Encrypted data stolen before the advent of cryptographically relevant quantum computers can be stored and decrypted once sufficient quantum computing power exists

Overview Debates Related claims Topics

In the year 2000, the National Institute of Standards and Technology released cryptographic elliptic curves

OpenAI identified the initial seeds used to generate the National Institute of Standards and Technology elliptic curve cryptography released in 2000

A cryptographic key used to protect Transport Layer Security and Web Public Key Infrastructure connections was generated using the seed number four

Cloudflare uses physical lava lamps to generate randomness for cryptographic keys

Attackers obtained decrypted contents from encrypted environment variables hosted on Railway's systems

Artificial intelligence systems can discover new quantum algorithms, but running those algorithms efficiently requires native quantum hardware

The United States Defense Advanced Research Projects Agency operates the Quantum Benchmarking Initiative to evaluate quantum computing development

Post-quantum cryptographic algorithms designed to resist quantum decryption attacks have been formulated and coded prior to hardware maturity

Unlike classical computers and graphics processing units, quantum computers do not operate on standard classical arithmetic

Implementing quantum error correction reduces the effective logical capacity of physical qubits in a quantum computer

Simulating quantum algorithms on classical hardware architectures runs orders of magnitude slower than executing them on native quantum hardware

Early non-fault-tolerant quantum computers operate at roughly 10,000 gate computations

Over two hundred companies initially entered the DARPA Quantum Benchmarking Initiative before the field narrowed to approximately thirteen participants

Jad Naous implemented cryptographic SHA-3 candidate algorithms in hardware for a doctoral thesis project at Stanford University

Credit card validity is checked algorithmically using a Luhn mod 10 checksum verification

Proving that cryptographic problems are truly hard is related to solving the famous P versus NP problem in computer science

The types of cryptography threatened by AI, such as elliptic curve cryptography, are the same ones already considered vulnerable to quantum computers

All modern cryptography is based on unproven assumptions that certain mathematical problems are computationally difficult to solve

Cryptographers generally believe that no efficient algorithm exists for certain cryptographic problems, meaning even a superintelligent AI could not find one

The threat of AI breaking cryptography is a new and separate issue from the long-standing threat posed by quantum computing