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Foundations of mathematical statistics for bachelor's students of Financial mathematics.
Last update: T_KPMS (13.05.2014)
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Students will understand the foundations of mathematical statistics and important principles of parameter estimation and hypotheses testing. They will become familiar with most common statistical procedures and their application to real data.
Last update: Kulich Michal, doc. Mgr., Ph.D. (05.09.2013)
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Obtaining 'zápočet' (i.e. passing the lab session) is a necessary condition for taking an exam.
The lab session credid (`zápočet`) is granted for: (i) active individual presence during the lab sessions (i.e., solving particular problems given during the lab session) and (ii) passing both written exams (theoretical and practical) during the semester (at least 50% of the points gained in each).
The exam has a written and an oral part covering everything that is presented during the lectures. For more information see 'Requirements to the exam'. Last update: Maciak Matúš, doc. RNDr., Ph.D. (20.09.2024)
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Anděl J.: Statistické metody. MATFYZPRES, Praha 1998
Anděl J.: Základy matematické statistiky. MATFYZPRES, Praha 2002
Casella G, Berger R.L.: Statistical Inference, 2nd Edition. Duxbury Thomson Learning, Pacific Grove, CA, 2002 Last update: Pešta Michal, doc. RNDr., Ph.D. (28.10.2019)
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Lecture+exercises. Last update: G_M (24.04.2012)
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Obtaining "zápočet" (i.e. passing the tutorial) is a necessary condition for taking the examination.
We require knowledge of the concepts introduced in all the discussed fields, of their relations, and of all the performed proofs. Last update: Pešta Michal, doc. RNDr., Ph.D. (28.10.2019)
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1. Random sample and its properties. 2. Point and interval estimators and their properties. 3. Parameter estimation methods. Empirical, moment estimators. Maximum likelihood. 4. Theory of hypotheses testing. 5. One-sample and paired methods for continuous data. 6. One-sample methods for discrete data. 7. Two-sample methods for continuous data. 8. Contingency tables. 9. Analysis of variance. 10. Linear regression. Last update: Kulich Michal, doc. Mgr., Ph.D. (05.09.2013)
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