[6]*argField{ap_VecReg_6_10, ap_VecReg_11_15, ap_VecReg_16_20}},
	{VMULOSD, 0xfc0007ff00000000, 0x100001c800000000, 0x0, // Vector Multiply Odd Signed Doubleword VX-form (vmulosd VRT,VRA,VRB)
		[6]*argField{ap_VecReg_6_10, ap_VecReg_11_15, ap_VecReg_16_20}},

  // CHECK-NEXT: %[[mul2:.*]] = mhlo.multiply %arg2, %[[scr1]] : tensor<8xf32>
  // CHECK:      %[[bcast_mul2:.+]] = "mhlo.dynamic_broadcast_in_dim"(%[[mul2]], {{.*}}) <{broadcast_dimensions = dense<3> : tensor<1xi64>}> : (tensor<8xf32>, tensor<4xindex>) -> tensor<8x8x8x8xf32>
  // CHECK-NEXT: %[[mul3:.*]] = mhlo.multiply %[[grad]], %[[bcast_mul2]] : tensor<8x8x8x8xf32>

  %0 = "mhlo.broadcast_in_dim"(%arg0) <{broadcast_dimensions = dense<[0, 1]> : tensor<2xi64>}> : (tensor<1x1xf32>) -> tensor<1x1000xf32>
  %1 = mhlo.multiply %0, %arg1 : tensor<1x1000xf32>
  %2 = mhlo.multiply %arg1, %0 : tensor<1x1000xf32>
  func.return %1, %2 : tensor<1x1000xf32>, tensor<1x1000xf32>
}

// CHECK-LABEL:   func @broadcast_mul_chlo(

///      : (tensor<f32>, tensor<f32>, tensor<f32>) -> tensor<5xf32>
///
/// Output would be:
///   %iota = "mhlo.iota"() {iota_dimension = 0 : i64} : () -> tensor<5xf32>
///   %scaled = "mhlo.multiply"(%iota, %delta)
///       {broadcast_dimensions = dense<[]> : tensor<0xi64>} :
///       (tensor<5xf32>, tensor<f32>) -> tensor<5xf32>
///   %result = "mhlo.add"(%scaled, %offset)

ent-color":N(t)})},{values:re(e("accentColor")),type:["color","any"]})},opacity:P("opacity",[["opacity",["opacity"]]]),backgroundBlendMode:({addUtilities:i})=>{i({".bg-blend-normal":{"background-blend-mode":"normal"},".bg-blend-multiply":{"background-blend-mode":"multiply"},".bg-blend-screen":{"background-blend-mode":"screen"},".bg-blend-overlay":{"background-blend-mode":"overlay"},".bg-blend-darken":{"background-blend-mode":"darken"},".bg-blend-lighten":{"background-blend-mode":"lighten"},".bg-...

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the precision of the target type, preventing fusion that would discard that rounding.
</p>

<p>
For instance, some architectures provide a "fused multiply and add" (FMA) instruction
that computes <code>x*y + z</code> without rounding the intermediate result <code>x*y</code>.
These examples show when a Go implementation can use that instruction:
</p>

<pre>