Number Theory Course
What will I learn?
Unlock the secrets of cryptography (gupt lekhan) with our Number Theory Course (Ginti Shastra course), designed for mathematics professionals keen to delve into the mathematical foundations of RSA encryption. Explore modular exponentiation (modular ghatanki karan), the Euclidean algorithm (Euclidean ganana pranali), and Euler's Totient Function (Euler ki Totient karya). Master cryptographic concepts (gupt lekhan avdharnao), from prime numbers (abhajya sankhya) to modular arithmetic (modular ganit), and learn to implement secure RSA practices. Stay ahead with advanced topics like quantum and elliptic curve cryptography (quantum aur elliptic curve gupt lekhan). Elevate your expertise and secure your future in the digital age.
Apoia's Advantages
Develop skills
Enhance the development of the practical skills mentioned below
Master modular arithmetic: Solve complex equations with modular techniques (modular takneekon).
Implement RSA encryption: Secure data with robust RSA algorithms.
Analyze prime properties: Understand prime numbers for cryptographic use.
Apply Euclidean algorithms: Compute GCDs (Greatest Common Divisor) efficiently for cryptography.
Explore cryptographic trends: Stay ahead with quantum and elliptic curve insights.
Suggested summary
Workload: between 4 and 360 hours
Before starting, you can modify the chapters and the workload.
- Choose which chapter to start with
- Add or remove chapters
- Increase or decrease the course workload
Examples of chapters you can add
You will be able to generate more chapters like the examples below
This is a free course, focused on personal and professional development. It is not equivalent to a technical, undergraduate, or postgraduate course, but provides practical and relevant knowledge for your professional journey.