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Add some things needed by the llvm-gcc version supporting bit accurate integer
types: 1. Functions to compute div/rem at the same time. 2. Further assurance that an APInt with 0 bitwidth cannot be constructed. 3. Left and right rotate operations. 4. An exactLogBase2 function which requires an exact power of two or it returns -1. git-svn-id: https://llvm.org/svn/llvm-project/llvm/trunk@37025 91177308-0d34-0410-b5e6-96231b3b80d8
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@ -567,6 +567,12 @@ public:
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/// @brief Left-shift function.
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APInt shl(uint32_t shiftAmt) const;
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/// @brief Rotate left by rotateAmt.
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APInt rotl(uint32_t rotateAmt) const;
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/// @brief Rotate right by rotateAmt.
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APInt rotr(uint32_t rotateAmt) const;
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/// Perform an unsigned divide operation on this APInt by RHS. Both this and
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/// RHS are treated as unsigned quantities for purposes of this division.
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/// @returns a new APInt value containing the division result
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@ -608,6 +614,31 @@ public:
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return this->urem(RHS);
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}
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/// Sometimes it is convenient to divide two APInt values and obtain both
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/// the quotient and remainder. This function does both operations in the
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/// same computation making it a little more efficient.
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/// @brief Dual division/remainder interface.
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static void udivrem(const APInt &LHS, const APInt &RHS,
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APInt &Quotient, APInt &Remainder);
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static void sdivrem(const APInt &LHS, const APInt &RHS,
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APInt &Quotient, APInt &Remainder)
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{
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if (LHS.isNegative()) {
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if (RHS.isNegative())
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APInt::udivrem(-LHS, -RHS, Quotient, Remainder);
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else
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APInt::udivrem(-LHS, RHS, Quotient, Remainder);
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Quotient = -Quotient;
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Remainder = -Remainder;
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} else if (RHS.isNegative()) {
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APInt::udivrem(LHS, -RHS, Quotient, Remainder);
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Quotient = -Quotient;
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} else {
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APInt::udivrem(LHS, RHS, Quotient, Remainder);
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}
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}
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/// @returns the bit value at bitPosition
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/// @brief Array-indexing support.
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bool operator[](uint32_t bitPosition) const;
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@ -988,6 +1019,14 @@ public:
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return BitWidth - 1 - countLeadingZeros();
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}
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/// @returns the log base 2 of this APInt if its an exact power of two, -1
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/// otherwise
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inline int32_t exactLogBase2() const {
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if (!isPowerOf2())
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return -1;
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return logBase2();
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}
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/// @brief Compute the square root
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APInt sqrt() const;
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@ -82,17 +82,23 @@ APInt::APInt(uint32_t numBits, uint32_t numWords, uint64_t bigVal[])
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APInt::APInt(uint32_t numbits, const char StrStart[], uint32_t slen,
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uint8_t radix)
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: BitWidth(numbits), VAL(0) {
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assert(BitWidth >= IntegerType::MIN_INT_BITS && "bitwidth too small");
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assert(BitWidth <= IntegerType::MAX_INT_BITS && "bitwidth too large");
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fromString(numbits, StrStart, slen, radix);
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}
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APInt::APInt(uint32_t numbits, const std::string& Val, uint8_t radix)
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: BitWidth(numbits), VAL(0) {
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assert(BitWidth >= IntegerType::MIN_INT_BITS && "bitwidth too small");
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assert(BitWidth <= IntegerType::MAX_INT_BITS && "bitwidth too large");
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assert(!Val.empty() && "String empty?");
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fromString(numbits, Val.c_str(), Val.size(), radix);
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}
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APInt::APInt(const APInt& that)
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: BitWidth(that.BitWidth), VAL(0) {
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assert(BitWidth >= IntegerType::MIN_INT_BITS && "bitwidth too small");
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assert(BitWidth <= IntegerType::MAX_INT_BITS && "bitwidth too large");
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if (isSingleWord())
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VAL = that.VAL;
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else {
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@ -1242,6 +1248,23 @@ APInt APInt::shl(uint32_t shiftAmt) const {
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return APInt(val, BitWidth).clearUnusedBits();
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}
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APInt APInt::rotl(uint32_t rotateAmt) const {
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// Don't get too fancy, just use existing shift/or facilities
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APInt hi(*this);
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APInt lo(*this);
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hi.shl(rotateAmt);
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lo.lshr(BitWidth - rotateAmt);
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return hi | lo;
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}
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APInt APInt::rotr(uint32_t rotateAmt) const {
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// Don't get too fancy, just use existing shift/or facilities
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APInt hi(*this);
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APInt lo(*this);
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lo.lshr(rotateAmt);
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hi.shl(BitWidth - rotateAmt);
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return hi | lo;
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}
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// Square Root - this method computes and returns the square root of "this".
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// Three mechanisms are used for computation. For small values (<= 5 bits),
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@ -1754,12 +1777,55 @@ APInt APInt::urem(const APInt& RHS) const {
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return APInt(BitWidth, pVal[0] % RHS.pVal[0]);
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}
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// We have to compute it the hard way. Invoke the Knute divide algorithm.
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// We have to compute it the hard way. Invoke the Knuth divide algorithm.
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APInt Remainder(1,0);
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divide(*this, lhsWords, RHS, rhsWords, 0, &Remainder);
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return Remainder;
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}
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void APInt::udivrem(const APInt &LHS, const APInt &RHS,
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APInt &Quotient, APInt &Remainder) {
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// Get some size facts about the dividend and divisor
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uint32_t lhsBits = LHS.getActiveBits();
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uint32_t lhsWords = !lhsBits ? 0 : (APInt::whichWord(lhsBits - 1) + 1);
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uint32_t rhsBits = RHS.getActiveBits();
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uint32_t rhsWords = !rhsBits ? 0 : (APInt::whichWord(rhsBits - 1) + 1);
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// Check the degenerate cases
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if (lhsWords == 0) {
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Quotient = 0; // 0 / Y ===> 0
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Remainder = 0; // 0 % Y ===> 0
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return;
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}
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if (lhsWords < rhsWords || LHS.ult(RHS)) {
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Quotient = 0; // X / Y ===> 0, iff X < Y
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Remainder = LHS; // X % Y ===> X, iff X < Y
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return;
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}
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if (LHS == RHS) {
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Quotient = 1; // X / X ===> 1
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Remainder = 0; // X % X ===> 0;
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return;
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}
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if (lhsWords == 1 && rhsWords == 1) {
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// There is only one word to consider so use the native versions.
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if (LHS.isSingleWord()) {
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Quotient = APInt(LHS.getBitWidth(), LHS.VAL / RHS.VAL);
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Remainder = APInt(LHS.getBitWidth(), LHS.VAL % RHS.VAL);
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} else {
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Quotient = APInt(LHS.getBitWidth(), LHS.pVal[0] / RHS.pVal[0]);
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Remainder = APInt(LHS.getBitWidth(), LHS.pVal[0] % RHS.pVal[0]);
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}
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return;
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}
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// Okay, lets do it the long way
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divide(LHS, lhsWords, RHS, rhsWords, &Quotient, &Remainder);
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}
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void APInt::fromString(uint32_t numbits, const char *str, uint32_t slen,
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uint8_t radix) {
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// Check our assumptions here
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