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Why High Dimensional Modeling in Actuarial Science?
Why High Dimensional Modeling in Actuarial Science?

... be counter-intuitive from a non-statistical perspective. These methods also lack theoretical diagnostic tools due to their non-parametric nature. Even within each technique there are many subtle variations that are not fully reviewed by the statistical community. All of these issues contribute to re ...
International Inflation and Interest Rates
International Inflation and Interest Rates

... In a Bayesian analysis one fixes a prior on the unknown parameter, observes the data, and obtains the posterior distribution of the parameter given the data. For a number of problems the posterior cannot be obtained in closed form and one uses instead the Markov chain simulation method, which produc ...
Problem Set 2 Solutions - Massachusetts Institute of Technology
Problem Set 2 Solutions - Massachusetts Institute of Technology

Epsilon Grid Order: An Algorithm for the Similarity Join on
Epsilon Grid Order: An Algorithm for the Similarity Join on

Review of the Methods for Handling Missing Data in Longitudinal
Review of the Methods for Handling Missing Data in Longitudinal

Discrete-Time Methods for the Analysis of Event Histories Author(s
Discrete-Time Methods for the Analysis of Event Histories Author(s

... change in party controlling the presidency only occurs quadrennially in the month of January. In such cases a discretetime model is clearly more appropriate than a continuous-time model. Second, in other situations events can occur at any point in time, but available data record only the particular ...
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... The input of GAMMA is a dataset D which has d observed variables Vi and a function variable C. Vi is a voxel in a MR image. C is a function variable which can either be a demographic variable such as age, or a clinical variable reflecting performance on a neuropsychological battery of tests. The out ...
Mining periodic patterns in time-series databases - CEUR
Mining periodic patterns in time-series databases - CEUR

Probabilistic Credit Card Fraud Detection System in Online
Probabilistic Credit Card Fraud Detection System in Online

Clustering census data: comparing the performance of
Clustering census data: comparing the performance of

... The first and most important conclusion that can be drawn from this study is that SOM is less prone to local optima than k-means. During our tests it is quite evident that the search space is better explored by SOM. This is due to the effect of the neighborhood parameter which forces units to move a ...
ST-DBSCAN: An algorithm for clustering spatial–temporal data
ST-DBSCAN: An algorithm for clustering spatial–temporal data

Econometrics I
Econometrics I

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1 Modelling claim size

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Iteration complexity of randomized block

... its entirety, but instead arrives incomplete in pieces and blocks over time, with each block “corresponding to” one variable, it may not be realistic (for various reasons such as “memory” and “patience” described above) to wait for the entire data set to arrive before the optimization process is sta ...
Winner determination in combinatorial auctions using hybrid ant
Winner determination in combinatorial auctions using hybrid ant

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Empirical Likelihood Confidence Intervals for Response Mean with

Optimal Resource Allocation for MIMO Ad Hoc Cognitive Radio
Optimal Resource Allocation for MIMO Ad Hoc Cognitive Radio

Tidset-Based Parallel FP-tree Algorithm for the Frequent Pattern
Tidset-Based Parallel FP-tree Algorithm for the Frequent Pattern

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Enhance Rule Based Detection for Software Fault Prone

Data Preprocessing for Supervised Leaning
Data Preprocessing for Supervised Leaning

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5. Variable selection

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Association Rule Mining for Different Minimum Support

Finding Associations and Computing Similarity via Biased Pair
Finding Associations and Computing Similarity via Biased Pair

Performance Analysis of Classification Algorithms on Medical
Performance Analysis of Classification Algorithms on Medical

Module 6 Statistics Review
Module 6 Statistics Review

< 1 ... 57 58 59 60 61 62 63 64 65 ... 152 >

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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