/* Assumed in hexadecimal significand parsing, and conversion to
hexadecimal strings. */
-#define COMPILE_TIME_ASSERT(cond) extern int CTAssert[(cond) ? 1 : -1]
-COMPILE_TIME_ASSERT(integerPartWidth % 4 == 0);
+static_assert(integerPartWidth % 4 == 0, "Part width must be divisible by 4!");
namespace llvm {
{
StringRef::iterator p = begin;
*dot = end;
- while (*p == '0' && p != end)
+ while (p != end && *p == '0')
p++;
- if (*p == '.') {
+ if (p != end && *p == '.') {
*dot = p++;
assert(end - begin != 1 && "Significand has no digits");
- while (*p == '0' && p != end)
+ while (p != end && *p == '0')
p++;
}
return *this;
}
+APFloat &
+APFloat::operator=(APFloat &&rhs) {
+ freeSignificand();
+
+ semantics = rhs.semantics;
+ significand = rhs.significand;
+ exponent = rhs.exponent;
+ category = rhs.category;
+ sign = rhs.sign;
+
+ rhs.semantics = &Bogus;
+ return *this;
+}
+
bool
APFloat::isDenormal() const {
return isFiniteNonZero() && (exponent == semantics->minExponent) &&
assign(rhs);
}
+APFloat::APFloat(APFloat &&rhs) : semantics(&Bogus) {
+ *this = std::move(rhs);
+}
+
APFloat::~APFloat()
{
freeSignificand();
assert(semantics == rhs.semantics);
precision = semantics->precision;
- newPartsCount = partCountForBits(precision * 2);
+
+ // Allocate space for twice as many bits as the original significand, plus one
+ // extra bit for the addition to overflow into.
+ newPartsCount = partCountForBits(precision * 2 + 1);
if (newPartsCount > 4)
fullSignificand = new integerPart[newPartsCount];
// *this = a23 . a22 ... a0 * 2^e1
// rhs = b23 . b22 ... b0 * 2^e2
// the result of multiplication is:
- // *this = c47 c46 . c45 ... c0 * 2^(e1+e2)
- // Note that there are two significant bits at the left-hand side of the
- // radix point. Move the radix point toward left by one bit, and adjust
- // exponent accordingly.
- exponent += 1;
-
- if (addend) {
+ // *this = c48 c47 c46 . c45 ... c0 * 2^(e1+e2)
+ // Note that there are three significant bits at the left-hand side of the
+ // radix point: two for the multiplication, and an overflow bit for the
+ // addition (that will always be zero at this point). Move the radix point
+ // toward left by two bits, and adjust exponent accordingly.
+ exponent += 2;
+
+ if (addend && addend->isNonZero()) {
// The intermediate result of the multiplication has "2 * precision"
// signicant bit; adjust the addend to be consistent with mul result.
//
opStatus status;
unsigned int extendedPrecision;
- /* Normalize our MSB. */
- extendedPrecision = 2 * precision;
- if (omsb != extendedPrecision) {
+ // Normalize our MSB to one below the top bit to allow for overflow.
+ extendedPrecision = 2 * precision + 1;
+ if (omsb != extendedPrecision - 1) {
assert(extendedPrecision > omsb);
APInt::tcShiftLeft(fullSignificand, newPartsCount,
- extendedPrecision - omsb);
- exponent -= extendedPrecision - omsb;
+ (extendedPrecision - 1) - omsb);
+ exponent -= (extendedPrecision - 1) - omsb;
}
/* Create new semantics. */
status = extendedAddend.convert(extendedSemantics, rmTowardZero, &ignored);
assert(status == opOK);
(void)status;
+
+ // Shift the significand of the addend right by one bit. This guarantees
+ // that the high bit of the significand is zero (same as fullSignificand),
+ // so the addition will overflow (if it does overflow at all) into the top bit.
+ lost_fraction = extendedAddend.shiftSignificandRight(1);
+ assert(lost_fraction == lfExactlyZero &&
+ "Lost precision while shifting addend for fused-multiply-add.");
+
lost_fraction = addOrSubtractSignificand(extendedAddend, false);
/* Restore our state. */
// having "precision" significant-bits. First, move the radix point from
// poision "2*precision - 1" to "precision - 1". The exponent need to be
// adjusted by "2*precision - 1" - "precision - 1" = "precision".
- exponent -= precision;
+ exponent -= precision + 1;
// In case MSB resides at the left-hand side of radix point, shift the
// mantissa right by some amount to make sure the MSB reside right before
{
switch (PackCategoriesIntoKey(category, rhs.category)) {
default:
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
case PackCategoriesIntoKey(fcNaN, fcZero):
case PackCategoriesIntoKey(fcNaN, fcNormal):
case PackCategoriesIntoKey(fcZero, fcNaN):
case PackCategoriesIntoKey(fcNormal, fcNaN):
case PackCategoriesIntoKey(fcInfinity, fcNaN):
- sign = false;
+ // We need to be sure to flip the sign here for subtraction because we
+ // don't have a separate negate operation so -NaN becomes 0 - NaN here.
+ sign = rhs.sign ^ subtract;
category = fcNaN;
copySignificand(rhs);
return opOK;
{
switch (PackCategoriesIntoKey(category, rhs.category)) {
default:
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
case PackCategoriesIntoKey(fcNaN, fcZero):
case PackCategoriesIntoKey(fcNaN, fcNormal):
{
switch (PackCategoriesIntoKey(category, rhs.category)) {
default:
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
case PackCategoriesIntoKey(fcZero, fcNaN):
case PackCategoriesIntoKey(fcNormal, fcNaN):
{
switch (PackCategoriesIntoKey(category, rhs.category)) {
default:
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
case PackCategoriesIntoKey(fcNaN, fcZero):
case PackCategoriesIntoKey(fcNaN, fcNormal):
fs = multiplySpecials(rhs);
if (isFiniteNonZero()) {
- lostFraction lost_fraction = multiplySignificand(rhs, 0);
+ lostFraction lost_fraction = multiplySignificand(rhs, nullptr);
fs = normalize(rounding_mode, lost_fraction);
if (lost_fraction != lfExactlyZero)
fs = (opStatus) (fs | opInexact);
extended-precision calculation. */
if (isFiniteNonZero() &&
multiplicand.isFiniteNonZero() &&
- addend.isFiniteNonZero()) {
+ addend.isFinite()) {
lostFraction lost_fraction;
lost_fraction = multiplySignificand(multiplicand, &addend);
/* If two numbers add (exactly) to zero, IEEE 754 decrees it is a
positive zero unless rounding to minus infinity, except that
adding two like-signed zeroes gives that zero. */
- if (category == fcZero && sign != addend.sign)
+ if (category == fcZero && !(fs & opUnderflow) && sign != addend.sign)
sign = (rounding_mode == rmTowardNegative);
} else {
fs = multiplySpecials(multiplicand);
switch (PackCategoriesIntoKey(category, rhs.category)) {
default:
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
case PackCategoriesIntoKey(fcNaN, fcZero):
case PackCategoriesIntoKey(fcNaN, fcNormal):
if (exp >= 0) {
/* multiplySignificand leaves the precision-th bit set to 1. */
- calcLostFraction = decSig.multiplySignificand(pow5, NULL);
+ calcLostFraction = decSig.multiplySignificand(pow5, nullptr);
powHUerr = powStatus != opOK;
} else {
calcLostFraction = decSig.divideSignificand(pow5);
if (Sem == &PPCDoubleDouble)
return initFromPPCDoubleDoubleAPInt(api);
- llvm_unreachable(0);
+ llvm_unreachable(nullptr);
}
APFloat
// internal consistency.
const unsigned NumUnusedHighBits =
PartCount*integerPartWidth - semantics->precision;
- significand[PartCount - 1] = ~integerPart(0) >> NumUnusedHighBits;
+ significand[PartCount - 1] = (NumUnusedHighBits < integerPartWidth)
+ ? (~integerPart(0) >> NumUnusedHighBits)
+ : 0;
}
/// Make this number the smallest magnitude denormal number in the given
// Set FormatPrecision if zero. We want to do this before we
// truncate trailing zeros, as those are part of the precision.
if (!FormatPrecision) {
- // It's an interesting question whether to use the nominal
- // precision or the active precision here for denormals.
+ // We use enough digits so the number can be round-tripped back to an
+ // APFloat. The formula comes from "How to Print Floating-Point Numbers
+ // Accurately" by Steele and White.
+ // FIXME: Using a formula based purely on the precision is conservative;
+ // we can print fewer digits depending on the actual value being printed.
- // FormatPrecision = ceil(significandBits / lg_2(10))
- FormatPrecision = (semantics->precision * 59 + 195) / 196;
+ // FormatPrecision = 2 + floor(significandBits / lg_2(10))
+ FormatPrecision = 2 + semantics->precision * 59 / 196;
}
// Ignore trailing binary zeros.
// change the payload.
if (isSignaling()) {
result = opInvalidOp;
- // For consistency, propogate the sign of the sNaN to the qNaN.
- makeNaN(false, isNegative(), 0);
+ // For consistency, propagate the sign of the sNaN to the qNaN.
+ makeNaN(false, isNegative(), nullptr);
}
break;
case fcZero:
// Decrement the significand.
//
// We always do this since:
- // 1. If we are dealing with a non binade decrement, by definition we
+ // 1. If we are dealing with a non-binade decrement, by definition we
// just decrement the significand.
// 2. If we are dealing with a normal -> normal binade decrement, since
// we have an explicit integral bit the fact that all bits but the
exponent = semantics->minExponent-1;
APInt::tcSet(significandParts(), 0, partCount());
}
+
+APFloat llvm::scalbn(APFloat X, int Exp) {
+ if (X.isInfinity() || X.isZero() || X.isNaN())
+ return std::move(X);
+
+ auto MaxExp = X.getSemantics().maxExponent;
+ auto MinExp = X.getSemantics().minExponent;
+ if (Exp > (MaxExp - X.exponent))
+ // Overflow saturates to infinity.
+ return APFloat::getInf(X.getSemantics(), X.isNegative());
+ if (Exp < (MinExp - X.exponent))
+ // Underflow saturates to zero.
+ return APFloat::getZero(X.getSemantics(), X.isNegative());
+
+ X.exponent += Exp;
+ return std::move(X);
+}
projects / oota-llvm.git / blobdiff