Attribute clustering for grouping, selection, and classification of gene expression
introduction to machine learning
Widespread use of personal computers and wireless communication leads to “big data” We are both producers and consumers of data Data is not random, it has structure, e.g., customer behavior We need “big theory” to extract that structure from data for (a) Understanding the process (b) Making predictions for the future
Retail: Market basket analysis, Customer relationship management (CRM) Finance: Credit scoring, fraud detection Manufacturing: Control, robotics, troubleshooting Medicine: Medical diagnosis Telecommunications: Spam filters, intrusion detection Bioinformatics: Motifs, alignment Web mining: Search engines ...
y = wx+w0
13
Regression Applications
14
Navigating a car: Angle of the steering Kinematics of a robot arm
dm3_精品文档
dm3DM3DM3 (Data Management and Mining) refers to the process of collecting, organizing, analyzing, and extracting meaningful insights and patterns from vast amounts of data. In today's digital age, data is generated at an unprecedented rate, making it crucial for businesses to effectively manage and utilize this data for decision-making and improving business performance. DM3 encompasses various techniques, tools, and methodologies that enable organizations to harness the power of data and derive valuable insights.1. Introduction to DM3With the advent of big data and advancements in technology, organizations are finding themselves drowning in a sea of data. However, raw data alone is not sufficient for decision-making. DM3 involves the systematic management of data from various sources and the application of statistical and machine learning techniques to uncover trends, patterns, and relationships that can drive business growth. This document explores the fundamentals of DM3 and its significance in today's business landscape.2. The Importance of Data ManagementEffective data management is the foundation of DM3. Organizations need to ensure that data is accurate, reliable, and accessible. This involves data collection, storage, integration, cleansing, and security to ensure the quality and integrity of the data. Data management helps organizations streamline their operations, enhance customer experiences, and gain a competitive edge. It also enables organizations to comply with data protection regulations and mitigate risks associated with data breaches.3. Data Mining TechniquesData mining is a key component of DM3. It involves the extraction of patterns and knowledge from large datasets using various algorithms and statistical models. Data mining techniques include:- Classification: This technique involves categorizing data into predefined classes or groups based on their attributes. It is often used for customer segmentation, fraud detection, and risk analysis.- Clustering: Clustering involves grouping similar data points together based on their characteristics. It helps in identifying natural groupings or patterns within the data, enabling organizations to offer personalized services, target marketing campaigns, and optimize resource allocation.- Association Rule Mining: This technique identifies relationships and associations between variables in a dataset. It helps in understanding customer buying patterns, uncovering cross-selling opportunities, and improving recommendation systems.- Regression Analysis: Regression analysis is used to model and predict the relationship between dependent and independent variables. It helps organizations understand the impact of various factors on business outcomes and make data-driven decisions.4. Data Visualization and ReportingData visualization plays a crucial role in DM3. It involves the use of charts, graphs, and other visual formats to represent data in a meaningful and easily understandable way.Visualization helps in identifying patterns, trends, and outliers in the data, making it easier to communicate insights to stakeholders. Reporting tools enable organizations to generate custom reports, dashboards, and automated alerts, providing real-time insights and facilitating data-driven decision-making.5. Challenges and Ethical ConsiderationsWhile DM3 offers immense potential, there are several challenges and ethical considerations that organizations need to address. This includes data privacy and security concerns, ensuring data accuracy and reliability, dealing with biases in data, and complying with regulations such as the General Data Protection Regulation (GDPR) and the California Consumer Privacy Act (CCPA). Organizations need to establish robust data governance frameworks and adopt ethical practices to ensure responsible and transparent use of data.6. Future Trends in DM3DM3 is a rapidly evolving field, and several future trends are shaping its landscape. These include:- Artificial Intelligence (AI) and Machine Learning (ML): AI and ML techniques are increasingly being integrated into DM3 processes, enabling organizations to automatically analyze and interpret vast amounts of data.- Real-time Data Analysis: With the exponential growth of data, organizations are now focusing on real-time data analysis to make timely decisions. Real-time data streaming and processing technologies are being leveraged to analyze data as it is generated.- Cloud-based DM3: Cloud computing is revolutionizing the way organizations manage and analyze their data. Cloud-based DM3 solutions offer scalability, flexibility, and cost-efficiency by eliminating the need for on-premises infrastructure.- Predictive Analytics: Predictive analytics utilizes historical data along with statistical modeling techniques to make predictions and forecasts about future events. It helps organizations identify emerging trends, anticipate customer behavior, and make proactive decisions.ConclusionDM3 is a critical discipline that enables organizations to leverage the power of data for improving business performance and gaining a competitive edge. By effectively managing and mining data, organizations can uncover valuable insights, make data-driven decisions, and drive innovation. With the continued advancements in technology and the increasing availability of data, DM3 will only become more vital in the future. Organizations that embrace DM3 will be better positioned to succeed in the data-driven economy.。
聚类分析(clusteranalysis)
聚类分析(cluster analysis)medical aircraftClustering analysis refers to the grouping of physical or abstract objects into a class consisting of similar objects. It is an important human behavior. The goal of cluster analysis is to classify data on a similar basis. Clustering comes from many fields, including mathematics, computer science, statistics, biology and economics. In different applications, many clustering techniques have been developed. These techniques are used to describe data, measure the similarity between different data sources, and classify data sources into different clusters.CatalogconceptMainly used in businessOn BiologyGeographicallyIn the insurance businessOn Internet applicationsIn E-commerceMain stepsCluster analysis algorithm conceptMainly used in businessOn BiologyGeographicallyIn the insurance businessOn Internet applicationsIn E-commerceMain stepsClustering analysis algorithmExpand the concept of editing this paragraphThe difference between clustering and classification is that the classes required by clustering are unknown. Clustering is a process of classifying data into different classes or clusters, so objects in the same cluster have great similarity, while objects between different clusters have great dissimilarity. From a statistical point of view, clustering analysis is a way to simplify data through data modeling. Traditional statistical clustering analysis methods include system clustering method, decomposition method, adding method, dynamic clustering method, ordered sample clustering,overlapping clustering and fuzzy clustering, etc.. Cluster analysis tools, such as k- mean and k- center point, have been added to many famous statistical analysis packages, such as SPSS, SAS and so on. From the point of view of machine learning, clusters are equivalent to hidden patterns. Clustering is an unsupervised learning process for searching clusters. Unlike classification, unsupervised learning does not rely on predefined classes or class labeled training instances. Automatic marking is required by clustering learning algorithms, while instances of classification learning or data objects have class tags. Clustering is observational learning, not sample learning. From the point of view of practical application, clustering analysis is one of the main tasks of data mining. Moreover, clustering can be used as an independent tool to obtain the distribution of data, to observe the characteristics of each cluster of data, and to concentrate on the analysis of specific cluster sets. Clustering analysis can also be used as a preprocessing step for other algorithms (such as classification and qualitative inductive algorithms).Edit the main application of this paragraphCommerciallyCluster analysis is used to identify different customer groups and to characterize different customer groups through the purchase model. Cluster analysis is an effective tool for market segmentation. It can also be used to study consumer behavior, to find new potential markets, to select experimental markets, and to be used as a preprocessing of multivariate analysis.On BiologyCluster analysis is used to classify plants and plants and classify genes so as to get an understanding of the inherent structure of the populationGeographicallyClustering can help the similarity of the databases that are observed in the earthIn the insurance businessCluster analysis uses a high average consumption to identify groups of car insurance holders, and identifies a city's property groups based on type of residence, value, locationOn Internet applicationsCluster analysis is used to categorize documents online to fix informationIn E-commerceA clustering analysis is a very important aspect in the construction of Web Data Mining in electronic commerce, through clustering with similar browsing behavior of customers, and analyze the common characteristics of customers, help the users of e-commerce can better understand their customers, provide more suitable services to customers.Edit the main steps of this paragraph1. data preprocessing,2. defines a distance function for measuring similarity between data points,3. clustering or grouping, and4. evaluating output. Data preprocessing includes the selection of number, types and characteristics of the scale, it relies on the feature selection and feature extraction, feature selection important feature, feature extraction feature transformation input for a new character, they are often used to obtain an appropriate feature set to avoid the "cluster dimension disaster" data preprocessing, including outlier removal data, outlier is not dependent on the general data or model data, so the outlier clustering results often leads to a deviation, so in order to get the correct clustering, we must eliminate them. Now that is similar to the definition of a class based, so different data in the same measure of similarity feature space for clustering step is very important, because the diversity of types and characteristics of the scale, the distance measure must be cautious, it often depends on the application, for example,Usually by definition in the feature space distance metric to evaluate the differences of the different objects, many distance are applied in different fields, a simple distance measure, Euclidean distance, are often used to reflect the differences between different data, some of the similarity measure, such as PMC and SMC, to the concept of is used to characterize different data similarity in image clustering, sub image error correction can be used to measure the similarity of two patterns. The data objects are divided into differentclasses is a very important step, data based on different methods are divided into different classes, classification method and hierarchical method are two main methods of clustering analysis, classification methods start from the initial partition and optimization of a clustering criterion. Crisp Clustering, each data it belonged to a separate class; Fuzzy Clustering, each data it could be in any one class, Crisp Clustering and Fuzzy Clusterin are the two main technical classification method, classification method of clustering is divided to produce a series of nested a standard based on the similarity measure, it can or a class separability for merging and splitting is similar between the other clustering methods include density based clustering model, clustering based on Grid Based clustering. To evaluate the quality of clustering results is another important stage, clustering is a management program, there is no objective criteria to evaluate the clustering results, it is a kind of effective evaluation, the index of general geometric properties, including internal separation between class and class coupling, the quality is generally to evaluate the clustering results, effective index in the determination of the number of the class is often played an important role, the best value of effective index is expected to get from the real number, a common class number is decided to select the optimum values for a particular class of effective index, is the the validity of the standard index the real number of this index can, many existing standards for separate data set can be obtained very good results, but for the complex number According to a collection, it usually does not work, for example, for overlapping classes of collections.Edit this section clustering analysis algorithmClustering analysis is an active research field in data mining, and many clustering algorithms are proposed. Traditional clustering algorithms can be divided into five categories: partitioning method, hierarchical method, density based method, grid based method and model-based method. The 1 division method (PAM:PArtitioning method) first create the K partition, K is the number of partition to create; and then use a circular positioning technology through the object from a division to another division to help improve the quality of classification. Including the classification of typical: K-means, k-medoids, CLARA (Clustering LARge Application), CLARANS (Clustering Large Application based upon RANdomized Search). FCM 2 level (hierarchical method) method to create a hierarchical decomposition of the given data set. The method can be divided into two operations: top-down (decomposition) and bottom-up (merging). In order to make up for the shortcomings of decomposition and merging, hierarchical merging is often combined with other clustering methods, such as cyclic localization. This includes the typical methods of BIRCH (Balanced Iterative Reducing and Clustering using Hierarchies) method, it firstly set the tree structure to divide the object; then use other methods to optimize the clustering. CURE (Clustering, Using, REprisentatives) method, which uses fixed numbers to represent objects to represent the corresponding clustering, and then shrinks the clusters according to the specified amount (to the clustering center). ROCK method, it uses the connection between clusters to cluster and merge. CHEMALOEN method, it constructs dynamic model in hierarchical clustering. 3 density based method, according to the density to complete the object clustering. It grows continuouslyaccording to the density around the object (such as DBSCAN). The typical density based methods include: DBSCAN(Densit-based Spatial Clustering of Application with Noise): the algorithm by growing enough high density region to clustering; clustering can find arbitrary shape from spatial databases with noise in. This method defines a cluster as a set of point sets of density connectivity. OPTICS (Ordering, Points, To, Identify, the, Clustering, Structure): it does not explicitly generate a cluster, but calculates an enhanced clustering order for automatic interactive clustering analysis.. 4 grid based approach,Firstly, the object space is divided into finite elements to form a grid structure, and then the mesh structure is used to complete the clustering. STING (STatistical, INformation, Grid) is a grid based clustering method that uses the statistical information stored in the grid cell. CLIQUE (Clustering, In, QUEst) and Wave-Cluster are a combination of grid based and density based methods. 5, a model-based approach, which assumes the model of each cluster, and finds data appropriate for the corresponding model. Typical model-based methods include: statistical methods, COBWEB: is a commonly used and simple incremental concept clustering method. Its input object is represented by a symbolic quantity (property - value) pair. A hierarchical cluster is created in the form of a classification tree. CLASSIT is another version of COBWEB. It can incrementally attribute continuous attributes. For each node of each property holds the corresponding continuous normal distribution (mean and variance); and the use of an improved classification ability description method is not like COBWEB (value) and the calculation of discrete attributes but theintegral of the continuous attributes. However, CLASSIT methods also have problems similar to those of COBWEB. Therefore, they are not suitable for clustering large databases. Traditional clustering algorithms have successfully solved the clustering problem of low dimensional data. However, due to the complexity of data in practical applications, the existing algorithms often fail when dealing with many problems, especially for high-dimensional data and large data. Because traditional clustering methods cluster in high-dimensional data sets, there are two main problems. The high dimension data set the existence of a large number of irrelevant attributes makes the possibility of the existence of clusters in all the dimensions of almost zero; to sparse data distribution data of low dimensional space in high dimensional space, which is almost the same distance between the data is a common phenomenon, but the traditional clustering method is based on the distance from the cluster, so high dimensional space based on the distance not to build clusters. High dimensional clustering analysis has become an important research direction of cluster analysis. At the same time, clustering of high-dimensional data is also the difficulty of clustering. With the development of technology makes the data collection becomes more and more easily, cause the database to larger scale and more complex, such as trade transaction data, various types of Web documents, gene expression data, their dimensions (attributes) usually can reach hundreds of thousands or even higher dimensional. However, due to the "dimension effect", many clustering methods that perform well in low dimensional data space can not obtain good clustering results in high-dimensional space. Clustering analysis of high-dimensional data is a very active field in clustering analysis, and it is also a challenging task. Atpresent, cluster analysis of high-dimensional data is widely used in market analysis, information security, finance, entertainment, anti-terrorism and so on.。
AcceptanceList:验收单
Regular Paper
B219 Sudeep Roy, Akhil Kumar, and Ivo Pro vazník, Virtual screening, ADMET profiling, molecular docking and dynamics approaches to search for potent selective natural molecule b ased inhibitors against metallothionein-III to study Alzheimer’s disease
B357 Qiang Yu, Hongwei Huo, Xiaoyang Chen, Haitao Guo, Jeffrey Scott Vitter, and J un Huan, An Efficient Motif Finding Algorithm for Large DNA Data Sets
B244 Ilona Kifer, Rui M. Branca, Ping Xu, Janne Lehtio, and Zohar Yakhini, Optimizing analytical depth and cost efficiency of IEF-LC/MS proteomics
B276 Yuan Ling, Yuan An, and Xiaohua Hu, A Symp-Med Matching Framework for Modeling and Mining Symptom and Medication Relationships from Clinical Notes
B333 Mingjie Wang, Haixu Tang, and Yu zhen Ye, Identification and characterization of accessory genomes in bacterial species b ased on genome comparison and metagenomic recruitment
聚类分析文献英文翻译
电气信息工程学院外文翻译英文名称:Data mining-clustering译文名称:数据挖掘—聚类分析专业:自动化姓名:****班级学号:****指导教师:******译文出处:Data mining:Ian H.Witten, EibeFrank 著二○一○年四月二十六日Clustering5.1 INTRODUCTIONClustering is similar to classification in that data are grouped. However, unlike classification, the groups are not predefined. Instead, the grouping is accomplished by finding similarities between data according to characteristics found in the actual data. The groups are called clusters. Some authors view clustering as a special type of classification. In this text, however, we follow a more conventional view in that the two are different. Many definitions for clusters have been proposed:●Set of like elements. Elements from different clusters are not alike.●The distance between points in a cluster is less than the distance betweena point in the cluster and any point outside it.A term similar to clustering is database segmentation, where like tuple (record) in a database are grouped together. This is done to partition or segment the database into components that then give the user a more general view of the data. In this case text, we do not differentiate between segmentation and clustering. A simple example of clustering is found in Example 5.1. This example illustrates the fact that that determining how to do the clustering is not straightforward.As illustrated in Figure 5.1, a given set of data may be clustered on different attributes. Here a group of homes in a geographic area is shown. The first floor type of clustering is based on the location of the home. Homes that are geographically close to each other are clustered together. In the second clustering, homes are grouped based on the size of the house.Clustering has been used in many application domains, including biology, medicine, anthropology, marketing, and economics. Clustering applications include plant and animal classification, disease classification, image processing, pattern recognition, and document retrieval. One of the first domains in which clustering was used was biological taxonomy. Recent uses include examining Web log data to detect usage patterns.When clustering is applied to a real-world database, many interesting problems occur:●Outlier handling is difficult. Here the elements do not naturally fallinto any cluster. They can be viewed as solitary clusters. However, if aclustering algorithm attempts to find larger clusters, these outliers will beforced to be placed in some cluster. This process may result in the creationof poor clusters by combining two existing clusters and leaving the outlier in its own cluster.● Dynamic data in the database implies that cluster membership may change over time.● Interpreting the semantic meaning of each cluster may be difficult. With classification, the labeling of the classes is known ahead of time. However, with clustering, this may not be the case. Thus, when the clustering process finishes creating a set of clusters, the exact meaning of each cluster may not be obvious. Here is where a domain expert is needed to assign a label or interpretation for each cluster.● There is no one correct answer to a clustering problem. In fact, many answers may be found. The exact number of clusters required is not easy to determine. Again, a domain expert may be required. For example, suppose we have a set of data about plants that have been collected during a field trip. Without any prior knowledge of plant classification, if we attempt to divide this set of data into similar groupings, it would not be clear how many groups should be created.● Another related issue is what data should be used of clustering. Unlike learning during a classification process, where there is some a priori knowledge concerning what the attributes of each classification should be, in clustering we have no supervised learning to aid the process. Indeed, clustering can be viewed as similar to unsupervised learning.We can then summarize some basic features of clustering (as opposed to classification):● The (best) number of clusters is not known.● There may not be any a priori knowledge concerning the clusters.● Cluster results are dynamic.The clustering problem is stated as shown in Definition 5.1. Here we assume that the number of clusters to be created is an input value, k. The actual content (and interpretation) of each cluster,j k ,1j k ≤≤, is determined as a result of the function definition. Without loss of generality, we will view that the result of solving a clustering problem is that a set of clusters is created: K={12,,...,k k k k }.D EFINITION 5.1.Given a database D ={12,,...,n t t t } of tuples and an integer value k , the clustering problem is to define a mapping f : {1,...,}D k → where each i t is assigned to one cluster j K ,1j k ≤≤. A cluster j K , contains precisely those tuples mapped to it; that is, j K ={|(),1,i i j t f t K i n =≤≤and i t D ∈}.A classification of the different types of clustering algorithms is shown in Figure 5.2. Clustering algorithms themselves may be viewed as hierarchical or partitional. With hierarchical clustering, a nested set of clusters is created. Each level in the hierarchy has a separate set of clusters. At the lowest level, each item is in its own unique cluster. At the highest level, all items belong to the same cluster. With hierarchical clustering, the desired number of clusters is not input. With partitional clustering, the algorithm creates only one set of clusters. These approaches use the desired number of clusters to drive how the final set is created. Traditional clustering algorithms tend to be targeted to small numeric database that fit into memory .There are, however, more recent clustering algorithms that look at categorical data and are targeted to larger, perhaps dynamic, databases. Algorithms targeted to larger databases may adapt to memory constraints by either sampling the database or using data structures, which can be compressed or pruned to fit into memory regardless of the size of the database. Clustering algorithms may also differ based on whether they produce overlapping or nonoverlapping clusters. Even though we consider only nonoverlapping clusters, it is possible to place an item in multiple clusters. In turn, nonoverlapping clusters can be viewed as extrinsic or intrinsic. Extrinsic techniques use labeling of the items to assist in the classification process. These algorithms are the traditional classification supervised learning algorithms in which a special input training set is used. Intrinsic algorithms do not use any a priori category labels, but depend only on the adjacency matrix containing the distance between objects. All algorithms we examine in this chapter fall into the intrinsic class.The types of clustering algorithms can be furthered classified based on the implementation technique used. Hierarchical algorithms can becategorized as agglomerative or divisive. ”Agglomerative ” implies that the clusters are created in a bottom-up fashion, while divisive algorithms work in a top-down fashion. Although both hierarchical and partitional algorithms could be described using the agglomerative vs. divisive label, it typically is more associated with hierarchical algorithms. Another descriptive tag indicates whether each individual element is handled one by one, serial (sometimes called incremental), or whether all items are examined together, simultaneous. If a specific tuple is viewed as having attribute values for all attributes in the schema, then clustering algorithms could differ as to how the attribute values are examined. As is usually done with decision tree classification techniques, some algorithms examine attribute values one at a time, monothetic. Polythetic algorithms consider all attribute values at one time. Finally, clustering algorithms can be labeled base on the mathematical formulation given to the algorithm: graph theoretic or matrix algebra. In this chapter we generally use the graph approach and describe the input to the clustering algorithm as an adjacency matrix labeled with distance measure.We discuss many clustering algorithms in the following sections. This is only a representative subset of the many algorithms that have been proposed in the literature. Before looking at these algorithms, we first examine possible similarity measures and examine the impact of outliers.5.2 SIMILARITY AND DISTANCE MEASURESThere are many desirable properties for the clusters created by a solution to a specific clustering problem. The most important one is that a tuple within one cluster is more like tuples within that cluster than it is similar to tuples outside it. As with classification, then, we assume the definition of a similarity measure, sim(,i l t t ), defined between any two tuples, ,i l t t D . This provides a more strict and alternative clustering definition, as found in Definition 5.2. Unless otherwise stated, we use the first definition rather than the second. Keep in mind that the similarity relationship stated within the second definition is a desirable, although not always obtainable, property.A distance measure, dis(,i j t t ), as opposed to similarity, is often used inclustering. The clustering problem then has the desirable property that given a cluster,j K ,,jl jm j t t K ∀∈ and ,(,)(,)i j jl jm jl i t K sim t t dis t t ∉≤.Some clustering algorithms look only at numeric data, usually assuming metric data points. Metric attributes satisfy the triangular inequality. The cluster can then be described by using several characteristic values. Given a cluster, m K of N points { 12,,...,m m mN t t t }, we make the following definitions [ZRL96]:Here the centroid is the “middle ” of the cluster; it need not be an actual point in the cluster. Some clustering algorithms alternatively assume that the cluster is represented by one centrally located object in the cluster called a medoid . The radius is the square root of the average mean squared distance from any point in the cluster to the centroid, and of points in the cluster. We use the notation m M to indicate the medoid for cluster m K .Many clustering algorithms require that the distance between clusters (rather than elements) be determined. This is not an easy task given that there are many interpretations for distance between clusters. Given clusters i K and j K , there are several standard alternatives to calculate the distance between clusters. A representative list is:● Single link : Smallest distance between an element in onecluster and an element in the other. We thus havedis(,i j K K )=min((,))il jm il i j dis t t t K K ∀∈∉and jm j i t K K ∀∈∉.● Complete link : Largest distance between an element in onecluster and an element in the other. We thus havedis(,i j K K )=max((,))il jm il i j dis t t t K K ∀∈∉and jm j i t K K ∀∈∉.● Average : Average distance between an element in onecluster and an element in the other. We thus havedis(,i j K K )=((,))il jm il i j mean dis t t t K K ∀∈∉and jm j i t K K ∀∈∉.● Centroid : If cluster have a representative centroid, then thecentroid distance is defined as the distance between the centroids.We thus have dis(,i j K K )=dis(,i j C C ), where i C is the centroidfor i K and similarly for j C .Medoid : Using a medoid to represent each cluster, thedistance between the clusters can be defined by the distancebetween the medoids: dis(,i j K K )=(,)i j dis M M5.3 OUTLIERSAs mentioned earlier, outliers are sample points with values much different from those of the remaining set of data. Outliers may represent errors in the data (perhaps a malfunctioning sensor recorded an incorrect data value) or could be correct data values that are simply much different from the remaining data. A person who is 2.5 meters tall is much taller than most people. In analyzing the height of individuals, this value probably would be viewed as an outlier.Some clustering techniques do not perform well with the presence of outliers. This problem is illustrated in Figure 5.3. Here if three clusters are found (solid line), the outlier will occur in a cluster by itself. However, if two clusters are found (dashed line), the two (obviously) different sets of data will be placed in one cluster because they are closer together than the outlier. This problem is complicated by the fact that many clustering algorithms actually have as input the number of desired clusters to be found.Clustering algorithms may actually find and remove outliers to ensure that they perform better. However, care must be taken in actually removing outliers. For example, suppose that the data mining problem is to predict flooding. Extremely high water level values occur very infrequently, and when compared with the normal water level values may seem to be outliers. However, removing these values may not allow the data mining algorithms to work effectively because there would be no data that showed that floods ever actually occurred.Outlier detection, or outlier mining, is the process of identifying outliers in a set of data. Clustering, or other data mining, algorithms may then choose to remove or treat these values differently. Some outlier detection techniques are based on statistical techniques. These usually assume that the set of data follows a known distribution and that outliers can be detected by well-known tests such as discordancy tests. However, thesetests are not very realistic for real-world data because real-world data values may not follow well-defined data distributions. Also, most of these tests assume single attribute value, and many attributes are involved in real-world datasets. Alternative detection techniques may be based on distance measures.聚类分析5.1简介聚类分析与分类数据分组类似。
Segmentation - University of M
Robustness
– Outliers: Improve the model either by giving the noise “heavier tails” or allowing an explicit outlier model
– M-estimators
Assuming that somewhere in the collection of process close to our model is the real process, and it just happens to be the one that makes the estimator produce the worst possible estimates
– Proximity, similarity, common fate, common region, parallelism, closure, symmetry, continuity, familiar configuration
Segmentation by clustering
Partitioning vs. grouping Applications
ri (x i , );
i
(u;
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u2 2
u
2
Segmentation by fitting a model(3)
RANSAC (RAMdom SAmple Consensus)
– Searching for a random sample that leads to a fit on which many of the data points agree
Allocate each data point to cluster whose center is nearest
ForcePoint Next Generation Firewall (NGFW) 用户手册说明书
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AI专用词汇
AI专⽤词汇LetterAAccumulatederrorbackpropagation累积误差逆传播ActivationFunction激活函数AdaptiveResonanceTheory/ART⾃适应谐振理论Addictivemodel加性学习Adversari alNetworks对抗⽹络AffineLayer仿射层Affinitymatrix亲和矩阵Agent代理/智能体Algorithm算法Alpha-betapruningα-β剪枝Anomalydetection异常检测Approximation近似AreaUnderROCCurve/AUCRoc曲线下⾯积ArtificialGeneralIntelligence/AGI通⽤⼈⼯智能ArtificialIntelligence/AI⼈⼯智能Associationanalysis关联分析Attentionmechanism注意⼒机制Attributeconditionalindependenceassumption属性条件独⽴性假设Attributespace属性空间Attributevalue属性值Autoencoder⾃编码器Automaticspeechrecognition⾃动语⾳识别Automaticsummarization⾃动摘要Aver agegradient平均梯度Average-Pooling平均池化LetterBBackpropagationThroughTime通过时间的反向传播Backpropagation/BP反向传播Baselearner基学习器Baselearnin galgorithm基学习算法BatchNormalization/BN批量归⼀化Bayesdecisionrule贝叶斯判定准则BayesModelAveraging/BMA贝叶斯模型平均Bayesoptimalclassifier贝叶斯最优分类器Bayesiandecisiontheory贝叶斯决策论Bayesiannetwork贝叶斯⽹络Between-cla ssscattermatrix类间散度矩阵Bias偏置/偏差Bias-variancedecomposition偏差-⽅差分解Bias-VarianceDilemma偏差–⽅差困境Bi-directionalLong-ShortTermMemory/Bi-LSTM双向长短期记忆Binaryclassification⼆分类Binomialtest⼆项检验Bi-partition⼆分法Boltzmannmachine玻尔兹曼机Bootstrapsampling⾃助采样法/可重复采样/有放回采样Bootstrapping⾃助法Break-EventPoint/BEP平衡点LetterCCalibration校准Cascade-Correlation级联相关Categoricalattribute离散属性Class-conditionalprobability类条件概率Classificationandregressiontree/CART分类与回归树Classifier分类器Class-imbalance类别不平衡Closed-form闭式Cluster簇/类/集群Clusteranalysis聚类分析Clustering聚类Clusteringensemble聚类集成Co-adapting共适应Codin gmatrix编码矩阵COLT国际学习理论会议Committee-basedlearning基于委员会的学习Competiti velearning竞争型学习Componentlearner组件学习器Comprehensibility可解释性Comput ationCost计算成本ComputationalLinguistics计算语⾔学Computervision计算机视觉C onceptdrift概念漂移ConceptLearningSystem/CLS概念学习系统Conditionalentropy条件熵Conditionalmutualinformation条件互信息ConditionalProbabilityTable/CPT条件概率表Conditionalrandomfield/CRF条件随机场Conditionalrisk条件风险Confidence置信度Confusionmatrix混淆矩阵Connectionweight连接权Connectionism连结主义Consistency⼀致性/相合性Contingencytable列联表Continuousattribute连续属性Convergence收敛Conversationalagent会话智能体Convexquadraticprogramming凸⼆次规划Convexity凸性Convolutionalneuralnetwork/CNN卷积神经⽹络Co-oc currence同现Correlationcoefficient相关系数Cosinesimilarity余弦相似度Costcurve成本曲线CostFunction成本函数Costmatrix成本矩阵Cost-sensitive成本敏感Crosse ntropy交叉熵Crossvalidation交叉验证Crowdsourcing众包Curseofdimensionality维数灾难Cutpoint截断点Cuttingplanealgorithm割平⾯法LetterDDatamining数据挖掘Dataset数据集DecisionBoundary决策边界Decisionstump决策树桩Decisiontree决策树/判定树Deduction演绎DeepBeliefNetwork深度信念⽹络DeepConvolutionalGe nerativeAdversarialNetwork/DCGAN深度卷积⽣成对抗⽹络Deeplearning深度学习Deep neuralnetwork/DNN深度神经⽹络DeepQ-Learning深度Q学习DeepQ-Network深度Q⽹络Densityestimation密度估计Density-basedclustering密度聚类Differentiab leneuralcomputer可微分神经计算机Dimensionalityreductionalgorithm降维算法D irectededge有向边Disagreementmeasure不合度量Discriminativemodel判别模型Di scriminator判别器Distancemeasure距离度量Distancemetriclearning距离度量学习D istribution分布Divergence散度Diversitymeasure多样性度量/差异性度量Domainadaption领域⾃适应Downsampling下采样D-separation(Directedseparation)有向分离Dual problem对偶问题Dummynode哑结点DynamicFusion动态融合Dynamicprogramming动态规划LetterEEigenvaluedecomposition特征值分解Embedding嵌⼊Emotionalanalysis情绪分析Empiricalconditionalentropy经验条件熵Empiricalentropy经验熵Empiricalerror经验误差Empiricalrisk经验风险End-to-End端到端Energy-basedmodel基于能量的模型Ensemblelearning集成学习Ensemblepruning集成修剪ErrorCorrectingOu tputCodes/ECOC纠错输出码Errorrate错误率Error-ambiguitydecomposition误差-分歧分解Euclideandistance欧⽒距离Evolutionarycomputation演化计算Expectation-Maximization期望最⼤化Expectedloss期望损失ExplodingGradientProblem梯度爆炸问题Exponentiallossfunction指数损失函数ExtremeLearningMachine/ELM超限学习机LetterFFactorization因⼦分解Falsenegative假负类Falsepositive假正类False PositiveRate/FPR假正例率Featureengineering特征⼯程Featureselection特征选择Featurevector特征向量FeaturedLearning特征学习FeedforwardNeuralNetworks/FNN前馈神经⽹络Fine-tuning微调Flippingoutput翻转法Fluctuation震荡Forwards tagewisealgorithm前向分步算法Frequentist频率主义学派Full-rankmatrix满秩矩阵Func tionalneuron功能神经元LetterGGainratio增益率Gametheory博弈论Gaussianker nelfunction⾼斯核函数GaussianMixtureModel⾼斯混合模型GeneralProblemSolving通⽤问题求解Generalization泛化Generalizationerror泛化误差Generalizatione rrorbound泛化误差上界GeneralizedLagrangefunction⼴义拉格朗⽇函数Generalized linearmodel⼴义线性模型GeneralizedRayleighquotient⼴义瑞利商GenerativeAd versarialNetworks/GAN⽣成对抗⽹络GenerativeModel⽣成模型Generator⽣成器Genet icAlgorithm/GA遗传算法Gibbssampling吉布斯采样Giniindex基尼指数Globalminimum全局最⼩GlobalOptimization全局优化Gradientboosting梯度提升GradientDescent梯度下降Graphtheory图论Ground-truth真相/真实LetterHHardmargin硬间隔Hardvoting硬投票Harmonicmean调和平均Hessematrix海塞矩阵Hiddendynamicmodel隐动态模型H iddenlayer隐藏层HiddenMarkovModel/HMM隐马尔可夫模型Hierarchicalclustering层次聚类Hilbertspace希尔伯特空间Hingelossfunction合页损失函数Hold-out留出法Homo geneous同质Hybridcomputing混合计算Hyperparameter超参数Hypothesis假设Hypothe sistest假设验证LetterIICML国际机器学习会议Improvediterativescaling/IIS改进的迭代尺度法Incrementallearning增量学习Independentandidenticallydistributed/i.i.d.独⽴同分布IndependentComponentAnalysis/ICA独⽴成分分析Indicatorfunction指⽰函数Individuallearner个体学习器Induction归纳Inductivebias归纳偏好I nductivelearning归纳学习InductiveLogicProgramming/ILP归纳逻辑程序设计Infor mationentropy信息熵Informationgain信息增益Inputlayer输⼊层Insensitiveloss不敏感损失Inter-clustersimilarity簇间相似度InternationalConferencefor MachineLearning/ICML国际机器学习⼤会Intra-clustersimilarity簇内相似度Intrinsicvalue固有值IsometricMapping/Isomap等度量映射Isotonicregression等分回归It erativeDichotomiser迭代⼆分器LetterKKernelmethod核⽅法Kerneltrick核技巧K ernelizedLinearDiscriminantAnalysis/KLDA核线性判别分析K-foldcrossvalidationk折交叉验证/k倍交叉验证K-MeansClusteringK–均值聚类K-NearestNeighb oursAlgorithm/KNNK近邻算法Knowledgebase知识库KnowledgeRepresentation知识表征LetterLLabelspace标记空间Lagrangeduality拉格朗⽇对偶性Lagrangemultiplier拉格朗⽇乘⼦Laplacesmoothing拉普拉斯平滑Laplaciancorrection拉普拉斯修正Latent DirichletAllocation隐狄利克雷分布Latentsemanticanalysis潜在语义分析Latentvariable隐变量Lazylearning懒惰学习Learner学习器Learningbyanalogy类⽐学习Learn ingrate学习率LearningVectorQuantization/LVQ学习向量量化Leastsquaresre gressiontree最⼩⼆乘回归树Leave-One-Out/LOO留⼀法linearchainconditional randomfield线性链条件随机场LinearDiscriminantAnalysis/LDA线性判别分析Linearmodel线性模型LinearRegression线性回归Linkfunction联系函数LocalMarkovproperty局部马尔可夫性Localminimum局部最⼩Loglikelihood对数似然Logodds/logit对数⼏率Lo gisticRegressionLogistic回归Log-likelihood对数似然Log-linearregression对数线性回归Long-ShortTermMemory/LSTM长短期记忆Lossfunction损失函数LetterM Machinetranslation/MT机器翻译Macron-P宏查准率Macron-R宏查全率Majorityvoting绝对多数投票法Manifoldassumption流形假设Manifoldlearning流形学习Margintheory间隔理论Marginaldistribution边际分布Marginalindependence边际独⽴性Marginalization边际化MarkovChainMonteCarlo/MCMC马尔可夫链蒙特卡罗⽅法MarkovRandomField马尔可夫随机场Maximalclique最⼤团MaximumLikelihoodEstimation/MLE极⼤似然估计/极⼤似然法Maximummargin最⼤间隔Maximumweightedspanningtree最⼤带权⽣成树Max-P ooling最⼤池化Meansquarederror均⽅误差Meta-learner元学习器Metriclearning度量学习Micro-P微查准率Micro-R微查全率MinimalDescriptionLength/MDL最⼩描述长度Minim axgame极⼩极⼤博弈Misclassificationcost误分类成本Mixtureofexperts混合专家Momentum动量Moralgraph道德图/端正图Multi-classclassification多分类Multi-docum entsummarization多⽂档摘要Multi-layerfeedforwardneuralnetworks多层前馈神经⽹络MultilayerPerceptron/MLP多层感知器Multimodallearning多模态学习Multipl eDimensionalScaling多维缩放Multiplelinearregression多元线性回归Multi-re sponseLinearRegression/MLR多响应线性回归Mutualinformation互信息LetterN Naivebayes朴素贝叶斯NaiveBayesClassifier朴素贝叶斯分类器Namedentityrecognition命名实体识别Nashequilibrium纳什均衡Naturallanguagegeneration/NLG⾃然语⾔⽣成Naturallanguageprocessing⾃然语⾔处理Negativeclass负类Negativecorrelation负相关法NegativeLogLikelihood负对数似然NeighbourhoodComponentAnalysis/NCA近邻成分分析NeuralMachineTranslation神经机器翻译NeuralTuringMachine神经图灵机Newtonmethod⽜顿法NIPS国际神经信息处理系统会议NoFreeLunchTheorem /NFL没有免费的午餐定理Noise-contrastiveestimation噪⾳对⽐估计Nominalattribute列名属性Non-convexoptimization⾮凸优化Nonlinearmodel⾮线性模型Non-metricdistance⾮度量距离Non-negativematrixfactorization⾮负矩阵分解Non-ordinalattribute⽆序属性Non-SaturatingGame⾮饱和博弈Norm范数Normalization归⼀化Nuclearnorm核范数Numericalattribute数值属性LetterOObjectivefunction⽬标函数Obliquedecisiontree斜决策树Occam’srazor奥卡姆剃⼑Odds⼏率Off-Policy离策略Oneshotlearning⼀次性学习One-DependentEstimator/ODE独依赖估计On-Policy在策略Ordinalattribute有序属性Out-of-bagestimate包外估计Outputlayer输出层Outputsmearing输出调制法Overfitting过拟合/过配Oversampling过采样LetterPPairedt-test成对t检验Pairwise成对型PairwiseMarkovproperty成对马尔可夫性Parameter参数Parameterestimation参数估计Parametertuning调参Parsetree解析树ParticleSwarmOptimization/PSO粒⼦群优化算法Part-of-speechtagging词性标注Perceptron感知机Performanceme asure性能度量PlugandPlayGenerativeNetwork即插即⽤⽣成⽹络Pluralityvoting相对多数投票法Polaritydetection极性检测Polynomialkernelfunction多项式核函数Pooling池化Positiveclass正类Positivedefinitematrix正定矩阵Post-hoctest后续检验Post-pruning后剪枝potentialfunction势函数Precision查准率/准确率Prepruning预剪枝Principalcomponentanalysis/PCA主成分分析Principleofmultipleexplanations多释原则Prior先验ProbabilityGraphicalModel概率图模型ProximalGradientDescent/PGD近端梯度下降Pruning剪枝Pseudo-label伪标记LetterQQuantizedNeu ralNetwork量⼦化神经⽹络Quantumcomputer量⼦计算机QuantumComputing量⼦计算Quasi Newtonmethod拟⽜顿法LetterRRadialBasisFunction/RBF径向基函数RandomFo restAlgorithm随机森林算法Randomwalk随机漫步Recall查全率/召回率ReceiverOperatin gCharacteristic/ROC受试者⼯作特征RectifiedLinearUnit/ReLU线性修正单元Recurr entNeuralNetwork循环神经⽹络Recursiveneuralnetwork递归神经⽹络Referencemodel参考模型Regression回归Regularization正则化Reinforcementlearning/RL强化学习Representationlearning表征学习Representertheorem表⽰定理reproducingke rnelHilbertspace/RKHS再⽣核希尔伯特空间Re-sampling重采样法Rescaling再缩放Residu alMapping残差映射ResidualNetwork残差⽹络RestrictedBoltzmannMachine/RBM受限玻尔兹曼机RestrictedIsometryProperty/RIP限定等距性Re-weighting重赋权法Robu stness稳健性/鲁棒性Rootnode根结点RuleEngine规则引擎Rulelearning规则学习LetterS Saddlepoint鞍点Samplespace样本空间Sampling采样Scorefunction评分函数Self-Driving⾃动驾驶Self-OrganizingMap/SOM⾃组织映射Semi-naiveBayesclassifiers半朴素贝叶斯分类器Semi-SupervisedLearning半监督学习semi-SupervisedSupportVec torMachine半监督⽀持向量机Sentimentanalysis情感分析Separatinghyperplane分离超平⾯SigmoidfunctionSigmoid函数Similaritymeasure相似度度量Simulatedannealing模拟退⽕Simultaneouslocalizationandmapping同步定位与地图构建SingularV alueDecomposition奇异值分解Slackvariables松弛变量Smoothing平滑Softmargin软间隔Softmarginmaximization软间隔最⼤化Softvoting软投票Sparserepresentation稀疏表征Sparsity稀疏性Specialization特化SpectralClustering谱聚类SpeechRecognition语⾳识别Splittingvariable切分变量Squashingfunction挤压函数Stability-plasticitydilemma可塑性-稳定性困境Statisticallearning统计学习Statusfeaturefunction状态特征函Stochasticgradientdescent随机梯度下降Stratifiedsampling分层采样Structuralrisk结构风险Structuralriskminimization/SRM结构风险最⼩化S ubspace⼦空间Supervisedlearning监督学习/有导师学习supportvectorexpansion⽀持向量展式SupportVectorMachine/SVM⽀持向量机Surrogatloss替代损失Surrogatefunction替代函数Symboliclearning符号学习Symbolism符号主义Synset同义词集LetterTT-Di stributionStochasticNeighbourEmbedding/t-SNET–分布随机近邻嵌⼊Tensor张量TensorProcessingUnits/TPU张量处理单元Theleastsquaremethod最⼩⼆乘法Th reshold阈值Thresholdlogicunit阈值逻辑单元Threshold-moving阈值移动TimeStep时间步骤Tokenization标记化Trainingerror训练误差Traininginstance训练⽰例/训练例Tran sductivelearning直推学习Transferlearning迁移学习Treebank树库Tria-by-error试错法Truenegative真负类Truepositive真正类TruePositiveRate/TPR真正例率TuringMachine图灵机Twice-learning⼆次学习LetterUUnderfitting⽋拟合/⽋配Undersampling⽋采样Understandability可理解性Unequalcost⾮均等代价Unit-stepfunction单位阶跃函数Univariatedecisiontree单变量决策树Unsupervisedlearning⽆监督学习/⽆导师学习Unsupervisedlayer-wisetraining⽆监督逐层训练Upsampling上采样LetterVVanishingGradientProblem梯度消失问题Variationalinference变分推断VCTheoryVC维理论Versionspace版本空间Viterbialgorithm维特⽐算法VonNeumannarchitecture冯·诺伊曼架构LetterWWassersteinGAN/WGANWasserstein⽣成对抗⽹络Weaklearner弱学习器Weight权重Weightsharing权共享Weightedvoting加权投票法Within-classscattermatrix类内散度矩阵Wordembedding词嵌⼊Wordsensedisambiguation词义消歧LetterZZero-datalearning零数据学习Zero-shotlearning零次学习。
信息检索九TextClustering
What Is A Good Clustering?
• Internal criterion: A good clustering will produce high quality clusters in which:
– the intra-class (that is, intra-cluster) similarity is high – the inter-class similarity is low – The measured quality of a clustering depends on both the document representation and the similarity measure used
• Yahoo!: manual hierarchy
– Often not available for new document collection
Yahoo! Hierarchy
/Science … (30) agriculture ... dairy biology ... physics ... CS ... space ... craft missions
其中第i类集合为
,其样本数目为
是样本特征向量。
C-均值法
• 此时误差平方和准则可表示成
• 其含义是各类样本与其所属样本均值间误 差平方之总和。对于样本集的不同分类, 导致不同的样本子集及其均值,从而得到 不同的Jc值,而最佳的聚类是使Jc为最小的 分类。这种类型的聚类通常称为最小方差 划分。
C-均值法
• External criterion: The quality of a clustering is also measured by its ability to discover some or all of the hidden patterns or latent classes
maptree包的中文名字:树模型映射、剪枝和图形功能说明书
Package‘maptree’October13,2022Version1.4-8Date2022-04-03Title Mapping,Pruning,and Graphing Tree ModelsAuthor Denis White,Robert B.Gramacy<**********>Maintainer Robert B.Gramacy<**********>Depends R(>=2.14),cluster,rpartDescription Functions with example data for graphing,pruning,andmapping models from hierarchical clustering,and classificationand regression trees.License UnlimitedRepository CRANDate/Publication2022-04-0611:52:39UTCNeedsCompilation noR topics documented:clip.clust (2)clip.rpart (3)draw.clust (4)draw.tree (5)group.clust (6)group.tree (7)kgs (8)map.groups (9)map.key (10)ngon (12)oregon.bird.dist (13)s (14)oregon.border (15)oregon.env.vars (15)oregon.grid (16)twins.to.hclust (17)Index1912clip.clust clip.clust Prunes a Hierarchical Cluster TreeDescriptionReduces a hierarchical cluster tree to a smaller tree either by pruning until a given number of observation groups remain,or by pruning tree splits below a given height.Usageclip.clust(cluster,data=NULL,k=NULL,h=NULL)Argumentscluster object of class hclust or twins.data clustered dataset for hclust application.k desired number of groups.h height at which to prune for grouping.At least one of k or h must be specified;k takes precedence if both are given.DetailsUsed with draw.clust.See example.ValuePruned cluster object of class hclust.Author(s)Denis WhiteSee Alsohclust,twins.object,cutree,draw.clustExampleslibrary(cluster)data(oregon.bird.dist)draw.clust(clip.clust(agnes(oregon.bird.dist),k=6))clip.rpart3 clip.rpart Prunes an Rpart Classification or Regression TreeDescriptionReduces a prediction tree produced by rpart to a smaller tree by specifying either a cost-complexity parameter,or a number of nodes to which to prune.Usageclip.rpart(tree,cp=NULL,best=NULL)Argumentstree object of class rpart.cp cost-complexity parameter.best number of nodes to which to prune.If both cp and best are not NULL,then cp is used.DetailsA minor enhancement of the existing prune.rpart to incorporate the parameter best as it is usedin the(now defunct)prune.tree function in the old tree package.See example.ValuePruned tree object of class rpart.Author(s)Denis WhiteSee Alsorpart,prune.rpartExampleslibrary(rpart)data(oregon.env.vars,oregon.border,oregon.grid)draw.tree(clip.rpart(rpart(oregon.env.vars),best=7),nodeinfo=TRUE,units="species",cases="cells",digits=0)group<-group.tree(clip.rpart(rpart(oregon.env.vars),best=7))names(group)<s(oregon.env.vars)map.groups(oregon.grid,group)lines(oregon.border)4draw.clustmap.key(0.05,0.65,labels=as.character(seq(6)),size=1,new=FALSE,sep=0.5,pch=19,head="node")draw.clust Graph a Hierarchical Cluster TreeDescriptionGraph a hierarchical cluster tree of class twins or hclust using colored symbols at observations.Usagedraw.clust(cluster,data=NULL,cex=par("cex"),pch=par("pch"),size=2.5*cex, col=NULL,nodeinfo=FALSE,cases="obs",new=TRUE)Argumentscluster object of class hclust or twins.data clustered dataset for hclust application.cex size of text,par parameter.pch shape of symbol at leaves,par parameter.size size in cex units of symbol at leaves.col vector of colors from hsv,rgb,etc,or if NULL,then use rainbow.nodeinfo if TRUE,add a line at each node with number of observations included in each leaf.cases label for type of observations.new if TRUE,call plot.new.DetailsAn alternative to pltree and plot.hclust.ValueThe vector of colors supplied or generated.Author(s)Denis WhiteSee Alsoagnes,diana,hclust,draw.tree,map.groupsdraw.tree5Exampleslibrary(cluster)data(oregon.bird.dist)draw.clust(clip.clust(agnes(oregon.bird.dist),k=6))draw.tree Graph a Classification or Regression TreeDescriptionGraph a classification or regression tree with a hierarchical tree diagram,optionally including col-ored symbols at leaves and additional info at intermediate nodes.Usagedraw.tree(tree,cex=par("cex"),pch=par("pch"),size=2.5*cex,col=NULL,nodeinfo=FALSE,units="",cases="obs",digits=getOption("digits"),print.levels=TRUE,new=TRUE)Argumentstree object of class rpart or tree.cex size of text,par parameter.pch shape of symbol at leaves,par parameter.size if size=0,draw terminal symbol at leaves else a symbol of size in cex units.col vector of colors from hsv,rgb,etc,or if NULL,then use rainbow.nodeinfo if TRUE,add a line at each node with mean value of response,number of obser-vations,and percent deviance explained(or classified correct).units label for units of mean value of response,if regression tree.cases label for type of observations.digits number of digits to round mean value of response,if regression tree.print.levels if TRUE,print levels of factors at splits,otherwise only the factor name.new if TRUE,call plot.new.DetailsAs in plot.rpart(,uniform=TRUE),each level has constant depth.Specifying nodeinfo=TRUE, shows the deviance explained or the classification rate at each node.A split is shown,for numerical variables,as variable<>value when the cases with lower valuesgo left,or as variable><value when the cases with lower values go right.When the splitting variable is a factor,and print.levels=TRUE,the split is shown as levels=factor=levels with the cases on the left having factor levels equal to those on the left of the factor name,and corre-spondingly for the right.6group.clustValueThe vector of colors supplied or generated.Author(s)Denis WhiteSee Alsorpart,draw.clust,map.groupsExampleslibrary(rpart)data(oregon.env.vars)draw.tree(clip.rpart(rpart(oregon.env.vars),best=7),nodeinfo=TRUE,units="species",cases="cells",digits=0)group.clust Observation Groups for a Hierarchical Cluster TreeDescriptionAlternative to cutree that orders pruned groups from left to right in draw order.Usagegroup.clust(cluster,k=NULL,h=NULL)Argumentscluster object of class hclust or twins.k desired number of groups.h height at which to prune for grouping.At least one of k or h must be specified;k takes precedence if both are given. DetailsNormally used with map.groups.See example.ValueVector of pruned cluster membershipAuthor(s)Denis Whitegroup.tree7See Alsohclust,twins.object,cutree,map.groupsExamplesdata(oregon.bird.dist,oregon.grid)group<-group.clust(hclust(dist(oregon.bird.dist)),k=6)names(group)<s(oregon.bird.dist)map.groups(oregon.grid,group)group.tree Observation Groups for Classification or Regression TreeDescriptionAlternative to tree[["where"]]that orders groups from left to right in draw order.Usagegroup.tree(tree)Argumentstree object of class rpart or tree.DetailsNormally used with map.groups.See example.ValueVector of rearranged tree[["where"]]Author(s)Denis WhiteSee Alsorpart,map.groupsExampleslibrary(rpart)data(oregon.env.vars,oregon.grid)group<-group.tree(clip.rpart(rpart(oregon.env.vars),best=7))names(group)<s(oregon.env.vars)map.groups(oregon.grid,group=group)8kgs kgs KGS Measure for Pruning Hierarchical ClustersDescriptionComputes the Kelley-Gardner-Sutcliffe penalty function for a hierarchical cluster tree.Usagekgs(cluster,diss,alpha=1,maxclust=NULL)Argumentscluster object of class hclust or twins.diss object of class dissimilarity or dist.alpha weight for number of clusters.maxclust maximum number of clusters for which to compute measure.DetailsKelley et al.(see reference)proposed a method that can help decide where to prune a hierarchical cluster tree.At any level of the tree the mean across all clusters of the mean within clusters of the dissimilarity measure is calculated.After normalizing,the number of clusters times alpha is added.The minimum of this function corresponds to the suggested pruning size.The current implementation has complexity O(n*n*maxclust),thus very slow with large n.For improvements,at least it should only calculate the spread for clusters that are split at each level, rather than over again for all.ValueVector of the penalty function for trees of size2:maxclust.The names of vector elements are the respective numbers of clusters.Author(s)Denis WhiteReferencesKelley,L.A.,Gardner,S.P.,Sutcliffe,M.J.(1996)An automated approach for clustering an ensem-ble of NMR-derived protein structures into conformationally-related subfamilies,Protein Engineer-ing,9,1063-1065.See Alsotwins.object,dissimilarity.object,hclust,dist,clip.clust,map.groups9Exampleslibrary(cluster)data(votes.repub)a<-agnes(votes.repub,method="ward")b<-kgs(a,a$diss,maxclust=20)plot(names(b),b,xlab="#clusters",ylab="penalty")map.groups Map Groups of ObservationsDescriptionDraws maps of groups of observations created by clustering,classification or regression trees,or some other type of classification.Usagemap.groups(pts,group,pch=par("pch"),size=2,col=NULL,border=NULL,new=TRUE)Argumentspts matrix or data frame with components"x",and"y"for each observation(see details).group vector of integer class numbers corresponding to pts(see details),and indexing colors in col.pch symbol number from par("pch")if<100,otherwise parameter n for ngon.size size in cex units of point symbol.col vector offill colors from hsv,rgb,etc,or if NULL,then use rainbow.border vector of border colors from hsv,rgb,etc,or if NULL,then use rainbow.new if TRUE,call plot.new.DetailsIf the number of rows of pts is not equal to the length of group,then(1)pts are assumed to represent polygons and polygon is used,(2)the identifiers in group are matched to the polygons in pts through names(group)and pts$x[is.na(pts$y)],and(3)these identifiers are mapped to dense integers to reference colours.Otherwise,group is assumed to parallel pts,and,if pch<100, then points is used,otherwise ngon,to draw shaded polygon symbols for each observation in pts. ValueThe vector offill colors supplied or generated.10map.key Author(s)Denis WhiteSee Alsongon,polygon,group.clust,group.tree,map.keyExamplesdata(s,oregon.env.vars,oregon.bird.dist)data(oregon.border,oregon.grid)#range map for American Avocetspp<-match("American avocet",s[[""]])group<-oregon.bird.dist[,spp]+1names(group)<s(oregon.bird.dist)kol<-gray(seq(0.8,0.2,length.out=length(table(group))))map.groups(oregon.grid,group=group,col=kol)lines(oregon.border)#distribution of January temperaturescuts<-quantile(oregon.env.vars[["jan.temp"]],probs=seq(0,1,1/5))group<-cut(oregon.env.vars[["jan.temp"]],cuts,labels=FALSE,include.lowest=TRUE)names(group)<s(oregon.env.vars)kol<-gray(seq(0.8,0.2,length.out=length(table(group))))map.groups(oregon.grid,group=group,col=kol)lines(oregon.border)#January temperatures using point symbols rather than polygonsmap.groups(oregon.env.vars,group,col=kol,pch=19)lines(oregon.border)map.key Draw Key to accompany Map of GroupsDescriptionDraws legends for maps of groups of observations.Usagemap.key(x,y,labels=NULL,cex=par("cex"),pch=par("pch"),size=2.5*cex,col=NULL,head="",sep=0.25*cex,new=FALSE)map.key11Argumentsx,y coordinates of lower left position of key in proportional units(0-1)of plot.labels vector of labels for classes,or if NULL,then integers1:length(col),or1.size size in cex units of shaded key symbol.pch symbol number for par if<100,otherwise parameter n for ngon.cex pointsize of text,par parameter.head text heading for key.sep separation in cex units between adjacent symbols in key.If sep=0,assume a continuous scale,use square symbols,and put labels at breaks between squares.col vector of colors from hsv,rgb,etc,or if NULL,then use rainbow.new if TRUE,call plot.DetailsUses points or ngon,depending on value of pch,to draw shaded polygon symbols for key. ValueThe vector of colors supplied or generated.Author(s)Denis WhiteSee Alsongon,map.groupsExamplesdata(oregon.env.vars)#key for examples in help(map.groups)#range map for American Avocetkol<-gray(seq(0.8,0.2,length.out=2))map.key(0.2,0.2,labels=c("absent","present"),pch=106,col=kol,head="key",new=TRUE)#distribution of January temperaturescuts<-quantile(oregon.env.vars[["jan.temp"]],probs=seq(0,1,1/5))kol<-gray(seq(0.8,0.2,length.out=5))map.key(0.2,0.2,labels=as.character(round(cuts,0)),col=kol,sep=0,head="key",new=TRUE)#key for example in help file for group.treemap.key(0.2,0.2,labels=as.character(seq(6)),pch=19,head="node",new=TRUE)12ngon ngon Outline or Fill a Regular PolygonDescriptionDraws a regular polygon at specified coordinates as an outline or shaded.Usagengon(xydc,n=4,angle=0,type=1)Argumentsxydc four element vector with x and y coordinates of center,d diameter in mm,and c color.n number of sides for polygon(>8=>circle).angle rotation angle offigure,in degrees.type type=1=>interiorfilled,type=2=>edge,type=3=>both.DetailsUses polygon to draw shaded polygons and lines for outline.If n is odd,there is a vertex at(0, d/2),otherwise the midpoint of a side is at(0,d/2).ValueInvisible.Author(s)Denis WhiteSee Alsopolygon,lines,map.key,map.groupsExamplesplot(c(0,1),c(0,1),type="n")ngon(c(.5,.5,10,"blue"),angle=30,n=3)apply(cbind(runif(8),runif(8),6,2),1,ngon)oregon.bird.dist13 oregon.bird.dist Presence/Absence of Bird Species in Oregon,USADescriptionBinary matrix(1=present)for distributions of248native breeding bird species for389grid cells in Oregon,USA.Usagedata(oregon.bird.dist)FormatA data frame with389rows and248columns.DetailsRow names are hexagon identifiers from White et al.(1992).Column names are species ele-ment codes developed by The Nature Conservancy(TNC),the Oregon Natural Heritage Program (ONHP),and NatureServe.SourceDenis WhiteReferencesMaster,L.(1996)Predicting distributions for vertebrate species:some observations,Gap Analysis:A Landscape Approach to Biodiversity Planning,Scott,J.M.,Tear,T.H.,and Davis,F.W.,editors,American Society for Photogrammetry and Remote Sensing,Bethesda,MD,pp.171-176.White,D.,Preston,E.M.,Freemark,K.E.,Kiester,A.R.(1999)A hierarchical framework for con-serving biodiversity,Landscape ecological analysis:issues and applications,Klopatek,J.M.,Gard-ner,R.H.,editors,Springer-Verlag,pp.127-153.White,D.,Kimerling,A.J.,Overton,W.S.(1992)Cartographic and geometric components of a global sampling design for environmental monitoring,Cartography and Geographic Information Systems,19(1),5-22.TNC,https:///en-us/ONHP,https:///orbic/NatureServe,https:///See Alsooregon.env.vars,s,oregon.grid,oregon.borders s Names of Bird Species in Oregon,USADescriptionScientific and common names for248native breeding bird species in Oregon,USA.Usagedata(s)FormatA data frame with248rows and2columns.DetailsRow names are species element codes.Columns are""and"".Data are provided by The Nature Conservancy(TNC),the Oregon Natural Heritage Program(ONHP), and NatureServe.SourceDenis WhiteReferencesMaster,L.(1996)Predicting distributions for vertebrate species:some observations,Gap Analysis:A Landscape Approach to Biodiversity Planning,Scott,J.M.,Tear,T.H.,and Davis,F.W.,editors,American Society for Photogrammetry and Remote Sensing,Bethesda,MD,pp.171-176.TNC,https:///en-us/ONHP,https:///orbic/NatureServe,https:///See Alsooregon.bird.distoregon.border15 oregon.border Boundary of Oregon,USADescriptionThe boundary of the state of Oregon,USA,in lines format.Usagedata(oregon.border)FormatA data frame with485rows and2columns(the components"x"and"y").DetailsThe map projection for this boundary,as well as the point coordinates in oregon.env.vars,is the Lambert Conformal Conic with standard parallels at33and45degrees North latitude,with the longitude of the central meridian at120degrees,30minutes West longitude,and with the projection origin latitude at41degrees,45minutes North latitude.SourceDenis Whiteoregon.env.vars Environmental Variables for Oregon,USADescriptionDistributions of10environmental variables for389grid cells in Oregon,USA.Usagedata(oregon.env.vars)FormatA data frame with389rows and10columns.16oregon.gridDetailsRow names are hexagon identifiers from White et al.(1992).Variables(columns)arebird.spp number of native breeding bird speciesx x coordinate of center of grid celly y coordinate of center of grid celljan.temp mean minimum January temperature(C)jul.temp mean maximum July temperature(C)rng.temp mean difference between July and January temperatures(C)ann.ppt mean annual precipitation(mm)min.elev minimum elevation(m)rng.elev range of elevation(m)max.slope maximum slope(percent)SourceDenis WhiteReferencesWhite,D.,Preston,E.M.,Freemark,K.E.,Kiester,A.R.(1999)A hierarchical framework for con-serving biodiversity,Landscape ecological analysis:issues and applications,Klopatek,J.M.,Gard-ner,R.H.,editors,Springer-Verlag,pp.127-153.White,D.,Kimerling,A.J.,Overton,W.S.(1992)Cartographic and geometric components of a global sampling design for environmental monitoring,Cartography and Geographic Information Systems,19(1),5-22.See Alsooregon.bird.dist,oregon.grid,oregon.borderoregon.grid Hexagonal Grid Cell Polygons covering Oregon,USADescriptionPolygon borders for389hexagonal grid cells covering Oregon,USA,in polygon format.Usagedata(oregon.grid)FormatA data frame with3112rows and2columns(the components"x"and"y").DetailsThe polygon format used for these grid cell boundaries is a slight variation from the standard R/S format.Each cell polygon is described by seven coordinate pairs,the last repeating thefirst.Prior to thefirst coordinate pair of each cell is a row containing NA in the"y"column and,in the"x"col-umn,an identifier for the cell.The identifiers are the same as the row names in oregon.bird.dist and oregon.env.vars.See map.groups for how the linkage is made in mapping.These grid cells are extracted from a larger set covering the conterminous United States and adjacent parts of Canada and Mexico,as described in White et al.(1992).Only cells with at least50percent of their area contained within the state of Oregon are included.The map projection for the coordinates,as well as the point coordinates in oregon.env.vars,is the Lambert Conformal Conic with standard parallels at33and45degrees North latitude,with the longitude of the central meridian at120degrees,30minutes West longitude,and with the projection origin latitude at41degrees,45minutes North latitude.SourceDenis WhiteReferencesWhite,D.,Kimerling,A.J.,Overton,W.S.(1992)Cartographic and geometric components of a global sampling design for environmental monitoring,Cartography and Geographic Information Systems,19(1),5-22.twins.to.hclust Converts agnes or diana object to hclust objectDescriptionAlternative to as.hclust that retains cluster data.Usagetwins.to.hclust(cluster)Argumentscluster object of class twins.DetailsUsed internally in with clip.clust and draw.clust.Valuehclust objectAuthor(s)Denis WhiteSee Alsohclust,twins.objectIndex∗aplotmap.key,10ngon,12∗clusterclip.clust,2clip.rpart,3draw.clust,4group.clust,6kgs,8map.groups,9twins.to.hclust,17∗datasetsoregon.bird.dist,13s,14oregon.border,15oregon.env.vars,15oregon.grid,16∗hplotdraw.clust,4draw.tree,5map.groups,9map.key,10∗manipclip.clust,2clip.rpart,3group.clust,6group.tree,7kgs,8twins.to.hclust,17∗treedraw.tree,5group.tree,7map.groups,9 agnes,4as.hclust,17clip.clust,2,8,17clip.rpart,3cutree,2,6,7diana,4dissimilarity.object,8dist,8draw.clust,2,4,6,17draw.tree,4,5group.clust,6,10group.tree,7,10hclust,2,4,7,8,18hsv,4,5,9,11kgs,8lines,12,15map.groups,4,6,7,9,11,12,17map.key,10,10,12ngon,9–11,12oregon.bird.dist,13,14,16,17s,13,14oregon.border,13,15,16oregon.env.vars,13,15,15,17oregon.grid,13,16,16par,11plot,11plot.hclust,4plot.new,4,5,9pltree,4points,9,11polygon,9,10,12,16prune.rpart,3rainbow,4,5,9,11rgb,4,5,9,11rpart,3,6,7twins.object,2,7,8,18twins.to.hclust,1719。
第八章聚类分析
聚类分析是一种数值分类方法(即完全是根据数据关系)。要进行 聚类分析就要首先建立一个由某些事物属性构成的指标体系,或者说是 一个变量组合。入选的每个指标必须能刻画事物属性的某个侧面,所有 指标组合起来形成一个完备的指标体系,它们互相配合可以共同刻画事 物的特征。
所谓完备的指标体系,是说入选的指标是充分的,其它任何新增变 量对辨别事物差异无显著性贡献。如果所选指标不完备,则导致分类偏 差。比如要对家庭教养方式进行分类,就要有描述家庭教育方式的一系 列变量,这些变量能够充分地反映不同家庭对子女的教养方式。
简单地说,聚类分析的结果取决于变量的选择和变量值获取的两个 方面。变量选择越准确、测量越可靠,得到的分类结果越进行的。就一个由n个个案、k 个变量组成的数据文件来说 ,当对个案进行聚类分析时,相当于对 k 维坐标系中的n 个点进行分组,所依据的是它们的距离 ;当对变 量进行聚类分析时,相当于对n维坐标系中的k个点进行分组,所依 据的也是点距。所以距离或相似性程度是聚类分析的基础。点距如 何计算呢?拿连续测量的变量来说,可以用欧氏距离平方计算:即 各变量差值的平方和。
选中none,不显示个案归属情况; 选中Single solution,则显示聚集成指定的n类时个案
归属情况; 选中Range of solutions,则显示聚集成n1到n2范围内
的各种情况下的个案归属情况。
第六步:设定保存层次聚类分析的结果。点击层次聚类分析 对话框中的“save”可以打开设置保存分类结果的对话框。在 “Cluster membership”下边:
第三步:点击“Method”打开聚类分析的距离计算方法设置对 话框 ,以实现对小类间距离 、样本间距离计算方法的设置 , 同时对量纲不一致情况下的变量观测值进行转换: (1) 小类间距离计算:默认方式是类间平均链锁法(BetweenGroups linkage) ,这种方法最充分地使用了数据资料; (2) 样本间距离计算:
Profiling and Clustering Internet Hosts Abstract — Identifying groups of Internet
Profiling and Clustering Internet Hosts Songjie Wei Jelena Mirkovic Ezra KisselUniversity of Delaware{weis,sunshine,kissel}@Abstract—Identifying groups of Internet hosts with a similar behavior is very useful for many applications of Internet security control,such as DDoS defense,worm and virus detection,detection of botnets,etc.There are two major difficulties for modeling host behavior correctly and efficiently: the huge number of overall entities,and the dynamics of each individual.In this paper,we present and formulate the Internet host profiling problem using the header data from public packet traces to select relevant features of frequently-seen hosts for profile creation,and using hierarchical clustering techniques on the profiles to build a dendrogram containing all the hosts.The well-known agglomerative algorithm is used to discover and combine similarly-behaved hosts into clusters, and domain-knowledge is used to analyze and evaluate clus-tering results.In this paper,we show the results of applying the proposed clustering approach to a data set from NLANR-PMA Internet traffic archive with more than60,000active hosts.On this dataset,our approach successfully identifies clusters with significant and interpretable features.We next use the created host profiles to detect anomalous behavior during the Slammer worm spread.The experimental results show that our profiling and clustering approach can successfully detect Slammer outbreak and identify majority of infected hosts.Keywords:Internet,host behavior,profiling,clustering.1.I NTRODUCTIONToday’s Internet is plagued with a wide range of security threats such as fast worm spreads and distributed denial-of-service attacks.These threats are usually de-tected too late,after they cause a considerable damage to the normal operation.Even after successful detection, defense mechanisms are frequently challenged by the task of separating the legitimate from the attack traffic, since these two streams are highly similar.Large-scale Internet security incidents introduce anomalies into the traffic patterns on the Internet back-bones.Correct and rapid detection of these changes can help us detect Internet anomalies in time,so that effective measures can be carried out to prevent and fight potential cyber attacks.It is difficult to devise a permanent model of legitimate or anomalous host behavior,applicable to every Internet location,because of the heterogeneity of Internet hosts and the dynamics of their activities.On the other hand,each individual host and its users exhibit slowly-changing patterns of the Internet use over a relatively long period of time.We thus believe that single-host behavior profiles map out a promising direction for detecting Internet anomalies.In this paper we investigate a problem of using public traffic traces to define host behavior profiles and categorize hosts by applying clustering techniques.The resulting clusters are used to detect anomalous host behaviors andflag such hosts as suspicious.In our future work we plan to assign some suspicious points to each host with an anomalous behavior,and use these points to shape an access or a traffic handling policy.Individual host profiles are likely to be more sensitive to anomalies than if we built a legitimate behavior profile for a generic host,and should aid early detection of stealthy threats such as slow-spreading worms or botnet recruitment. The proposed profiling and host characterizations are applicable to any monitoring site,but they are likely to produce more useful results if applied at the backbone than at the edge,since many more hosts are observable at the backbone and their behaviors can be correlated and used to infer global behavior patterns.However, since public backbone traces only record short daily snapshots,we used public edge traces to demonstrate the feasibility of our approach.In our future work we plan to investigate how traffic sampling,present in public backbone traces,affects the precision of the host profiles and the clustering approach,and we show some preliminary results of this investigation in section4-1. The profiling and clustering of the Internet hosts are thefirst steps in our research on an Internet-wide host reputation system called Internet Credit Report (ICR).Just like the credit-reporting agencies,ICR would monitor Internet-wide activity and assign each host a reputation score based on its behavior.The knowledge provided by a host’s reputation score about long-term good clients and recurring offenders would help improve Internet security and prioritize traffic during distributed denial-of-service attacks or worm spreads.The key in-sight behind ICR is that a given host tends to be well-administered or poorly-administered over a considerable time,and that hosts that have behaved maliciously in the past warrant a lower trust since they are likely to be compromised in the future.Research on host scanning patterns[2]has revealed that a few hosts are responsible for a large fraction of overall Internet scans and that large scanners persist over a considerably long time[2].In Section2,we present our approach to building host profiles.We describe the clustering algorithm for grouping hosts with similar behaviors in Section3.In Section4we illustrate,through experiments,possible applications of host profiles for host categorization and anomaly detection.We survey related work in Section5 and present conclusions and future work in Section6.2.C REATING H OST P ROFILESThere are several challenges to be addressed for profiling Internet hosts at a large scale,especially using high-volume,diverse Internet traffic.Thefirst challenge lies in the number of active hosts(identified by different IP addresses)observable in the traffic traces,which can be several million.On the other hand,many observed hosts appear only sporadically,producing too scarce data for a useful profile.It is necessary to distinguish active hosts(such as an office desktop computer)from inactive ones(e.g.,a Honeynet computer that receives a lot of traffic but does not initiate communication).Only the active host’s traffic produces valuable behavior profiles, which can be further improved using the inactive host’s traffic.The second challenge lies in the dynamics of the host behaviors.Even given a single host,its behavior may change from time to time,for legitimate reasons, e.g.,a user has discovered online gaming.This problem is more prominent when we observe Internet usage of many hosts,which exhibits burst behavior.In the rest of this section we describe our approach for creating host-behavior profiles,while carefully addressing the challenges of separation of active and inactive hosts, host-behavior dynamics,and the integration of traffic data collected at different times into host profiles.2.1.Host Behavior CharacterizationWe use only packet header information,which is available in a sanitized form in public Internet traffic traces,to infer host characteristics.From packet headers, we obtain direct and indirect features for each host. Direct features are those that can be retrieved from a packet header without further computation,like the des-tination IP address and port number,the observed TTL value,etc.Indirect features include those computed using multiple packets in a host’s communication, e.g.the average duration and traffic volume of a TCP connection. In our host feature computation,we make distinction between an active and a passive TCP communication. An active TCP communication of a given host consists of connections initiated by this host(by sending a TCP-SYN packet).A passive TCP communication consists of connections initiated by other hosts with a given host.Only active TCP communications are used for host characterization.For UDP traffic,each communication is listed as active for both the source and the destination hosts.Currently,we use one-day and two-day intervals for profile-building.With more detailed traces,shorter periods(e.g.,one hour)could also be used.The daily host features we extract for host behavior characterization are shown in the Figure1,in an XML-like format:•ip address:the IPv4address of the profiled host •daily destination number:the number of distinct IP addresses contacted by this host.then further processed and aggregated to produce hostfeatures for the host profiles.The output of data preprocessing stage con-sists of TCP and UDP traffic statistics for eachsource/destination pair that include information de-scribed in Figure1.For each source IP,a list of contactedapplication ports are listed along with the number ofconnection requests,traffic rate,average packet size(forUDP traffic),and duration(for TCP connection).Belowwe describe some difficulties and how we overcomethem in this data preprocessing stage.•Identifying host services:TCP and UDP services listed per source are identified by observing packetsto a service port that receive a response within15seconds.If there is no response within that interval,the packet is considered a scan.We obtain a list ofport number assignments for well-known servicesfrom[5].•Identifying TCP connection:Any new TCP-SYN packet is considered to start a new connection if it receives SYN-ACK reply.If TCP traffic is seen between two hosts without having encountered an initial SYN packet,it is counted as a separate TCP connection.Upon seeing a TCP-FIN packet,the TCP connection is considered terminated within a user-defined time,with the default of5seconds.Upon seeing a TCP-RST,we consider the TCPconnection terminated immediately.During the data preprocessing step,we identify hoststhat are frequently and actively appearing in the traces,and select only these hosts for profiling.Frequentlyappearing means that a host should be present in mul-tiple traces collected at different times.Currently,weonly build profiles for hosts actively appearing in tracesof more than two continuous days.Actively appearingmeans that a host also actively initiates communications.We use this criterion tofilter out those hosts that aresilent but receive a lot of incoming scans.These twoselection criteria drastically reduce the number of hostsfor profiling,improving scalability,and result in moreuseful and efficient host profiles.In the edge traces weuse in our experiments,about83%of hosts appear onlysporadically or are passive hosts that cannot be used forprofiling.This is expected because edge network’s hostscommunicate with many and diverse destinations,thatwill appear as passive hosts in the trace.2.3.Updating ProfilesOur underlying assumption that motivates creation ofhost profiles is that Internet users have some settledhabits and routines when using network resources,whichare reflected in stable communication patterns in a hostprofile.Still there are many small divergences from aroutine user behavior that create considerable dynamicsobserved in the traces,and must be incorporated in the host profiles.For example,the majority of a specific host’s daily communications can come from its Web browsing on the destination port80.But a user(or multiple users)of this host may browse different Web sites each day,so the host’s profile should be updated daily to reflect such dynamics.At other times,the host behavior changes at a large scale and may be a sign of anomalous events affecting this host.For example,the traffic volume of a worm-infected host can rise suddenly and sharply,with many new connections being initiated to numerous destinations on the same port number.Such sharp behavior changes should beflagged as suspicious and not be used for the profile update.For the quantitative host features shown in Figure1, the Exponential Weighted Moving Average(EWMA)is used to integrate observed values with the profile,with a weight value of0.25for newly-observed data.For the communications’records in the profile,it would be impossible to accumulate all the records for each host over a long period.We currently maintain only the latest N communications with N varying for different munications with the same age are included in the profile using their traffic volume as a secondary criteria,with the preference for large-volume communications.We examine each host’s behavior in the new trace and compare it with its current cluster(see section3-2)before the profile update.If the host’s new behavior is identified as extremely anomalous(which is defined based on a criterion of dissimilarity between host behavior in the new trace and its belonging cluster),it will not be used for profile update.3.C LUSTER E XTRACTION FROM P ROFILES Host profiles are used to group hosts with similar features into clusters,with afinal goal of building the characteristic models of host communication.There are several reasons for creating groups of similar hosts instead of modeling each host separately.First,if the profiles are to be built online and used for creating host reputation at backbone monitors,it is infeasible to monitor each packet at the backbone in a real time and use it for profile update.If packets were sampled,this would lead to inaccurate profiles of individual hosts. On the other hand,even though there are billions of hosts on the Internet and even more human users, many of them show similar communication patterns and there is virtually no information loss if we group their profiles into a common category.By grouping hosts into categories,hosts in the same category can validate and complement each other’s behaviors and profiles.Here we use a reasonable assumption,validated through our experiments,that although individual host’s behaviors change over time,the profile of a legitimate host tends to fall into the same category for a moderately long time. The second reason for grouping hosts into categories isto build models of legitimate Internet communications. These models can aid detection of suspicious changes in the backbone traffic,which are usually a sign of an Internet-wide security problem(e.g.,worm,DDoS at-tack).Large-scale incidents can thus be detected through macroscopic observations.A third advantage of grouping similar hosts is that it addresses the scalability of the profiling approach,and facilitates host profiling at the Internet scale.By controlling the clustering process to produce clusters with different resolution and precision, the number of desired host categories on various network and host populations can be controlled.The resolution and precision requirements can vary depending on the requirement for clustering performance(how fast and frequently the clustering process should run)and storage availability(how much space is available for storing features of numerous cluster categories).Since we do not have a priori knowledge of the exact number of possible host categories and of the defining features of each category,the clustering techniques in data mining come as an appropriate tool for host group-ing.In the following discussion,we present our host clustering procedure based on a hierarchical algorithm. We will use the term“cluster”to refer to a host category.3.1.Host and Cluster Distance MeasureUnlike learning during a classification process,where there is some priori knowledge concerning the impor-tance of each feature and features are used serially, the clustering process requires use of all the features simultaneously and feature weights have to be assigned by the user.In our host clustering process,the choices of host features and their importance(expressed as feature weight)are based both on the availability of data and on our experiences in characterizing network traffic.A straightforward approach for clustering host profiles, containing features shown in Figure1,is to digitize each feature and use all of them for calculating the distance between hosts while building clusters.This approach makes sense for some features that are invariant across hosts with similar behavior(e.g.,the daily number of destinations a host communicates with)but not for others (e.g.,TTL value of a host depends on its distance from a monitor which collects the trace;two hosts with the same TTL value may have very different behaviors1). We are currently usingfive host features for cluster-ing,shown in the Figure1within shaded rectangles. The distance measure for clustering is based on Dice coefficient defined in equation(1).This same equation is used for our inter-cluster distance measure,but with different interpretation and preference.For each cluster we create a virtual representative host,which is defined 1We record average TTL values in the host profile because they are useful for distinguishing between hosts,and help us discover IP addresses of Network Address Translation(NAT)boxes.as the centroid of all the hosts in this cluster.The distance measure is carried out between any two clusters and computed as the distance of representatives of these two clusters.The clustering starts with each host being associated with a new cluster as the only member.All the distance values are normalized into the range(0,1).3.2.Clustering StrategiesWe use the agglomerative algorithm for cluster for-mation.This algorithm initially places each host into a separate cluster and iteratively merge clusters until some stop criteria are met.The merging occurs in the following three steps:(1)Measure the distance between any two clusters and identify two clusters with the smallest distance as candidates for the next step.(2) Combine two candidates into a new cluster,and compute the representative host of this new cluster.The new cluster characteristics may be such that some hosts from the original two clusters become too distant from the new representative and areflagged as conflicts.(3) Conflicting hosts are expelled and a single-host cluster is formed for each such host.We compute the minimum distance between each cluster pair at the end of each iteration,and stop the clustering when this distance becomes larger than a threshold.The threshold value varies for different clustering applications.4.E XPERIMENTS AND A PPLICATIONSIn this section we present some possible applications of host profiles and clusters,and illustrate them with experiments.4.1.Clustering Hosts from the Internet TracesIn this experiment,we applied our host clustering ap-proach on Auckland-VIII traffic traces set from NLANR-PMA[6].This is a two-week GPS-synchronized IP header trace captured in December2003at the link between the University of Auckland and the rest of the Internet.We used data of thefirst ten days(Dec 02-11,2003)for this experiment.After thefiltering step,we were left with62,187active and frequent hosts.We created profiles of these hosts and applied the agglomerative algorithm for clustering with the threshold value of0.15as the clustering stop criterion.Figure2shows the clustering result with189derived clusters.We sort the clusters based on their sizes(num-bers of hosts inside)and draw the distribution of cluster size in Figure2(a).Out of the189identified clusters,158 contain fewer than100hosts,with total of1,460hosts falling into these small clusters.On the other hand,the top10clusters contain a total of53,587hosts with an average size of more than5,000hosts per cluster.This indicates that Internet hosts exhibit similar behaviors. Manual examination of hosts in small clusters shows that they have some abnormal behaviors,such as a huge volume of daily outgoing traffic to a small number of(a)Clustersize(b)Cluster radiusFig.2.Clustering result on trace of the first ten days from Auckland VIII data set with 189clusters identifieddestinations which resembles a DoS attack pattern,or brief communication with a large number of destinations,which resembles scanning traffic.We expect that such small clusters with suspicious features will be present in any large traffic trace.They represent the anomaly of the daily Internet usage.On the other hand,more than 85%hosts fall into clusters larger than 1,000,and represent a routine usage of the majority of the Internet hosts.We list the characteristics of these clusters in Figure 3.We evaluate the quality of the clustering result by measuring the distance of each host from its cluster’s centroid.Such a distance is called a radius of this cluster according to the host,and ranges from 0to 1.A good cluster should have a low radius value for all the hosts inside,indicating high similarity between hosts.For each cluster,we compute the mean and standard deviation of host radius values,as indications of host intra-cluster similarity,and show them in Figure 2(b).The mean value is below 0.08for most of the clusters,which indicates good concentration of members within clusters.Figure 2(b)also shows that the standard deviation does not promptly increase with the cluster size,so the similarity of hosts does not decrease with larger clusters.To test our hypothesis that clustering of sampled backbone traces also produces useful data,we next applied our clustering technique to MAWI traces [7],collected at a trans-Pacific backbone link.The traces contain 15-minute long daily samples.We generated profiles using a three-day interval (Oct 19-21,2005)and applied clustering to these profiles.The clustering pro-duces results similar to the Auckland trace.We filtered about 86%of hosts in data preprocessing phase,and were left with 123,735frequent and active hosts.The clustering produced 159clusters,with top 10clustersFig.3.Characteristics of clusters with more than 1,000hostscontaining 94%of hosts.We will further investigate how to use sampled backbone traces for host profiling and anomaly detection in our future work.4.2.Evaluating Loyalty of Hosts to ClustersThis experiment tests the hypothesis that legitimate hosts tend to fall into the same or a similar cluster,de-spite of their varying behavior over time.It is performed on the same data set as the previous experiment.Traces of two consecutive days are combined into a single trace prior to profiling and testing.We do this to increase the number of host profiles in the experiment,since many hosts appear once in two days but not every day.To compare host behaviors with the characteristics of their belonging clusters,we first apply clustering on host profiles derived from the first two-day interval and tag each host with an ID of the cluster it belongs to.We call these clusters the “control clusters”for the corresponding hosts.We then use each remaining two-day interval to build host profiles based on it and for each host compute the distance between these profiles and the host’s control cluster.The results of these tests are shown in Figure 4.For each test interval,more than 80%hosts have a distance lower than 0.25to their control clusters.98%hosts have such a distance of no more than 0.5.This result verifies the hypothesis that a large number of hosts exhibit steady behavior patterns over time.For each host,we also compute the average distance between its current profile and the clusters other than its control cluster,which reflects how dissimilar each host is from clusters other than its control cluster.Figure 4(b)shows that this average distance is always bigger than 0.5for the four test intervals.4.3.Applying Clustering for Slammer Detection In this section we test if our host clustering and char-acterization approach can help detect suspicious changes in Internet traffic and thus give a timely alert about a potential Internet-wide security problem.We use the Slammer trace data from NLANR-PMA,which was collected from all PMA monitors (all located on edge networks)on January 25-26,2003,covering the(a)Host distance to its cluster(b)Host distance to other clustersFig.4.Host loyalty,measured as distance from its own cluster and from other clusters. period immediately before and during the outbreak of theSlammer worm.We distinguish traces collected beforeSlammer outbreak as those with no Slammer scans(UDPpackets with376-byte payload to port1434),and usethem to build host profiles.We then apply the clusteringprocess on the host profiles and associate each hostwith a control cluster.In the experiment,we use thetrace after the outbreak to build new host profiles andidentify suspicious hosts by comparing new profiles withhost control clusters.We build an Oracle to validate thecorrectness of our approach,by identifying each host thatsends UDP packets to port1434with a376-byte payloadas infected.The distance of a new host’s profile to thehost’s control cluster is shown in Figure5for infectedand clean hosts.We use a threshold value of0.25,asdetermined in previous section to separate normal fromsuspicious hosts.In Figure5,nearly90%of infectedhosts have such distance larger than the threshold,andthus areflagged as suspicious.This verifies our hypothe-sis that worm infection causes a sharp change in a host’sbehavior.When all hosts(both infected and clean)areobserved,28%of them have distance to their controlclusters smaller than0.25.This is clearly different fromthe80%observed in the experiments shown in Figure4(a),and signals an anomalous event.We conclude thathost behavior changes can be used to indicate large-scale compromise of the Internet hosts and to identifycharacteristics.Since the Internet traffic varies broadly across different networks,these approaches either en-counter performance challenges or produce unstable outputs for different traces.Instead of using raw trace traffic,[20][21][22][23][24]focus on using communica-tion patterns or profiles of applications,with[22][23][24] using entropy to characterize traffic feature distributions. Compared with our work,[24]is most similar both in objectives and approaches.The authors build behavior profiles at host and service levels using source and destination IP addresses,port numbers and protocolfield, and use entropy-based measure to define host categories. We build more detailed host profiles,which include com-munication and traffic volume statistics.This facilitates more precise characterization of a host’s communication patterns.We further detect anomalies in a host’s behavior by measuring how well this host follows its previously established behavior patterns.There are also some commercial network defenses that are based on behavior modeling,with a goal of detecting andfiltering anomalous network traffic.Mazu Enforcer [25]is a behavior-based network security system that monitors and models legitimate traffic patterns in the network,atfine-grain(hourly)basis.Peakflow platform [26]collects data from distributed network monitors and builds baseline models of normal network behavior.Our approach focuses on modeling individual host behaviors rather than one destination’s network traffic,with the goal to detect the possible compromise and predict the future trustworthiness of a host.6.C ONCLUSION AND F UTURE W ORK Understanding and characterizing typical host behav-iors has important applications in thefield of network security control.An accurate categorization of Internet hosts can help differentiate and identify malicious Inter-net hosts(and their users)from the mass of legitimate ones.In this paper,we discuss how to create host-behavior profiles based on Internet traffic traces,and how to use data mining and clustering techniques to automatically discover significant host groups based on created host profiles.Experiments with real Internet traces show that our profiling and clustering approach can derive host groups with significant features.We validate our hypothesis that the majority of Internet hosts tend to maintain same behavior patterns and fall into the same or similar groups over a moderately long time. We also demonstrate the applicability of our profiling and clustering approach to the detection of large-scale security incidents,using the Slammer worm spread. Our future work will focus on using host profiles for building an Internet-wide host reputation system.We are also planning to apply our host clustering techniques to a wider range of Internet traffic traces,with the goal of building the models of Internet communication patterns.Such models are needed for a realistic simulation of Internet-wide events.R EFERENCES[1]Distributed Intrusion Detection System,/[2]V.Yegneswaran,P.Barford and S.Jha,Global Intrusion Detec-tion in the DOMINO Overlay System,Proc.the Network and Distributed Security Symposium(NDSS)2004.[3]M.H.Dunham,Data Mining Introduction and Advanced Topics,Prentice Hall,2003[4]CAIDA CoralReef API,/tools/measurement/coralreef/[5]IANA port numbers,/assignments/port-numbers[6]NLANR PMA special traces archive,/Special[7]MAWI Traffic Archive,http://tracer.csl.sony.co.jp/mawi/[8]M.Allman, E.Blanton and V.Paxson,An Architecture forDeveloping Behavioral History,Workshop on Steps to Reducing Unwanted Traffic on the Internet(SRUTI),July2005.[9] B.Krishnamurthy,and J.Wang,On Network-Aware Clusteringof Web Clients,Proc.ACM SIGCOM,August2000.[10] A.Agrawal,and H.Casanova,Host Clustering in P2P andGlobal Computing Platforms,Proc.Workshop on Global and Peer-to-Peer Computing on Large Scale Distributed Systems, May2003.[11]S.Ratnasamy,M.Handley,R.Karp,and S.Shenker,Topologically-Aware Overlay Construction and Server Selection, COM2002.[12] D.Barbara,N.Wu,and S.Jajodia,Detecting Novel NetworkIntrusions Using Bayes Estimators,Proc.the First SIAM Con-ference on Data Mining,2001.[13] E.Bloedorn,et al.,Data Mining for Network Intrusion Detection:How to Get Started,MITRE Technical Report,August2001. [14]W.Lee,and S.J.Stolfo,Data Mining Approaches for IntrusionDetection,Proc.the1998USENIX Security Symposium,1998.[15]S.Manganaris,M.Christensen,D.Serkle,and K.Hermix,A DataMining Analysis of RTID Alarms,Proc.the2nd International Workshop on Recent Advances in Intrusion Detection(RAID99),September1999.[16]P.Dokas,L.Ertoz,V.Kumar,zarevic,J.Srivastava,andP.Tan,Data Mining for Network Intrusion Detection,Proc.NSF Workshop on Next Generation Data Mining,November2002.[17] zarevic,L.Ertoz,A.Ozgur,J.Srivastava,and V.Kumar,A Comparative Study of Anomaly Detection Schemes in NetworkIntrusion Detection,Proc.the Third SLAM Conference on Data Mining,May2003.[18] A.W.Moore and D.Zuev,Internet Traffic Classification UsingBayesian Analysis Techniques,Proc.the ACM SIGMETRICS, June2005.[19] A.McGregor,M.Hall,P.Lorier,and J.Brunskill,Flow Clus-tering Using Machine Learning Techniques,Proc.the Passive& Active Measurement Workshop,April2004.[20] F.Hernandez-Campos,F.D.Smith,and K.Jeffay,Statistical Clus-tering of Internet Communication Patterns,Proc.the Symposium on the Interface of Computing Science and Statistics,2003. [21]S.J.Stolfo,S.Hershkop,K.Wang,O.Nimeskern,and C.Hu,Behavior Profiling of Email,Proc.the NSF/NIJ Symposium on Intelligence&Security Informatics,June2003.[22]T.Karagiannis,K.Papagiannaki,and M.Faloutsos,BLINC:Mul-tilevel Traffic Classification in the Dark,Proc.ACM SIGCOMM, August2005.[23] khina,M.Crovella,and C.Diot,Mining Anomalies UsingTraffic Feature Distributions,Proc.ACM SIGCOMM,August 2005.[24]K.Xu,Z.Zhang,and S.Bhattacharyya,Profiling Internet Back-bone Traffic:Behavior Models and Applications,Proc.ACM SIGCOMM,August2005.[25]Mazu Networks,Mazu Enforcer,/[26]Arbor Networks,Peakflow,。
Social Network Analysis and Mining
Social Network Analysis and MiningSocial network analysis and mining refer to the process of studying and analyzing social networks to discover patterns, relationships, and insights. Social networks are formed by connections between individuals or entities, with nodes representing the individuals or entities and edges representing the relationships between them. By applying various techniques and algorithms, researchers can uncover valuable information about the structure and dynamics of social networks.One of the main objectives of social network analysis and mining is to understand the patterns of interactions between individuals within a network. This can help researchers identify influential nodes, detect communities, and study the flow of information and influence within the network. By analyzing the structure of the network, researchers can also gain insights into the overall health and resilience of the network.There are various methods and techniques used in social network analysis and mining. One common approach is network visualization, which involves representing the network graphically to better understand its structure and dynamics. Network visualization tools allow researchers to explore the connections between nodes and visualize patterns such as clusters, bridges, and central nodes.Another important technique is network clustering, which involves grouping nodes into clusters based on their connections within the network. Clustering helps identify communities within the network and can reveal important relationships and patterns. By analyzing clusters, researchers can better understand the social dynamics and relationships within a network.Social network analysis and mining also involve the use of algorithms to analyze large and complex networks. For example, centrality algorithms can identify nodes that are most central or influential in a network, while community detection algorithms can uncover groups of nodes that are densely connected. These algorithms help researchers identify key players and structures within a network.One of the key applications of social network analysis and mining is in social media analytics. By analyzing social media networks, researchers can gain insights into user behavior, detect trends, and identify patterns of influence. Social media platforms generate vast amounts of data, making them ideal for studying social networks using data mining and analysis techniques.In addition to social media, social network analysis and mining have applications in various fields, including sociology, anthropology, marketing, and epidemiology. For example, researchers can use social network analysis to study the spread of diseases within a population, or to analyze the diffusion of innovations within a social network.Overall, social network analysis and mining are valuable tools for understanding the complex relationships and dynamics within social networks. By studying these networks, researchers can uncover valuable insights that can inform decision-making, improve communication, and enhance social understanding. As technology advances and more data becomes available, social network analysis and mining will continue to play a crucial role in uncovering hidden patterns and connections within social networks.。
怎样换思路构思英语作文
怎样换思路构思英语作文How to Revolutionize Your English Essay Writing: A Guide to Creative Brainstorming.In the realm of academic writing, the English essay stands as a formidable challenge, demanding not only a mastery of grammar and vocabulary but also the ability to craft cogent arguments and express oneself with clarity and precision. However, for many students, the greatest obstacle lies not in the execution of their ideas but in the initial stage of brainstorming and generating compelling content. If you find yourself stuck in acreative rut, unable to come up with original ideas or struggling to organize your thoughts into a coherent narrative, fear not. In this comprehensive guide, we will delve into proven techniques and strategies to help you unlock your brainstorming potential and elevate your English essay writing to new heights.1. Mind Mapping: Unleashing the Power of VisualThinking.Mind mapping is a graphical technique that allows you to visualize and organize your ideas in a non-linear fashion. Beginning with a central concept or keyword, draw branches that represent different subtopics, ideas, or questions. As you expand your map, connect related ideas with lines or arrows, creating a visual representation of the relationships between your thoughts. Mind mapping stimulates the creative process by encouraging lateral thinking and helping you identify connections that might not be immediately apparent.2. Freewriting: Stream of Consciousness to Creative Outburst.Freewriting is a liberating practice that involves writing without inhibitions or judgment. Set a timer for10-15 minutes and simply write down whatever comes to mind, without worrying about grammar, spelling, or organization. This technique allows you to bypass your inner critic and access a deeper level of creativity. As you write, don't beafraid to explore tangents or seemingly unrelated thoughts; often, the most unexpected connections can lead to breakthrough ideas.3. Questioning Techniques: Interrogating Your Assumptions.Questioning techniques are powerful tools for challenging your assumptions and generating new perspectives. Start by posing open-ended questions that begin with "what," "why," "how," or "what if." Explore different angles of your topic, considering alternative viewpoints and asking yourself questions that force you to think critically and creatively. By questioning your assumptions, you can uncover hidden insights and expand your understanding of the subject matter.4. Clustering: Grouping Related Ideas for Coherence.Clustering is a method of organizing your ideas into smaller, manageable groups. Begin by writing down a list of all the ideas related to your topic. Then, draw circles orovals around clusters of related ideas. Label each cluster with a brief description of its contents. Clustering helps you identify the main themes and subtopics of your essay, making it easier to structure your writing and ensure coherence throughout your work.5. Collaboration: Brainstorming with Others for Cross-Fertilization.Collaboration can be a catalyst for generating innovative ideas and expanding your perspectives. Discuss your topic with classmates, friends, or family members who are knowledgeable about the subject or have a different background. By bouncing ideas off each other, you can stimulate new ways of thinking and challenge your own assumptions. Collaboration can also help you identify gaps in your knowledge and areas that require further research.6. Research: Expanding Your Knowledge and Fueling Inspiration.Thorough research is not only essential for providingevidence and supporting your arguments but also a valuable source of inspiration for generating new ideas. Explore different perspectives, read scholarly articles, and analyze examples of well-crafted essays to gain insights and identify gaps in the existing literature. By immersing yourself in the subject matter, you can uncover new angles, refine your thesis, and strengthen your overall argument.7. Incubation: Stepping Away for Creative Sparks.Sometimes, the best way to generate ideas is to step away from the topic and allow your subconscious mind to work its magic. Take a break from brainstorming, engage in activities that stimulate creativity, or simply relax and let your thoughts wander. It may seem counterintuitive, but incubation can often lead to sudden bursts of inspiration and innovative solutions. When you return to your work, you may find that fresh ideas and new connections have emerged.8. Technology: Leveraging Tools for Brainstorming Enhancement.In the digital age, numerous technological tools are available to assist you in your brainstorming endeavors. Mind mapping software, online collaboration platforms, and idea generation apps can provide visual aids, facilitate collaboration, and spark new ideas. Explore these tools and experiment with their features to find those that best suit your learning style and workflow. Technology can be a valuable asset in enhancing your brainstorming efficiency.9. Practice: The Path to Proficiency.Brainstorming is a skill that improves with practice. The more you engage in creative thinking exercises, the easier it will become to generate original ideas and organize your thoughts into a coherent narrative. Make brainstorming a regular part of your academic routine, whether you're working on an essay assignment or simply exploring a topic that interests you. With consistent practice, you will develop your brainstorming prowess and become a more confident and effective writer.10. Patience: Embracing the Creative Process.Brainstorming is not always a linear process; it requires patience and perseverance. Don't get discouraged if you don't come up with brilliant ideas immediately. Allow yourself time to explore different perspectives, question your assumptions, and incubate your thoughts. The creative process often involves setbacks and dead ends, but it is through these challenges that you will ultimately refine your ideas and produce your best work. Embrace the journey, and remember that patience is a virtue in the pursuit of writing excellence.。
ai无法将对象分组的原因
ai无法将对象分组的原因英文回答。
The inability of AI to group objects effectively can be attributed to a number of factors, including:1. Data representation: The way in which objects are represented in the AI model can impact its ability to group them. If the objects are represented in a way that does not capture their similarities and differences, the model may not be able to identify the appropriate groups.2. Feature selection: The features that are used to characterize the objects can also affect the ability of the AI model to group them. If the features are not discriminative enough, the model may not be able to distinguish between different groups of objects.3. Clustering algorithm: The choice of clustering algorithm can also impact the results of object grouping.Some clustering algorithms are better suited for certain types of data than others.4. Evaluation metric: The metric that is used to evaluate the performance of the object grouping algorithm can also affect the results. Different metrics may lead to different group assignments.5. Domain knowledge: In some cases, domain knowledge may be required to effectively group objects. For example, in the medical domain, a doctor may need to use their knowledge of anatomy to group patients into different disease categories.中文回答。
pvclust 2.2-0 的用户指南:多尺度beta引导重采样的层次聚类分析说明书
Package‘pvclust’October14,2022Version2.2-0Date2019-11-19Title Hierarchical Clustering with P-Values via Multiscale BootstrapResamplingAuthor Ryota Suzuki<*******************>,Yoshikazu Terada<*****************.osaka-u.ac.jp>,Hidetoshi Shimodaira<***************.ac.jp>Maintainer Ryota Suzuki<*******************>Depends R(>=2.10.0)Suggests MASS,parallelDescription An implementation of multiscale bootstrap resampling forassessing the uncertainty in hierarchical cluster analysis.It provides SI(selective inference)p-value,AU(approximately unbiased)p-value and BP(bootstrap probability)value for each cluster in a dendrogram.License GPL(>=2)URL http://stat.sys.i.kyoto-u.ac.jp/prog/pvclust/NeedsCompilation noRepository CRANDate/Publication2019-11-1912:10:02UTCR topics documented:lung (2)msfit (3)msplot (5)plot.pvclust (5)print.pvclust (7)pvclust (8)pvpick (11)seplot (13)Index1412lung lung DNA Microarray Data of Lung TumorsDescriptionDNA Microarray data of73lung tissues including67lung tumors.There are916observations of genes for each lung tissue.Usagedata(lung)Formatdata frame of size916×73.DetailsThis dataset has been modified from original data.Each one observation of duplicate genes has been removed.See source section in this help for original data source.Source/lung_cancer/adeno/ReferencesGarber,M.E.et al.(2001)"Diversity of gene expression in adenocarcinoma of the lung",Proceed-ings of the National Academy of Sciences,98,13784-13789.Examples##Reading the datadata(lung)##Multiscale Bootstrap Resamplinglung.pv<-pvclust(lung,nboot=100)##CAUTION:nboot=100may be too small for actual use.##We suggest nboot=1000or larger.##plot/print functions will be useful for diagnostics.##Plot the resultplot(lung.pv,cex=0.8,cex.pv=0.7)ask.bak<-par()$askpar(ask=TRUE)pvrect(lung.pv,alpha=0.9)msplot(lung.pv,edges=c(51,62,68,71))par(ask=ask.bak)##Print a cluster with high p-valuelung.pp<-pvpick(lung.pv,alpha=0.9)lung.pp$clusters[[2]]##Print its edge numberlung.pp$edges[2]##We recommend parallel computing for large dataset as this one##Not run:library(snow)cl<-makeCluster(10,type="MPI")lung.pv<-parPvclust(cl,lung,nboot=1000)##End(Not run)msfit Curve Fitting for Multiscale Bootstrap ResamplingDescriptionmsfit performs curvefitting for multiscale bootstrap resampling.It generates an object of class msfit.Several generic methods are available.Usagemsfit(bp,r,nboot)##S3method for class msfitplot(x,curve=TRUE,main=NULL,sub=NULL,xlab=NULL,ylab=NULL,...)##S3method for class msfitlines(x,col=2,lty=1,...)##S3method for class msfitsummary(object,digits=3,...)Argumentsbp numeric vector of bootstrap probability values.r numeric vector of relative sample size of bootstrap samples defined as r=n /n for original sample size n and bootstrap sample size n .nboot numeric value(vector)of the number of bootstrap replications.x object of class msfit.curve logical.If TRUE,thefitted curve is drawn.main,sub,xlab,ylab,col,ltygeneric graphic parameters.object object of class msfit.digits integer indicating the precision to be used in rounding....other parameters to be used in the functions.Detailsfunction msfit performs the curvefitting for multiscale bootstrap resampling.In package pvclust this function is only called from the function pvclust(or parPvclust),and may never be called from users.However one can access a list of msfit objects by x$msfit,where x is an object of class pvclust.Valuemsfit returns an object of class msfit.It contains the following objects:p numeric vector of p-values.au is AU(Approximately Unbiased)p-value com-puted by multiscale bootstrap resampling,which is more accurate than BP value(explained below)as unbiased p-value.bp is BP(Bootstrap Probability)value,which is simple but tends to be unbiased when the absolute value of c(a valuein coef vector,explained below)is large.se numeric vector of estimated standard errors of p-values.coef numeric vector related to geometric aspects of hypotheses.v is signed distance and c is curvature of the boundary.df numeric value of the degree of freedom in curvefitting.rss residual sum of squares.pchi p-value of chi-square test based on asymptotic theory.Author(s)Ryota Suzuki<*******************>ReferencesShimodaira,H.(2004)"Approximately unbiased tests of regions using multistep-multiscale boot-strap resampling",Annals of Statistics,32,2616-2641.Shimodaira,H.(2002)"An approximately unbiased test of phylogenetic tree selection",Systematic Biology,51,492-508.msplot5 msplot Drawing the Results of Curve Fitting for Pvclust ObjectDescriptiondraws the results of curvefitting for pvclust object.Usagemsplot(x,edges=NULL,...)Argumentsx object of class pvclust.edges numeric vector of edge numbers to be plotted....other parameters to be used in the function.Author(s)Ryota Suzuki<*******************>See Alsoplot.msfitplot.pvclust Draws Dendrogram with P-values for Pvclust ObjectDescriptionplot dendrogram for a pvclust object and add p-values for clusters.Usage##S3method for class pvclustplot(x,print.pv=TRUE,print.num=TRUE,float=0.01,col.pv=c(si=4,au=2,bp=3,edge=8),cex.pv=0.8,font.pv=NULL,col=NULL,cex=NULL,font=NULL,lty=NULL,lwd=NULL,main=NULL,sub=NULL,xlab=NULL,...)##S3method for class pvclusttext(x,col=c(au=2,bp=3,edge=8),print.num=TRUE,float=0.01,cex=NULL,font=NULL,...)6plot.pvclustArgumentsx object of class pvclust,which is generated by function pvclust.See pvclust for details.print.pv logicalflag to specify whether print p-values around the edges(clusters),or character vector of length0to3which specifies the names of p-values to print(c("si","au","bp")for example).print.num logicalflag to specify whether print edge numbers below clusters.float numeric value to adjust the height of p-values from edges.col.pv named numeric vector to specify the colors for p-values and edge numbers.For back compatibility it can also be unnamed numeric vector of length3,whichcorresponds to the color of AU,BP values and edge numbers.cex.pv numeric value which specifies the size of characters for p-values and edge num-bers.See cex argument for par.font.pv numeric value which specifies the font of characters for p-values and edge num-bers.See font argument for par.col,cex,font in text function,they correspond to col.pv,cex.pv and font.pv in plot func-tion,respectively.In plot function they are used as generic graphic parameters.lty,lwd,main,sub,xlab,...generic graphic parameters.See par for details.DetailsThis function plots a dendrogram with p-values for given object of class pvclust.SI p-value (printed in blue color in default)is the approximately unbiased p-value for selective inference,and AU p-value(printed in red color in default)is also the approximately unbiased p-value but for non-selective inference.They ared calculated by multiscale bootstrap resampling.BP value(printed in green color in default)is"bootstrap probability"value,which is less accurate than AU value as p-value.One can consider that clusters(edges)with high SI or AU values(e.g.95%)are strongly supported by data.SI value is newly introduced in Terada and Shimodaira(2017)for selective inference,which is more appropriate for testing clusters identified by looking at the tree.AU value has been used since Shimodaira(2002),which is not designed for selective inference.AU is valid when you know the clusters before looking at the data.See also documatation(Multiscale Bootstrap using Scaleboot Package,verison0.4-0or higher)in scaleboot package.Author(s)Ryota Suzuki<*******************>ReferencesTerada,Y.and Shimodaira,H.(2007)"Selective inference for the problem of regions via multiscale bootstrap",arXiv:1711.00949.Shimodaira,H.(2004)"Approximately unbiased tests of regions using multistep-multiscale boot-strap resampling",Annals of Statistics,32,2616-2641.Shimodaira,H.(2002)"An approximately unbiased test of phylogenetic tree selection",Systematic Biology,51,492-508.print.pvclust7See Alsotext.pvclustprint.pvclust Print Function for Pvclust ObjectDescriptionprint clustering method and distance measure used in hierarchical clustering,p-values and related statistics for a pvclust object.Usage##S3method for class pvclustprint(x,which=NULL,digits=3,...)Argumentsx object of class pvclust.which numeric vector which specifies the numbers of edges(clusters)of which the values are printed.If NULL is given,it prints the values of all edges.The defaultis NULL.digits integer indicating the precision to be used in rounding....other parameters used in the function.Valuethis function prints p-values and some related statistics.au AU(Approximately Unbiased)p-value,which is more accurate than BP value as unbiased p-value.It is computed by multiscale bootstrap resampling.bp BP(Bootstrap Probability)value,which is a simple statistic computed by boot-strap resampling.This value tends to be biased as p-value when the absolutevalue of c(explained below)is large.se.au,se.bp estimated standard errors for au and bp,respectively.v,c values related to geometric aspects of hypotheses.v is signed distance and c is curvature of the boundary.pchi p-values of chi-square test based on asymptotic theory.Author(s)Ryota Suzuki<*******************>pvclust Calculating P-values for Hierchical ClusteringDescriptioncalculates p-values for hierarchical clustering via multiscale bootstrap resampling.Hierarchical clustering is done for given data and p-values are computed for each of the clusters.Usagepvclust(data,method.hclust="average",method.dist="correlation",use.cor="plete.obs",nboot=1000,parallel=FALSE,r=seq(.5,1.4,by=.1),store=FALSE,weight=FALSE,iseed=NULL,quiet=FALSE)parPvclust(cl=NULL,data,method.hclust="average",method.dist="correlation",use.cor="plete.obs",nboot=1000,r=seq(.5,1.4,by=.1),store=FALSE,weight=FALSE,init.rand=NULL,iseed=NULL,quiet=FALSE)Argumentsdata numeric data matrix or data frame.method.hclust the agglomerative method used in hierarchical clustering.This should be(an ab-breviation of)one of"average","ward.D","ward.D2","single","complete","mcquitty","median"or"centroid".The default is"average".See methodargument in hclust.method.dist the distance measure to be used.This should be a character string,or a function which returns a dist object.A character string should be(an abbreviation of)one of"correlation","uncentered","abscor"or those which are allowedfor method argument in dist function.The default is"correlation".Seedetails section in this help and method argument in dist.use.cor character string which specifies the method for computing correlation with data including missing values.This should be(an abbreviation of)one of"all.obs","complete.obs"or"plete.obs".See the use argument in corfunction.nboot the number of bootstrap replications.The default is1000.parallel switch for parallel computation.If FALSE the computation is done in non-parallel mode.If TRUE or a positive integer is supplied,parallel computationis done with automatically generated PSOCK e TRUE for default clus-ter size(parallel::detectCores()-1),or specify the size by an integer.Ifa cluster object is supplied the cluster is used for parallel computation.Notethat NULL is currently not allowed for using the default cluster.r numeric vector which specifies the relative sample sizes of bootstrap replica-tions.For original sample size n and bootstrap sample size n ,this is defined asr=n /n.store locical.If store=TRUE,all bootstrap replications are stored in the output object.The default is FALSE.cl a cluster object created by package parallel or snow.If NULL,use the regis-tered default cluster.weight logical.If weight=TRUE,resampling is made by weight vector instead of index eful for large r value(r>10).Currently,available only for distance"correlation"and"abscor".init.rand logical.If init.rand=TRUE,random number generators are e iseed argument to achieve reproducible results.This argument is duplicatedand will be unavailable in the future.iseed An integer.If non-NULL value is supplied random number generators are initial-ized.It is passed to set.seed or clusterSetRNGStream.quiet logical.If TRUE it does not report the progress.DetailsFunction pvclust conducts multiscale bootstrap resampling to calculate p-values for each cluster in the result of hierarchical clustering.parPvclust is the parallel version of this procedure which depends on package parallel for parallel computation.For data expressed as(n×p)matrix or data frame,we assume that the data is n observations of p objects,which are to be clustered.The i’th row vector corresponds to the i’th observation of these objects and the j’th column vector corresponds to a sample of j’th object with size n.There are several methods to measure the dissimilarities between objects.For data matrix X= {x ij},"correlation"method takes1−ni=1(x ij−¯x j)(x ik−¯x k)ni=1(x ij−¯x j)2ni=1(x ik−¯x k)2for dissimilarity between j’th and k’th object,where¯x j=1n ni=1x ij and¯x k=1nni=1x ik."uncentered"takes uncentered sample correlation1−ni=1x ij x ikni=1x2ijni=1x2ikand"abscor"takes the absolute value of sample correlation1−ni=1(x ij−¯x j)(x ik−¯x k)ni=1(x ij−¯x j)2ni=1(x ik−¯x k)2.Valuehclust hierarchical clustering for original data generated by function hclust.See hclust for details.edges data frame object which contains p-values and supporting informations such as standard errors.count data frame object which contains primitive information about the result of mul-tiscale bootstrap resampling.msfit list whose elements are results of curvefitting for multiscale bootstrap resam-pling,of class msfit.See msfit for details.nboot numeric vector of number of bootstrap replications.r numeric vector of the relative sample size for bootstrap replications.store list contains bootstrap replications if store=TRUE was given for function pvclust or parPvclust.version package_version of pvclust used to generate this object.Author(s)Ryota Suzuki<*******************>ReferencesSuzuki,R.and Shimodaira,H.(2006)"Pvclust:an R package for assessing the uncertainty in hierarchical clustering",Bioinformatics,22(12):1540-1542.Shimodaira,H.(2004)"Approximately unbiased tests of regions using multistep-multiscale boot-strap resampling",Annals of Statistics,32,2616-2641.Shimodaira,H.(2002)"An approximately unbiased test of phylogenetic tree selection",Systematic Biology,51,492-508.Suzuki,R.and Shimodaira,H.(2004)"An application of multiscale bootstrap resampling to hierar-chical clustering of microarray data:How accurate are these clusters?",The Fifteenth International Conference on Genome Informatics2004,P034.http://www.sigmath.es.osaka-u.ac.jp/shimo-lab/prog/pvclust/See Alsolines.pvclust,print.pvclust,msfit,plot.pvclust,text.pvclust,pvrect and pvpick. Examples###example using Boston data in package MASSdata(Boston,package="MASS")##multiscale bootstrap resampling(non-parallel)boston.pv<-pvclust(Boston,nboot=100,parallel=FALSE)##CAUTION:nboot=100may be too small for actual use.##We suggest nboot=1000or larger.##plot/print functions will be useful for diagnostics.##plot dendrogram with p-valuesplot(boston.pv)ask.bak<-par()$askpar(ask=TRUE)##highlight clusters with high au p-valuespvrect(boston.pv)##print the result of multiscale bootstrap resamplingprint(boston.pv,digits=3)##plot diagnostic for curve fittingmsplot(boston.pv,edges=c(2,4,6,7))par(ask=ask.bak)##print clusters with high p-valuesboston.pp<-pvpick(boston.pv)boston.pp###Using a custom distance measure##Define a distance function which returns an object of class"dist".##The function must have only one argument"x"(data matrix or data.frame).cosine<-function(x){x<-as.matrix(x)y<-t(x)%*%xres<-1-y/(sqrt(diag(y))%*%t(sqrt(diag(y))))res<-as.dist(res)attr(res,"method")<-"cosine"return(res)}result<-pvclust(Boston,method.dist=cosine,nboot=100)plot(result)##Not run:###parallel computationresult.par<-pvclust(Boston,nboot=1000,parallel=TRUE)plot(result.par)##End(Not run)pvpick Find Clusters with High/Low P-valuesDescriptionfind clusters with relatively high/low p-values.pvrect and lines(S3method for class pvclust) highlight such clusters in existing plot,and pvpick returns a list of such clusters.Usagepvpick(x,alpha=0.95,pv="au",type="geq",max.only=TRUE)pvrect(x,alpha=0.95,pv="au",type="geq",max.only=TRUE,border=NULL,...) ##S3method for class pvclustlines(x,alpha=0.95,pv="au",type="geq",col=2,lwd=2,...)Argumentsx object of class pvclust.alpha threshold value for p-values.pv character string which specifies the p-value to be used.It should be one of"si", "au"and"bp",corresponding to SI,AU p-value and BP value,respectively.Seeplot.pvclust for details.type one of"geq","leq","gt"or"lt".If"geq"is specified,clusters with p-value greater than or equals the threshold given by"alpha"are returned or displayed.Likewise"leq"stands for lower than or equals,"gt"for greater than and"lt"for lower than the threshold value.The default is"geq".max.only logical.If some of clusters with high/low p-values have inclusion relation,only the largest cluster is returned(or displayed)when max.only=TRUE.border numeric value which specifies the color of borders of rectangles.col numeric value which specifies the color of lines.lwd numeric value which specifies the width of lines....other graphic parameters to be used.Valuepvpick returns a list which contains the following values.clusters a list of character string vectors.Each vector corresponds to the names of objects in each cluster.edges numeric vector of edge numbers.The i’th element(number)corresponds to the i’th name vector in clusters.Author(s)Ryota Suzuki<*******************>seplot13 seplot Diagnostic Plot for Standard Error of p-valueDescriptiondraws diagnostic plot for standard error of p-value for pvclust object.Usageseplot(object,type=c("au","si","bp"),identify=FALSE,main=NULL,xlab=NULL,ylab=NULL,...)Argumentsobject object of class pvclust.type the type of p-value to be plotted,one of"si","au"or"bp".identify logical.If TRUE,edge numbers can be identified interactively.See identify for basic usage.main,xlab,ylabgeneric graphic parameters.See par for details....other graphical parameters to be passed to generic plot or identify function. Author(s)Ryota Suzuki<*******************>Index∗aplotpvpick,11∗clusterpvclust,8∗datasetslung,2∗hplotmsplot,5plot.pvclust,5seplot,13∗htestmsfit,3∗printprint.pvclust,7 cor,8dist,8hclust,8,9identify,13lines.msfit(msfit),3 lines.pvclust,10 lines.pvclust(pvpick),11 lung,2msfit,3,10msplot,5package_version,10 par,6,13parPvclust(pvclust),8 plot.msfit,5plot.msfit(msfit),3 plot.pvclust,5,10 print.pvclust,7,10 pvclust,6,8pvpick,10,11pvrect,10pvrect(pvpick),11seplot,13summary.msfit(msfit),3text.pvclust,7,10text.pvclust(plot.pvclust),5 14。
英文读物 语汇分组
英文读物语汇分组Title: Vocabulary Grouping in English Literature.In the vast and diverse realm of English literature, vocabulary grouping is a crucial aspect that enhances the reader's understanding and appreciation of the text. Vocabulary, being the building blocks of language, plays a pivotal role in conveying the author's intent, thoughts, and emotions. Grouping related words together not only aids in comprehension but also enhances the reading experience by drawing out deeper meanings and connections.One of the fundamental principles of vocabulary grouping is semantic relatedness. This involves clustering words that share similar meanings, connotations, or associations. For instance, in a descriptive passage about a sunset, words like 'orange', 'crimson', 'pink', and'hues' might be grouped together to evoke a visual image of the varying colors of the sunset. Such grouping helps the reader visualize the scene more vividly and experience thebeauty of the natural world through the author's words.Another significant aspect of vocabulary grouping is the emotional valence of words. Words that evoke similar emotional responses can be grouped together to create a particular mood or atmosphere in the text. For example, in a narrative describing a tragic event, words like 'sorrow', 'grief', 'lament', and 'mourn' might be clustered to create a sense of sadness and loss. This emotional grouping helps the reader empathize with the characters and their predicaments, thus deepening their engagement with the story.Vocabulary grouping can also be used to highlight themes and motifs in a literary work. By grouping wordsthat反复出现 or have significant symbolic value, theauthor can draw the reader's attention to these important elements. For instance, in a novel about the power of love, words like 'sacrifice', 'devotion', 'compassion', and'unity' might be consistently grouped to emphasize the theme of love's transformative power.Moreover, vocabulary grouping can be used to create a rhythmic or musical effect in the text. By carefully selecting words that sound similar or have a particular cadence, the author can create a pleasant flow that enhances the reading experience. This is particularly evident in poetry, where the use of alliteration, assonance, and consonant sounds is essential in creating a harmonious and enjoyable rhythm.In conclusion, vocabulary grouping is an integral partof English literature that enriches the reader's understanding and appreciation of the text. By grouping words semantically, emotionally, thematically, and rhythmically, authors can convey their thoughts, emotions, and ideas more effectively, thus drawing the reader intothe world they have created. The careful selection and grouping of vocabulary not only enhances comprehension but also transforms the reading experience into a deeper and more meaningful journey.。
花艺专业英语
花艺专业英语Floral Design: The Art of Creating Beauty with Flowers。
Floral design is an art form that combines creativity, skill, and a deep understanding of flowers to create stunning arrangements. Whether it's for a wedding, a special event, or simply to add beauty to a space, floral design plays a crucial role in enhancing the ambiance and conveying emotions. In this article, we will explore the key elements of floral design and the techniques used to create breathtaking arrangements.1. Understanding the Language of Flowers。
Flowers have a language of their own, and each variety carries a specific meaning. As a floral designer, it is essential to understand the symbolism behind different flowers and use them to convey the desired message. For example, roses symbolize love and passion, while lilies represent purity and elegance. By selecting the right combination of flowers, a skilled designer can evoke emotions and create a meaningful arrangement.2. Color Theory in Floral Design。
多视角学习的几篇文章整理
多视⾓学习的⼏篇⽂章整理 最近在调研3D算法⽅⾯的⼯作,整理了⼏篇多视⾓学习的⽂章。
还没调研完,先写个⼤概。
因为直接⽤2D的卷积神经⽹络⽅法并不能很好的处理3D任务,这⼏篇⽂章主要偏向于将3D模型从多个⾓度变换成多张2D的图像,然后使⽤2D领域的⽅法处理3D任务。
所以⼤家主要涉及到两个问题:1、视⾓选择问题(如何选择视⾓?选择⼏个视⾓?如果能够主动的选择显著性视⾓就更好了);2、视⾓特征信息的融合。
⽬录1、(ICCV2015)MVCNN:Multi-view Convolutional Neural Networks for 3D Shape Recognition论⽂地址:代码: 该篇⽂章被认为是多视⾓学习的开⼭之作; 简单的求⼀个3D形状的多视⾓图像的特征描述⼦的平均值,或者简单的将这些特征描述⼦做“连接”(这地⽅可以想象成将特征简单的“串联”),会导致不好的效果。
所以,我们集中于融合多视⾓2D图像产⽣的特征,以便综合这些信息,形成⼀个简单、⾼效的3D形状描述⼦。
因此,我们设计了Multi-view CNN(MVCNN),放在基础的2D图像CNN之中。
如图所⽰,同⼀个3D形状的每⼀张视⾓图像各⾃独⽴地经过第⼀段的CNN1卷积⽹络,在⼀个叫做View-pooling层进⾏“聚合”。
之后,再送⼊剩下的CNN2卷积⽹络。
整张⽹络第⼀部分的所有分⽀,共享相同的 CNN1⾥的参数。
在View-pooling层中,我们逐元素取最⼤值操作,另⼀种是求平均值操作,但在我们的实验中,这并不有效。
这个View-pooling层,可以放在⽹络中的任何位置。
经过我们的实验,这⼀层最好放在最后的卷积层(Conv5),以最优化的执⾏分类与检索的任务。
参考:2、(CVPR2016) Volumetric and multi-view CNNs for object classification on 3D data论⽂地址:代码:3、(BMVC2017)DSCNN:Dominant Set Clustering and Pooling for Multi-View 3D Object Recognition论⽂地址:代码:4、(CVPR2018)GVCNN: Group-View Convolutional Neural Networks for 3D Shape Recognition论⽂地址:代码: 这篇⽂章在MVCNN的基础之上,提出了group-view convolutional neural network(GVCNN)。
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proposed approach, we applied it to two well-known gene expression datasets and compared our results with those obtained by other methods. Our experiments show that the proposed method is able to find the meaningful clusters of genes. By selecting a subset of genes which have high multiple-interdependence with others within clusters, significant classification information can be obtained. Thus a small pool of selected genes can be used to build classifiers with very high classification rate. From the pool, gene expressions of different categories can be identified.
Abstract
This paper presents an attribute clustering method which is able to group genes based on their interdependence so as to mine meaningful patterns from the gene expression data. It can be used for gene grouping, selection and classification. The partitioning of a relational table into attribute subgroups allows a small number of attributes within or across the groups to be selected for analysis. By clustering attributes, the search dimension of a data mining algorithm is reduced. The reduction of search dimension is especially important to data mining in gene expression data because such data typically consist of a huge number of genes (attributes) and a small number of gene expression profiles (tuples). Most data mining algorithms are typically developed and optimized to scale to the number of tuples instead of the number of attributes. The situation becomes even worse when the number of attributes overwhelms the number of tuples, in which case, the likelihood of reporting patterns that are actually irrelevant due to chances becomes rather high. It is for the aforementioned reasons that gene grouping and selection are important preprocessing steps for many data mining algorithms to be effective when applied to gene expression data. This paper defines the problem of attribute clustering and introduces a methodology to solving it. Our proposed method groups interdependent attributes into clusters by optimizing a criterion function derived from an information measure that reflects the interdependence between attributes. By applying our algorithm to gene expression data, meaningful clusters of genes are discovered. The grouping of genes based on attribute interdependence within group helps to capture different aspects of gene association patterns in each group. Significant genes selected from each group then contain useful information for gene expression classification and identification. To evaluate the performance of the
Index Terms: Data mining, attribute clustering, gene selection, gene expression classification, microarray analysis.
1 Introduction
Clustering is an important topic in data mining research. Given a relational table, a conventional clustering algorithm groups tuples, each of which is characterized by a set of attributes, into clusters based on similarity [27]. Intuitively, tuples in a cluster are more similar to each other than those belonging to different clusters. It has been shown that clustering is very useful in many data mining applications (e.பைடு நூலகம்., [22], [46]).
* Corresponding author Manuscript received Sep. 15, 2004; revised Dec. 1, 2004; accepted March 1, 2005. The work by W.-H. Au and K. C. C. Chan was supported in part by The Hong Kong Polytechnic University under Grants A-P209 and G-V958. W.-H. Au and K. C. C. Chan are with the Department of Computing, The Hong Kong Polytechnic University, Hung Hom, Kowloon, Hong Kong (e-mail: whau@; cskcchan@.hk). A. K. C. Wong is with the Department of Systems Design Engineering, University of Waterloo, Waterloo, Ontario N2L 3G1, Canada (e-mail: akcwong@pami.uwaterloo.ca). Y. Wang is with Pattern Discovery Software Systems, Ltd., Waterloo, Ontario N2L 5Z4, Canada (e-mail: yang.wang@).
Attribute Clustering for Grouping, Selection, and
Classification of Gene Expression Data
Wai-Ho Au*, Member, IEEE, Keith C. C. Chan, Andrew K. C. Wong, Fellow, IEEE, and Yang Wang, Member, IEEE
When applied to gene expression data analysis, conventional clustering algorithms often encounter the problem related to the nature of gene expression data which is normally “wide” and “shallow.” In another words, data sets usually contain a huge number of genes (attributes) and a small number of gene expression profiles (tuples). This characteristic of gene expression data often compromises the performance of conventional clustering algorithms. In this paper, we present a methodology to group attributes that are interdependent or correlated with each other. We refer to such a process as attribute clustering. In this sense, attributes in a cluster are more correlated with each other whereas attributes in different clusters are less correlated. Attribute clustering is able to reduce the search dimension of a data mining algorithm to effectuate the search of interesting relationships or for construction of models in a tightly correlated subset of attributes rather than in the entire attribute space. After attributes are clustered, one can select a smaller number for further analysis.