Class Time and Location
Lectures
Tuesday/Thursday, 3:00 - 4:20PM
@Building 320, Rm 105
Building 300, 300
*See syllabus for datesSyllabus
Link to details on when assignments are due and what will be taught every day.
Textbook
Recommended but not required:
Computer Vision: Algorithms and Applications, 2nd ed.
Richard Szeliski
Free PDF Download
Assignments
Details on how to work on and submit each assignment.
Monday
10:00AM - 12:00PM
Monday
12:00PM - 2:00PM
@QueueStatus
Tuesday
5:00PM - 7:00PM
Thursday
5:00PM - 7:00PM
@QueueStatus
Wednesday
12:00PM - 2:00PM
Friday
12:00PM - 2:00PM
@QueueStatus
Wednesday
2:00PM - 4:00PM
Friday
2:00PM - 4:00PM
@QueueStatus
Wednesday
6:00PM - 8:00PM
@QueueStatus
Tuesday (virtual)
10:00PM - 12:00PM
@QueueStatus
Course Discussions
Please use Ed to ask questions you have throughout the course.
Class notes
Here is the link to the repository of past notes.
Gradescope
Submit your assignment notebooks and PDFs to Gradescope. The email associated with your Canvas account will be automatically added.
You will have a total of 7 late days that you can use in whichever assignments you prefer. There is a limit of 3 late days used per assignment, which means that the hard deadline for each assignment is on Monday at 11:59pm. Homeworks will still be accepted after your 7 late days have been used, but a 25% penalty will be applied for each additional late day.
Q: Who should I contact for OAE letter and request?
A: For OAE letters and requests, please email our head TA Johnny Chang.
Proficiency in Python (NumPy)
All class assignments will be in Python (with numpy.) Please review this NumPy tutorial to help with your assignments.
Linear Algebra (e.g. MATH 51)
We will use matrix transpose, inverse, rotation, translation and
other algebraic operations with matrix expressions. If you are a
quick learner you should be able to learn them during the class
if you haven’t yet. We will have review sessions and provide
review materials.
Calculus (e.g. MATH 19 or 41)
You’ll need to be able to take a derivative, and maximize a
function by finding where the derivative=0.
Probability and Statistics (e.g. CS
109)
You should know basics of probabilities, gaussian distributions,
mean, standard deviation, etc.