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feature/1220 origin handle exists method (#1241)
* feat: add docs and CI workflow for publishing to onsonr.dev * (refactor): Move hway,motr executables to their own repos * feat: simplify devnet and testnet configurations * refactor: update import path for didcrypto package * docs(networks): Add README with project overview, architecture, and community links * refactor: Move network configurations to deploy directory * build: update golang version to 1.23 * refactor: move logger interface to appropriate package * refactor: Move devnet configuration to networks/devnet * chore: improve release process with date variable * (chore): Move Crypto Library * refactor: improve code structure and readability in DID module * feat: integrate Trunk CI checks * ci: optimize CI workflow by removing redundant build jobs --------- Co-authored-by: Darp Alakun <i@prad.nu>
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package daed
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import (
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"crypto/aes"
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"crypto/cipher"
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"crypto/subtle"
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"errors"
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"fmt"
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"math"
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// Placeholder for internal crypto/cipher allowlist, please ignore.
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// Placeholder for internal crypto/subtle allowlist, please ignore.
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)
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// AESSIV is an implementation of AES-SIV-CMAC as defined in
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// https://tools.ietf.org/html/rfc5297.
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//
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// AESSIV implements a deterministic encryption with associated data (i.e. the
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// DeterministicAEAD interface). Hence the implementation below is restricted
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// to one AD component.
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//
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// Security Note:
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//
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// Chatterjee, Menezes and Sarkar analyze AES-SIV in Section 5.1 of
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// https://www.math.uwaterloo.ca/~ajmeneze/publications/tightness.pdf
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//
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// Their analysis shows that AES-SIV is susceptible to an attack in
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// a multi-user setting. Concretely, if an attacker knows the encryption
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// of a message m encrypted and authenticated with k different keys,
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// then it is possible to find one of the MAC keys in time 2^b / k
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// where b is the size of the MAC key. A consequence of this attack
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// is that 128-bit MAC keys give unsufficient security.
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// Since 192-bit AES keys are not supported by tink for voodoo reasons
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// and RFC 5297 only supports same size encryption and MAC keys this
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// implies that keys must be 64 bytes (2*256 bits) long.
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type AESSIV struct {
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Cipher cipher.Block
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K1 []byte
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K2 []byte
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CmacK1 []byte
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CmacK2 []byte
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}
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const (
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// AESSIVKeySize is the key size in bytes.
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AESSIVKeySize = 64
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intSize = 32 << (^uint(0) >> 63) // 32 or 64
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maxInt = 1<<(intSize-1) - 1
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)
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// NewAESSIV returns an AESSIV instance.
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func NewAESSIV(key []byte) (*AESSIV, error) {
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if len(key) != AESSIVKeySize {
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return nil, fmt.Errorf("aes_siv: invalid key size %d", len(key))
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}
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k1 := key[:32]
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k2 := key[32:]
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c, err := aes.NewCipher(k1)
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if err != nil {
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return nil, fmt.Errorf("aes_siv: aes.NewCipher(%s) failed, %v", k1, err)
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}
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block := make([]byte, aes.BlockSize)
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c.Encrypt(block, block)
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multiplyByX(block)
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cmacK1 := make([]byte, aes.BlockSize)
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copy(cmacK1, block)
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multiplyByX(block)
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cmacK2 := make([]byte, aes.BlockSize)
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copy(cmacK2, block)
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return &AESSIV{
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K1: k1,
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K2: k2,
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CmacK1: cmacK1,
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CmacK2: cmacK2,
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Cipher: c,
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}, nil
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}
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// multiplyByX multiplies an element in GF(2^128) by its generator.
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//
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// This function is incorrectly named "doubling" in section 2.3 of RFC 5297.
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func multiplyByX(block []byte) {
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carry := int(block[0] >> 7)
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for i := 0; i < aes.BlockSize-1; i++ {
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block[i] = (block[i] << 1) | (block[i+1] >> 7)
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}
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block[aes.BlockSize-1] = (block[aes.BlockSize-1] << 1) ^ byte(subtle.ConstantTimeSelect(carry, 0x87, 0x00))
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}
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// EncryptDeterministically deterministically encrypts plaintext with associatedData.
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func (asc *AESSIV) EncryptDeterministically(plaintext, associatedData []byte) ([]byte, error) {
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if len(plaintext) > maxInt-aes.BlockSize {
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return nil, fmt.Errorf("aes_siv: plaintext too long")
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}
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siv := make([]byte, aes.BlockSize)
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asc.s2v(plaintext, associatedData, siv)
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ct := make([]byte, len(plaintext)+aes.BlockSize)
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copy(ct[:aes.BlockSize], siv)
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if err := asc.ctrCrypt(siv, plaintext, ct[aes.BlockSize:]); err != nil {
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return nil, err
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}
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return ct, nil
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}
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// DecryptDeterministically deterministically decrypts ciphertext with associatedData.
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func (asc *AESSIV) DecryptDeterministically(ciphertext, associatedData []byte) ([]byte, error) {
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if len(ciphertext) < aes.BlockSize {
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return nil, errors.New("aes_siv: ciphertext is too short")
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}
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pt := make([]byte, len(ciphertext)-aes.BlockSize)
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siv := ciphertext[:aes.BlockSize]
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asc.ctrCrypt(siv, ciphertext[aes.BlockSize:], pt)
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s2v := make([]byte, aes.BlockSize)
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asc.s2v(pt, associatedData, s2v)
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diff := byte(0)
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for i := 0; i < aes.BlockSize; i++ {
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diff |= siv[i] ^ s2v[i]
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}
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if diff != 0 {
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return nil, errors.New("aes_siv: invalid ciphertext")
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}
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return pt, nil
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}
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// ctrCrypt encrypts (or decrypts) the bytes in in using an SIV and writes the
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// result to out.
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func (asc *AESSIV) ctrCrypt(siv, in, out []byte) error {
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// siv might be used outside of ctrCrypt(), so making a copy of it.
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iv := make([]byte, aes.BlockSize)
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copy(iv, siv)
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iv[8] &= 0x7f
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iv[12] &= 0x7f
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c, err := aes.NewCipher(asc.K2)
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if err != nil {
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return fmt.Errorf("aes_siv: aes.NewCipher(%s) failed, %v", asc.K2, err)
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}
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steam := cipher.NewCTR(c, iv)
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steam.XORKeyStream(out, in)
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return nil
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}
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// s2v is a Pseudo-Random Function (PRF) construction:
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// https://tools.ietf.org/html/rfc5297.
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func (asc *AESSIV) s2v(msg, ad, siv []byte) {
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block := make([]byte, aes.BlockSize)
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asc.cmac(block, block)
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multiplyByX(block)
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adMac := make([]byte, aes.BlockSize)
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asc.cmac(ad, adMac)
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xorBlock(adMac, block)
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if len(msg) >= aes.BlockSize {
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asc.cmacLong(msg, block, siv)
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} else {
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multiplyByX(block)
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for i := 0; i < len(msg); i++ {
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block[i] ^= msg[i]
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}
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block[len(msg)] ^= 0x80
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asc.cmac(block, siv)
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}
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}
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// cmacLong computes CMAC(XorEnd(data, last)), where XorEnd xors the bytes in
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// last to the last bytes in data.
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//
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// The size of the data must be at least 16 bytes.
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func (asc *AESSIV) cmacLong(data, last, mac []byte) {
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block := make([]byte, aes.BlockSize)
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copy(block, data[:aes.BlockSize])
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idx := aes.BlockSize
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for aes.BlockSize <= len(data)-idx {
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asc.Cipher.Encrypt(block, block)
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xorBlock(data[idx:idx+aes.BlockSize], block)
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idx += aes.BlockSize
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}
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remaining := len(data) - idx
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for i := 0; i < aes.BlockSize-remaining; i++ {
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block[remaining+i] ^= last[i]
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}
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if remaining == 0 {
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xorBlock(asc.CmacK1, block)
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} else {
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asc.Cipher.Encrypt(block, block)
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for i := 0; i < remaining; i++ {
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block[i] ^= last[aes.BlockSize-remaining+i]
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block[i] ^= data[idx+i]
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}
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block[remaining] ^= 0x80
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xorBlock(asc.CmacK2, block)
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}
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asc.Cipher.Encrypt(mac, block)
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}
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// cmac computes a CMAC of some data.
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func (asc *AESSIV) cmac(data, mac []byte) {
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numBs := int(math.Ceil(float64(len(data)) / aes.BlockSize))
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if numBs == 0 {
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numBs = 1
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}
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lastBSize := len(data) - (numBs-1)*aes.BlockSize
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block := make([]byte, aes.BlockSize)
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idx := 0
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for i := 0; i < numBs-1; i++ {
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xorBlock(data[idx:idx+aes.BlockSize], block)
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asc.Cipher.Encrypt(block, block)
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idx += aes.BlockSize
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}
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for j := 0; j < lastBSize; j++ {
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block[j] ^= data[idx+j]
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}
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if lastBSize == aes.BlockSize {
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xorBlock(asc.CmacK1, block)
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} else {
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block[lastBSize] ^= 0x80
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xorBlock(asc.CmacK2, block)
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}
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asc.Cipher.Encrypt(mac, block)
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}
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// xorBlock sets block[i] = x[i] ^ block[i].
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func xorBlock(x, block []byte) {
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for i := 0; i < aes.BlockSize; i++ {
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block[i] ^= x[i]
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}
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}
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