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- 주제분류
- 자연과학 >수학ㆍ물리ㆍ천문ㆍ지리 >통계학
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- 강의학기
- 2014년 2학기
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- 조회수
- 56,553
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- 평점
- 5/5.0 (4)
확률 및 통계의 기본적인 무작위 변수, 확률 분포, 특수 분포 및 그들의 연관성, 평가법, 가설의 검증 및 희귀법 등에 관한 것을 습득하고 이들의 응용에 관한 것을 공부한다.
- 수강안내 및 수강신청
- ※ 수강확인증 발급을 위해서는 수강신청이 필요합니다
차시별 강의
| 1. | ![]() |
Introduction | Introduction, Sets, probabilistic models, conditional probability, total probability theorem, Bayes'rule | |
| 2. | ![]() |
Introduction | Introduction, Sets, probabilistic models, conditional probability, total probability theorem, Bayes'rule | |
| 3. | ![]() |
Introduction | Introduction, Sets, probabilistic models, conditional probability, total probability theorem, Bayes'rule | |
| 4. | ![]() |
Introduction/Independence and random variables | Introduction, Sets, probabilistic models, conditional probability, total probability theorem, Bayes'rule/ Independence, counting, discrete random variables (basic concepts, PMFs and function of random variables) | |
| 5. | ![]() |
Independence and random variables | Independence, counting, discrete random variables (basic concepts, PMFs and function of random variables) | |
| 6. | ![]() |
Independence and random variables | Independence, counting, discrete random variables (basic concepts, PMFs and function of random variables) | |
| 7. | ![]() |
Independence and random variables | Independence, counting, discrete random variables (basic concepts, PMFs and function of random variables) | |
| 9. | ![]() |
Discrete random variables | Expectation, mean and bariance, hoint PMFs of multiple RVs, conditioning, independence | |
| 10. | ![]() |
Discrete random variables | Expectation, mean and bariance, hoint PMFs of multiple RVs, conditioning, independence | |
| 11. | ![]() |
Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
| 12. | ![]() |
Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
| 13. | ![]() |
Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
| 14. | ![]() |
Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
| 15. | ![]() |
Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Continuous random variables | PDFs, CDFs, Nomal random variables, joint PDFs of multiple random variables | |
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Conditioning and bayes rule | Conditioning, continuous Bayes rule, derived distributions | |
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Conditioning and bayes rule | Conditioning, continuous Bayes rule, derived distributions | |
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Covariance and transforms | Covariance, correlation, conditional expectation, transforms | |
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Covariance and transforms | Covariance, correlation, conditional expectation, transforms | |
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Covariance and transforms | Covariance, correlation, conditional expectation, transforms | |
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Bayesian inference | Bayesian inference, posterior distribution | |
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Estimation | Point estimation, hypothesis testion, MAP rule, Bayesian least mean squares estimation | |
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Estimation | Point estimation, hypothesis testion, MAP rule, Bayesian least mean squares estimation | |
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