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gcc/libgfortran/io/write_float.def
Jakub Jelinek 818ab71a41 Update copyright years. 
From-SVN: r232055
2016-01-04 15:30:50 +01:00

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/* Copyright (C) 2007-2016 Free Software Foundation, Inc.
Contributed by Andy Vaught
Write float code factoring to this file by Jerry DeLisle
F2003 I/O support contributed by Jerry DeLisle
This file is part of the GNU Fortran runtime library (libgfortran).
Libgfortran is free software; you can redistribute it and/or modify
it under the terms of the GNU General Public License as published by
the Free Software Foundation; either version 3, or (at your option)
any later version.
Libgfortran is distributed in the hope that it will be useful,
but WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the
GNU General Public License for more details.
Under Section 7 of GPL version 3, you are granted additional
permissions described in the GCC Runtime Library Exception, version
3.1, as published by the Free Software Foundation.
You should have received a copy of the GNU General Public License and
a copy of the GCC Runtime Library Exception along with this program;
see the files COPYING3 and COPYING.RUNTIME respectively. If not, see
<http://www.gnu.org/licenses/>. */
#include "config.h"
typedef enum
{ S_NONE, S_MINUS, S_PLUS }
sign_t;
/* Given a flag that indicates if a value is negative or not, return a
sign_t that gives the sign that we need to produce. */
static sign_t
calculate_sign (st_parameter_dt *dtp, int negative_flag)
{
sign_t s = S_NONE;
if (negative_flag)
s = S_MINUS;
else
switch (dtp->u.p.sign_status)
{
case SIGN_SP: /* Show sign. */
s = S_PLUS;
break;
case SIGN_SS: /* Suppress sign. */
s = S_NONE;
break;
case SIGN_S: /* Processor defined. */
case SIGN_UNSPECIFIED:
s = options.optional_plus ? S_PLUS : S_NONE;
break;
}
return s;
}
/* Determine the precision except for EN format. For G format,
determines an upper bound to be used for sizing the buffer. */
static int
determine_precision (st_parameter_dt * dtp, const fnode * f, int len)
{
int precision = f->u.real.d;
switch (f->format)
{
case FMT_F:
case FMT_G:
precision += dtp->u.p.scale_factor;
break;
case FMT_ES:
/* Scale factor has no effect on output. */
break;
case FMT_E:
case FMT_D:
/* See F2008 10.7.2.3.3.6 */
if (dtp->u.p.scale_factor <= 0)
precision += dtp->u.p.scale_factor - 1;
break;
default:
return -1;
}
/* If the scale factor has a large negative value, we must do our
own rounding? Use ROUND='NEAREST', which should be what snprintf
is using as well. */
if (precision < 0 &&
(dtp->u.p.current_unit->round_status == ROUND_UNSPECIFIED
|| dtp->u.p.current_unit->round_status == ROUND_PROCDEFINED))
dtp->u.p.current_unit->round_status = ROUND_NEAREST;
/* Add extra guard digits up to at least full precision when we do
our own rounding. */
if (dtp->u.p.current_unit->round_status != ROUND_UNSPECIFIED
&& dtp->u.p.current_unit->round_status != ROUND_PROCDEFINED)
{
precision += 2 * len + 4;
if (precision < 0)
precision = 0;
}
return precision;
}
/* Output a real number according to its format which is FMT_G free. */
static bool
output_float (st_parameter_dt *dtp, const fnode *f, char *buffer, size_t size,
int nprinted, int precision, int sign_bit, bool zero_flag)
{
char *out;
char *digits;
int e, w, d, p, i;
char expchar, rchar;
format_token ft;
/* Number of digits before the decimal point. */
int nbefore;
/* Number of zeros after the decimal point. */
int nzero;
/* Number of digits after the decimal point. */
int nafter;
int leadzero;
int nblanks;
int ndigits, edigits;
sign_t sign;
ft = f->format;
w = f->u.real.w;
d = f->u.real.d;
p = dtp->u.p.scale_factor;
rchar = '5';
/* We should always know the field width and precision. */
if (d < 0)
internal_error (&dtp->common, "Unspecified precision");
sign = calculate_sign (dtp, sign_bit);
/* Calculate total number of digits. */
if (ft == FMT_F)
ndigits = nprinted - 2;
else
ndigits = precision + 1;
/* Read the exponent back in. */
if (ft != FMT_F)
e = atoi (&buffer[ndigits + 3]) + 1;
else
e = 0;
/* Make sure zero comes out as 0.0e0. */
if (zero_flag)
e = 0;
/* Normalize the fractional component. */
if (ft != FMT_F)
{
buffer[2] = buffer[1];
digits = &buffer[2];
}
else
digits = &buffer[1];
/* Figure out where to place the decimal point. */
switch (ft)
{
case FMT_F:
nbefore = ndigits - precision;
/* Make sure the decimal point is a '.'; depending on the
locale, this might not be the case otherwise. */
digits[nbefore] = '.';
if (p != 0)
{
if (p > 0)
{
memmove (digits + nbefore, digits + nbefore + 1, p);
digits[nbefore + p] = '.';
nbefore += p;
nafter = d - p;
if (nafter < 0)
nafter = 0;
nafter = d;
nzero = 0;
}
else /* p < 0 */
{
if (nbefore + p >= 0)
{
nzero = 0;
memmove (digits + nbefore + p + 1, digits + nbefore + p, -p);
nbefore += p;
digits[nbefore] = '.';
nafter = d;
}
else
{
nzero = -(nbefore + p);
memmove (digits + 1, digits, nbefore);
digits++;
nafter = d + nbefore;
nbefore = 0;
}
if (nzero > d)
nzero = d;
}
}
else
{
nzero = 0;
nafter = d;
}
while (digits[0] == '0' && nbefore > 0)
{
digits++;
nbefore--;
ndigits--;
}
expchar = 0;
/* If we need to do rounding ourselves, get rid of the dot by
moving the fractional part. */
if (dtp->u.p.current_unit->round_status != ROUND_UNSPECIFIED
&& dtp->u.p.current_unit->round_status != ROUND_PROCDEFINED)
memmove (digits + nbefore, digits + nbefore + 1, ndigits - nbefore);
break;
case FMT_E:
case FMT_D:
i = dtp->u.p.scale_factor;
if (d <= 0 && p == 0)
{
generate_error (&dtp->common, LIBERROR_FORMAT, "Precision not "
"greater than zero in format specifier 'E' or 'D'");
return false;
}
if (p <= -d || p >= d + 2)
{
generate_error (&dtp->common, LIBERROR_FORMAT, "Scale factor "
"out of range in format specifier 'E' or 'D'");
return false;
}
if (!zero_flag)
e -= p;
if (p < 0)
{
nbefore = 0;
nzero = -p;
nafter = d + p;
}
else if (p > 0)
{
nbefore = p;
nzero = 0;
nafter = (d - p) + 1;
}
else /* p == 0 */
{
nbefore = 0;
nzero = 0;
nafter = d;
}
if (ft == FMT_E)
expchar = 'E';
else
expchar = 'D';
break;
case FMT_EN:
/* The exponent must be a multiple of three, with 1-3 digits before
the decimal point. */
if (!zero_flag)
e--;
if (e >= 0)
nbefore = e % 3;
else
{
nbefore = (-e) % 3;
if (nbefore != 0)
nbefore = 3 - nbefore;
}
e -= nbefore;
nbefore++;
nzero = 0;
nafter = d;
expchar = 'E';
break;
case FMT_ES:
if (!zero_flag)
e--;
nbefore = 1;
nzero = 0;
nafter = d;
expchar = 'E';
break;
default:
/* Should never happen. */
internal_error (&dtp->common, "Unexpected format token");
}
if (zero_flag)
goto skip;
/* Round the value. The value being rounded is an unsigned magnitude. */
switch (dtp->u.p.current_unit->round_status)
{
/* For processor defined and unspecified rounding we use
snprintf to print the exact number of digits needed, and thus
let snprintf handle the rounding. On system claiming support
for IEEE 754, this ought to be round to nearest, ties to
even, corresponding to the Fortran ROUND='NEAREST'. */
case ROUND_PROCDEFINED:
case ROUND_UNSPECIFIED:
case ROUND_ZERO: /* Do nothing and truncation occurs. */
goto skip;
case ROUND_UP:
if (sign_bit)
goto skip;
goto updown;
case ROUND_DOWN:
if (!sign_bit)
goto skip;
goto updown;
case ROUND_NEAREST:
/* Round compatible unless there is a tie. A tie is a 5 with
all trailing zero's. */
i = nafter + nbefore;
if (digits[i] == '5')
{
for(i++ ; i < ndigits; i++)
{
if (digits[i] != '0')
goto do_rnd;
}
/* It is a tie so round to even. */
switch (digits[nafter + nbefore - 1])
{
case '1':
case '3':
case '5':
case '7':
case '9':
/* If odd, round away from zero to even. */
break;
default:
/* If even, skip rounding, truncate to even. */
goto skip;
}
}
/* Fall through. */
/* The ROUND_COMPATIBLE is rounding away from zero when there is a tie. */
case ROUND_COMPATIBLE:
rchar = '5';
goto do_rnd;
}
updown:
rchar = '0';
if (ft != FMT_F && w > 0 && d == 0 && p == 0)
nbefore = 1;
/* Scan for trailing zeros to see if we really need to round it. */
for(i = nbefore + nafter; i < ndigits; i++)
{
if (digits[i] != '0')
goto do_rnd;
}
goto skip;
do_rnd:
if (nbefore + nafter == 0)
/* Handle the case Fw.0 and value < 1.0 */
{
ndigits = 0;
if (digits[0] >= rchar)
{
/* We rounded to zero but shouldn't have */
nbefore = 1;
digits--;
digits[0] = '1';
ndigits = 1;
}
}
else if (nbefore + nafter < ndigits)
{
i = ndigits = nbefore + nafter;
if (digits[i] >= rchar)
{
/* Propagate the carry. */
for (i--; i >= 0; i--)
{
if (digits[i] != '9')
{
digits[i]++;
break;
}
digits[i] = '0';
}
if (i < 0)
{
/* The carry overflowed. Fortunately we have some spare
space at the start of the buffer. We may discard some
digits, but this is ok because we already know they are
zero. */
digits--;
digits[0] = '1';
if (ft == FMT_F)
{
if (nzero > 0)
{
nzero--;
nafter++;
}
else
nbefore++;
}
else if (ft == FMT_EN)
{
nbefore++;
if (nbefore == 4)
{
nbefore = 1;
e += 3;
}
}
else
e++;
}
}
}
skip:
/* Calculate the format of the exponent field. */
if (expchar && !(dtp->u.p.g0_no_blanks && e == 0))
{
edigits = 1;
for (i = abs (e); i >= 10; i /= 10)
edigits++;
if (f->u.real.e < 0)
{
/* Width not specified. Must be no more than 3 digits. */
if (e > 999 || e < -999)
edigits = -1;
else
{
edigits = 4;
if (e > 99 || e < -99)
expchar = ' ';
}
}
else
{
/* Exponent width specified, check it is wide enough. */
if (edigits > f->u.real.e)
edigits = -1;
else
edigits = f->u.real.e + 2;
}
}
else
edigits = 0;
/* Scan the digits string and count the number of zeros. If we make it
all the way through the loop, we know the value is zero after the
rounding completed above. */
int hasdot = 0;
for (i = 0; i < ndigits + hasdot; i++)
{
if (digits[i] == '.')
hasdot = 1;
else if (digits[i] != '0')
break;
}
/* To format properly, we need to know if the rounded result is zero and if
so, we set the zero_flag which may have been already set for
actual zero. */
if (i == ndigits + hasdot)
{
zero_flag = true;
/* The output is zero, so set the sign according to the sign bit unless
-fno-sign-zero was specified. */
if (compile_options.sign_zero == 1)
sign = calculate_sign (dtp, sign_bit);
else
sign = calculate_sign (dtp, 0);
}
/* Pick a field size if none was specified, taking into account small
values that may have been rounded to zero. */
if (w <= 0)
{
if (zero_flag)
w = d + (sign != S_NONE ? 2 : 1) + (d == 0 ? 1 : 0);
else
{
w = nbefore + nzero + nafter + (sign != S_NONE ? 2 : 1);
w = w == 1 ? 2 : w;
}
}
/* Work out how much padding is needed. */
nblanks = w - (nbefore + nzero + nafter + edigits + 1);
if (sign != S_NONE)
nblanks--;
/* See if we have space for a zero before the decimal point. */
if (nbefore == 0 && nblanks > 0)
{
leadzero = 1;
nblanks--;
}
else
leadzero = 0;
if (dtp->u.p.g0_no_blanks)
{
w -= nblanks;
nblanks = 0;
}
/* Create the ouput buffer. */
out = write_block (dtp, w);
if (out == NULL)
return false;
/* Check the value fits in the specified field width. */
if (nblanks < 0 || edigits == -1 || w == 1 || (w == 2 && sign != S_NONE))
{
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *out4 = (gfc_char4_t *) out;
memset4 (out4, '*', w);
return false;
}
star_fill (out, w);
return false;
}
/* For internal character(kind=4) units, we duplicate the code used for
regular output slightly modified. This needs to be maintained
consistent with the regular code that follows this block. */
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *out4 = (gfc_char4_t *) out;
/* Pad to full field width. */
if ( ( nblanks > 0 ) && !dtp->u.p.no_leading_blank)
{
memset4 (out4, ' ', nblanks);
out4 += nblanks;
}
/* Output the initial sign (if any). */
if (sign == S_PLUS)
*(out4++) = '+';
else if (sign == S_MINUS)
*(out4++) = '-';
/* Output an optional leading zero. */
if (leadzero)
*(out4++) = '0';
/* Output the part before the decimal point, padding with zeros. */
if (nbefore > 0)
{
if (nbefore > ndigits)
{
i = ndigits;
memcpy4 (out4, digits, i);
ndigits = 0;
while (i < nbefore)
out4[i++] = '0';
}
else
{
i = nbefore;
memcpy4 (out4, digits, i);
ndigits -= i;
}
digits += i;
out4 += nbefore;
}
/* Output the decimal point. */
*(out4++) = dtp->u.p.current_unit->decimal_status
== DECIMAL_POINT ? '.' : ',';
if (ft == FMT_F
&& (dtp->u.p.current_unit->round_status == ROUND_UNSPECIFIED
|| dtp->u.p.current_unit->round_status == ROUND_PROCDEFINED))
digits++;
/* Output leading zeros after the decimal point. */
if (nzero > 0)
{
for (i = 0; i < nzero; i++)
*(out4++) = '0';
}
/* Output digits after the decimal point, padding with zeros. */
if (nafter > 0)
{
if (nafter > ndigits)
i = ndigits;
else
i = nafter;
memcpy4 (out4, digits, i);
while (i < nafter)
out4[i++] = '0';
digits += i;
ndigits -= i;
out4 += nafter;
}
/* Output the exponent. */
if (expchar && !(dtp->u.p.g0_no_blanks && e == 0))
{
if (expchar != ' ')
{
*(out4++) = expchar;
edigits--;
}
snprintf (buffer, size, "%+0*d", edigits, e);
memcpy4 (out4, buffer, edigits);
}
if (dtp->u.p.no_leading_blank)
{
out4 += edigits;
memset4 (out4, ' ' , nblanks);
dtp->u.p.no_leading_blank = 0;
}
return true;
} /* End of character(kind=4) internal unit code. */
/* Pad to full field width. */
if ( ( nblanks > 0 ) && !dtp->u.p.no_leading_blank)
{
memset (out, ' ', nblanks);
out += nblanks;
}
/* Output the initial sign (if any). */
if (sign == S_PLUS)
*(out++) = '+';
else if (sign == S_MINUS)
*(out++) = '-';
/* Output an optional leading zero. */
if (leadzero)
*(out++) = '0';
/* Output the part before the decimal point, padding with zeros. */
if (nbefore > 0)
{
if (nbefore > ndigits)
{
i = ndigits;
memcpy (out, digits, i);
ndigits = 0;
while (i < nbefore)
out[i++] = '0';
}
else
{
i = nbefore;
memcpy (out, digits, i);
ndigits -= i;
}
digits += i;
out += nbefore;
}
/* Output the decimal point. */
*(out++) = dtp->u.p.current_unit->decimal_status == DECIMAL_POINT ? '.' : ',';
if (ft == FMT_F
&& (dtp->u.p.current_unit->round_status == ROUND_UNSPECIFIED
|| dtp->u.p.current_unit->round_status == ROUND_PROCDEFINED))
digits++;
/* Output leading zeros after the decimal point. */
if (nzero > 0)
{
for (i = 0; i < nzero; i++)
*(out++) = '0';
}
/* Output digits after the decimal point, padding with zeros. */
if (nafter > 0)
{
if (nafter > ndigits)
i = ndigits;
else
i = nafter;
memcpy (out, digits, i);
while (i < nafter)
out[i++] = '0';
digits += i;
ndigits -= i;
out += nafter;
}
/* Output the exponent. */
if (expchar && !(dtp->u.p.g0_no_blanks && e == 0))
{
if (expchar != ' ')
{
*(out++) = expchar;
edigits--;
}
snprintf (buffer, size, "%+0*d", edigits, e);
memcpy (out, buffer, edigits);
}
if (dtp->u.p.no_leading_blank)
{
out += edigits;
memset( out , ' ' , nblanks );
dtp->u.p.no_leading_blank = 0;
}
return true;
}
/* Write "Infinite" or "Nan" as appropriate for the given format. */
static void
write_infnan (st_parameter_dt *dtp, const fnode *f, int isnan_flag, int sign_bit)
{
char * p, fin;
int nb = 0;
sign_t sign;
int mark;
if (f->format != FMT_B && f->format != FMT_O && f->format != FMT_Z)
{
sign = calculate_sign (dtp, sign_bit);
mark = (sign == S_PLUS || sign == S_MINUS) ? 8 : 7;
nb = f->u.real.w;
/* If the field width is zero, the processor must select a width
not zero. 4 is chosen to allow output of '-Inf' or '+Inf' */
if ((nb == 0) || dtp->u.p.g0_no_blanks)
{
if (isnan_flag)
nb = 3;
else
nb = (sign == S_PLUS || sign == S_MINUS) ? 4 : 3;
}
p = write_block (dtp, nb);
if (p == NULL)
return;
if (nb < 3)
{
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *p4 = (gfc_char4_t *) p;
memset4 (p4, '*', nb);
}
else
memset (p, '*', nb);
return;
}
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *p4 = (gfc_char4_t *) p;
memset4 (p4, ' ', nb);
}
else
memset(p, ' ', nb);
if (!isnan_flag)
{
if (sign_bit)
{
/* If the sign is negative and the width is 3, there is
insufficient room to output '-Inf', so output asterisks */
if (nb == 3)
{
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *p4 = (gfc_char4_t *) p;
memset4 (p4, '*', nb);
}
else
memset (p, '*', nb);
return;
}
/* The negative sign is mandatory */
fin = '-';
}
else
/* The positive sign is optional, but we output it for
consistency */
fin = '+';
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *p4 = (gfc_char4_t *) p;
if (nb > mark)
/* We have room, so output 'Infinity' */
memcpy4 (p4 + nb - 8, "Infinity", 8);
else
/* For the case of width equals mark, there is not enough room
for the sign and 'Infinity' so we go with 'Inf' */
memcpy4 (p4 + nb - 3, "Inf", 3);
if (sign == S_PLUS || sign == S_MINUS)
{
if (nb < 9 && nb > 3)
/* Put the sign in front of Inf */
p4[nb - 4] = (gfc_char4_t) fin;
else if (nb > 8)
/* Put the sign in front of Infinity */
p4[nb - 9] = (gfc_char4_t) fin;
}
return;
}
if (nb > mark)
/* We have room, so output 'Infinity' */
memcpy(p + nb - 8, "Infinity", 8);
else
/* For the case of width equals 8, there is not enough room
for the sign and 'Infinity' so we go with 'Inf' */
memcpy(p + nb - 3, "Inf", 3);
if (sign == S_PLUS || sign == S_MINUS)
{
if (nb < 9 && nb > 3)
p[nb - 4] = fin; /* Put the sign in front of Inf */
else if (nb > 8)
p[nb - 9] = fin; /* Put the sign in front of Infinity */
}
}
else
{
if (unlikely (is_char4_unit (dtp)))
{
gfc_char4_t *p4 = (gfc_char4_t *) p;
memcpy4 (p4 + nb - 3, "NaN", 3);
}
else
memcpy(p + nb - 3, "NaN", 3);
}
return;
}
}
/* Returns the value of 10**d. */
#define CALCULATE_EXP(x) \
static GFC_REAL_ ## x \
calculate_exp_ ## x (int d)\
{\
int i;\
GFC_REAL_ ## x r = 1.0;\
for (i = 0; i< (d >= 0 ? d : -d); i++)\
r *= 10;\
r = (d >= 0) ? r : 1.0 / r;\
return r;\
}
CALCULATE_EXP(4)
CALCULATE_EXP(8)
#ifdef HAVE_GFC_REAL_10
CALCULATE_EXP(10)
#endif
#ifdef HAVE_GFC_REAL_16
CALCULATE_EXP(16)
#endif
#undef CALCULATE_EXP
/* Define a macro to build code for write_float. */
/* Note: Before output_float is called, snprintf is used to print to buffer the
number in the format +D.DDDDe+ddd.
# The result will always contain a decimal point, even if no
digits follow it
- The converted value is to be left adjusted on the field boundary
+ A sign (+ or -) always be placed before a number
* prec is used as the precision
e format: [-]d.ddde±dd where there is one digit before the
decimal-point character and the number of digits after it is
equal to the precision. The exponent always contains at least two
digits; if the value is zero, the exponent is 00. */
#define TOKENPASTE(x, y) TOKENPASTE2(x, y)
#define TOKENPASTE2(x, y) x ## y
#define DTOA(suff,prec,val) TOKENPASTE(DTOA2,suff)(prec,val)
#define DTOA2(prec,val) \
snprintf (buffer, size, "%+-#.*e", (prec), (val))
#define DTOA2L(prec,val) \
snprintf (buffer, size, "%+-#.*Le", (prec), (val))
#if defined(GFC_REAL_16_IS_FLOAT128)
#define DTOA2Q(prec,val) \
quadmath_snprintf (buffer, size, "%+-#.*Qe", (prec), (val))
#endif
#define FDTOA(suff,prec,val) TOKENPASTE(FDTOA2,suff)(prec,val)
/* For F format, we print to the buffer with f format. */
#define FDTOA2(prec,val) \
snprintf (buffer, size, "%+-#.*f", (prec), (val))
#define FDTOA2L(prec,val) \
snprintf (buffer, size, "%+-#.*Lf", (prec), (val))
#if defined(GFC_REAL_16_IS_FLOAT128)
#define FDTOA2Q(prec,val) \
quadmath_snprintf (buffer, size, "%+-#.*Qf", \
(prec), (val))
#endif
/* Generate corresponding I/O format for FMT_G and output.
The rules to translate FMT_G to FMT_E or FMT_F from DEC fortran
LRM (table 11-2, Chapter 11, "I/O Formatting", P11-25) is:
Data Magnitude Equivalent Conversion
0< m < 0.1-0.5*10**(-d-1) Ew.d[Ee]
m = 0 F(w-n).(d-1), n' '
0.1-0.5*10**(-d-1)<= m < 1-0.5*10**(-d) F(w-n).d, n' '
1-0.5*10**(-d)<= m < 10-0.5*10**(-d+1) F(w-n).(d-1), n' '
10-0.5*10**(-d+1)<= m < 100-0.5*10**(-d+2) F(w-n).(d-2), n' '
................ ..........
10**(d-1)-0.5*10**(-1)<= m <10**d-0.5 F(w-n).0,n(' ')
m >= 10**d-0.5 Ew.d[Ee]
notes: for Gw.d , n' ' means 4 blanks
for Gw.dEe, n' ' means e+2 blanks
for rounding modes adjustment, r, See Fortran F2008 10.7.5.2.2
the asm volatile is required for 32-bit x86 platforms. */
#define OUTPUT_FLOAT_FMT_G(x,y) \
static void \
output_float_FMT_G_ ## x (st_parameter_dt *dtp, const fnode *f, \
GFC_REAL_ ## x m, char *buffer, size_t size, \
int sign_bit, bool zero_flag, int comp_d) \
{ \
int e = f->u.real.e;\
int d = f->u.real.d;\
int w = f->u.real.w;\
fnode newf;\
GFC_REAL_ ## x exp_d, r = 0.5, r_sc;\
int low, high, mid;\
int ubound, lbound;\
char *p, pad = ' ';\
int save_scale_factor, nb = 0;\
bool result;\
int nprinted, precision;\
volatile GFC_REAL_ ## x temp;\
\
save_scale_factor = dtp->u.p.scale_factor;\
\
switch (dtp->u.p.current_unit->round_status)\
{\
case ROUND_ZERO:\
r = sign_bit ? 1.0 : 0.0;\
break;\
case ROUND_UP:\
r = 1.0;\
break;\
case ROUND_DOWN:\
r = 0.0;\
break;\
default:\
break;\
}\
\
exp_d = calculate_exp_ ## x (d);\
r_sc = (1 - r / exp_d);\
temp = 0.1 * r_sc;\
if ((m > 0.0 && ((m < temp) || (r >= (exp_d - m))))\
|| ((m == 0.0) && !(compile_options.allow_std\
& (GFC_STD_F2003 | GFC_STD_F2008)))\
|| d == 0)\
{ \
newf.format = FMT_E;\
newf.u.real.w = w;\
newf.u.real.d = d - comp_d;\
newf.u.real.e = e;\
nb = 0;\
precision = determine_precision (dtp, &newf, x);\
nprinted = DTOA(y,precision,m); \
goto finish;\
}\
\
mid = 0;\
low = 0;\
high = d + 1;\
lbound = 0;\
ubound = d + 1;\
\
while (low <= high)\
{ \
mid = (low + high) / 2;\
\
temp = (calculate_exp_ ## x (mid - 1) * r_sc);\
\
if (m < temp)\
{ \
ubound = mid;\
if (ubound == lbound + 1)\
break;\
high = mid - 1;\
}\
else if (m > temp)\
{ \
lbound = mid;\
if (ubound == lbound + 1)\
{ \
mid ++;\
break;\
}\
low = mid + 1;\
}\
else\
{\
mid++;\
break;\
}\
}\
\
nb = e <= 0 ? 4 : e + 2;\
nb = nb >= w ? w - 1 : nb;\
newf.format = FMT_F;\
newf.u.real.w = w - nb;\
newf.u.real.d = m == 0.0 ? d - 1 : -(mid - d - 1) ;\
dtp->u.p.scale_factor = 0;\
precision = determine_precision (dtp, &newf, x); \
nprinted = FDTOA(y,precision,m); \
\
finish:\
result = output_float (dtp, &newf, buffer, size, nprinted, precision,\
sign_bit, zero_flag);\
dtp->u.p.scale_factor = save_scale_factor;\
\
\
if (nb > 0 && !dtp->u.p.g0_no_blanks)\
{\
p = write_block (dtp, nb);\
if (p == NULL)\
return;\
if (!result)\
pad = '*';\
if (unlikely (is_char4_unit (dtp)))\
{\
gfc_char4_t *p4 = (gfc_char4_t *) p;\
memset4 (p4, pad, nb);\
}\
else \
memset (p, pad, nb);\
}\
}\
OUTPUT_FLOAT_FMT_G(4,)
OUTPUT_FLOAT_FMT_G(8,)
#ifdef HAVE_GFC_REAL_10
OUTPUT_FLOAT_FMT_G(10,L)
#endif
#ifdef HAVE_GFC_REAL_16
# ifdef GFC_REAL_16_IS_FLOAT128
OUTPUT_FLOAT_FMT_G(16,Q)
#else
OUTPUT_FLOAT_FMT_G(16,L)
#endif
#endif
#undef OUTPUT_FLOAT_FMT_G
/* EN format is tricky since the number of significant digits depends
on the magnitude. Solve it by first printing a temporary value and
figure out the number of significant digits from the printed
exponent. Values y, 0.95*10.0**e <= y <10.0**e, are rounded to
10.0**e even when the final result will not be rounded to 10.0**e.
For these values the exponent returned by atoi has to be decremented
by one. The values y in the ranges
(1000.0-0.5*10.0**(-d))*10.0**(3*n) <= y < 10.0*(3*(n+1))
(100.0-0.5*10.0**(-d))*10.0**(3*n) <= y < 10.0*(3*n+2)
(10.0-0.5*10.0**(-d))*10.0**(3*n) <= y < 10.0*(3*n+1)
are correctly rounded respectively to 1.0...0*10.0*(3*(n+1)),
100.0...0*10.0*(3*n), and 10.0...0*10.0*(3*n), where 0...0
represents d zeroes, by the lines 279 to 297. */
#define EN_PREC(x,y)\
{\
volatile GFC_REAL_ ## x tmp, one = 1.0;\
tmp = * (GFC_REAL_ ## x *)source;\
if (isfinite (tmp))\
{\
nprinted = DTOA(y,0,tmp);\
int e = atoi (&buffer[4]);\
if (buffer[1] == '1')\
{\
tmp = (calculate_exp_ ## x (-e)) * tmp;\
tmp = one - (tmp < 0 ? -tmp : tmp); \
if (tmp > 0)\
e = e - 1;\
}\
nbefore = e%3;\
if (nbefore < 0)\
nbefore = 3 + nbefore;\
}\
else\
nprinted = -1;\
}\
static int
determine_en_precision (st_parameter_dt *dtp, const fnode *f,
const char *source, int len)
{
int nprinted;
char buffer[10];
const size_t size = 10;
int nbefore; /* digits before decimal point - 1. */
switch (len)
{
case 4:
EN_PREC(4,)
break;
case 8:
EN_PREC(8,)
break;
#ifdef HAVE_GFC_REAL_10
case 10:
EN_PREC(10,L)
break;
#endif
#ifdef HAVE_GFC_REAL_16
case 16:
# ifdef GFC_REAL_16_IS_FLOAT128
EN_PREC(16,Q)
# else
EN_PREC(16,L)
# endif
break;
#endif
default:
internal_error (NULL, "bad real kind");
}
if (nprinted == -1)
return -1;
int prec = f->u.real.d + nbefore;
if (dtp->u.p.current_unit->round_status != ROUND_UNSPECIFIED
&& dtp->u.p.current_unit->round_status != ROUND_PROCDEFINED)
prec += 2 * len + 4;
return prec;
}
#define WRITE_FLOAT(x,y)\
{\
GFC_REAL_ ## x tmp;\
tmp = * (GFC_REAL_ ## x *)source;\
sign_bit = signbit (tmp);\
if (!isfinite (tmp))\
{ \
write_infnan (dtp, f, isnan (tmp), sign_bit);\
return;\
}\
tmp = sign_bit ? -tmp : tmp;\
zero_flag = (tmp == 0.0);\
if (f->format == FMT_G)\
output_float_FMT_G_ ## x (dtp, f, tmp, buffer, size, sign_bit, \
zero_flag, comp_d);\
else\
{\
if (f->format == FMT_F)\
nprinted = FDTOA(y,precision,tmp); \
else\
nprinted = DTOA(y,precision,tmp); \
output_float (dtp, f, buffer, size, nprinted, precision,\
sign_bit, zero_flag);\
}\
}\
/* Output a real number according to its format. */
static void
write_float (st_parameter_dt *dtp, const fnode *f, const char *source, \
int len, int comp_d)
{
int sign_bit, nprinted;
int precision; /* Precision for snprintf call. */
bool zero_flag;
if (f->format != FMT_EN)
precision = determine_precision (dtp, f, len);
else
precision = determine_en_precision (dtp, f, source, len);
/* 4932 is the maximum exponent of long double and quad precision, 3
extra characters for the sign, the decimal point, and the
trailing null, and finally some extra digits depending on the
requested precision. */
const size_t size = 4932 + 3 + precision;
#define BUF_STACK_SZ 5000
char buf_stack[BUF_STACK_SZ];
char *buffer;
if (size > BUF_STACK_SZ)
buffer = xmalloc (size);
else
buffer = buf_stack;
switch (len)
{
case 4:
WRITE_FLOAT(4,)
break;
case 8:
WRITE_FLOAT(8,)
break;
#ifdef HAVE_GFC_REAL_10
case 10:
WRITE_FLOAT(10,L)
break;
#endif
#ifdef HAVE_GFC_REAL_16
case 16:
# ifdef GFC_REAL_16_IS_FLOAT128
WRITE_FLOAT(16,Q)
# else
WRITE_FLOAT(16,L)
# endif
break;
#endif
default:
internal_error (NULL, "bad real kind");
}
if (size > BUF_STACK_SZ)
free (buffer);
}
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