Objective
- Linear Regression
-
- Data Generation
- Randomly generate 1000
( 1 ) “>(1)(1)
- Randomly generate 1000
- Data Generation
-
- Data Preprocessing 10%
- Generate degree-
“>x^x^ fromx ^ x ^ i = [ 1 x i x i 2 … x i K ] “>x^i=1xix2ixKix^i=[1xixi2xiK] -
-
- You must experiments
K “>KK settings, hint
- You must experiments
- Model Construction 20%
- Linear Regression
- Which makes predictions
s . t . “>s.t.s.t.
- Which makes predictions
- Linear Regression
-
-
- You must construct Linear Regression models to fit and predict data generated by
“>y^y^ fory ^ L a T e X “>LaTeXLaTeX - Use
∗ “> to represent multiplication operations - Use
x “>xx - Limit the floating-point numeric weights to be
1.54323423456 “>1.543234234561.54323423456 but1 + − 3.36 × “>1+3.36xi1+3.36xix i
- You must construct Linear Regression models to fit and predict data generated by
-
- Generate degree-
- Data Preprocessing 10%
- Logistic Regression 45% + (10%)
-
- Data Generation 15%
- Randomly generate 1000
( 2 ) “>(2)(2)
- Randomly generate 1000
- Data Generation 15%
-
- Model Construction 20%
- Logistic Regression
- Whose divider
L “>LL to perform classification
- Whose divider
- Logistic Regression
- Model Construction 20%
-
-
- Construct a Logistic Regression model to predict
“>[xi0xi1]T[xi0xi1]T generated from equation[ x i 0 x i 1 ] T y i = L ( 4.2 + 7.7 × x i 0 + 6.9 × x i 1 ) “>yi=L(4.2+7.7xi0+6.9xi1)yi=L(4.2+7.7xi0+6.9xi1)-
-
- Bonus show the decision boundary with a figure (10%)
-
- Finish during class 20%
-
- Submit your report and source codes to the newE3 system before class ends.
- Finish time will be determined by the submission time.
-
- Construct a Logistic Regression model to predict
-

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