Add meta definitions for floating point operations.
Rename the Select instruction format to Ternary since it is also used by the fma instruction.
This commit is contained in:
@@ -771,73 +771,48 @@ Floating point operations
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These operations generally follow IEEE 754-2008 semantics.
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.. autoinst:: fcmp
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.. autoinst:: fadd
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.. autoinst:: fsub
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.. autoinst:: fmul
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.. autoinst:: fdiv
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.. autoinst:: sqrt
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.. autoinst:: fma
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.. inst:: fadd x,y
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Sign bit manipulations
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~~~~~~~~~~~~~~~~~~~~~~
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Floating point addition.
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The sign manipulating instructions work as bitwise operations, so they don't
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have special behavior for signaling NaN operands. The exponent and trailing
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significand bits are always preserved.
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.. inst:: fsub x,y
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.. autoinst:: fneg
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.. autoinst:: fabs
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.. autoinst:: fcopysign
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Floating point subtraction.
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Minimum and maximum
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~~~~~~~~~~~~~~~~~~~
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.. inst:: fneg x
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These instructions return the larger or smaller of their operands. They differ
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in their handling of quiet NaN inputs. Note that signaling NaN operands always
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cause a NaN result.
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Floating point negation.
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When comparing zeroes, these instructions behave as if :math:`-0.0 < 0.0`.
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:result: ``x`` with its sign bit inverted.
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.. autoinst:: fmin
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.. autoinst:: fminnum
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.. autoinst:: fmax
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.. autoinst:: fmaxnum
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Note that this is a pure bitwise operation.
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Rounding
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~~~~~~~~
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.. inst:: fabs x
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These instructions round their argument to a nearby integral value, still
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represented as a floating point number.
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Floating point absolute value.
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:result: ``x`` with its sign bit cleared.
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Note that this is a pure bitwise operation.
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.. inst:: a = fcopysign x, y
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Floating point copy sign.
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:result: ``x`` with its sign changed to that of ``y``.
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Note that this is a pure bitwise operation. The sign bit from ``y`` is
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copied to the sign bit of ``x``.
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.. inst:: a = fmul x, y
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.. inst:: a = fdiv x, y
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.. inst:: a = fmin x, y
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.. inst:: a = fminnum x, y
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.. inst:: a = fmax x, y
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.. inst:: a = fmaxnum x, y
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.. inst:: a = ceil x
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Round floating point round to integral, towards positive infinity.
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.. inst:: floor x
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Round floating point round to integral, towards negative infinity.
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.. inst:: trunc x
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Round floating point round to integral, towards zero.
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.. inst:: nearest x
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Round floating point round to integral, towards nearest with ties to even.
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.. inst:: sqrt x
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Floating point square root.
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.. inst:: a = fma x, y, z
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Floating point fused multiply-and-add.
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Computes :math:`a := xy+z` wihtout any intermediate rounding of the
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product.
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.. autoinst:: ceil
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.. autoinst:: floor
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.. autoinst:: trunc
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.. autoinst:: nearest
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Conversion operations
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---------------------
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@@ -548,7 +548,7 @@ popcnt = Instruction(
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#
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Float = TypeVar(
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'Float', 'A scalar or vector floating point type type',
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'Float', 'A scalar or vector floating point number',
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floats=True, simd=True)
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Cond = Operand('Cond', floatcc)
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@@ -620,4 +620,145 @@ fcmp = Instruction(
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""",
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ins=(Cond, x, y), outs=a)
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x = Operand('x', Float)
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y = Operand('y', Float)
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z = Operand('z', Float)
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a = Operand('a', Float, 'Result of applying operator to each lane')
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fadd = Instruction(
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'fadd', r"""
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Floating point addition.
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""",
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ins=(x, y), outs=a)
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fsub = Instruction(
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'fsub', r"""
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Floating point subtraction.
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""",
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ins=(x, y), outs=a)
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fmul = Instruction(
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'fmul', r"""
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Floating point multiplication.
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""",
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ins=(x, y), outs=a)
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fdiv = Instruction(
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'fdiv', r"""
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Floating point division.
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Unlike the integer division instructions :cton:inst:`sdiv` and
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:cton:inst:`udiv`, this can't trap. Division by zero is infinity or
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NaN, depending on the dividend.
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""",
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ins=(x, y), outs=a)
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sqrt = Instruction(
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'sqrt', r"""
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Floating point square root.
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""",
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ins=x, outs=a)
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fma = Instruction(
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'fma', r"""
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Floating point fused multiply-and-add.
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Computes :math:`a := xy+z` wihtout any intermediate rounding of the
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product.
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""",
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ins=(x, y, z), outs=a)
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a = Operand('a', Float, '``x`` with its sign bit inverted')
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fneg = Instruction(
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'fneg', r"""
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Floating point negation.
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Note that this is a pure bitwise operation.
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""",
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ins=x, outs=a)
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a = Operand('a', Float, '``x`` with its sign bit cleared')
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fabs = Instruction(
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'fabs', r"""
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Floating point absolute value.
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Note that this is a pure bitwise operation.
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""",
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ins=x, outs=a)
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a = Operand('a', Float, '``x`` with its sign bit changed to that of ``y``')
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fcopysign = Instruction(
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'fcopysign', r"""
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Floating point copy sign.
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Note that this is a pure bitwise operation. The sign bit from ``y`` is
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copied to the sign bit of ``x``.
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""",
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ins=(x, y), outs=a)
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a = Operand('a', Float, 'The smaller of ``x`` and ``y``')
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fmin = Instruction(
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'fmin', r"""
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Floating point minimum, propagating NaNs.
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If either operand is NaN, this returns a NaN.
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""",
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ins=(x, y), outs=a)
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fminnum = Instruction(
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'fminnum', r"""
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Floating point minimum, suppressing quiet NaNs.
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If either operand is a quiet NaN, the other operand is returned. If
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either operand is a signaling NaN, NaN is returned.
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""",
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ins=(x, y), outs=a)
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a = Operand('a', Float, 'The larger of ``x`` and ``y``')
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fmax = Instruction(
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'fmax', r"""
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Floating point maximum, propagating NaNs.
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If either operand is NaN, this returns a NaN.
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""",
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ins=(x, y), outs=a)
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fmaxnum = Instruction(
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'fmaxnum', r"""
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Floating point maximum, suppressing quiet NaNs.
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If either operand is a quiet NaN, the other operand is returned. If
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either operand is a signaling NaN, NaN is returned.
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""",
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ins=(x, y), outs=a)
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a = Operand('a', Float, '``x`` rounded to integral value')
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ceil = Instruction(
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'ceil', r"""
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Round floating point round to integral, towards positive infinity.
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""",
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ins=x, outs=a)
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floor = Instruction(
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'floor', r"""
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Round floating point round to integral, towards negative infinity.
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""",
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ins=x, outs=a)
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trunc = Instruction(
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'trunc', r"""
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Round floating point round to integral, towards zero.
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""",
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ins=x, outs=a)
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nearest = Instruction(
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'nearest', r"""
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Round floating point round to integral, towards nearest with ties to
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even.
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""",
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ins=x, outs=a)
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instructions.close()
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@@ -27,8 +27,9 @@ BinaryImmRev = InstructionFormat(imm64, value)
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BinaryOverflow = InstructionFormat(value, value, multiple_results=True)
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# The select instructions are controlled by the second value operand.
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# The first value operand is the controlling flag whisch has a derived type.
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Select = InstructionFormat(value, value, value, typevar_operand=1)
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# The first value operand is the controlling flag which has a derived type.
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# The fma instruction has the same constraint on all inputs.
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Ternary = InstructionFormat(value, value, value, typevar_operand=1)
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InsertLane = InstructionFormat(value, uimm8, value)
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ExtractLane = InstructionFormat(value, uimm8)
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@@ -159,7 +159,7 @@ pub enum InstructionData {
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second_result: Value,
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args: [Value; 2],
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},
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Select {
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Ternary {
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opcode: Opcode,
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ty: Type,
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args: [Value; 3],
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@@ -194,7 +194,7 @@ pub fn write_instruction(w: &mut Write, func: &Function, inst: Inst) -> Result {
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BinaryImm { arg, imm, .. } => writeln!(w, " {}, {}", arg, imm),
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BinaryImmRev { imm, arg, .. } => writeln!(w, " {}, {}", imm, arg),
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BinaryOverflow { args, .. } => writeln!(w, " {}, {}", args[0], args[1]),
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Select { args, .. } => writeln!(w, " {}, {}, {}", args[0], args[1], args[2]),
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Ternary { args, .. } => writeln!(w, " {}, {}, {}", args[0], args[1], args[2]),
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InsertLane { lane, args, .. } => writeln!(w, " {}, {}, {}", args[0], lane, args[1]),
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ExtractLane { lane, arg, .. } => writeln!(w, " {}, {}", arg, lane),
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IntCompare { cond, args, .. } => writeln!(w, " {}, {}, {}", cond, args[0], args[1]),
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@@ -815,13 +815,15 @@ impl<'a> Parser<'a> {
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args: [lhs, rhs],
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}
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}
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InstructionFormat::Select => {
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InstructionFormat::Ternary => {
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// Names here refer to the `select` instruction.
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// This format is also use by `fma`.
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let ctrl_arg = try!(self.match_value("expected SSA value control operand"));
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try!(self.match_token(Token::Comma, "expected ',' between operands"));
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let true_arg = try!(self.match_value("expected SSA value true operand"));
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try!(self.match_token(Token::Comma, "expected ',' between operands"));
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let false_arg = try!(self.match_value("expected SSA value false operand"));
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InstructionData::Select {
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InstructionData::Ternary {
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opcode: opcode,
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ty: VOID,
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args: [ctrl_arg, true_arg, false_arg],
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