FMINV

Floating-point minimum recursive reduction to scalar

Floating-point minimum horizontally over all lanes of a vector using a recursive pairwise reduction, and place the result in the SIMD&FP scalar destination register. Inactive elements in the source vector are treated as +Infinity.

When FPCR.AH is 0, the behavior is as follows:

  • Negative zero compares less than positive zero.
  • When FPCR.DN is 0, if either value is a NaN, the result is a quiet NaN.
  • When FPCR.DN is 1, if either value is a NaN, the result is Default NaN.
  • When FPCR.AH is 1, the behavior is as follows:

  • If both values are zeros, regardless of the sign of either zero, the result is the second value.
  • If either value is a NaN, regardless of the value of FPCR.DN, the result is the second value.
  • Encoding: SVE

    Variants: FEAT_SVE || FEAT_SME (FEAT_SVE || FEAT_SME)

    313029282726252423222120191817161514131211109876543210
    01100101000111001
    sizeopcPgZnVd

    FMINV <V><d>, <Pg>, <Zn>.<T>

    Decoding algorithm

    if !IsFeatureImplemented(FEAT_SVE) && !IsFeatureImplemented(FEAT_SME) then
        EndOfDecode(Decode_UNDEF);
    if size == '00' then EndOfDecode(Decode_UNDEF);
    constant integer esize = 8 << UInt(size);
    constant integer g = UInt(Pg);
    constant integer n = UInt(Zn);
    constant integer d = UInt(Vd);

    Operation

    CheckSVEEnabled();
    constant integer VL = CurrentVL;
    constant integer PL = VL DIV 8;
    constant bits(PL) mask = P[g, PL];
    constant bits(VL) operand = if AnyActiveElement(mask, esize) then Z[n, VL] else Zeros(VL);
    constant bits(esize) identity = FPInfinity('0', esize);
    
    V[d, esize] = FPReducePredicated(ReduceOp_FMIN, operand, mask, identity, FPCR);

    Explanations

    <V>: <d>: Is the number [0-31] of the destination SIMD&FP register, encoded in the "Vd" field.
    <Pg>: Is the name of the governing scalable predicate register P0-P7, encoded in the "Pg" field.
    <Zn>: Is the name of the source scalable vector register, encoded in the "Zn" field.
    <T>: