Class schedule | HW assignments (Including preparation and review of the class.) | Amount of Time Required | |
---|---|---|---|
1. | Introduction, discrete probability space and examples | Review of lectures | 180minutes |
2. | Conditional probability and Bayes' theorem | Review of lectures | 180minutes |
3. | Discrete random variable and probability law | Review of lectures | 180minutes |
4. | Important distributions: Binomial distribution, Geometric distribution, Poisson distribution Expectation and variance of discrete random variables |
Review of lectures | 180minutes |
5. | Properties of expectation and variance Expectation and variance of important distributions |
Review of lectures | 180minutes |
6. | Expectation and variance of important distributions General probability space, random variable, distribution and probability density function |
Review of lectures | 180minutes |
7. | Important distributions: Normal distribution, Uniform distribution, Exponential distribution Expectation and variance of important distributions |
Review of lectures | 270minutes |
8. | Law of large numbers, Central limit theorem On Mid-term report |
Review of lectures | 180minutes |
9. | Basics of statistics | Review of lectures | 180minutes |
10. | Sampling distribution, Interval estimation | Review of lectures | 180minutes |
11. | t-distribution Interval estimation |
Review of lectures | 180minutes |
12. | Chi-square distribution Convolution |
Review of lectures | 180minutes |
13. | Chi-square distribution, F-distribution | Review of lectures | 180minutes |
14. | Unbiased estimator On Final report |
Review of lectures | 270minutes |
Total. | - | - | 2700minutes |
Mid-term exam | Final exam | Total. | |
---|---|---|---|
1. | 20% | 10% | 30% |
2. | 30% | 10% | 40% |
3. | 30% | 30% | |
Total. | 50% | 50% | - |
Work experience | Work experience and relevance to the course content if applicable |
---|---|
Applicable | Nakatsu worked at a financial institute for 4 years. |