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Cryptography and Hashing Fundamentals in Python and Java

via Udemy


Private and Public Key Cryptosystems, DES, AES, Cryptoanalysis, RSA, Elliptic Curve Cryptography and Hashing

What you'll learn:
  • Understand the basics of private key encryption systems
  • Caesar cipher and Vigenere cipher
  • Frequency analysis and the Kasiski algorithm
  • One Time Pad (OTP) and Shannon secrecy
  • Random and pseudo-random numbers
  • Data Encryption Standard (DES) and Advanced Encryption Standard (AES)
  • Understand the basics of public key encryption systems
  • RSA and Diffie-Hellman key exchange algorithm
  • Elliptic Curve Cryptography
  • Modular arithmetic basics (Fermat's theorem, finding primes, integer factorization and discrete logarithm)
  • Euclidean algorithm (greatest common divisor problem) and the extended Euclidean algorithm
  • Understand hashing (MD5 and SHA)

In this course you will learn about cryptography and hashing in Python and Java as well. You will understand most of the private key (symmetric) and pubic key (asymmetric) cryptosystems on a step by step basis. You can learn about the theory as well as the implementation for every cryptographic algorithm - and how to crack these systems (so what are the weaknesses).

Chapter 1 - Cryptography Fundamentals

  • what is the aim of cryptography?

  • private key and public key cryptosystems

Chapter 2 -Caesar Cipher

  • Caesar cipher theory and implementation

  • how to crack Caesar cipher

  • frequency analysis and language detection

Chapter 3 - Vigenere Cipher

  • Vigenere cipher theory and implementation

  • how to crack Vigenere cipher with Kasiski-algorithm

Chapter 4 - One Time Pad (Vernam Cipher)

  • random and pseudo-random numbers

  • the XOR logical operator

  • one time pad theory and implementation

  • why is it impossible to crack Vernam cipher?

  • Shannon's secrecy

Chapter 5 - Data Encryption Standard (DES)

  • data encryption standard (DES)theory and implementation

  • cryptoanalysis techniques

  • linear cryptoanalysis and differential cryptoanalysis

Chapter 6 - Advanced Encryption Standard (AES)

  • advanced encryption standard (AES) theory and implementation

  • Shannon's confusion and diffusion

Chapter 7 - Asymmetric Cryptosystems

  • problems with private key cryptosystems

  • random numbers and prime numbers in cryptography

Chapter 8 - Modular Arithmetic

  • modular arithmetic fundamentals

  • finding prime numbers - naive approach and advanced algorithms

  • integer factorization problem

  • discrete logarithm problem

Chapter 9 - Diffie-Hellman Key Exchange

  • Diffie-Hellman key exchange algorithm theory and implementation

  • prime numbers and primitive roots

  • man-in-the-middle attack

Chapter 10 - RSA Algorithm

  • RSA algorithm theory and implementation

  • the problem of factorization

Chapter 11 - Advanced Modular Arithmetic

  • Euclidean and the greatest common divisor (GCD) problem

  • extended Euclidean algorithm (EGCD)

  • modular inverse problem

Chapter 12 - Elliptic Curve Cryptography (ECC)

  • elliptic curve cryptography theory and implementation

  • why does Bitcoin use elliptic curve cryptography?

Chapter 13 - Cryptographic Hashing

  • what is hashing in cryptography?

  • properties of hashing

  • birthday paradox

  • MD5 and SHA algorithms

Thanks for joining my course, let's get started!

Taught by

Holczer Balazs


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