# 🔐 Python Cryptography
A blazing-fast cryptography library for Python, built on Rust.
Supports an extensive set of **post-quantum** digital signature algorithms (DSA) and key encapsulation mechanisms (KEM).
#### 🚀 Classic cryptography algorithms are also supported!
## ⚡ Features
- ✅ Dozens of NIST PQC candidates
- 🦀 Rust core for speed and safety
- 📦 Easy installation via [`pip`](https://pip.pypa.io)
---
### 🧬 Supported Algorithms
## 💻 Classic
### Encoding
- #### Base58
### Hashing
- #### Blake3
- #### Ripemd
### Password Hashing
- #### Argon2
- #### Bcrypt
## 🛰️ Quantum
### 🛡️ KEM
- #### Bike
- #### ClassicMcEliece
- #### Hqc
- #### Kyber
- #### MLKEM
- #### NtruPrime
- #### FrodoKem
### ✍️ DSA
- #### Cross
- #### Dilithium
- #### Falcon
- #### Mayo
- #### MLDSA
- #### Sphincs
- #### Uov
### ❔ Examples
#### DSA Example
```python
from pisalt.quantum.dsa import Algorithm, KeyPair
# Step 1: Generate a new key pair (secret key and public key) using the MLDSA87 algorithm.
alicesk, alicepk = KeyPair(Algorithm.MLDSA.MLDSA87)
# Step 2: Restore (import) the secret key from its raw bytes.
# This simulates loading a saved secret key from storage.
secretkey = KeyPair(Algorithm.MLDSA.MLDSA87, secretkey=alicesk.secretkey)
# Step 3: Restore (import) the public key from its raw bytes.
# This simulates loading a saved public key from storage.
publickey = KeyPair(Algorithm.MLDSA.MLDSA87, publickey=alicepk.publickey)
# --- Alternative: Combined Key Import ---
# You can also restore both keys at once using a single call.
# This is useful when both the secret and public keys are available together.
secretkey, publickey = KeyPair(
Algorithm.MLDSA.MLDSA87,
secretkey=alicesk.secretkey,
publickey=alicepk.publickey
)
# Step 4: Prepare the message to be signed (convert string to bytes).
message = "Hello".encode()
# Step 5: Sign the message using the secret key.
signature = secretkey.sign(message=message)
# Step 6: Verify the signature using the public key.
valid = publickey.verify(signature=signature, message=message)
# Step 7: Ensure that the signature is valid.
# If the verification fails, the program will raise an error.
assert valid, "Signature verification failed!"
# Step 8: Display the original message (decoded back to string).
print(f"Message: [{message.decode()}]")
# Display the last 64 hex characters
print(f"Signature: [{signature.hex()[-64:]}]")
print(f"SecretKey: [{alicesk.secretkey.hex()[-64:]}]")
print(f"PublicKey: [{alicepk.publickey.hex()[-64:]}]")
```
#### KEM Example
```python
from pisalt.quantum.kem import Algorithm, KeyPair
# Step 1: Generate key pairs for Alice and Bob using MLKEM1024 algorithm
alicesk, alicepk = KeyPair(Algorithm.MLKEM.MLKEM1024)
_bobsk, _bobpk = KeyPair(Algorithm.MLKEM.MLKEM1024)
# --- Key Export ---
# Export Alice's keys as bytes (simulate saving keys)
alice_secret_bytes = alicesk.secretkey
alice_public_bytes = alicepk.publickey
# Export Bob's keys as bytes (simulate saving keys)
bob_secret_bytes = _bobsk.secretkey
bob_public_bytes = _bobpk.publickey
# --- Key Import ---
# Re-import Alice's keys from bytes
alicesk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, secretkey=alice_secret_bytes)
alicepk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, publickey=alice_public_bytes)
# Re-import Bob's keys from bytes
bobsk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, secretkey=bob_secret_bytes)
bobpk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, publickey=bob_public_bytes)
# Step 2: Bob encapsulates a shared secret using Alice's public key
bobss, bobct = alicepk_restored.encapsulate()
# Step 3: Alice decapsulates the ciphertext using her secret key to recover the shared secret
alicess = alicesk_restored.decapsulate(bobct)
# Step 4: Verify that both shared secrets match
assert alicess == bobss, "Shared secrets do not match!"
# Step 5: Print results
print(f"Alice's Shared Secret: [{alicess.hex()}]")
print(f"Bob's Shared Secret: [{bobss.hex()}]")
# Display the last 64 hex characters
print(f"SecretKey: [{alicesk_restored.secretkey.hex()[-64:]}]")
print(f"PublicKey: [{alicepk_restored.publickey.hex()[-64:]}]")
```
### 📦 Install
```shell
pip install pisalt
```
### 🥳 Enjoy!
Raw data
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"description": "# \ud83d\udd10 Python Cryptography\r\n\r\nA blazing-fast cryptography library for Python, built on Rust.\r\n\r\nSupports an extensive set of **post-quantum** digital signature algorithms (DSA) and key encapsulation mechanisms (KEM).\r\n\r\n#### \ud83d\ude80 Classic cryptography algorithms are also supported!\r\n\r\n## \u26a1 Features\r\n- \u2705 Dozens of NIST PQC candidates \r\n- \ud83e\udd80 Rust core for speed and safety\r\n- \ud83d\udce6 Easy installation via [`pip`](https://pip.pypa.io)\r\n---\r\n\r\n### \ud83e\uddec Supported Algorithms\r\n\r\n## \ud83d\udcbb Classic\r\n### Encoding\r\n- #### Base58\r\n### Hashing\r\n- #### Blake3\r\n- #### Ripemd\r\n### Password Hashing\r\n- #### Argon2\r\n- #### Bcrypt\r\n\r\n\r\n## \ud83d\udef0\ufe0f Quantum\r\n\r\n### \ud83d\udee1\ufe0f KEM\r\n- #### Bike\r\n- #### ClassicMcEliece\r\n- #### Hqc\r\n- #### Kyber\r\n- #### MLKEM\r\n- #### NtruPrime\r\n- #### FrodoKem\r\n\r\n### \u270d\ufe0f DSA\r\n- #### Cross\r\n- #### Dilithium\r\n- #### Falcon\r\n- #### Mayo\r\n- #### MLDSA\r\n- #### Sphincs\r\n- #### Uov\r\n\r\n### \u2754 Examples\r\n\r\n#### DSA Example\r\n```python\r\nfrom pisalt.quantum.dsa import Algorithm, KeyPair\r\n\r\n# Step 1: Generate a new key pair (secret key and public key) using the MLDSA87 algorithm.\r\nalicesk, alicepk = KeyPair(Algorithm.MLDSA.MLDSA87)\r\n\r\n# Step 2: Restore (import) the secret key from its raw bytes.\r\n# This simulates loading a saved secret key from storage.\r\nsecretkey = KeyPair(Algorithm.MLDSA.MLDSA87, secretkey=alicesk.secretkey)\r\n\r\n# Step 3: Restore (import) the public key from its raw bytes.\r\n# This simulates loading a saved public key from storage.\r\npublickey = KeyPair(Algorithm.MLDSA.MLDSA87, publickey=alicepk.publickey)\r\n\r\n# --- Alternative: Combined Key Import ---\r\n# You can also restore both keys at once using a single call.\r\n# This is useful when both the secret and public keys are available together.\r\nsecretkey, publickey = KeyPair(\r\n Algorithm.MLDSA.MLDSA87,\r\n secretkey=alicesk.secretkey,\r\n publickey=alicepk.publickey\r\n)\r\n\r\n# Step 4: Prepare the message to be signed (convert string to bytes).\r\nmessage = \"Hello\".encode()\r\n\r\n# Step 5: Sign the message using the secret key.\r\nsignature = secretkey.sign(message=message)\r\n\r\n# Step 6: Verify the signature using the public key.\r\nvalid = publickey.verify(signature=signature, message=message)\r\n\r\n# Step 7: Ensure that the signature is valid.\r\n# If the verification fails, the program will raise an error.\r\nassert valid, \"Signature verification failed!\"\r\n\r\n# Step 8: Display the original message (decoded back to string).\r\nprint(f\"Message: [{message.decode()}]\")\r\n\r\n# Display the last 64 hex characters\r\nprint(f\"Signature: [{signature.hex()[-64:]}]\")\r\nprint(f\"SecretKey: [{alicesk.secretkey.hex()[-64:]}]\")\r\nprint(f\"PublicKey: [{alicepk.publickey.hex()[-64:]}]\")\r\n```\r\n\r\n#### KEM Example\r\n```python\r\nfrom pisalt.quantum.kem import Algorithm, KeyPair\r\n\r\n# Step 1: Generate key pairs for Alice and Bob using MLKEM1024 algorithm\r\nalicesk, alicepk = KeyPair(Algorithm.MLKEM.MLKEM1024)\r\n_bobsk, _bobpk = KeyPair(Algorithm.MLKEM.MLKEM1024)\r\n\r\n# --- Key Export ---\r\n# Export Alice's keys as bytes (simulate saving keys)\r\nalice_secret_bytes = alicesk.secretkey\r\nalice_public_bytes = alicepk.publickey\r\n\r\n# Export Bob's keys as bytes (simulate saving keys)\r\nbob_secret_bytes = _bobsk.secretkey\r\nbob_public_bytes = _bobpk.publickey\r\n\r\n# --- Key Import ---\r\n# Re-import Alice's keys from bytes\r\nalicesk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, secretkey=alice_secret_bytes)\r\nalicepk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, publickey=alice_public_bytes)\r\n\r\n# Re-import Bob's keys from bytes\r\nbobsk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, secretkey=bob_secret_bytes)\r\nbobpk_restored = KeyPair(Algorithm.MLKEM.MLKEM1024, publickey=bob_public_bytes)\r\n\r\n# Step 2: Bob encapsulates a shared secret using Alice's public key\r\nbobss, bobct = alicepk_restored.encapsulate()\r\n\r\n# Step 3: Alice decapsulates the ciphertext using her secret key to recover the shared secret\r\nalicess = alicesk_restored.decapsulate(bobct)\r\n\r\n# Step 4: Verify that both shared secrets match\r\nassert alicess == bobss, \"Shared secrets do not match!\"\r\n\r\n# Step 5: Print results\r\nprint(f\"Alice's Shared Secret: [{alicess.hex()}]\")\r\nprint(f\"Bob's Shared Secret: [{bobss.hex()}]\")\r\n\r\n# Display the last 64 hex characters\r\nprint(f\"SecretKey: [{alicesk_restored.secretkey.hex()[-64:]}]\")\r\nprint(f\"PublicKey: [{alicepk_restored.publickey.hex()[-64:]}]\")\r\n```\r\n\r\n### \ud83d\udce6 Install\r\n```shell\r\npip install pisalt\r\n```\r\n\r\n### \ud83e\udd73 Enjoy!\r\n\n",
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