Math 32300, Section RS, Fall 2021

As announced in a Dec 17th email, the Final Exam will be held online Blackboard Collaborate Tuesday, December 21st from 3:30pm to 5:45pm.
Viewing Class Recordings: To view recordings of classes, you go into blackboard then Collaborate Ultra. Then you click the "Hamburger" menu button on the left side of the black title bar reading "Sessions". A left side menu should appear and you can click "Recordings".

Course information:

Section Information:

Section:	RS
Meeting times:	TuTh 4:00 - 5:40pm on Blackboard Collaborate Ultra (except exams, which will be held in person on CCNY's campus)
Instructor:	Prof. Patrick Hooper
Office:	NAC 6/282
Office Hours:	Thursdays 2:00-3:00pm on any day classes meet via Zoom. Appointments are also accepted.
Email:	whooper@ccny.cuny.edu

Links:

Blackboard
Some textbooks you might consider looking at related to the topics of the book:
- Introduction to Real Analysis, by Trench. (At the level of the course. Freely available.)
- Principles of Real Analysis, by Rudin. (A more advanced book.)
- Real Mathematical Analysis, by Pugh. (A slightly more advanced book, but a creative and interesting book. Free download from our library through SpringerLink.)
Mohammad Reza Pakzad "Introduction to Theoretical Math" course page:
This page course has a supplement on Logic and Proof covering logic, quantifiers, and some proof techniques. (This covers material pre-requisite to this course.)
Lecture notes from an open course at MIT on "Mathematics for Computer Science"
These notes may be useful for reviewing basic logic and logical proofs, including statements involving quantifiers. (See lectures 1 and 2.) This link was included for the same reason as the link above. (This covers material pre-requisite to this course.)
Euler-Maclaurin Summation Formula:
This page proves the following Theorem. (See the very bottom of the page.)
Theorem. Suppose f is continuous, positive, and decreasing on the interval [1,∞). Then, the series Σ_n=1^∞ f(n) and the integral ∫₁^∞ f(x) dx either both converge or both diverge.

Math 32300, Section RS, Fall 2021: Advanced Calculus I
Prof. Hooper