// gf2n.cpp - originally written and placed in the public domain by Wei Dai #include "pch.h" #include "config.h" #ifndef CRYPTOPP_IMPORTS #include "cryptlib.h" #include "algebra.h" #include "randpool.h" #include "filters.h" #include "smartptr.h" #include "words.h" #include "misc.h" #include "gf2n.h" #include "oids.h" #include "asn.h" #include "cpu.h" #include ANONYMOUS_NAMESPACE_BEGIN using CryptoPP::PolynomialMod2; #if defined(HAVE_GCC_INIT_PRIORITY) const PolynomialMod2 g_zero __attribute__ ((init_priority (CRYPTOPP_INIT_PRIORITY + 60))) = PolynomialMod2(); const PolynomialMod2 g_one __attribute__ ((init_priority (CRYPTOPP_INIT_PRIORITY + 61))) = PolynomialMod2(1); #elif defined(HAVE_MSC_INIT_PRIORITY) #pragma warning(disable: 4075) #pragma init_seg(".CRT$XCU") const PolynomialMod2 g_zero; const PolynomialMod2 g_one(1); #pragma warning(default: 4075) #elif defined(HAVE_XLC_INIT_PRIORITY) #pragma priority(290) const PolynomialMod2 g_zero; const PolynomialMod2 g_one(1); #endif ANONYMOUS_NAMESPACE_END NAMESPACE_BEGIN(CryptoPP) #if (CRYPTOPP_CLMUL_AVAILABLE) extern CRYPTOPP_DLL void GF2NT_233_Multiply_Reduce_CLMUL(const word* pA, const word* pB, word* pC); extern CRYPTOPP_DLL void GF2NT_233_Square_Reduce_CLMUL(const word* pA, word* pC); #endif #if (CRYPTOPP_ARM_PMULL_AVAILABLE) extern void GF2NT_233_Multiply_Reduce_ARMv8(const word* pA, const word* pB, word* pC); extern void GF2NT_233_Square_Reduce_ARMv8(const word* pA, word* pC); #endif #if (CRYPTOPP_POWER8_VMULL_AVAILABLE) && 0 extern void GF2NT_233_Multiply_Reduce_POWER8(const word* pA, const word* pB, word* pC); extern void GF2NT_233_Square_Reduce_POWER8(const word* pA, word* pC); #endif PolynomialMod2::PolynomialMod2() { } PolynomialMod2::PolynomialMod2(word value, size_t bitLength) : reg(BitsToWords(bitLength)) { CRYPTOPP_ASSERT(value==0 || reg.size()>0); if (reg.size() > 0) { reg[0] = value; SetWords(reg+1, 0, reg.size()-1); } } PolynomialMod2::PolynomialMod2(const PolynomialMod2& t) : reg(t.reg.size()) { CopyWords(reg, t.reg, reg.size()); } void PolynomialMod2::Randomize(RandomNumberGenerator &rng, size_t nbits) { const size_t nbytes = nbits/8 + 1; SecByteBlock buf(nbytes); rng.GenerateBlock(buf, nbytes); buf[0] = (byte)Crop(buf[0], nbits % 8); Decode(buf, nbytes); } PolynomialMod2 PolynomialMod2::AllOnes(size_t bitLength) { PolynomialMod2 result((word)0, bitLength); SetWords(result.reg, ~(word(0)), result.reg.size()); if (bitLength%WORD_BITS) result.reg[result.reg.size()-1] = (word)Crop(result.reg[result.reg.size()-1], bitLength%WORD_BITS); return result; } void PolynomialMod2::SetBit(size_t n, int value) { if (value) { reg.CleanGrow(n/WORD_BITS + 1); reg[n/WORD_BITS] |= (word(1) << (n%WORD_BITS)); } else { if (n/WORD_BITS < reg.size()) reg[n/WORD_BITS] &= ~(word(1) << (n%WORD_BITS)); } } byte PolynomialMod2::GetByte(size_t n) const { if (n/WORD_SIZE >= reg.size()) return 0; else return byte(reg[n/WORD_SIZE] >> ((n%WORD_SIZE)*8)); } void PolynomialMod2::SetByte(size_t n, byte value) { reg.CleanGrow(BytesToWords(n+1)); reg[n/WORD_SIZE] &= ~(word(0xff) << 8*(n%WORD_SIZE)); reg[n/WORD_SIZE] |= (word(value) << 8*(n%WORD_SIZE)); } PolynomialMod2 PolynomialMod2::Monomial(size_t i) { PolynomialMod2 r((word)0, i+1); r.SetBit(i); return r; } PolynomialMod2 PolynomialMod2::Trinomial(size_t t0, size_t t1, size_t t2) { PolynomialMod2 r((word)0, t0+1); r.SetBit(t0); r.SetBit(t1); r.SetBit(t2); return r; } PolynomialMod2 PolynomialMod2::Pentanomial(size_t t0, size_t t1, size_t t2, size_t t3, size_t t4) { PolynomialMod2 r((word)0, t0+1); r.SetBit(t0); r.SetBit(t1); r.SetBit(t2); r.SetBit(t3); r.SetBit(t4); return r; } template struct NewPolynomialMod2 { PolynomialMod2 * operator()() const { return new PolynomialMod2(i); } }; const PolynomialMod2 &PolynomialMod2::Zero() { #if defined(HAVE_GCC_INIT_PRIORITY) || defined(HAVE_MSC_INIT_PRIORITY) || defined(HAVE_XLC_INIT_PRIORITY) return g_zero; #elif defined(CRYPTOPP_CXX11_STATIC_INIT) static const PolynomialMod2 g_zero; return g_zero; #else return Singleton().Ref(); #endif } const PolynomialMod2 &PolynomialMod2::One() { #if defined(HAVE_GCC_INIT_PRIORITY) || defined(HAVE_MSC_INIT_PRIORITY) || defined(HAVE_XLC_INIT_PRIORITY) return g_one; #elif defined(CRYPTOPP_CXX11_STATIC_INIT) static const PolynomialMod2 g_one(1); return g_one; #else return Singleton >().Ref(); #endif } void PolynomialMod2::Decode(const byte *input, size_t inputLen) { StringStore store(input, inputLen); Decode(store, inputLen); } void PolynomialMod2::Encode(byte *output, size_t outputLen) const { ArraySink sink(output, outputLen); Encode(sink, outputLen); } void PolynomialMod2::Decode(BufferedTransformation &bt, size_t inputLen) { CRYPTOPP_ASSERT(bt.MaxRetrievable() >= inputLen); if (bt.MaxRetrievable() < inputLen) throw InvalidArgument("PolynomialMod2: input length is too small"); reg.CleanNew(BytesToWords(inputLen)); for (size_t i=inputLen; i > 0; i--) { byte b; (void)bt.Get(b); reg[(i-1)/WORD_SIZE] |= word(b) << ((i-1)%WORD_SIZE)*8; } } void PolynomialMod2::Encode(BufferedTransformation &bt, size_t outputLen) const { for (size_t i=outputLen; i > 0; i--) bt.Put(GetByte(i-1)); } void PolynomialMod2::DEREncodeAsOctetString(BufferedTransformation &bt, size_t length) const { DERGeneralEncoder enc(bt, OCTET_STRING); Encode(enc, length); enc.MessageEnd(); } void PolynomialMod2::BERDecodeAsOctetString(BufferedTransformation &bt, size_t length) { BERGeneralDecoder dec(bt, OCTET_STRING); if (!dec.IsDefiniteLength() || dec.RemainingLength() != length) BERDecodeError(); Decode(dec, length); dec.MessageEnd(); } unsigned int PolynomialMod2::WordCount() const { return (unsigned int)CountWords(reg, reg.size()); } unsigned int PolynomialMod2::ByteCount() const { unsigned wordCount = WordCount(); if (wordCount) return (wordCount-1)*WORD_SIZE + BytePrecision(reg[wordCount-1]); else return 0; } unsigned int PolynomialMod2::BitCount() const { unsigned wordCount = WordCount(); if (wordCount) return (wordCount-1)*WORD_BITS + BitPrecision(reg[wordCount-1]); else return 0; } unsigned int PolynomialMod2::Parity() const { unsigned i; word temp=0; for (i=0; i= reg.size()) { PolynomialMod2 result((word)0, b.reg.size()*WORD_BITS); XorWords(result.reg, reg, b.reg, reg.size()); CopyWords(result.reg+reg.size(), b.reg+reg.size(), b.reg.size()-reg.size()); return result; } else { PolynomialMod2 result((word)0, reg.size()*WORD_BITS); XorWords(result.reg, reg, b.reg, b.reg.size()); CopyWords(result.reg+b.reg.size(), reg+b.reg.size(), reg.size()-b.reg.size()); return result; } } PolynomialMod2 PolynomialMod2::And(const PolynomialMod2 &b) const { PolynomialMod2 result((word)0, WORD_BITS*STDMIN(reg.size(), b.reg.size())); AndWords(result.reg, reg, b.reg, result.reg.size()); return result; } PolynomialMod2 PolynomialMod2::Times(const PolynomialMod2 &b) const { PolynomialMod2 result((word)0, BitCount() + b.BitCount()); for (int i=b.Degree(); i>=0; i--) { result <<= 1; if (b[i]) XorWords(result.reg, reg, reg.size()); } return result; } PolynomialMod2 PolynomialMod2::Squared() const { static const word map[16] = {0, 1, 4, 5, 16, 17, 20, 21, 64, 65, 68, 69, 80, 81, 84, 85}; PolynomialMod2 result((word)0, 2*reg.size()*WORD_BITS); for (unsigned i=0; i> (j/2)) % 16] << j; for (j=0; j> (j/2 + WORD_BITS/2)) % 16] << j; } return result; } void PolynomialMod2::Divide(PolynomialMod2 &remainder, PolynomialMod2 "ient, const PolynomialMod2 ÷nd, const PolynomialMod2 &divisor) { if (!divisor) throw PolynomialMod2::DivideByZero(); int degree = divisor.Degree(); remainder.reg.CleanNew(BitsToWords(degree+1)); if (dividend.BitCount() >= divisor.BitCount()) quotient.reg.CleanNew(BitsToWords(dividend.BitCount() - divisor.BitCount() + 1)); else quotient.reg.CleanNew(0); for (int i=dividend.Degree(); i>=0; i--) { remainder <<= 1; remainder.reg[0] |= dividend[i]; if (remainder[degree]) { remainder -= divisor; quotient.SetBit(i); } } } PolynomialMod2 PolynomialMod2::DividedBy(const PolynomialMod2 &b) const { PolynomialMod2 remainder, quotient; PolynomialMod2::Divide(remainder, quotient, *this, b); return quotient; } PolynomialMod2 PolynomialMod2::Modulo(const PolynomialMod2 &b) const { PolynomialMod2 remainder, quotient; PolynomialMod2::Divide(remainder, quotient, *this, b); return remainder; } PolynomialMod2& PolynomialMod2::operator<<=(unsigned int n) { #if defined(CRYPTOPP_DEBUG) int x=0; CRYPTOPP_UNUSED(x); CRYPTOPP_ASSERT(SafeConvert(n,x)); #endif if (!reg.size()) return *this; int i; word u; word carry=0; word *r=reg; if (n==1) // special case code for most frequent case { i = (int)reg.size(); while (i--) { u = *r; *r = (u << 1) | carry; carry = u >> (WORD_BITS-1); r++; } if (carry) { reg.Grow(reg.size()+1); reg[reg.size()-1] = carry; } return *this; } const int shiftWords = n / WORD_BITS; const int shiftBits = n % WORD_BITS; if (shiftBits) { i = (int)reg.size(); while (i--) { u = *r; *r = (u << shiftBits) | carry; carry = u >> (WORD_BITS-shiftBits); r++; } } if (carry) { // Thanks to Apatryda, http://github.com/weidai11/cryptopp/issues/64 const size_t carryIndex = reg.size(); reg.Grow(reg.size()+shiftWords+!!shiftBits); reg[carryIndex] = carry; } else reg.Grow(reg.size()+shiftWords); if (shiftWords) { for (i = (int)reg.size()-1; i>=shiftWords; i--) reg[i] = reg[i-shiftWords]; for (; i>=0; i--) reg[i] = 0; } return *this; } PolynomialMod2& PolynomialMod2::operator>>=(unsigned int n) { if (!reg.size()) return *this; int shiftWords = n / WORD_BITS; int shiftBits = n % WORD_BITS; size_t i; word u; word carry=0; word *r=reg+reg.size()-1; if (shiftBits) { i = reg.size(); while (i--) { u = *r; *r = (u >> shiftBits) | carry; carry = u << (WORD_BITS-shiftBits); r--; } } if (shiftWords) { for (i=0; i>(unsigned int n) const { PolynomialMod2 result(*this); return result>>=n; } bool PolynomialMod2::operator!() const { for (unsigned i=0; i s(a.BitCount()/bits+1); unsigned i; static const char upper[]="0123456789ABCDEF"; static const char lower[]="0123456789abcdef"; const char* const vec = (out.flags() & std::ios::uppercase) ? upper : lower; for (i=0; i*bits < a.BitCount(); i++) { int digit=0; for (int j=0; j().Gcd(a, b); } PolynomialMod2 PolynomialMod2::InverseMod(const PolynomialMod2 &modulus) const { typedef EuclideanDomainOf Domain; return QuotientRing(Domain(), modulus).MultiplicativeInverse(*this); } bool PolynomialMod2::IsIrreducible() const { signed int d = Degree(); if (d <= 0) return false; PolynomialMod2 t(2), u(t); for (int i=1; i<=d/2; i++) { u = u.Squared()%(*this); if (!Gcd(u+t, *this).IsUnit()) return false; } return true; } // ******************************************************** GF2NP::GF2NP(const PolynomialMod2 &modulus) : QuotientRing >(EuclideanDomainOf(), modulus), m(modulus.Degree()) { } GF2NP::Element GF2NP::SquareRoot(const Element &a) const { Element r = a; for (unsigned int i=1; i c1 && c1 > c2 && c2==0); } const GF2NT::Element& GF2NT::MultiplicativeInverse(const Element &a) const { if (t0-t1 < WORD_BITS) return GF2NP::MultiplicativeInverse(a); SecWordBlock T(m_modulus.reg.size() * 4); word *b = T; word *c = T+m_modulus.reg.size(); word *f = T+2*m_modulus.reg.size(); word *g = T+3*m_modulus.reg.size(); size_t bcLen=1, fgLen=m_modulus.reg.size(); unsigned int k=0; SetWords(T, 0, 3*m_modulus.reg.size()); b[0]=1; CRYPTOPP_ASSERT(a.reg.size() <= m_modulus.reg.size()); CopyWords(f, a.reg, a.reg.size()); CopyWords(g, m_modulus.reg, m_modulus.reg.size()); while (1) { word t=f[0]; while (!t) { ShiftWordsRightByWords(f, fgLen, 1); if (c[bcLen-1]) bcLen++; CRYPTOPP_ASSERT(bcLen <= m_modulus.reg.size()); ShiftWordsLeftByWords(c, bcLen, 1); k+=WORD_BITS; t=f[0]; } unsigned int i=0; while (t%2 == 0) { t>>=1; i++; } k+=i; if (t==1 && CountWords(f, fgLen)==1) break; if (i==1) { ShiftWordsRightByBits(f, fgLen, 1); t=ShiftWordsLeftByBits(c, bcLen, 1); } else { ShiftWordsRightByBits(f, fgLen, i); t=ShiftWordsLeftByBits(c, bcLen, i); } if (t) { c[bcLen] = t; bcLen++; CRYPTOPP_ASSERT(bcLen <= m_modulus.reg.size()); } if (f[fgLen-1]==0 && g[fgLen-1]==0) fgLen--; if (f[fgLen-1] < g[fgLen-1]) { std::swap(f, g); std::swap(b, c); } XorWords(f, g, fgLen); XorWords(b, c, bcLen); } while (k >= WORD_BITS) { word temp = b[0]; // right shift b for (unsigned i=0; i+1> j) & 1) << (t1 + j); const unsigned int shift = t1 + j; CRYPTOPP_ASSERT(shift < WORD_BITS); temp ^= (shift < WORD_BITS) ? (((temp >> j) & 1) << shift) : 0; } else b[t1/WORD_BITS-1] ^= temp << t1%WORD_BITS; if (t1 % WORD_BITS) b[t1/WORD_BITS] ^= temp >> (WORD_BITS - t1%WORD_BITS); if (t0%WORD_BITS) { b[t0/WORD_BITS-1] ^= temp << t0%WORD_BITS; b[t0/WORD_BITS] ^= temp >> (WORD_BITS - t0%WORD_BITS); } else b[t0/WORD_BITS-1] ^= temp; k -= WORD_BITS; } if (k) { word temp = b[0] << (WORD_BITS - k); ShiftWordsRightByBits(b, BitsToWords(m), k); if (t1 < WORD_BITS) { for (unsigned int j=0; j> j) & 1) << (t1 + j); const unsigned int shift = t1 + j; CRYPTOPP_ASSERT(shift < WORD_BITS); temp ^= (shift < WORD_BITS) ? (((temp >> j) & 1) << shift) : 0; } } else { b[t1/WORD_BITS-1] ^= temp << t1%WORD_BITS; } if (t1 % WORD_BITS) b[t1/WORD_BITS] ^= temp >> (WORD_BITS - t1%WORD_BITS); if (t0%WORD_BITS) { b[t0/WORD_BITS-1] ^= temp << t0%WORD_BITS; b[t0/WORD_BITS] ^= temp >> (WORD_BITS - t0%WORD_BITS); } else b[t0/WORD_BITS-1] ^= temp; } CopyWords(result.reg.begin(), b, result.reg.size()); return result; } const GF2NT::Element& GF2NT::Multiply(const Element &a, const Element &b) const { size_t aSize = STDMIN(a.reg.size(), result.reg.size()); Element r((word)0, m); for (int i=m-1; i>=0; i--) { if (r[m-1]) { ShiftWordsLeftByBits(r.reg.begin(), r.reg.size(), 1); XorWords(r.reg.begin(), m_modulus.reg, r.reg.size()); } else ShiftWordsLeftByBits(r.reg.begin(), r.reg.size(), 1); if (b[i]) XorWords(r.reg.begin(), a.reg, aSize); } if (m%WORD_BITS) r.reg.begin()[r.reg.size()-1] = (word)Crop(r.reg[r.reg.size()-1], m%WORD_BITS); CopyWords(result.reg.begin(), r.reg.begin(), result.reg.size()); return result; } const GF2NT::Element& GF2NT::Reduced(const Element &a) const { if (t0-t1 < WORD_BITS) return m_domain.Mod(a, m_modulus); SecWordBlock b(a.reg); size_t i; for (i=b.size()-1; i>=BitsToWords(t0); i--) { word temp = b[i]; if (t0%WORD_BITS) { b[i-t0/WORD_BITS] ^= temp >> t0%WORD_BITS; b[i-t0/WORD_BITS-1] ^= temp << (WORD_BITS - t0%WORD_BITS); } else b[i-t0/WORD_BITS] ^= temp; if ((t0-t1)%WORD_BITS) { b[i-(t0-t1)/WORD_BITS] ^= temp >> (t0-t1)%WORD_BITS; b[i-(t0-t1)/WORD_BITS-1] ^= temp << (WORD_BITS - (t0-t1)%WORD_BITS); } else b[i-(t0-t1)/WORD_BITS] ^= temp; } if (i==BitsToWords(t0)-1 && t0%WORD_BITS) { word mask = ((word)1<<(t0%WORD_BITS))-1; word temp = b[i] & ~mask; b[i] &= mask; b[i-t0/WORD_BITS] ^= temp >> t0%WORD_BITS; if ((t0-t1)%WORD_BITS) { b[i-(t0-t1)/WORD_BITS] ^= temp >> (t0-t1)%WORD_BITS; if ((t0-t1)%WORD_BITS > t0%WORD_BITS) b[i-(t0-t1)/WORD_BITS-1] ^= temp << (WORD_BITS - (t0-t1)%WORD_BITS); else CRYPTOPP_ASSERT(temp << (WORD_BITS - (t0-t1)%WORD_BITS) == 0); } else b[i-(t0-t1)/WORD_BITS] ^= temp; } SetWords(result.reg.begin(), 0, result.reg.size()); CopyWords(result.reg.begin(), b, STDMIN(b.size(), result.reg.size())); return result; } void GF2NP::DEREncodeElement(BufferedTransformation &out, const Element &a) const { a.DEREncodeAsOctetString(out, MaxElementByteLength()); } void GF2NP::BERDecodeElement(BufferedTransformation &in, Element &a) const { a.BERDecodeAsOctetString(in, MaxElementByteLength()); } void GF2NT::DEREncode(BufferedTransformation &bt) const { DERSequenceEncoder seq(bt); ASN1::characteristic_two_field().DEREncode(seq); DERSequenceEncoder parameters(seq); DEREncodeUnsigned(parameters, m); ASN1::tpBasis().DEREncode(parameters); DEREncodeUnsigned(parameters, t1); parameters.MessageEnd(); seq.MessageEnd(); } void GF2NPP::DEREncode(BufferedTransformation &bt) const { DERSequenceEncoder seq(bt); ASN1::characteristic_two_field().DEREncode(seq); DERSequenceEncoder parameters(seq); DEREncodeUnsigned(parameters, m); ASN1::ppBasis().DEREncode(parameters); DERSequenceEncoder pentanomial(parameters); DEREncodeUnsigned(pentanomial, t3); DEREncodeUnsigned(pentanomial, t2); DEREncodeUnsigned(pentanomial, t1); pentanomial.MessageEnd(); parameters.MessageEnd(); seq.MessageEnd(); } GF2NP * BERDecodeGF2NP(BufferedTransformation &bt) { member_ptr result; BERSequenceDecoder seq(bt); if (OID(seq) != ASN1::characteristic_two_field()) BERDecodeError(); BERSequenceDecoder parameters(seq); unsigned int m; BERDecodeUnsigned(parameters, m); OID oid(parameters); if (oid == ASN1::tpBasis()) { unsigned int t1; BERDecodeUnsigned(parameters, t1); result.reset(new GF2NT(m, t1, 0)); } else if (oid == ASN1::ppBasis()) { unsigned int t1, t2, t3; BERSequenceDecoder pentanomial(parameters); BERDecodeUnsigned(pentanomial, t3); BERDecodeUnsigned(pentanomial, t2); BERDecodeUnsigned(pentanomial, t1); pentanomial.MessageEnd(); result.reset(new GF2NPP(m, t3, t2, t1, 0)); } else { BERDecodeError(); return NULLPTR; } parameters.MessageEnd(); seq.MessageEnd(); return result.release(); } // ******************************************************** GF2NT233::GF2NT233(unsigned int c0, unsigned int c1, unsigned int c2) : GF2NT(c0, c1, c2) { CRYPTOPP_ASSERT(c0 > c1 && c1 > c2 && c2==0); } const GF2NT::Element& GF2NT233::Multiply(const Element &a, const Element &b) const { #if (CRYPTOPP_CLMUL_AVAILABLE) if (HasCLMUL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(b.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); const word* pB = b.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Multiply_Reduce_CLMUL(pA, pB, pR); return result; } else #elif (CRYPTOPP_ARM_PMULL_AVAILABLE) if (HasPMULL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(b.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); const word* pB = b.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Multiply_Reduce_ARMv8(pA, pB, pR); return result; } else #elif (CRYPTOPP_POWER8_VMULL_AVAILABLE) && 0 if (HasPMULL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(b.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); const word* pB = b.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Multiply_Reduce_POWER8(pA, pB, pR); return result; } else #endif return GF2NT::Multiply(a, b); } const GF2NT::Element& GF2NT233::Square(const Element &a) const { #if (CRYPTOPP_CLMUL_AVAILABLE) if (HasCLMUL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Square_Reduce_CLMUL(pA, pR); return result; } else #elif (CRYPTOPP_ARM_PMULL_AVAILABLE) if (HasPMULL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Square_Reduce_ARMv8(pA, pR); return result; } else #elif (CRYPTOPP_POWER8_VMULL_AVAILABLE) && 0 if (HasPMULL()) { CRYPTOPP_ASSERT(a.reg.size()*WORD_BITS == 256); CRYPTOPP_ASSERT(result.reg.size()*WORD_BITS == 256); const word* pA = a.reg.begin(); word* pR = result.reg.begin(); GF2NT_233_Square_Reduce_POWER8(pA, pR); return result; } else #endif return GF2NT::Square(a); } NAMESPACE_END #endif