HOT

Number Theory

Teaching & Academics

Rating4.6
Enroll Now

Number Theory, available at $69.99, has an average rating of 4.6, with 64 lectures, 11 quizzes, based on 277 reviews, and has 2475 subscribers.

You will learn about Have a thorough understanding of Number Theory. Know different Numbers, Number Sets, Patterns, and Properties. Know different Number Bases like Binary and Hexadecimal Base and how to do Arithmetics (+, -, x, ÷) in those bases. Master Factorials, Double Factorials, Factorions, and many other related topics. Master Divisibility, Divisibility Rules, Euclidean Division Theorem, and many other topics. Learn Primes, Prime Powers, Factorial Primes, and Euclid's First Theorem. Know what Fundamental Theorem of Arithmetic is. Master Modular Arithmetics. Learn about Finite, Infinite, and Periodic Continued Fractions. Explore Public Key Cryptography, Diffie-Hellman Protocol, and RSA Encryption. This course is ideal for individuals who are Mathematics Computer Science, and IT Students or Anyone interested in understanding the fundamentals of Number Theory, aka, Queen of Mathematics. It is particularly useful for Mathematics Computer Science, and IT Students or Anyone interested in understanding the fundamentals of Number Theory, aka, Queen of Mathematics. .

Enroll now: Number Theory

Summary

Title: Number Theory

Price: $69.99

Average Rating: 4.6

Number of Lectures: 64

Number of Quizzes: 11

Number of Published Lectures: 64

Number of Published Quizzes: 11

Number of Curriculum Items: 75

Number of Published Curriculum Objects: 75

Original Price: $69.99

Quality Status: approved

Status: Live

What You Will Learn

  • Have a thorough understanding of Number Theory.
  • Know different Numbers, Number Sets, Patterns, and Properties.
  • Know different Number Bases like Binary and Hexadecimal Base and how to do Arithmetics (+, -, x, ÷) in those bases.
  • Master Factorials, Double Factorials, Factorions, and many other related topics.
  • Master Divisibility, Divisibility Rules, Euclidean Division Theorem, and many other topics.
  • Learn Primes, Prime Powers, Factorial Primes, and Euclid's First Theorem.
  • Know what Fundamental Theorem of Arithmetic is.
  • Master Modular Arithmetics.
  • Learn about Finite, Infinite, and Periodic Continued Fractions.
  • Explore Public Key Cryptography, Diffie-Hellman Protocol, and RSA Encryption.

Who Should Attend

  • Mathematics Computer Science, and IT Students
  • Anyone interested in understanding the fundamentals of Number Theory, aka, Queen of Mathematics.

Target Audiences

  • Mathematics Computer Science, and IT Students
  • Anyone interested in understanding the fundamentals of Number Theory, aka, Queen of Mathematics.

WHAT IS THIS COURSE ABOUT?

Welcome to a course on Number Theory, better called “Higher Arithmetics” or “Queen of Mathematics”. This course will guide you and enable you to master fundamental topics in Number Theory.     

Number theory is the study of patterns, relationships, and properties of numbers. Studying numbers is a part theoretical and a part experimental, as mathematicians seek to discover fascinating and unexpected mathematical relationships and properties. In this course, you will explore some of those fascinating mathematical relationships and properties and you will learn essential topics that are in the heart of Mathematics, Computer Science, and many other disciplines.     

YOU WILL ALSO GET:

  1. Lifetime Access

  2. Q&A section with support

  3. Certificate of completion

  4. 30-day money-back guarantee

HOW IS IT DELIVERED?

I know visually seeing a problem getting solved is the easiest and the most direct way for a student to learn so I designed the course keeping this in mind. The materials are delivered mostly through videos to make complex subjects easy to comprehend. More details on certain lessons are delivered through text files to provide more explanations or examples. The course is taught in plain English, away from cloudy, complicated mathematical jargons and that is to help the student learn the material rather than getting stuck with fancy words.    

HOW DO I LEARN BETTER?

There are quizzes after each section so you can test your knowledge and see how much of the material has sunk in. I suggest you go through each lesson several times to better understand the content.   

Course Curriculum

Lecture 1: Introduction

Chapter 1: Basics

Lecture 1: What is Number Theory?

Lecture 2: Number Sets

Lecture 3: Number Patterns

Lecture 4: Even & Odd Numbers

Lecture 5: Number Properties

Lecture 6: Proofs

Chapter 2: Number Bases

Lecture 1: Number Bases

Lecture 2: Binary Base

Lecture 3: Binary Arithmetics

Lecture 4: Hexadecimal Base

Lecture 5: Hexadecimal Arithmetics

Chapter 3: Factorials

Lecture 1: Factorial

Lecture 2: Double Factorial

Lecture 3: Superfactorial

Lecture 4: Exponential Factorial

Lecture 5: Factorion

Lecture 6: Stirling's Formula

Lecture 7: Number of Digits

Chapter 4: Divisibility

Lecture 1: Divisibility

Lecture 2: Divisibility Rules

Lecture 3: Euclidean Division Theorem

Lecture 4: GCD & LCM

Lecture 5: Bézout's Identity

Lecture 6: Perfect Numbers

Lecture 7: Practical Numbers

Lecture 8: Amicable Numbers

Lecture 9: Fibonacci Sequence

Lecture 10: Tribonacci Sequence

Lecture 11: Golden Ratio

Chapter 5: Primes

Lecture 1: Prime Numbers

Lecture 2: Fundamental Theorem of Arithmetics (FTA)

Lecture 3: Almost Primes

Lecture 4: Prime Powers

Lecture 5: Factorial Prime

Lecture 6: Euclid's Theorems

Lecture 7: the Prime Number Theorem

Lecture 8: Unsolved Problems

Lecture 9: NumberEmpire

Chapter 6: Modular Arithmetics

Lecture 1: Modular Arithmetics

Lecture 2: Congruence

Lecture 3: Congruence Class

Lecture 4: Residue Systems

Lecture 5: Quadratic Residues

Lecture 6: Moduler Operations

Lecture 7: Inverses

Lecture 8: Modular Exponentiation

Lecture 9: Wilson's Theorem

Lecture 10: Chines Remainder Theorem

Lecture 11: Fermat's Little Theorem

Lecture 12: Euler's Totient Function

Lecture 13: Euler-Fermat Theorem

Chapter 7: Continued Fractions

Lecture 1: Continued Fractions

Lecture 2: Negative Continued Fractions

Lecture 3: Finite Continued Fractions

Lecture 4: Infinite Continued Fractions

Lecture 5: Periodic Continued Fractions

Lecture 6: Convergent

Chapter 8: Cryptography

Lecture 1: Cryptography

Lecture 2: Early Ciphers

Lecture 3: Public Key Cryptography

Lecture 4: RSA Encryption

Lecture 5: Diffie-Hellman Protocol

Chapter 9: Extra

Lecture 1: Bonus Lecture

Instructors

Rating Distribution

  • 1 stars: 4 votes
  • 2 stars: 4 votes
  • 3 stars: 36 votes
  • 4 stars: 76 votes
  • 5 stars: 157 votes

Frequently Asked Questions


How long do I have access to the course materials?


You can view and review the lecture materials indefinitely, like an on-demand channel.


Can I take my courses with me wherever I go?


Definitely! If you have an internet connection, courses on Udemy are available on any device at any time. If you don’t have an internet connection, some instructors also let their students download course lectures. That’s up to the instructor though, so make sure you get on their good side!

You may also like

Content Creation with ChatGPT + AI Tools

Blogging For Beginners: Start, Grow and Monetize (Sinhala)

(NEW) The Complete Growth Hacking & Conversion Course