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Clean up NIP 44 to clarify separation of concerns (encryption vs messaging), improve formatting and clarify encryption/decryption steps
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44.md
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44.md
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# NIP-44
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NIP-44
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=====
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## Encrypted Payloads (Versioned)
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Encrypted Payloads (Versioned)
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------------------------------
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`optional`
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The NIP introduces a new data format for keypair-based encryption. This NIP is versioned
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to allow multiple algorithm choices to exist simultaneously.
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Nostr is a key directory. Every nostr user has their own public key, which solves key
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distribution problems present in other solutions. The goal of this NIP is to have a
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simple way to send messages between nostr accounts that cannot be read by everyone.
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The scheme has a number of important shortcomings:
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- No deniability: it is possible to prove the event was signed by a particular key
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- No forward secrecy: when a user key is compromised, it is possible to decrypt all previous conversations
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- No post-compromise security: when a user key is compromised, it is possible to decrypt all future conversations
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- No post-quantum security: a powerful quantum computer would be able to decrypt the messages
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- IP address leak: user IP may be seen by relays and all intermediaries between user and relay
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- Date leak: the message date is public, since it is a part of NIP 01 event
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- Limited message size leak: padding only partially obscures true message length
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- No attachments: they are not supported
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Lack of forward secrecy is partially mitigated by these two factors:
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1. the messages should only be stored on relays, specified by the user, instead of a set of all public relays.
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2. the relays are supposed to regularly delete older messages.
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For risky situations, users should chat in specialized E2EE messaging software and limit use of nostr to exchanging contacts.
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## Dependence on NIP-01
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It's not enough to use NIP-44 for encryption: the output must also be signed.
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In nostr case, the payload is serialized and signed as per NIP-01 rules.
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The same event can be serialized in two different ways, resulting in two distinct signatures. So, it's important to ensure serialization rules, which are defined in NIP-01, are the same across different NIP-44 implementations.
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After serialization, the event is signed by Schnorr signature over secp256k1, defined in BIP340. It's important to ensure the key and signature validity as per BIP340 rules.
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to allow multiple algorithm choices to exist simultaneously. This format may be used for
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many things, but MUST be used in the context of a signed event as described in NIP 01.
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## Versions
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- `0x01` - Deprecated and undefined
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- `0x02` - secp256k1 ECDH, HKDF, padding, ChaCha20, HMAC-SHA256, base64
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## Limitations
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Every nostr user has their own public key, which solves key distribution problems present
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in other solutions. However, nostr's relay-based architecture makes it difficult to implement
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more robust private messaging protocols with things like metadata hiding, forward secrecy,
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and post compromise secrecy.
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The goal of this NIP is to have a _simple_ way to encrypt payloads used in the context of a signed
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event. When applying this NIP to any use case, it's important to keep in mind your users' threat
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model and this NIP's limitations. For high-risk situations, users should chat in specialized E2EE
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messaging software and limit use of nostr to exchanging contacts.
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On its own, messages sent using this scheme has a number of important shortcomings:
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- No deniability: it is possible to prove an event was signed by a particular key
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- No forward secrecy: when a key is compromised, it is possible to decrypt all previous conversations
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- No post-compromise security: when a key is compromised, it is possible to decrypt all future conversations
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- No post-quantum security: a powerful quantum computer would be able to decrypt the messages
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- IP address leak: user IP may be seen by relays and all intermediaries between user and relay
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- Date leak: `created_at` is public, since it is a part of NIP 01 event
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- Limited message size leak: padding only partially obscures true message length
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- No attachments: they are not supported
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Lack of forward secrecy may be partially mitigated by only sending messages to trusted relays, and asking
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relays to delete stored messages after a certain duration has elapsed.
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## Version 2
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The algorithm choices are justified in a following way:
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NIP-44 version 2 has the following design characteristics:
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- Encrypt-then-mac-then-sign instead of encrypt-then-sign-then-mac: only events wrapped in NIP-01 signed envelope are currently accepted by nostr.
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- ChaCha instead of AES: it's faster and has [better security against multi-key attacks](https://datatracker.ietf.org/doc/draft-irtf-cfrg-aead-limits/)
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- ChaCha instead of XChaCha: XChaCha has not been standardized. Also, we don't need xchacha's improved collision resistance of nonces: every message has a new (key, nonce) pair.
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- HMAC-SHA256 instead of Poly1305: polynomial MACs are much easier to forge SHA256 instead of SHA3 or BLAKE: it is already used in nostr. Also blake's
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speed advantage is smaller in non-parallel environments - Custom padding instead of padmé: better leakage reduction for small messages
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- Base64 encoding instead of an other compression algorithm: it is widely available, and is already used in nostr
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- Payloads are authenticated using a MAC before signing rather than afterwards because events are assumed
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to be signed as specified in NIP-01. The outer signature serves to authenticate the full payload, and MUST
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be validated before decrypting.
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- ChaCha is used instead of AES because it's faster and has
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[better security against multi-key attacks](https://datatracker.ietf.org/doc/draft-irtf-cfrg-aead-limits/).
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- ChaCha is used instead of XChaCha because XChaCha has not been standardized. Also, xChaCha's improved collision
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resistance of nonces isn't necessary since every message has a new (key, nonce) pair.
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- HMAC-SHA256 is used instead of Poly1305 because polynomial MACs are much easier to forge.
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- SHA256 is used instead of SHA3 or BLAKE because it is already used in nostr. Also BLAKE's speed advantage
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is smaller in non-parallel environments.
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- A custom padding scheme is used instead of padmé because it provides better leakage reduction for small messages.
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- Base64 encoding is used instead of another compression algorithm because it is widely available, and is already used in nostr.
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### Functions and operations
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### Encryption
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1. Calculate a conversation key
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- Execute ECDH (scalar multiplication) of public key B by private key A
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Output `shared_x` must be unhashed, 32-byte encoded x coordinate of the shared point
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- Use HKDF-extract with sha256, `IKM=shared_x` and `salt=utf8_encode('nip44-v2')`
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- HKDF output will be a `conversation_key` between two users.
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- It is always the same, when key roles are swapped: `conv(a, B) == conv(b, A)`
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2. Generate a random 32-byte nonce
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- Always use [CSPRNG](https://en.wikipedia.org/wiki/Cryptographically_secure_pseudorandom_number_generator)
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- Don't generate a nonce from message content
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- Don't re-use the same nonce between messages: doing so would make them decryptable,
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but won't leak the long-term key
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3. Calculate message keys
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- The keys are generated from `conversation_key` and `nonce`. Validate that both are 32 bytes long
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- Use HKDF-expand, with sha256, `OKM=conversation_key`, `info=nonce` and `L=76`
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- Slice 76-byte HKDF output into: `chacha_key` (bytes 0..32), `chacha_nonce` (bytes 32..44), `hmac_key` (bytes 44..76)
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4. Add padding
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- Content must be encoded from UTF-8 into byte array
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- Validate plaintext length. Minimum is 1 byte, maximum is 65535 bytes
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- Padding format is: `[plaintext_length: u16][plaintext][zero_bytes]`
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- Padding algorithm is related to powers-of-two, with min padded msg size of 32
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- Plaintext length is encoded in big-endian as first 2 bytes of the padded blob
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5. Encrypt padded content
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- Use ChaCha20, with key and nonce from step 3
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6. Calculate MAC (message authentication code)
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- AAD (additional authenticated data) is used - instead of calculating MAC on ciphertext,
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it's calculated over a concatenation of `nonce` and `ciphertext`
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- Validate that AAD (nonce) is 32 bytes
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7. Base64-encode (with padding) params using `concat(version, nonce, ciphertext, mac)`
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Encrypted payloads MUST be included in an event's payload, hashed, and signed as defined in NIP 01, using schnorr
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signature scheme over secp256k1.
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### Decryption
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Before decryption, the event's pubkey and signature MUST be validated as defined in NIP 01. The public key MUST be
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a valid non-zero secp256k1 curve point, and the signature must be valid secp256k1 schnorr signature. For exact
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validation rules, refer to BIP-340.
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1. Check if first payload's character is `#`
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- `#` is an optional future-proof flag that means non-base64 encoding is used
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- The `#` is not present in base64 alphabet, but, instead of throwing `base64 is invalid`,
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implementations MUST indicate that the encryption version is not yet supported
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2. Decode base64
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- Base64 is decoded into `version, nonce, ciphertext, mac`
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- If the version is unknown, implementations must indicate that the encryption version is not supported
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- Validate length of base64 message to prevent DoS on base64 decoder: it can be in range from 132 to 87472 chars
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- Validate length of decoded message to verify output of the decoder: it can be in range from 99 to 65603 bytes
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3. Calculate conversation key
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- See step 1 of (encryption)[#Encryption]
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4. Calculate message keys
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- See step 3 of (encryption)[#Encryption]
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5. Calculate MAC (message authentication code) with AAD and compare
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- Stop and throw an error if MAC doesn't match the decoded one from step 2
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- Use constant-time comparison algorithm
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6. Decrypt ciphertext
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- Use ChaCha20 with key and nonce from step 3
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7. Remove padding
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- Read the first two BE bytes of plaintext that correspond to plaintext length
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- Verify that the length of sliced plaintext matches the value of the two BE bytes
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- Verify that calculated padding from step 3 of the (encryption)[#Encryption] process matches the actual padding
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### Details
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- Cryptographic methods
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- `secure_random_bytes(length)` fetches randomness from CSPRNG
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- `hkdf(IKM, salt, info, L)` represents HKDF [(RFC 5869)](https://datatracker.ietf.org/doc/html/rfc5869) with SHA256 hash function,
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comprised of methods `hkdf_extract(IKM, salt)` and `hkdf_expand(OKM, info, L)`
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- `chacha20(key, nonce, data)` is ChaCha20 [(RFC 8439)](https://datatracker.ietf.org/doc/html/rfc8439), with starting counter set to 0
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- `hmac_sha256(key, message)` is HMAC [(RFC 2104)](https://datatracker.ietf.org/doc/html/rfc2104)
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- `secp256k1_ecdh(priv_a, pub_b)` is multiplication of point B by scalar a (`a ⋅ B`), defined in [BIP340](https://github.com/bitcoin/bips/blob/e918b50731397872ad2922a1b08a5a4cd1d6d546/bip-0340.mediawiki). The operation produces shared point, and we encode the shared point's 32-byte x coordinate, using method `bytes(P)` from BIP340. Private and public keys must be validated as per BIP340: pubkey must be a valid, on-curve point, and private key must be a scalar in range `[1, secp256k1_order - 1]`
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- `secure_random_bytes(length)` fetches randomness from CSPRNG.
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- `hkdf(IKM, salt, info, L)` represents HKDF [(RFC 5869)](https://datatracker.ietf.org/doc/html/rfc5869)
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with SHA256 hash function comprised of methods `hkdf_extract(IKM, salt)` and `hkdf_expand(OKM, info, L)`.
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- `chacha20(key, nonce, data)` is ChaCha20 [(RFC 8439)](https://datatracker.ietf.org/doc/html/rfc8439) with
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starting counter set to 0.
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- `hmac_sha256(key, message)` is HMAC [(RFC 2104)](https://datatracker.ietf.org/doc/html/rfc2104).
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- `secp256k1_ecdh(priv_a, pub_b)` is multiplication of point B by scalar a (`a ⋅ B`), defined in
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[BIP340](https://github.com/bitcoin/bips/blob/e918b50731397872ad2922a1b08a5a4cd1d6d546/bip-0340.mediawiki).
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The operation produces a shared point, and we encode the shared point's 32-byte x coordinate, using method
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`bytes(P)` from BIP340. Private and public keys must be validated as per BIP340: pubkey must be a valid,
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on-curve point, and private key must be a scalar in range `[1, secp256k1_order - 1]`.
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- Operators
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- `x[i:j]`, where `x` is a byte array and `i, j <= 0`,
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returns a `(j - i)`-byte array with a copy of the `i`-th byte (inclusive) to the `j`-th byte (exclusive) of `x`
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- `x[i:j]`, where `x` is a byte array and `i, j <= 0` returns a `(j - i)`-byte array with a copy of the
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`i`-th byte (inclusive) to the `j`-th byte (exclusive) of `x`.
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- Constants `c`:
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- `min_plaintext_size` is 1. 1b msg is padded to 32b.
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- `max_plaintext_size` is 65535 (64kb - 1). It is padded to 65536.
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- `zeros(length)` creates byte array of length `length >= 0`, filled with zeros
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- `floor(number)` and `log2(number)` are well-known mathematical methods
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User-defined functions:
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### Implementation pseudocode
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The following is a collection of python-like pseudocode functions which implement the above primitives,
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intended to guide impelmenters. A collection of implementations in different languages is available at https://github.com/paulmillr/nip44.
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```py
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# Calculates length of the padded byte array.
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# 'hello world' == decrypt(payload, conversation_key)
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```
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#### Encryption
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### Audit
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1. Calculate conversation key
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- Execute ECDH (scalar multiplication) of public key B by private key A.
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Output `shared_x` must be unhashed, 32-byte encoded x coordinate of the shared point.
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- Use HKDF-extract with sha256, `IKM=shared_x` and `salt=utf8_encode('nip44-v2')`
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- HKDF output will be `conversation_key` between two users
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- It is always the same, when key roles are swapped: `conv(a, B) == conv(b, A)`
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2. Generate random 32-byte nonce
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- Always use [CSPRNG](https://en.wikipedia.org/wiki/Cryptographically_secure_pseudorandom_number_generator)
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- Don't generate nonce from message content
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- Don't re-use the same nonce between messages: doing so would make them decryptable,
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but won't leak long-term key
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3. Calculate message keys
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- The keys are generated from `conversation_key` and `nonce`. Validate that both are 32 bytes
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- Use HKDF-expand, with sha256, `OKM=conversation_key`, `info=nonce` and `L=76`
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- Slice 76-byte HKDF output into: `chacha_key` (bytes 0..32), `chacha_nonce` (bytes 32..44), `hmac_key` (bytes 44..76)
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4. Add padding
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- Content must be encoded from UTF-8 into byte array
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- Validate plaintext length. Minimum is 1 byte, maximum is 65535 bytes
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- Padding format is: `[plaintext_length: u16][plaintext][zero_bytes]`
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- Padding algorithm is related to powers-of-two, with min padded msg size of 32
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- Plaintext length is encoded in big-endian as first 2 bytes of the padded blob
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5. Encrypt padded content
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- Use ChaCha20, with key and nonce from step 3
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6. Calculate MAC (message authentication code) with AAD
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- AAD is used: instead of calculating MAC on ciphertext,
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it's calculated over a concatenation of `nonce` and `ciphertext`
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- Validate that AAD (nonce) is 32 bytes
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7. Base64-encode (with padding) params: `concat(version, nonce, ciphertext, mac)`
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After encryption, it's necessary to sign it. Use NIP-01 to serialize the event, with result base64 assigned to event's `content`. Then, use NIP-01 to sign the event using schnorr signature scheme over secp256k1.
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#### Decryption
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Before decryption, it's necessary to validate the message's pubkey and signature. The public key must be a valid non-zero secp256k1 curve point, and signature must be valid secp256k1 schnorr signature. For exact validation rules, refer to BIP-340.
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1. Check if first payload's character is `#`
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- `#` is an optional future-proof flag that means non-base64 encoding is used
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- The `#` is not present in base64 alphabet, but, instead of throwing `base64 is invalid`,
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an app must say the encryption version is not yet supported
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2. Decode base64
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- Base64 is decoded into `version, nonce, ciphertext, mac`
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- If the version is unknown, the app, an app must say the encryption version is not yet supported
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- Validate length of base64 message to prevent DoS on base64 decoder: it can be in range from 132 to 87472 chars
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- Validate length of decoded message to verify output of the decoder: it can be in range from 99 to 65603 bytes
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3. Calculate conversation key
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- See step 1 of Encryption
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4. Calculate message keys
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- See step 3 of Encryption
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5. Calculate MAC (message authentication code) with AAD and compare
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- Stop and throw an error if MAC doesn't match the decoded one from step 2
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- Use constant-time comparison algorithm
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6. Decrypt ciphertext
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- Use ChaCha20 with key and nonce from step 3
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7. Remove padding
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- Read the first two BE bytes of plaintext that correspond to plaintext length
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- Verify that the length of sliced plaintext matches the value of the two BE bytes
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- Verify that calculated padding from encryption's step 3 matches the actual padding
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## Audit
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The v2 of the standard has been subject to an audit by [Cure53](https://cure53.de) in December 2023.
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The v2 of the standard was audited by [Cure53](https://cure53.de) in December 2023.
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Check out [audit-2023.12.pdf](https://github.com/paulmillr/nip44/blob/ce63c2eaf345e9f7f93b48f829e6bdeb7e7d7964/audit-2023.12.pdf)
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and [auditor's website](https://cure53.de/audit-report_nip44-implementations.pdf).
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## Tests and code
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### Tests and code
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A collection of implementations in different languages is available at https://github.com/paulmillr/nip44.
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@ -251,7 +266,7 @@ We publish extensive test vectors. Instead of having it in the document directly
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269ed0f69e4c192512cc779e78c555090cebc7c785b609e338a62afc3ce25040 nip44.vectors.json
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Example of test vector from the file:
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Example of a test vector from the file:
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```json
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{
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