108年第1學期-1574 線性代數(一) 課程資訊
評分方式
評分項目 | 配分比例 | 說明 |
---|---|---|
quiz 1 | 20 | Do not miss the test |
midterm exam | 30 | Do not miss the test |
quiz 2 | 20 | Do not miss the test |
final exam | 30 | Do not miss the test |
選課分析
本課程名額為 70人,已有80 人選讀,尚餘名額-10人。
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教育目標
1. Solving linear systems using elementary row operations, matrix operations.
2. Row equivalence, the inverse matrix and related topics.
3. Determinants and its applications.
4. Real vector spaces, the concept of linear independence, basis.
5. Linear transformation and related topics.
課程概述
Sampling is widely used in the modern world. The statistical offices of many nations have sample surveys conducted on topics of interest such as unemployment, size of labor force etc.. Furthermore, sample surveys are often conducted by company on topics of the behavior of consumers.
Sampling design determines the precision of the estimates. Thus, the way a sample is drawn is as important as the mathematical form of the estimator. Sample design consists of both a sample selection plan and an estimation procedure. In this course, we shall first define population, sampling units (primary, secondary, etc.); then introduce many sampling schemes, such as simple random sampling (with or without replacement), stratified sampling (optimum allocation of sampling units to various strata), multistage sampling (e.g. two-stage stratified cluster sampling), systematic sampling, double sampling, and sampling with unequal probabilities (with or without replacement). We shall also introduce ratio estimator, regression estimator, and poststratification estimators.
Finally, we shall derive the variances of the proposed estimators and the estimators of their variances. For estimating the variance of the estimators, the topics of Jackknife method and bootstrap method are also included in this course.
課程資訊
基本資料
必修課,學分數:3-0
上課時間:一/6,7,8,9[M117]
修課班級:統計系1B
修課年級:年級以上
選課備註:人工加選
教師與教學助理
授課教師:陳志賢
大班TA或教學助理:尚無資料
Office HourMonday, 08:10-10:00, Tuesday, 10:20-12:10 at M447.
授課大綱
授課大綱:開啟授課大綱(授課計畫表)
(開在新視窗)
參考書目
Elementary linear algebra with applications, B. Kolman and D. Hill, Pearson International.
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