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/* PROLOG END TAG zYx                                              */
#ifdef __SPU__
#ifndef _EXPF4_H_
#define _EXPF4_H_	1
 
 
#include "floorf4.h"
#include "ldexpf4.h"
 
/*
 * FUNCTION
 *	vector float _expf4(vector float x)
 *
 * DESCRIPTION
 *	The _expf4 function computes e raised to the input x for
 *	each of the element of the float vector.
 *
 */
static __inline vector float _expf4(vector float x)
{
 
  //  log2(e)
  vec_float4 log2e = spu_splats(1.4426950408889634074f);
 
  // Extra precision for the ln2 multiply
  vec_float4 ln2_hi = spu_splats(0.693359375f);
  vec_float4 ln2_lo = spu_splats(-2.12194440E-4f);
 
  // Coefficents for the Taylor series
  vec_float4 f02 = spu_splats(5.0000000000000000E-1f); // 1/2!
  vec_float4 f03 = spu_splats(1.6666666666666667E-1f); // 1/3!
  vec_float4 f04 = spu_splats(4.1666666666666667E-2f); // 1/4!
  vec_float4 f05 = spu_splats(8.3333333333333333E-3f); // 1/5!
  vec_float4 f06 = spu_splats(1.3888888888888889E-3f); // 1/6!
  vec_float4 f07 = spu_splats(1.9841269841269841E-4f); // 1/7!
 
  //  Range reduce input, so that:
  //  e^x = e^z * 2^n
  //  e^x = e^z * e^(n * ln(2))
  //  e^x = e^(z + (n * ln(2)))
 
  vec_int4 n;  // exponent of reduction
  vec_float4 q;  // range reduced result
 
  vec_float4 z;
  vec_float4 r;  
 
  z = spu_madd(x,log2e,spu_splats(0.5f));
  z = _floorf4(z);
  r = spu_nmsub(z,ln2_hi,x);
  r = spu_nmsub(z,ln2_lo,r);
  n = spu_convts(z,0);
  z = spu_mul(r,r);
 
  //  Use Horner's method on the Taylor series
  q = spu_madd(r,f07,f06);
  q = spu_madd(q,r,f05);
  q = spu_madd(q,r,f04);
  q = spu_madd(q,r,f03);
  q = spu_madd(q,r,f02);
  q = spu_madd(q,z,r);
  q = spu_add(q,spu_splats(1.0f));
 
  //  Adjust the result by the range reduction
  r  = _ldexpf4( q, n );
 
  return(r);
 
}
 
#endif /* _EXPF4_H_ */
#endif /* __SPU__ */