# MATH 255: Honors Analysis 2

## Winter 2022

** Course web page: **
http://www.math.mcgill.ca/jakobson/courses/math255.html

**Lectures:**

**Instructor:**
D. Jakobson

Office: BH1220

Tel: 398-3828

E-mail: dmitry.jakobson AT mcgill.ca

Web Page:
www.math.mcgill.ca/jakobson

**Marker**

** Description of
BSc-MSc program**

**Prerequisites:**
Math 254 or equivalent

**Texts: **

**Syllabus:**
Basic point-set topology, metric spaces: open and closed sets,
normed and Banach spaces, Holder and Minkowski inequalities,
sequential compactness, Heine-Borel, Banach Fixed Point theorem.
Riemann-(Stieltjes) integral, Fundamental Theorem of Calculus, Taylor's
theorem. Uniform convergence. Infinite series, convergence tests,
power series. Elementary functions.

Math 255, Winter 2002

** Assignments**: There will be be several assignments.
Due dates will be announced on mycourses and on the course web page.
There will be penalty for late assignments, except in cases of emergency.
Depending on availability of markers and other factors, some problems may
not be marked. Some assignments will be distributed through Crowdmark,
the link will be on mycourses.

**Midterm:**

**Final exam/assignment:**

**Grading**

**MyCourses:** Your scores on assignments, midterm, final, and your
final mark will be posted on
MyCourses

**Course material from previous courses at McGill:**

**Web links in Geometry and Topology**

**Web links in Analysis**

**
HELPDESK** and their email:
helpdesk@math.mcgill.ca

WEB LINKS in Calculus, Algebra,
Geometry and Differential Equations.

**
HELPDESK** and their email:
helpdesk@math.mcgill.ca

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appointment, visit
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**NOTICE:**
McGill University values academic integrity. Therefore, all
students must understand the meaning and consequences of
cheating, plagiarism and other academic offences under the Code
of Student Conduct and Disciplinary Procedures (see McGill web page
on Academic Integrity
for more information).

**NOTICE:** In accord with McGill University's Charter of Student
Rights, students in this course have the right to submit in English or
in French any work that is to be graded.

**NOTICE:** In the event of extraordinary circumstances beyond the
University's control, the content and/or evaluation scheme in this
course is subject to change, provided that there be timely
communications to the students regarding the change.