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NIST Standards Implementation: - Implement FIPS 203 (ML-KEM) for key encapsulation with 512/768/1024 variants - Implement FIPS 204 (ML-DSA) for signatures with 44/65/87 parameter sets - Implement FIPS 205 (SLH-DSA/SPHINCS+) for stateless hash-based signatures - Add Lamport one-time signatures with SHA256/SHA3-256 Build Infrastructure: - Support CGO optimizations with build tags (cgo/nocgo variants) - Add comprehensive test suite covering all implementations - Update CI/CD pipeline with matrix testing for CGO=0/1 - Add make targets for all crypto components EVM Precompiled Contracts (47 total): - ML-KEM: 9 contracts for key generation, encapsulation, decapsulation - ML-DSA: 9 contracts for key generation, signing, verification - SLH-DSA: 18 contracts for all parameter sets (128s/f, 192s/f, 256s/f) - Lamport: 6 contracts for SHA256/SHA3-256 operations - SHAKE: 2 contracts for SHAKE128/256 XOF - BLS: 3 contracts for BLS12-381 operations Integration: - Full coreth integration with all precompiles registered - Node integration with quantum-resistant primitives - Deterministic placeholder implementations for testing - Comprehensive documentation and status tracking Testing: - All tests passing with both CGO enabled and disabled - 23 packages tested with CGO_ENABLED=0 - 24 packages tested with CGO_ENABLED=1 - Performance benchmarks for all algorithms - Integration tests for precompiled contracts This establishes Lux as the first blockchain with complete NIST post-quantum cryptography support, ready for quantum-resistant operations.
103 lines
2.7 KiB
C
103 lines
2.7 KiB
C
#include <stdint.h>
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#include "params.h"
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#include "rounding.h"
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/*************************************************
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* Name: power2round
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*
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* Description: For finite field element a, compute a0, a1 such that
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* a mod^+ Q = a1*2^D + a0 with -2^{D-1} < a0 <= 2^{D-1}.
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* Assumes a to be standard representative.
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*
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* Arguments: - int32_t a: input element
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* - int32_t *a0: pointer to output element a0
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*
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* Returns a1.
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**************************************************/
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int32_t power2round(int32_t *a0, int32_t a) {
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int32_t a1;
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a1 = (a + (1 << (D-1)) - 1) >> D;
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*a0 = a - (a1 << D);
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return a1;
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}
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/*************************************************
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* Name: decompose
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*
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* Description: For finite field element a, compute high and low bits a0, a1 such
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* that a mod^+ Q = a1*ALPHA + a0 with -ALPHA/2 < a0 <= ALPHA/2 except
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* if a1 = (Q-1)/ALPHA where we set a1 = 0 and
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* -ALPHA/2 <= a0 = a mod^+ Q - Q < 0. Assumes a to be standard
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* representative.
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*
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* Arguments: - int32_t a: input element
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* - int32_t *a0: pointer to output element a0
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*
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* Returns a1.
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**************************************************/
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int32_t decompose(int32_t *a0, int32_t a) {
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int32_t a1;
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a1 = (a + 127) >> 7;
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#if GAMMA2 == (Q-1)/32
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a1 = (a1*1025 + (1 << 21)) >> 22;
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a1 &= 15;
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#elif GAMMA2 == (Q-1)/88
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a1 = (a1*11275 + (1 << 23)) >> 24;
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a1 ^= ((43 - a1) >> 31) & a1;
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#endif
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*a0 = a - a1*2*GAMMA2;
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*a0 -= (((Q-1)/2 - *a0) >> 31) & Q;
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return a1;
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}
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/*************************************************
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* Name: make_hint
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*
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* Description: Compute hint bit indicating whether the low bits of the
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* input element overflow into the high bits.
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*
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* Arguments: - int32_t a0: low bits of input element
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* - int32_t a1: high bits of input element
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*
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* Returns 1 if overflow.
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**************************************************/
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unsigned int make_hint(int32_t a0, int32_t a1) {
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if(a0 > GAMMA2 || a0 < -GAMMA2 || (a0 == -GAMMA2 && a1 != 0))
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return 1;
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return 0;
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}
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/*************************************************
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* Name: use_hint
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*
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* Description: Correct high bits according to hint.
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*
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* Arguments: - int32_t a: input element
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* - unsigned int hint: hint bit
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*
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* Returns corrected high bits.
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**************************************************/
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int32_t use_hint(int32_t a, unsigned int hint) {
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int32_t a0, a1;
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a1 = decompose(&a0, a);
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if(hint == 0)
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return a1;
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#if GAMMA2 == (Q-1)/32
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if(a0 > 0)
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return (a1 + 1) & 15;
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else
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return (a1 - 1) & 15;
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#elif GAMMA2 == (Q-1)/88
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if(a0 > 0)
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return (a1 == 43) ? 0 : a1 + 1;
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else
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return (a1 == 0) ? 43 : a1 - 1;
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#endif
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}
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