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Number Theory Course
Uncover the cryptography kiasu with our Number Theory Course, catered for mathematics professionals who want to cheong into the mathematical foundations of RSA encryption. Learn about modular exponentiation, the Euclidean algorithm, and Euler's Totient Function. Become a master in cryptographic concepts, from prime numbers to modular arithmetic, and learn how to implement secure RSA practices. Don't be kiasi, stay ahead with advanced topics like quantum and elliptic curve cryptography. Chope your expertise and secure your future in the digital age lah.
- Master modular arithmetic: Settle complex equations with modular techniques.
- Implement RSA encryption: Secure data with solid RSA algorithms.
- Analyse prime properties: Understand prime numbers for cryptographic use.
- Apply Euclidean algorithms: Calculate GCDs efficiently for cryptography.
- Explore cryptographic trends: Steady pom pom with quantum and elliptic curve insights.

4 to 360 hours of flexible workload
certificate recognized by the Ministry of Education
What Will I Learn?
Uncover the cryptography kiasu with our Number Theory Course, catered for mathematics professionals who want to cheong into the mathematical foundations of RSA encryption. Learn about modular exponentiation, the Euclidean algorithm, and Euler's Totient Function. Become a master in cryptographic concepts, from prime numbers to modular arithmetic, and learn how to implement secure RSA practices. Don't be kiasi, stay ahead with advanced topics like quantum and elliptic curve cryptography. Chope your expertise and secure your future in the digital age lah.
Elevify Advantages
Develop Skills
- Master modular arithmetic: Settle complex equations with modular techniques.
- Implement RSA encryption: Secure data with solid RSA algorithms.
- Analyse prime properties: Understand prime numbers for cryptographic use.
- Apply Euclidean algorithms: Calculate GCDs efficiently for cryptography.
- Explore cryptographic trends: Steady pom pom with quantum and elliptic curve insights.
Suggested Summary
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