Name  Role  Office  Office hours  Zoom link  
Yuriy Nemish  Instructor    ynemish@ucsd.edu 

link 
Zilu Ma  Teaching Assistant    zim022@ucsd.edu 

link 
Date  Time  Zoom link  
Lectures (live Q&A)  Monday, Wednesday, Friday  3:00  3:50pm  link 
Discussion C01  Monday  5:00  5:50pm  link 
Week  Date  Time  
Midterm Exam 1  4  Wednesday, Jan 26  see Midterm Exams 
Midterm Exam 2  8  Wednesday, Feb 23  see Midterm Exams 
Final Exam  Finals  Wednesday, Mar 16  3pm  6pm; see Final Exam 
Welcome to Math 142A: a one quarter course introduction to analysis (I). According to the UC San Diego Course Catalog, the topics covered are the real number system, numerical sequences and series, infinite limits, limits of functions, continuity, differentiation.
Here is a more detailed listing of course topics, in the sequence they will be covered, together with the relevant section(s) of the textbook. While each topic corresponds to approximately one lecture, there will be some give and take here. This is a rough schedule that will be updated during the term.
Q&A  Week  Topic  Ross  Slides  Lecture videos  Preliminary Slides  Additional Videos 

1/3  1  Administrivia           
1/5  1  ℕ and ℚ  §§ 12  Slides 1  Lecture 1  Slides 1  
1/7  1  Ordered field  § 3  Slides 2  Lecture 2  Slides 2  
1/10  2  Completeness Axiom  §§ 45  Slides 3  Lecture 3  Slides 3  
1/12  2  Limits of Sequences  §§ 78  Slides 4  Lecture 4  Slides 4  
1/14  2  Limit Theorems for Sequences  § 9  Slides 5  Lecture 5  Slides 5  
1/17  3  Martin Luther King, Jr. Holiday  
1/19  3  Limit Theorems for Sequences  § 9  Slides 6  Lecture 6  Slides 6  Lecture 6  Important Examples 
1/21  3  Monotone Sequences  § 10  Slides 7  Lecture 7  Slides 7  
1/24  4  Cauchy Sequences  § 10  Slides 8  Lecture 8  Slides 8  
1/26  4  Midterm 1  
1/28  4  Subsequences  § 11  Slides 9  Lecture 9  Slides 9  
1/31  5  Subsequences  §§ 1112  Slides 10  Lecture 10  Slides 10  
2/2  5  Series  § 14  Slides 11  Lecture 11  Slides 11  
2/4  5  Series  §§ 1415  Slides 12  Lecture 12  Slides 12  Important Example 9 
2/7  6  Continuous Functions  § 17  Slides 13  Lecture 13  Slides 13  
2/9  6  Properties of Continuous Functions  § 18  Slides 14  Lecture 14  Slides 14  
2/11  6  Uniform Continuity  § 19  Slides 15  Lecture 15  Slides 15  
2/14  7  Uniform Continuity  § 19  Slides 16  Lecture 16  Slides 16  
2/16  7  Limits of Functions  § 20  Slides 17  Lecture 17  Slides 17  
2/18  8  Limits of Functions  § 20  Slides 18  Lecture 18  Slides 18  
2/21  7  President's Day Holiday  
2/23  8  Midterm 2  
2/25  8  Basic Properties of the Derivative  § 28  Slides 19  Lecture 19  Slides 19  Lecture 19  Important Examples 
2/28  9  The Mean Value Theorem  § 29  Slides 20  Lecture 20  Slides 20  
3/2  9  L'Hôpital's rule  § 30  Slides 21  Lecture 21  Slides 21  
3/4  9  Taylor's Theorem  § 31  Slides 22  Lecture 22  Slides 22  
3/7  10  Taylor's Theorem  § 31  Slides 23  Lecture 23  Slides 23  
3/9  10  Review          
3/11  10  Review         
Prerequisite: MATH 31CH or MATH 109 or concent of instructor.
Lecture: You are responsible for material presented in the lecture whether or not it is discussed in the textbook. You should expect questions on the exams that will test your understanding of concepts discussed in the lecture.
Homework: Homework assignments are posted below, and will be due at 11:59pm on the indicated due date. You must turn in your homework through Gradescope; if you have produced it on paper, you can scan it or simply take clear photos of it to upload. Your lowest homework score will be dropped. It is allowed and even encouraged to discuss homework problems with your classmates and your instructor and TA, but your final write up of your homework solutions must be your own work.
Midterm Exams: The two midterm exams will take place during the lecture time at the dates listed above.
Final Exam: The final examination will be held at the date and time stated above.
The above exam policies will be applied to inperson exams. The exam policies will be changed in case of the changes in exam modality.
Administrative Links: Here are two links regarding UC San Diego policies on exams:
Regrade Policy:
Grading: Your cumulative average will be computed as the best of the following weighted averages:
Your course grade will be determined by your cumulative average at the end of the quarter, and will be based on the following scale:
A+  A  A  B+  B  B  C+  C  C 
97  93  90  87  83  80  77  73  70 
The above scale is guaranteed: for example, if your cumulative average is 80, your final grade will be at least B. However, your instructor may adjust the above scale to be more generous.
Academic Integrity: UC San Diego code of academic integrity outlines the expected academic honesty of all studentd and faculty, and details the consequences for academic dishonesty. The main issues are cheating and plagiarism, of course, for which we have a zerotolerance policy. (Penalties for these offenses always include assignment of a failing grade in the course, and usually involve an administrative penalty, such as suspension or expulsion, as well.) However, academic integrity also includes things like giving credit where credit is due (listing your collaborators on homework assignments, noting books or papers containing information you used in solutions, etc.), and treating your peers respectfully in class. In addition, here are a few of our expectations for etiquette in and out of class.
Weekly homework assignments are posted here. Homework is due by 11:59pm on the posted date, through Gradescope. Late homework will not be accepted.