Participation Type
Paper Talk
Title of Poster or Paper
Mentor/s
Professor Hema Gopalakrishnan
Location
Panel A: University Commons UC 106
Start Day/Time
4-20-2018 9:30 AM
End Day/Time
4-20-2018 10:45 AM
Abstract
The Chinese Remainder Theorem is one of the oldest theorems in mathematics. It states that a system of linear congruences with pairwise relatively prime moduli has a unique solution modulo the product of its pairwise relatively prime moduli. In this talk, we will prove the Chinese Remainder Theorem and illustrate with an example.
College
College of Arts and Sciences
College and Major available
Mathematics
Original Publication Date
3-29-2018
Creative Commons License
This work is licensed under a Creative Commons Attribution-Noncommercial-Share Alike 4.0 License.
Paper Talk Slides
The Chinese Remainder Theorem
Panel A: University Commons UC 106
The Chinese Remainder Theorem is one of the oldest theorems in mathematics. It states that a system of linear congruences with pairwise relatively prime moduli has a unique solution modulo the product of its pairwise relatively prime moduli. In this talk, we will prove the Chinese Remainder Theorem and illustrate with an example.
Comments
Paper prepared for MA 398, Senior Seminar in Mathematics, taught by Professor Hema Gopalakrishnan.
This paper is also a submission in the Writing Across the Curriculum contest.
Honorable mention in the 2018 Academic Festival award category Most Creative.