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1+c1*φ
1+c1*φ

Ensembles of Partitions via Data Resampling
Ensembles of Partitions via Data Resampling

Finding Behavior Patterns from Temporal Data using
Finding Behavior Patterns from Temporal Data using

Knowledge refreshing
Knowledge refreshing

A Collaborative Approach of Frequent Item Set Mining: A Survey
A Collaborative Approach of Frequent Item Set Mining: A Survey

... algorithm for mining frequent itemsets. Apriori is used to discover all frequent itemsets in a given database. The apriori algorithm uses the Apriori principle, which says that the item set I containing item set X is never large if item set X is not large or all the non-empty subset of frequent item ...
Information-Theoretic Co-clustering
Information-Theoretic Co-clustering

15 A TOOL FOR SUPPORT OF THE KDD PROCESS 1
15 A TOOL FOR SUPPORT OF THE KDD PROCESS 1

Sample paper for Information Society
Sample paper for Information Society

A Wavelet-Based Anytime Algorithm for K
A Wavelet-Based Anytime Algorithm for K

Detecting Outliers Using PAM with Normalization Factor on Yeast Data
Detecting Outliers Using PAM with Normalization Factor on Yeast Data

Cluster
Cluster

... What is a clustering algorithm ? A clustering algorithm attempts to find natural groups of components (or data) based on some similarity. The clustering algorithm also finds the centroid of a group of data sets. To determine cluster membership, most algorithms evaluate the distance between a point ...
A Survey on Mining Actionable Clusters from High Dimensional
A Survey on Mining Actionable Clusters from High Dimensional

Discovering frequent patterns in sensitive data
Discovering frequent patterns in sensitive data

15.6 Confidence Limits on Estimated Model Parameters
15.6 Confidence Limits on Estimated Model Parameters

Comparative analysis of different methods and obtained results
Comparative analysis of different methods and obtained results

Approximate Mining of Frequent Patterns on Streams
Approximate Mining of Frequent Patterns on Streams

draft pdf
draft pdf

Chapter 8: Dynamic Programming
Chapter 8: Dynamic Programming

... Let F(i,j) be the largest number of coins the robot can collect and bring to cell (i,j) in the ith row and jth column. The largest number of coins that can be brought to cell (i,j): from the left neighbor ? from the neighbor above? The recurrence: F(i, j) = max{F(i-1, j), F(i, j-1)} + cij for 1 ≤ i ...
pr10part2_ding
pr10part2_ding

... This criterion defines clusters as their mean vectors mi in the sense that it minimizes the sum of the squared lengths of the error x - mi. The optimal partition is defined as one that minimizes Je, also called minimum variance partition. Work fine when clusters form well separated compact clouds, l ...
Appendix S5. Sensitivity analysis
Appendix S5. Sensitivity analysis

Clustering Time Series Data An Evolutionary
Clustering Time Series Data An Evolutionary

... assume some form of the underlying generating process, estimate the model from each data then cluster based on similarity between model parameters. ...
Optimization in Data Mining
Optimization in Data Mining

... simple but fundamental modification in the second step of the k-median algorithm In each cluster, find a point closest in the 1-norm to all points in that cluster and to the zero median of ALL data points Based on increasing weight given to the zero data median, more features are deleted from prob ...
A Novel Algorithm for Mining Hybrid
A Novel Algorithm for Mining Hybrid

Derive high confidence rules for spatial data using count cube
Derive high confidence rules for spatial data using count cube

Generation of Direct and Indirect Association Rule from Web Log Data
Generation of Direct and Indirect Association Rule from Web Log Data

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Expectation–maximization algorithm



In statistics, an expectation–maximization (EM) algorithm is an iterative method for finding maximum likelihood or maximum a posteriori (MAP) estimates of parameters in statistical models, where the model depends on unobserved latent variables. The EM iteration alternates between performing an expectation (E) step, which creates a function for the expectation of the log-likelihood evaluated using the current estimate for the parameters, and a maximization (M) step, which computes parameters maximizing the expected log-likelihood found on the E step. These parameter-estimates are then used to determine the distribution of the latent variables in the next E step.
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