Ring Theory Pure Mathematics

Learn ring and filed, the advanced topic of pure math and abstract algebra with lot of proofs, examples and exercises
What you'll learn
Ring and Field
Principle Ideal Ring
Rings of Integers
Ideal Rings
Boolean Rings
Zero Divisors and Integral Domain
Requirements
Take first my abstract algebra course to understand ring and field
Description
Introduction to Ring Theory is a high-level math course in pure mathematics. I suggest this course Introduction to Ring Theory is only for the experts in math and highly discouraged for those who haven't a mathematics background. The concepts in Introduction to Ring Theory demand a high brain and aptitude math mind. Ring and field have their own significance when studied in pure mathematics. It is one of the branches of pure mathematics after group theory. Group theory actually is the base of ring and field. Many students of pure mathematics tilt their heads while taking these courses because these courses are a little logical and have a deep understanding. But we have tried to make it easy for everyone to understand. We have focused on examples that will easily dip in the mind of the students. However, if you have the basics algebra skills at high school then this is the perfect course for you and you will enjoy this course.So if any students other than math expert wants to enroll in this course then I can't guarantee about their fine and better learning. One solution is to take this, it is suggested to you that enroll in my abstract algebra course if you want to understand the ring and field concepts completely. The length of this course is 2 hours and in these 2 hours, you will cover the all advanced concepts of abstract algebra. We have given the overview of abstract algebra in the previous course which is called abstract algebra, a university-level course in group theory. So it is best if you will take the previous course and then you should master this advanced concept of abstract algebra.We highly encourage our students who ask the questions and we give them the instant response after their questions. More questions you will ask then more concepts will be clear in this way.
Overview
Section 1: Introduction
Lecture 1 Introduction
Section 2: Zero Divisor and Integral Domain
Lecture 2 Zero Divisor and Integral Domaim
Lecture 3 Theorems
Section 3: Boolean Ring
Lecture 4 Boolean Ring
Lecture 5 Theorem and Examples
Section 4: What is a Principle Ideal Ring?
Lecture 6 What is a Principle Ideal Ring?
Maths Experts Students


Homepage

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