Course title | Mathematical Principles of Forecasting |
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Course code | KMI/D112 |
Organizational form of instruction | Lecture |
Level of course | Doctoral |
Year of study | not specified |
Semester | Summer |
Number of ECTS credits | 0 |
Language of instruction | Czech, English |
Status of course | Compulsory-optional |
Form of instruction | Face-to-face |
Work placements | Course does not contain work placement |
Recommended optional programme components | None |
Lecturer(s) |
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Course content |
unspecified
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Learning activities and teaching methods |
Self-study (text study, reading, problematic tasks, practical tasks, experiments, research, written assignments), Independent creative and artistic activities, Individual consultation, Seminár |
Learning outcomes |
Forecasting is based on the formulation of probable variants of development. It is usually a combination of the current state of scientific knowledge in a given area and knowledge of the past, usually hidden in data. The application of most mathematical and statistical methods is based on the assumption that future developments are an extrapolation of current trends. The problem is that all models are approximate and all data are uncertain (limited at least by measurement errors). Forecasting approaches are then divided into data-driven and model-driven.The logical approach is the rational approach, where the goal, knowledge and time matter. Predictive models are commonly based on time series analysis, non-parametric smoothing and causal parametric models both linear and non-linear. Statistical analysis is used in all these models.
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Prerequisites |
unspecified
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Assessment methods and criteria |
Oral exam
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Recommended literature |
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Study plans that include the course |
Faculty | Study plan (Version) | Category of Branch/Specialization | Recommended semester |
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