in the Markov Equivalence Class space (E-space) can overcome the drawback of falling into local maximum in Directed Acyclic Graph space (DAG space) caused by the score equivalent property of Bayesian scoring junction, and one representative algorithm is Greedy Equivalence Search algorithm (GES algorithm) which is inclusion optimal in the large sample size, but not parameter optimal. In fact GES algorithm does not comply with the inclusion boundary condition which is a guarantee of gaining the highest score, but the unrestricted form of GES algorithm (UGES algorithm) complies with the inclusion boundary condition approximately. However, the greedy Hill-climbing search both in the DAG space and in the E-space has the drawback of time-consuming. The idea of confining the search using the constraint-based method is a good solution for the time-consuming drawback. This paper conducts experiments to compare the effects of greedy Hill-climbing search algorithm in DAG space (GS algorithm), GES algorithm and UGES algorithm both without the restriction of the parents and children sets and with the restriction of parents and children sets, and finds that GS/GES/UGES with the restriction have achieved improvement in time-efficiency and structure difference, with a little reduction in Bayesian scoring function.
机译:在马尔可夫等价类空间(E-space)中进行贪婪的Hill-climbing搜索可以克服贝叶斯得分结点的得分等价性质和在有向无环图空间(DAG空间)中陷入局部最大值的缺点以及一种代表性算法是贪婪等价搜索算法(GES算法),它在大样本量中包含最优,但不是参数最优。实际上,GES算法不符合包含边界条件,这是获得最高分的保证,但是GES算法的无限制形式(UGES算法)大致符合包含边界条件。然而,在DAG空间和E空间中贪婪的爬山搜索都具有耗时的缺点。使用基于约束的方法来限制搜索的想法是解决耗时的缺点的好方法。本文进行了实验,比较了贪婪的爬山搜索算法在DAG空间(GS算法),GES算法和UGES算法在不受父子集约束和有父子集约束的情况下的效果,发现限制的GS / GES / UGES的时间效率和结构差异有所改善,而贝叶斯评分功能却有所降低。

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