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Basic methods of probability sampling from finite populations.
Estimation of characteristics of finite populations. Applications in
sampling surveys.
Last update: T_KPMS (12.05.2014)
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To explain basic concepts and methods of finite populations sampling and applications to sample survey. Last update: Zichová Jitka, RNDr., Dr. (12.04.2018)
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Minimum 80% attendance at practical sessions and a presentation during the sessions on the following topics:
Factor analysis, processing of sample survey data
Comparison of statistical errors
Sampling design
Weighting Last update: Zichová Jitka, RNDr., Dr. (05.05.2025)
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Cochran, W. G. (1977). Sampling Techniques. Wiley, New York. Third Edition
Čermák, V.: Výběrové statistické zjišťování. SNTL Praha, 1980
Särndal, C.-E., Swensson, B., and Wretman, J. (1992). Model Assisted Survey Sampling. Springer, New York.
Vorlíčková, D. (1985). Výběry z konečných souborù. Univerzita Karlova. Skripta
Last update: T_KPMS (12.05.2014)
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Lecture+exercises. Last update: T_KPMS (12.05.2014)
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To successfully pass the exam, students must master the material covered in lectures, especially the following areas:
Basic concepts and definitions in the field of sample surveys
Estimation methods for totals and means under various sampling designs (simple, Poisson, rejection, sequential, systematic, area, multi-stage)
Methods for estimating the error of estimates for totals and means
Asymptotic properties of estimators
Ratio estimators
Sample representativeness and weighting algorithms
The exam is oral. Students must demonstrate an understanding of the topics and the ability to derive basic relationships presented in the lectures. Emphasis will be placed on practical applications, especially in public opinion research. Last update: Zichová Jitka, RNDr., Dr. (05.05.2025)
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1. Basic concepts: Population, sampling frame. population vs. sampling total and mean. 2. Simple random sampling without replacement. 3. Systematic sampling. 4. Sampling with unequal probabilities - Poisson sampling and its modifications. 5. Stratified sampling and optimal allocation. 6. Model assisted estimation - ratio and regression estimators, calibration model. 7. Cluster and two-stage sampling. 8. Nonresponse. Last update: T_KPMS (12.05.2014)
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The basics of Probability Theory and Mathematical Statistics based on the first year of Master Program. Notions: probability distribution, distribution characteristics, conditional expectation and variance. Further it is assumed the knowledge of the basics of R or Python environment with respect to the data exploration - basic objects, regression analysis, exploratory analysis (Box-whisker plots, histograms, ...). Last update: Zichová Jitka, RNDr., Dr. (14.05.2019)
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