}

func program(n int, out string) []byte {
	var g gen

	g.p(`// Code generated by: go test -run=Hilbert -H=%d -out=%q. DO NOT EDIT.

// +`+`build ignore

// This program tests arbitrary precision constant arithmetic
// by generating the constant elements of a Hilbert matrix H,
// its inverse I, and the product P = H*I. The product should
// be the identity matrix.
package main

func main() {
	if !ok {
		printProduct()

  /** Helper method that asserts the arithmetic mean of x and y is equal to the expectedMean. */
  private static void assertMean(int expectedMean, int x, int y) {
    assertEquals(
        "The expectedMean should be the same as computeMeanSafely",
        expectedMean,
        computeMeanSafely(x, y));
    assertMean(x, y);
  }

  /**
   * Helper method that asserts the arithmetic mean of x and y is equal to the result of

}

func program(n int, out string) []byte {
	var g gen

	g.p(`// Code generated by: go test -run=Hilbert -H=%d -out=%q. DO NOT EDIT.

// +`+`build ignore

// This program tests arbitrary precision constant arithmetic
// by generating the constant elements of a Hilbert matrix H,
// its inverse I, and the product P = H*I. The product should
// be the identity matrix.
package main

func main() {
	if !ok {
		printProduct()

		"for int==interface{} compiler == runtime")
	assert((interface{}(5) == 5) == in(five, five),
		"for interface{}==int comipiler == runtime")
}

// Test that typed floating-point and complex arithmetic
// is computed with correct precision.
func truncate() {
	const (
		x30 = 1 << 30
		x60 = 1 << 60

		staticF32 = float32(x30) + 1 - x30
		staticF64 = float64(x60) + 1 - x60

		{name: "SRA", argLength: 2, reg: gp21, asm: "SRA"},                   // arg0 >> (aux1 & 63), arithmetic right shift
		{name: "SRAW", argLength: 2, reg: gp21, asm: "SRAW"},                 // arg0 >> (aux1 & 31), arithmetic right shift of 32 bit value, sign extended to 64 bits
		{name: "SRL", argLength: 2, reg: gp21, asm: "SRL"},                   // arg0 >> (aux1 & 63), logical right shift

// interval (2,3).  Large arguments are handled by Stirling's
// formula. Large negative arguments are made positive using
// a reflection formula.
//
// ACCURACY:
//
//                      Relative error:
// arithmetic   domain     # trials      peak         rms
//    DEC      -34, 34      10000       1.3e-16     2.5e-17
//    IEEE    -170,-33      20000       2.3e-15     3.3e-16
//    IEEE     -33,  33     20000       9.4e-16     2.2e-16

  // Zero point computation.
  // In float, solve the affine equation for any known pair
  // (real value, corresponding quantized value), of which, two such pairs
  // are known: (rmin, qmin), (rmax, qmax).
  // The arithmetic error on the zero point computed from either pair will be
  // roughly machine_epsilon * (sum of absolute values of terms).
  // Use the variant that adds the smaller error.

    return count;
  }

  /**
   * Returns the <a href="http://en.wikipedia.org/wiki/Arithmetic_mean">arithmetic mean</a> of the
   * values. The count must be non-zero.
   *
   * <p>If these values are a sample drawn from a population, this is also an unbiased estimator of
   * the arithmetic mean of the population.
   *
   * <h3>Non-finite values</h3>
   *

  (replaceWithValue $arg)>;

// Remove StopGradient op
def RemoveStopGradient : Pat<
  (TF_StopGradientOp $arg),
  (replaceWithValue $arg)>;

// Converts tf.FusedBatchNormV3 into a sequence of more primitive arithmetic
// operations. Specifically, performs the following calculation:
//
//   (x - mean) * scale / sqrt(variance + epsilon) + offset
//
// Let multiplier = scale / sqrt(variance + epsilon),
// to compute

// license that can be found in the LICENSE file.

//go:build !math_big_pure_go

#include "textflag.h"

// This file provides fast assembly versions for the elementary
// arithmetic operations on vectors implemented in arith.go.

// func addVV(z, x, y []Word) (c Word)
TEXT ·addVV(SB),NOSPLIT,$0
	MOVL z+0(FP), DI
	MOVL x+12(FP), SI
	MOVL y+24(FP), CX
	MOVL z_len+4(FP), BP