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How to Find a Good Explanation for Clustering? 如何为聚类找到一个好的解释?
Pub Date : 2021-12-13 DOI: 10.1609/aaai.v36i4.20306
Sayan Bandyapadhyay, F. Fomin, P. Golovach, W. Lochet, Nidhi Purohit, Kirill Simonov
k-means and k-median clustering are powerful unsupervised machine learning techniques. However, due to complicated dependences on all the features, it is challenging to interpret the resulting cluster assignments. Moshkovitz, Dasgupta, Rashtchian, and Frost proposed an elegant model of explainable k-means and k-median clustering in ICML 2020. In this model, a decision tree with k leaves provides a straightforward characterization of the data set into clusters. We study two natural algorithmic questions about explainable clustering. (1) For a given clustering, how to find the ``best explanation'' by using a decision tree with k leaves? (2) For a given set of points, how to find a decision tree with k leaves minimizing the k-means/median objective of the resulting explainable clustering?To address the first question, we introduce a new model of explainable clustering. Our model, inspired by the notion of outliers in robust statistics, is the following. We are seeking a small number of points (outliers) whose removal makes the existing clustering well-explainable. For addressing the second question, we initiate the study of the model of Moshkovitz et al. from the perspective of multivariate complexity. Our rigorous algorithmic analysis sheds some light on the influence of parameters like the input size, dimension of the data, the number of outliers, the number of clusters, and the approximation ratio, on the computational complexity of explainable clustering.
K-means和k-median聚类是强大的无监督机器学习技术。然而,由于对所有特征的复杂依赖,解释结果集群分配是具有挑战性的。Moshkovitz、Dasgupta、Rashtchian和Frost在ICML 2020中提出了一个优雅的可解释k-means和k-median聚类模型。在这个模型中,具有k个叶子的决策树提供了将数据集直接表征为簇的方法。我们研究了两个关于可解释聚类的自然算法问题。(1)对于给定的聚类,如何使用一个有k个叶子的决策树来找到“最佳解释”?(2)对于给定的点集,如何找到一个具有k个叶子的决策树,使最终可解释聚类的k均值/中位数目标最小化?为了解决第一个问题,我们引入了一个新的可解释聚类模型。我们的模型受到稳健统计中的异常值概念的启发,如下所示。我们正在寻找少量的点(离群值),它们的移除使现有的聚类可以很好地解释。为了解决第二个问题,我们从多元复杂性的角度开始对Moshkovitz等人的模型进行研究。我们严格的算法分析揭示了输入大小、数据维度、异常值数量、集群数量和近似比率等参数对可解释集群的计算复杂性的影响。
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引用次数: 11
Making sense of raw input 理解原始输入
Pub Date : 2021-10-01 DOI: 10.1016/J.ARTINT.2021.103521
Richard Evans, Matko Bosnjak, Lars Buesing, Kevin Ellis, David P. Reichert, Pushmeet Kohli, M. Sergot
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引用次数: 23
Deciding Koopman's qualitative probability 决定库普曼的定性概率
Pub Date : 2021-10-01 DOI: 10.1016/J.ARTINT.2021.103524
D. Mundici
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引用次数: 4
Solving Simultaneous Target Assignment and Path Planning Efficiently with Time-Independent Execution 具有时间独立执行的目标分配和路径规划问题求解
Pub Date : 2021-09-09 DOI: 10.1609/icaps.v32i1.19810
Keisuke Okumura, Xavier D'efago
Real-time planning for a combined problem of target assignment and path planning for multiple agents, also known as the unlabeled version of Multi-Agent Path Finding (MAPF), is crucial for high-level coordination in multi-agent systems, e.g., pattern formation by robot swarms. This paper studies two aspects of unlabeled-MAPF: (1) offline scenario: solving large instances by centralized approaches with small computation time, and (2) online scenario: executing unlabeled-MAPF despite timing uncertainties of real robots. For this purpose, we propose TSWAP, a novel sub-optimal complete algorithm, which takes an arbitrary initial target assignment then repeats one-timestep path planning with target swapping. TSWAP can adapt to both offline and online scenarios. We empirically demonstrate that Offline TSWAP is highly scalable; providing near-optimal solutions while reducing runtime by orders of magnitude compared to existing approaches. In addition, we present the benefits of Online TSWAP, such as delay tolerance, through real-robot demos.
多智能体的目标分配和路径规划问题的实时规划,也被称为多智能体寻径(MAPF)的未标记版本,对于多智能体系统中的高级协调至关重要,例如,机器人群的模式形成。本文研究了unlabeled-MAPF的两个方面:(1)离线场景:通过集中的方法以较小的计算时间解决大型实例;(2)在线场景:在真实机器人时间不确定的情况下执行unlabeled-MAPF。为此,我们提出了一种新的次最优完全算法TSWAP,该算法采用任意初始目标分配,然后在目标交换的情况下重复一时间步路径规划。TSWAP可以同时适应离线和在线场景。我们的经验证明,离线TSWAP是高度可扩展的;提供接近最优的解决方案,同时与现有方法相比,将运行时间减少了几个数量级。此外,我们还通过实际机器人演示展示了在线TSWAP的优点,如延迟容忍。
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引用次数: 7
A lightweight epistemic logic and its application to planning 轻量级认知逻辑及其在规划中的应用
Pub Date : 2021-09-01 DOI: 10.1016/j.artint.2020.103437
Martin C. Cooper, A. Herzig, Faustine Maffre, F. Maris, Elise Perrotin, P. Régnier
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引用次数: 17
On the Progression of Belief 论信仰的发展
Pub Date : 2021-09-01 DOI: 10.24963/kr.2021/44
Daxin Liu, Qihui Feng
Based on weighted possible-world semantics, Belle and Lakemeyer recently proposed the logic DS, a probabilistic extension of a modal variant of the situation calculus with a model of belief. The logic has many desirable properties like full introspection and it is able to precisely capture the beliefs of a probabilistic knowledge base in terms of the notion of only-believing. While the proposal is intuitively appealing, it is unclear how to do planning with such logic. The reason behind this is that the logic lacks projection reasoning mechanisms. Projection reasoning, in general, is to decide what holds after actions. Two main solutions to projection exist: regression and progression. Roughly, regression reduces a query about the future to a query about the initial state while progression, on the other hand, changes the initial state according to the effects of actions and then checks whether the formula holds in the updated state. In this paper, we study projection by progression in the logic DS. It is known that the progression of a categorical knowledge base wrt a noise-free action corresponds to what is only-known after that action. We show how to progress a type of probabilistic knowledge base wrt noisy actions by the notion of only-believing after actions. Our notion of only-believing is closely related to Lin and Reiter's notion of progression.
Belle和Lakemeyer最近提出了基于加权可能世界语义的逻辑DS,这是基于信念模型的情景演算的模态变体的概率扩展。该逻辑具有许多理想的属性,如完全自省,并且能够根据只相信的概念精确地捕获概率知识库的信念。虽然这个提议在直觉上很有吸引力,但如何按照这种逻辑进行规划尚不清楚。这背后的原因是逻辑缺乏投射推理机制。投射推理,一般来说,是决定行动之后会发生什么。存在两种主要的投影解决方案:回归和进程。粗略地说,回归将对未来的查询简化为对初始状态的查询,而另一方面,进度根据动作的效果更改初始状态,然后检查公式是否在更新状态下成立。本文研究了逻辑DS中的递进投影。众所周知,分类知识库在无噪声操作中的进展与该操作之后的唯一已知内容相对应。我们展示了如何通过行动后才相信的概念来推进一种基于噪声行动的概率知识库。我们的“唯信”概念与林和瑞特的“进步”概念密切相关。
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引用次数: 5
Levels of explainable artificial intelligence for human-aligned conversational explanations 可解释的人工智能水平与人类一致的对话解释
Pub Date : 2021-07-07 DOI: 10.1016/j.artint.2021.103525
Richard Dazeley, P. Vamplew, Cameron Foale, Charlotte Young, Sunil Aryal, F. Cruz
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引用次数: 54
Choice Logics and Their Computational Properties 选择逻辑及其计算性质
Pub Date : 2021-06-09 DOI: 10.24963/ijcai.2021/247
M. Bernreiter, Jan Maly, S. Woltran
Qualitative Choice Logic (QCL) and Conjunctive Choice Logic (CCL) are formalisms for preference handling, with especially QCL being well established in the field of AI. So far, analyses of these logics need to be done on a case-by-case basis, albeit they share several common features. This calls for a more general choice logic framework, with QCL and CCL as well as some of their derivatives being particular instantiations. We provide such a framework, which allows us, on the one hand, to easily define new choice logics and, on the other hand, to examine properties of different choice logics in a uniform setting. In particular, we investigate strong equivalence, a core concept in non-classical logics for understanding formula simplification, and computational complexity. Our analysis also yields new results for QCL and CCL. For example, we show that the main reasoning task regarding preferred models is ϴ₂P-complete for QCL and CCL, while being Δ₂P-complete for a newly introduced choice logic.
定性选择逻辑(QCL)和连接选择逻辑(CCL)是处理偏好的形式化方法,特别是QCL在人工智能领域得到了很好的应用。到目前为止,对这些逻辑的分析需要逐个进行,尽管它们有几个共同的特性。这需要一个更通用的选择逻辑框架,使用QCL和CCL以及它们的一些衍生产品作为特定的实例。我们提供了这样一个框架,一方面,它允许我们轻松地定义新的选择逻辑,另一方面,在统一的设置中检查不同选择逻辑的属性。特别地,我们研究了强等价,这是非经典逻辑中理解公式简化和计算复杂性的核心概念。我们的分析也对QCL和CCL产生了新的结果。例如,我们证明了关于首选模型的主要推理任务对于QCL和CCL是ϴ₂P-complete,而对于新引入的选择逻辑是Δ₂P-complete。
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引用次数: 7
The Complexity Landscape of Claim-Augmented Argumentation Frameworks 主张增强论证框架的复杂性景观
Pub Date : 2021-05-18 DOI: 10.1609/aaai.v35i7.16782
W. Dvořák, Alexander Greßler, Anna Rapberger, S. Woltran
Claim-augmented argumentation frameworks (CAFs) provide a formal basis to analyze conclusion-oriented problems in argumentation by adapting a claim-focused perspective; they extend Dung AFs by associating a claim to each argument representing its conclusion. This additional layer offers various possibilities to generalize abstract argumentation semantics as the re-interpretation of arguments in terms of their claims can be performed at different stages in the evaluation of the framework: One approach is to perform the evaluation entirely at argument-level before interpreting arguments by their claims (inherited semantics); alternatively, one can perform certain steps in the process (e.g., maximization) already in terms of the arguments’ claims (claim-level semantics). The inherent difference of these approaches not only potentially results in different outcomes but, as we will show in this paper, is also mirrored in terms of computational complexity. To this end, we provide a comprehensive complexity analysis of the four main reasoning problems with respect to claim-level variants of preferred, naive, stable, semi-stable and stage semantics and complete the complexity results of inherited semantics by providing corresponding results for semi-stable and stage semantics. Moreover, we show that deciding, whether for a given framework the two approaches of a semantics coincide (concurrence) can be surprisingly hard, ranging up to the third level of the polynomial hierarchy.
主张增强的论证框架(CAFs)通过采用以主张为中心的视角,为分析论证中以结论为导向的问题提供了正式的基础;他们通过将一个主张与代表其结论的每个论点联系起来,扩展了Dung AFs。这个额外的层提供了各种可能性来概括抽象的论证语义,因为根据其主张重新解释论证可以在框架评估的不同阶段执行:一种方法是在根据其主张解释论证之前完全在论证级别执行评估(继承语义);或者,可以根据参数的声明(声明级语义)在过程中执行某些步骤(例如,最大化)。这些方法的内在差异不仅可能导致不同的结果,而且正如我们将在本文中展示的那样,也反映在计算复杂性方面。为此,我们对优选语义、幼稚语义、稳定语义、半稳定语义和阶段语义的声明级变体的四个主要推理问题进行了全面的复杂性分析,并通过提供半稳定语义和阶段语义的相应结果来完善继承语义的复杂性结果。此外,我们表明,对于给定的框架,决定语义的两种方法是否一致(并发)可能非常困难,范围一直到多项式层次结构的第三级。
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引用次数: 8
Paracoherent answer set computation 副相干答案集计算
Pub Date : 2021-04-28 DOI: 10.1016/J.ARTINT.2021.103519
Giovanni Amendola, Carmine Dodaro, Wolfgang Faber, F. Ricca
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引用次数: 2
期刊
Artif. Intell.
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