Facts
Duration: 1 semester
Period: Spring/Fall Semester
Credits: 2 ECTS
Contact Hours: 48
Self-study: 38
Hours: 86
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Main Objectives
The key aim has been to develop the ability to construct and to use common statistical methods in a manner that combines intuitive understanding and mathematical precision.
Learning Outcomes
While mastering the discipline the following expertise is evolved in students:
а) general: to analyze and generalize the information; to express the thoughts clearly.
b) professional: to use statistic methods in their professional activity; to choose methods for solving management and design tasks in the sphere of computer science and technology; to justify the decisions, to prove their correctness.
As a result a student should:
Know: the basic concepts and models of classic Statistics: sample space; inference, estimation; the basic methods of statistical inference: point and interval estimation, hypotheses testing, regression models.
Be able to: apply statistic methods to solve various theoretical and practical tasks; formulate and test basic statistical hypotheses; construct basic point and interval estimators of distribution’s parameters and investigate their properties, apply simple regression models to investigate the linear dependence.
Have skills of: testing classic statistical hypotheses; parameter‘s estimating by the ML and MM methods, regression investigation.
Professor
Anna V. Kitaeva
Course annotation
Course unit code |
Specialization: 02.03.02 Computer science and information technologies, 02.03.03 Mathematical support and information systems administration, 09.03.03 Applied computer science, 09.03.04 Software Engineering |
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Course unit title |
Introduction to Statistics |
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Name(s), surname(s) and title of lecturer(s) |
Anna V. Kitaeva, professor |
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Level of course |
Bachelor |
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Semester |
4 or 5 |
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ECTS credits |
2 |
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Working hours |
Contact hours |
48 |
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lectures |
26 |
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seminars |
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practical and laboratory classes |
18 |
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consultations |
4 |
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Independent work |
38 |
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Total |
86 |
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Work placement |
none |
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Language of instruction |
English |
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Prerequisites |
Calculus, Linear algebra, Theory probability |
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Objectives of the course |
Learning outcomes |
A student’s assessments methods |
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The key aim has been to develop the ability to construct and to use common statistical methods in a manner that combines intuitive understanding and mathematical precision. |
While mastering the discipline the following expertise is evolved in students: а) general: to analyze and generalize the information; to express the thoughts clearly. b) professional: to use statistic methods in their professional activity; to choose methods for solving management and design tasks in the sphere of computer science and technology; to justify the decisions, to prove their correctness. As a result a student should: Know: the basic concepts and models of classic Statistics: sample space; inference, estimation; the basic methods of statistical inference: point and interval estimation, hypotheses testing, regression models. Be able to: apply statistic methods to solve various theoretical and practical tasks; formulate and test basic statistical hypotheses; construct basic point and interval estimators of distribution’s parameters and investigate their properties, apply simple regression models to investigate the linear dependence. Have skills of: testing classic statistical hypotheses; parameter‘s estimating by the ML and MM methods, regression investigation. |
work with the course book, research and review of literature and other electronic sources on a given problem individually, homework, home tests, advanced self-study, self-study of a particular subject, exersises, tests and exam. |
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Teaching methods |
Lectures, solving exercises, independent study of literature and other electronic sources, case studies, testing. |
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Course unit content |
Title |
Lectures (hours) |
Self-study (hours) |
Practice and lab (hours) |
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1. Histogram, sample distribution function, box-and-whisker plot and other methods of data representation |
2 |
6 |
2 |
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2. Point estimation |
6 |
8 |
4 |
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3. Interval estimation |
6 |
8 |
4 |
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4. Hypotheses testing |
6 |
8 |
4 |
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5. Regression models |
6 |
8 |
4 |
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26 |
38 |
18 |
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Assessment requirements |
Student’s skills in this subject will be evaluated by means of discussions at the seminars, presentation pre-determined topics, solving tasks, doing individual laboratory works, and final examination. |
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Assessment criteria |
The assessment is carried out by the following criteria: clarity of explanation; logical thinking; achiving the specified learning standards (some percentages of the tests' performance, solved exercises), succesfull data processing. |
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The composition of final accumulative mark |
Final accumulative mark consists of: 3 lab assignments –15% each, exam – 55% |
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Course outline arranged by |