Elliptic Curve Digital Signature Algorithm (ECDSA) is a cryptographic algorithm for signing and verifying digital signatures. It uses elliptic curve cryptography (ECC), which provides strong security with smaller key sizes. ECDSA cannot work with RSA as they are based on different cryptographic methods. It is widely used in cryptocurrency and is the standard for Bitcoin (using the secp256k1 curve).
- Crypto (e.g., Bitcoin for signing transactions).
- Digital certificates (SSL/TLS for secure websites).
- SSH key authentication.
- Email signing.
- Small key sizes are critical for blockchain, which requires high-speed processing.
- RSA uses much longer keys; ECDSA is equally secure with much smaller keys.
- ECDSA is faster in key generation, signing, and verifying.
- ECDSA uses elliptic curves (harder to break); RSA relies on the difficulty of factoring large numbers.
- ECDSA is used in cryptocurrencies; RSA is more commonly used for SSL/TLS.
Navigate into the ecdsa
folder and run ecdsa_example.py
The file below demonstrates how to:
- Generate private-public keys.
- Create and sign a message.
- Verify a signature.
- Hash a message.
from ecdsa import SigningKey, SECP256k1
import hashlib
# In ecdsa, the private key is called signing key, and the public, verifying key.
# Specify the SECP256k1 curve; ecdsa uses NIST192p by default.
sk = SigningKey.generate(curve=SECP256k1)
vk = sk.verifying_key
signature = sk.sign(b"message")
verify = vk.verify(signature, b"message")
# Hash a message using hashlib
message = b"Hello, ECDSA!"
hashed_message = hashlib.sha256(message).digest()
If compromised, an attacker can impersonate the owner.
- Keep the private key secure.
- Rotate keys periodically.
- Always encrypt and securely store backups of the private key.
For more info on ECDSA, please visit the Python ECDSA documentation.