Caesar Cipher Wheel
Interactive rotating cipher wheel, letter-by-letter live flip cards, and frequency distribution auto-cracker.
E(x) = (x + k) mod 26Explore rotating cipher wheels, WWII Enigma machines, Diffie-Hellman public key exchanges, and SHA-256 Proof of Work mining.
Interactive rotating cipher wheel, letter-by-letter live flip cards, and frequency distribution auto-cracker.
E(x) = (x + k) mod 26Polyalphabetic substitution cipher with live 26x26 Tabula Recta lookup and repeated password keystreams.
C_i = (P_i + K_i) mod 26Electro-mechanical cipher simulator with 3 stepping rotors, Reflector UKW-B, plugboard, and glowing lampboard.
Permutation Cycle DecompositionAsymmetric internet key exchange with visual paint color-mixing and discrete logarithm modular arithmetic.
K = (g^a)^b mod p = g^(ab) mod pCryptographic hash sandbox with bit-level avalanche effect visualization and interactive Proof of Work target mining.
SHA256(Block + Nonce) < TargetSpin cipher wheels, plug patch cables, and adjust prime parameters with instant visual feedback.
Track letter frequencies against English language baselines and observe bit flips in hash digests.
Maps to AP Computer Science Principles (Cybersecurity & Cryptography) and university InfoSec curricula.
Follow this standardized experimental methodology to configure parameters, simulate processes, and record scientific telemetry.
Choose classical substitution wheels (Caesar, Vigenère), mechanical military machines (Enigma), or modern public-key cryptography.
Set shift offsets, secret shared passphrases, rotor starting positions, or prime modulus parameters.
Type plaintext messages and observe live step-by-step substitution, modular exponentiations, and hash bit avalanche shifts.
Use frequency analysis histograms and brute-force key search tools to evaluate cipher resistance to attack.
Discrete logarithm hardness and cryptographic avalanche criteria evaluated in real time.
Our interactive cryptography virtual labs adhere to AP Computer Science Principles (Big Idea 5: Cybersecurity, Ciphers, and Public Key Cryptography) and undergraduate Cybersecurity/InfoSec standards.
Students explore how simple historical substitution evolved into computational one-way mathematical functions securing global internet traffic.
Inspect modular exponents, hash bit entropy, and rotor wiring permutations in real time.
Technical and curriculum details about classical & modern cryptography.
Because it is a monoalphabetic substitution cipher: every letter 'E' in the plaintext always maps to the same ciphertext letter. An attacker simply looks at the most frequent letter in the ciphertext and computes the shift offset relative to 'E' (12.7% frequency in English).
Alice and Bob each pick a private secret (a and b) and send g^a mod p and g^b mod p publicly. Each party raises the received public value to their own private power to arrive at g^(ab) mod p. An eavesdropper only sees g^a and g^b and cannot easily compute g^(ab) due to the hardness of the Discrete Logarithm Problem.
The avalanche effect means that changing even a single bit in the input message causes approximately 50% of the output digest bits to flip unpredictably, preventing attackers from reverse-engineering the input.
Yes. All cryptography wheels, Enigma machines, and hash mining simulators are completely free for educational learning.