CS446 ECE449 Machine Learning | UIUC伊利诺伊大学 | homework代写 | 机器学习python代写

CS 446 / ECE 449 — Homework 1
your NetID here
Version 1.3
Instructions.

  • Homework is due Tuesday, February 16, at noon CST; no late homework accepted.
  • Everyone must submit individually at gradescope under hw1 and hw1code.
  • The “written” submission at hw1 must be typed, and submitted in any format gradescope accepts
    (to be safe, submit a PDF). You may use LATEX, markdown, google docs, MS word, whatever you like;
    but it must be typed!
  • When submitting at hw1, gradescope will ask you to mark out boxes around each of your answers;
    please do this precisely!
  • Please make sure your NetID is clear and large on the first page of the homework.
  • Your solution must be written in your own words. Please see the course webpage for full academic
    integrity information. Briefly, you may have high-level discussions with at most 3 classmates, whose
    NetIDs you should place on the first page of your solutions, and you should cite any external reference
    you use; despite all this, your solution must be written in your own words.
  • We reserve the right to reduce the auto-graded score for hw1code if we detect funny business (e.g., your
    solution lacks any algorithm and hard-codes answers you obtained from someone else, or simply via
    trial-and-error with the autograder).
  • When submitting to hw1code, only upload hw1.py and hw1 utils.py. Additional files will be ignored.
    Version History.
  1. Initial version.
    1.1 Fixed typo in hint for 1c.
    1.2 Clarified wording of 1a, 1b.
    1.3 Fixed bolding of vectors in 2c.
    1
  2. Linear Regression/SVD.
    Throughout this problem let X be the n × d matrix with the feature vectors (xi)
    n
    i=1 as its rows. Suppose
    we have the singular value decomposition X =
    Pr
    i=1 siuiv
    >
    i
    .
    (a) Let the training examples (xi)
    n
    i=1 be the standard basis vectors ei of R
    d with each ei repeated ni > 0
    times having labels

https://courses.grainger.illinois.edu/cs446/fa2023/