Create Encrypted Secret
Encrypted in your browser to your recipient's ML‑KEM‑768 public key, with a passphrase as second factor. We never see it.
How an encrypted secret is created
Choose the recipient
Pick a contact from your vault, or yourself. The secret is sealed to their ML-KEM-768 public key: only the private key in their vault can open it.
Write the secret and a passphrase
Up to 3,000 characters, with a passphrase of at least 6. The passphrase is a second key: opening the secret takes both the passphrase and the recipient's private key.
Decide how long it lasts
Choose when it expires (from 5 minutes to 1 hour) and how many times it can be opened (1, 3, 5 or 10). If your vault has an ML-DSA-65 key, the secret can be signed.
Send the token and the passphrase separately
Your browser encrypts the secret with ChaCha20-Poly1305 before sending it and gives you a token. Send it through one channel and the passphrase through another.
One-time secret FAQ
- Can you read the secrets I create?
- No. The secret is encrypted in your browser before it leaves, with your recipient's public key and your passphrase. Only the ciphertext reaches the server: without the recipient's private key and the passphrase nobody can decrypt it, including us.
- Why do I have to add the recipient as a contact first?
- Because the secret is encrypted to their ML-KEM-768 public key. Keep their public keys in your vault and compare fingerprints with them over another channel: that way you encrypt for them, not for someone pretending to be them.
- What happens when it expires or runs out of views?
- The secret can no longer be opened and the server deletes it. If the recipient is too late, create a new one.
- Why send the token and the passphrase through different channels?
- Anyone who intercepts one channel only gets one of the two pieces. Even with both, they would still lack the recipient's private key, which never leaves their vault.
- What does post-quantum encryption mean?
- Keys are agreed with ML-KEM-768 and signed with ML-DSA-65, the algorithms NIST standardised in FIPS 203 and FIPS 204 to withstand quantum computers. A secret intercepted today stays protected even if machines able to break RSA or elliptic curves exist tomorrow.