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6094 Statistical Data Analysis - Three-year degree in Statistical Sciences and Techniques


Center
Faculty of Mathematics
Departament
Statistics and Operational Research
Lecturers in charge
Sin datos cargados
Met. Docent
In the classes of theory one presents a problem with a clear aim. One discusses and explains the proposed solutions. In the practical classes the solutions are implemented by statistical programs and are applied to real data.
Met. Avaluació
The first modular exam will be realized in February. In the final examination of June it will be possible eliminate the matter overcome in the first partial one. The examinations will have a theoretical - practical character with computer. The personal works presented in class will be valued.
Bibliografia
COCHRAN, W (1977) Sampling techniques.3ed. New York: Wiley.

EVERITT, B. S. & DUNN, G. (1991) Applied Multivariate Data Analysis. New York: Wiley.

HEDAYAT, A.S. & SINHA, B.K. (1991) Design and Inference in Finite Population Sampling. New York. Wiley.

PEÑA, D. (2002) Análisis de datos Multivariantes. Madrid McGraw-Hill.

SÄRNDAL, SWENSSON & WRETMAN (1992) Model assisted survey sampling. Springer-Verlag.

SEBER, G.A.F. (1984) Multivariate Observations. New York: Wiley

TRYFOS, P. (1996) Sampling Methods for Applied Research. New York: Wiley
Continguts
Initial examination of multivariate data. Graphical characteristics
and representations. Transformations and detection of atypical data.

Pincipal Components Analysis. Definition and properties. Election of
the number of components.

Analysis of Canonical Correlations. Obtaining and invarianza of the
canonical variables. Canonical analysis of populations. Optimality of
the canonical representation.

Multidimensional.Scaling Calculation of the Principal Coordinates.
Nonmetric Escalamiento.

Simple and multiple Correspondences Analysis. Absolute and relative
contributions.

Cluster Analysis. Classification in k groups. Hierarchic classification.
Other classifications.

Probability designs. Properties. Parameters and estimators.

Simple random samplings and allies. Systematic sampling. Poisson Sampling. PIPS Sampling. Sampling with replacement PPS. Stratified
sampling.

Sampling by Multi-stage Cluster and. Sampling with
replacement in some stage.

More complex Estimators problems than the total.
Effect of bias. The Taylor linearization technique of variance estimation.
Objetius
Immediate goal that we will approach is the multivariant analysis of
data with descriptive techniques, basing to us on geometric concepts
and optimization of very clear functions objective. The second objective will be to prepare the student to design and to analyze surveys. For it we will study of theoretical form the main techniques of sampling to actually base the advantages and disadvantages of the election of the type of sampling.
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