Imported Upstream version 1.6.36

[platform/upstream/libpng.git] / contrib / tools / genpng.c

/*- genpng
 *
 * COPYRIGHT: Written by John Cunningham Bowler, 2015.
 * Revised by Glenn Randers-Pehrson, 2017, to add buffer-size check.
 * To the extent possible under law, the authors have waived all copyright and
 * related or neighboring rights to this work.  This work is published from:
 * United States.
 *
 * Generate a PNG with an alpha channel, correctly.
 *
 * This is a test case generator; the resultant PNG files are only of interest
 * to those of us who care about whether the edges of circles are green, red,
 * or yellow.
 *
 * The program generates an RGB+Alpha PNG of a given size containing the given
 * shapes on a transparent background:
 *
 *  genpng width height { shape }
 *    shape ::= color width shape x1 y1 x2 y2
 *
 * 'color' is:
 *
 *  black white red green yellow blue brown purple pink orange gray cyan
 *
 * The point is to have colors that are linguistically meaningful plus that old
 * bugbear of the department store dress murders, Cyan, the only color we argue
 * about.
 *
 * 'shape' is:
 *
 *  circle: an ellipse
 *  square: a rectangle
 *  line: a straight line
 *
 * Each shape is followed by four numbers, these are two points in the output
 * coordinate space (as real numbers) which describe the circle, square, or
 * line.  The shape is filled if it is preceded by 'filled' (not valid for
 * 'line') or is drawn with a line, in which case the width of the line must
 * precede the shape.
 *
 * The whole set of information can be repeated as many times as desired:
 *
 *    shape ::= color width shape x1 y1 x2 y2
 *
 *    color ::= black|white|red|green|yellow|blue
 *    color ::= brown|purple|pink|orange|gray|cyan
 *    width ::= filled
 *    width ::= <number>
 *    shape ::= circle|square|line
 *    x1    ::= <number>
 *    x2    ::= <number>
 *    y1    ::= <number>
 *    y2    ::= <number>
 *
 * The output PNG is generated by down-sampling a 4x supersampled image using
 * a bi-cubic filter.  The bi-cubic has a 2 (output) pixel width, so an 8x8
 * array of super-sampled points contribute to each output pixel.  The value of
 * a super-sampled point is found using an unfiltered, aliased, infinite
 * precision image: Each shape from the last to the first is checked to see if
 * the point is in the drawn area and, if it is, the color of the point is the
 * color of the shape and the alpha is 1, if not the previous shape is checked.
 *
 * This is an aliased algorithm because no filtering is done; a point is either
 * inside or outside each shape and 'close' points do not contribute to the
 * sample.  The down-sampling is relied on to correct the error of not using
 * a filter.
 *
 * The line end-caps are 'flat'; they go through the points.  The square line
 * joins are mitres; the outside of the lines are continued to the point of
 * intersection.
 */
#include <stddef.h>
#include <stdlib.h>
#include <string.h>
#include <stdio.h>
#include <math.h>

/* Normally use <png.h> here to get the installed libpng, but this is done to
 * ensure the code picks up the local libpng implementation:
 */
#include "../../png.h"

#if defined(PNG_SIMPLIFIED_WRITE_SUPPORTED) && defined(PNG_STDIO_SUPPORTED)

static const struct color
{
   const char *name;
   double      red;
   double      green;
   double      blue;
} colors[] =
/* color ::= black|white|red|green|yellow|blue
 * color ::= brown|purple|pink|orange|gray|cyan
 */
{
   { "black",   0,    0,  0 },
   { "white",   1,    1,  1 },
   { "red",     1,    0,  0 },
   { "green",   0,    1,  0 },
   { "yellow",  1,    1,  0 },
   { "blue",    0,    0,  1 },
   { "brown",  .5, .125,  0 },
   { "purple",  1,    0,  1 },
   { "pink",    1,   .5, .5 },
   { "orange",  1,   .5,  0 },
   { "gray",    0,   .5, .5 },
   { "cyan",    0,    1,  1 }
};
#define color_count ((sizeof colors)/(sizeof colors[0]))

static const struct color *
color_of(const char *arg)
{
   int icolor = color_count;

   while (--icolor >= 0)
   {
      if (strcmp(colors[icolor].name, arg) == 0)
         return colors+icolor;
   }

   fprintf(stderr, "genpng: invalid color %s\n", arg);
   exit(1);
}

static double
width_of(const char *arg)
{
   if (strcmp(arg, "filled") == 0)
      return 0;

   else
   {
      char *ep = NULL;
      double w = strtod(arg, &ep);

      if (ep != NULL && *ep == 0 && w > 0)
         return w;
   }

   fprintf(stderr, "genpng: invalid line width %s\n", arg);
   exit(1);
}

static double
coordinate_of(const char *arg)
{
   char *ep = NULL;
   double w = strtod(arg, &ep);

   if (ep != NULL && *ep == 0)
      return w;

   fprintf(stderr, "genpng: invalid coordinate value %s\n", arg);
   exit(1);
}

struct arg; /* forward declaration */

typedef int (*shape_fn_ptr)(const struct arg *arg, double x, double y);
   /* A function to determine if (x,y) is inside the shape.
    *
    * There are two implementations:
    *
    *    inside_fn: returns true if the point is inside
    *    check_fn:  returns;
    *       -1: the point is outside the shape by more than the filter width (2)
    *        0: the point may be inside the shape
    *       +1: the point is inside the shape by more than the filter width
    */
#define OUTSIDE (-1)
#define INSIDE  (1)

struct arg
{
   const struct color *color;
   shape_fn_ptr        inside_fn;
   shape_fn_ptr        check_fn;
   double              width; /* line width, 0 for 'filled' */
   double              x1, y1, x2, y2;
};

/* IMPLEMENTATION NOTE:
 *
 * We want the contribution of each shape to the sample corresponding to each
 * pixel.  This could be obtained by super sampling the image to infinite
 * dimensions, finding each point within the shape and assigning that a value
 * '1' while leaving every point outside the shape with value '0' then
 * downsampling to the image size with sinc; computationally very expensive.
 *
 * Approximations are as follows:
 *
 * 1) If the pixel coordinate is within the shape assume the sample has the
 *    shape color and is opaque, else assume there is no contribution from
 *    the shape.
 *
 *    This is the equivalent of aliased rendering or resampling an image with
 *    a block filter.  The maximum error in the calculated alpha (which will
 *    always be 0 or 1) is 0.5.
 *
 * 2) If the shape is within a square of size 1x1 centered on the pixel assume
 *    that the shape obscures an amount of the pixel equal to its area within
 *    that square.
 *
 *    This is the equivalent of 'pixel coverage' alpha calculation or resampling
 *    an image with a bi-linear filter.  The maximum error is over 0.2, but the
 *    results are often acceptable.
 *
 *    This can be approximated by applying (1) to a super-sampled image then
 *    downsampling with a bi-linear filter.  The error in the super-sampled
 *    image is 0.5 per sample, but the resampling reduces this.
 *
 * 3) Use a better filter with a super-sampled image; in the limit this is the
 *    sinc() approach.
 *
 * 4) Do the geometric calculation; a bivariate definite integral across the
 *    shape, unfortunately this means evaluating Si(x), the integral of sinc(x),
 *    which is still a lot of math.
 *
 * This code uses approach (3) with a bi-cubic filter and 8x super-sampling
 * and method (1) for the super-samples.  This means that the sample is either
 * 0 or 1, depending on whether the sub-pixel is within or outside the shape.
 * The bi-cubic weights are also fixed and the 16 required weights are
 * pre-computed here (note that the 'scale' setting will need to be changed if
 * 'super' is increased).
 *
 * The code also calculates a sum to the edge of the filter. This is not
 * currently used by could be used to optimize the calculation.
 */
#if 0 /* bc code */
scale=10
super=8
define bicubic(x) {
   if (x <= 1) return (1.5*x - 2.5)*x*x + 1;
   if (x <  2) return (((2.5 - 0.5*x)*x - 4)*x + 2);
   return 0;
}
define sum(x) {
   auto s;
   s = 0;
   while (x < 2*super) {
      s = s + bicubic(x/super);
      x = x + 1;
   }
   return s;
}
define results(x) {
   auto b, s;
   b = bicubic(x/super);
   s = sum(x);

   print "   /*", x, "*/ { ", b, ", ", s, " }";
   return 1;
}
x=0
while (x<2*super) {
   x = x + results(x)
   if (x < 2*super) print ","
   print "\n"
}
quit
#endif

#define BICUBIC1(x) /*     |x| <= 1 */ ((1.5*(x)* - 2.5)*(x)*(x) + 1)
#define BICUBIC2(x) /* 1 < |x| <  2 */ (((2.5 - 0.5*(x))*(x) - 4)*(x) + 2)
#define FILTER_WEIGHT 9 /* Twice the first sum below */
#define FILTER_WIDTH  2 /* Actually half the width; -2..+2 */
#define FILTER_STEPS  8 /* steps per filter unit */
static const double
bicubic[16][2] =
{
   /* These numbers are exact; the weight for the filter is 1/9, but this
    * would make the numbers inexact, so it is not included here.
    */
   /*          bicubic      sum        */
   /* 0*/ { 1.0000000000, 4.5000000000 },
   /* 1*/ {  .9638671875, 3.5000000000 },
   /* 2*/ {  .8671875000, 2.5361328125 },
   /* 3*/ {  .7275390625, 1.6689453125 },
   /* 4*/ {  .5625000000,  .9414062500 },
   /* 5*/ {  .3896484375,  .3789062500 },
   /* 6*/ {  .2265625000, -.0107421875 },
   /* 7*/ {  .0908203125, -.2373046875 },
   /* 8*/ {            0, -.3281250000 },
   /* 9*/ { -.0478515625, -.3281250000 },
   /*10*/ { -.0703125000, -.2802734375 },
   /*11*/ { -.0732421875, -.2099609375 },
   /*12*/ { -.0625000000, -.1367187500 },
   /*13*/ { -.0439453125, -.0742187500 },
   /*14*/ { -.0234375000, -.0302734375 },
   /*15*/ { -.0068359375, -.0068359375 }
};

static double
alpha_calc(const struct arg *arg, double x, double y)
{
   /* For [x-2..x+2],[y-2,y+2] calculate the weighted bicubic given a function
    * which tells us whether a point is inside or outside the shape.  First
    * check if we need to do this at all:
    */
   switch (arg->check_fn(arg, x, y))
   {
      case OUTSIDE:
         return 0; /* all samples outside the shape */

      case INSIDE:
         return 1; /* all samples inside the shape */

      default:
      {
         int dy;
         double alpha = 0;

#        define FILTER_D (FILTER_WIDTH*FILTER_STEPS-1)
         for (dy=-FILTER_D; dy<=FILTER_D; ++dy)
         {
            double wy = bicubic[abs(dy)][0];

            if (wy != 0)
            {
               double alphay = 0;
               int dx;

               for (dx=-FILTER_D; dx<=FILTER_D; ++dx)
               {
                  double wx = bicubic[abs(dx)][0];

                  if (wx != 0 && arg->inside_fn(arg, x+dx/16, y+dy/16))
                     alphay += wx;
               }

               alpha += wy * alphay;
            }
         }

         /* This needs to be weighted for each dimension: */
         return alpha / (FILTER_WEIGHT*FILTER_WEIGHT);
      }
   }
}

/* These are the shape functions. */
/* "square",
 * { inside_square_filled, check_square_filled },
 * { inside_square, check_square }
 */
static int
square_check(double x, double y, double x1, double y1, double x2, double y2)
   /* Is x,y inside the square (x1,y1)..(x2,y2)? */
{
   /* Do a modified Cohen-Sutherland on one point, bit patterns that indicate
    * 'outside' are:
    *
    *   x<x1 | x<y1 | x<x2 | x<y2
    *    0      x      0      x     To the right
    *    1      x      1      x     To the left
    *    x      0      x      0     Below
    *    x      1      x      1     Above
    *
    * So 'inside' is (x<x1) != (x<x2) && (y<y1) != (y<y2);
    */
   return ((x<x1) ^ (x<x2)) & ((y<y1) ^ (y<y2));
}

static int
inside_square_filled(const struct arg *arg, double x, double y)
{
   return square_check(x, y, arg->x1, arg->y1, arg->x2, arg->y2);
}

static int
square_check_line(const struct arg *arg, double x, double y, double w)
   /* Check for a point being inside the boundaries implied by the given arg
    * and assuming a width 2*w each side of the boundaries.  This returns the
    * 'check' INSIDE/OUTSIDE/0 result but note the semantics:
    *
    *          +--------------+
    *          |              |   OUTSIDE
    *          |   INSIDE     |
    *          |              |
    *          +--------------+
    *
    * And '0' means within the line boundaries.
    */
{
   double cx = (arg->x1+arg->x2)/2;
   double wx = fabs(arg->x1-arg->x2)/2;
   double cy = (arg->y1+arg->y2)/2;
   double wy = fabs(arg->y1-arg->y2)/2;

   if (square_check(x, y, cx-wx-w, cy-wy-w, cx+wx+w, cy+wy+w))
   {
      /* Inside, but maybe too far; check for the redundant case where
       * the lines overlap:
       */
      wx -= w;
      wy -= w;
      if (wx > 0 && wy > 0 && square_check(x, y, cx-wx, cy-wy, cx+wx, cy+wy))
         return INSIDE; /* between (inside) the boundary lines. */

      return 0; /* inside the lines themselves. */
   }

   return OUTSIDE; /* outside the boundary lines. */
}

static int
check_square_filled(const struct arg *arg, double x, double y)
{
   /* The filter extends +/-FILTER_WIDTH each side of each output point, so
    * the check has to expand and contract the square by that amount; '0'
    * means close enough to the edge of the square that the bicubic filter has
    * to be run, OUTSIDE means alpha==0, INSIDE means alpha==1.
    */
   return square_check_line(arg, x, y, FILTER_WIDTH);
}

static int
inside_square(const struct arg *arg, double x, double y)
{
   /* Return true if within the drawn lines, else false, no need to distinguish
    * INSIDE vs OUTSIDE here:
    */
   return square_check_line(arg, x, y, arg->width/2) == 0;
}

static int
check_square(const struct arg *arg, double x, double y)
{
   /* So for this function a result of 'INSIDE' means inside the actual lines.
    */
   double w = arg->width/2;

   if (square_check_line(arg, x, y, w+FILTER_WIDTH) == 0)
   {
      /* Somewhere close to the boundary lines. If far enough inside one of
       * them then we can return INSIDE:
       */
      w -= FILTER_WIDTH;

      if (w > 0 && square_check_line(arg, x, y, w) == 0)
         return INSIDE;

      /* Point is somewhere in the filter region: */
      return 0;
   }

   else /* Inside or outside the square by more than w+FILTER_WIDTH. */
      return OUTSIDE;
}

/* "circle",
 * { inside_circle_filled, check_circle_filled },
 * { inside_circle, check_circle }
 *
 * The functions here are analoguous to the square ones; however, they check
 * the corresponding ellipse as opposed to the rectangle.
 */
static int
circle_check(double x, double y, double x1, double y1, double x2, double y2)
{
   if (square_check(x, y, x1, y1, x2, y2))
   {
      /* Inside the square, so maybe inside the circle too: */
      const double cx = (x1 + x2)/2;
      const double cy = (y1 + y2)/2;
      const double dx = x1 - x2;
      const double dy = y1 - y2;

      x = (x - cx)/dx;
      y = (y - cy)/dy;

      /* It is outside if the distance from the center is more than half the
       * diameter:
       */
      return x*x+y*y < .25;
   }

   return 0; /* outside */
}

static int
inside_circle_filled(const struct arg *arg, double x, double y)
{
   return circle_check(x, y, arg->x1, arg->y1, arg->x2, arg->y2);
}

static int
circle_check_line(const struct arg *arg, double x, double y, double w)
   /* Check for a point being inside the boundaries implied by the given arg
    * and assuming a width 2*w each side of the boundaries.  This function has
    * the same semantic as square_check_line but tests the circle.
    */
{
   double cx = (arg->x1+arg->x2)/2;
   double wx = fabs(arg->x1-arg->x2)/2;
   double cy = (arg->y1+arg->y2)/2;
   double wy = fabs(arg->y1-arg->y2)/2;

   if (circle_check(x, y, cx-wx-w, cy-wy-w, cx+wx+w, cy+wy+w))
   {
      /* Inside, but maybe too far; check for the redundant case where
       * the lines overlap:
       */
      wx -= w;
      wy -= w;
      if (wx > 0 && wy > 0 && circle_check(x, y, cx-wx, cy-wy, cx+wx, cy+wy))
         return INSIDE; /* between (inside) the boundary lines. */

      return 0; /* inside the lines themselves. */
   }

   return OUTSIDE; /* outside the boundary lines. */
}

static int
check_circle_filled(const struct arg *arg, double x, double y)
{
   return circle_check_line(arg, x, y, FILTER_WIDTH);
}

static int
inside_circle(const struct arg *arg, double x, double y)
{
   return circle_check_line(arg, x, y, arg->width/2) == 0;
}

static int
check_circle(const struct arg *arg, double x, double y)
{
   /* Exactly as the 'square' code.  */
   double w = arg->width/2;

   if (circle_check_line(arg, x, y, w+FILTER_WIDTH) == 0)
   {
      w -= FILTER_WIDTH;

      if (w > 0 && circle_check_line(arg, x, y, w) == 0)
         return INSIDE;

      /* Point is somewhere in the filter region: */
      return 0;
   }

   else /* Inside or outside the square by more than w+FILTER_WIDTH. */
      return OUTSIDE;
}

/* "line",
 * { NULL, NULL },  There is no 'filled' line.
 * { inside_line, check_line }
 */
static int
line_check(double x, double y, double x1, double y1, double x2, double y2,
   double w, double expand)
{
   /* Shift all the points to (arg->x1, arg->y1) */
   double lx = x2 - x1;
   double ly = y2 - y1;
   double len2 = lx*lx + ly*ly;
   double cross, dot;

   x -= x1;
   y -= y1;

   /* The dot product is the distance down the line, the cross product is
    * the distance away from the line:
    *
    *    distance = |cross| / sqrt(len2)
    */
   cross = x * ly - y * lx;

   /* If 'distance' is more than w the point is definitely outside the line:
    *
    *     distance >= w
    *     |cross|  >= w * sqrt(len2)
    *     cross^2  >= w^2 * len2:
    */
   if (cross*cross >= (w+expand)*(w+expand)*len2)
      return 0; /* outside */

   /* Now find the distance *along* the line; this comes from the dot product
    * lx.x+ly.y. The actual distance (in pixels) is:
    *
    *   distance = dot / sqrt(len2)
    */
   dot = lx * x + ly * y;

   /* The test for 'outside' is:
    *
    *    distance < 0 || distance > sqrt(len2)
    *                 -> dot / sqrt(len2) > sqrt(len2)
    *                 -> dot > len2
    *
    * But 'expand' is used for the filter width and needs to be handled too:
    */
   return dot > -expand && dot < len2+expand;
}

static int
inside_line(const struct arg *arg, double x, double y)
{
   return line_check(x, y, arg->x1, arg->y1, arg->x2, arg->y2, arg->width/2, 0);
}

static int
check_line(const struct arg *arg, double x, double y)
{
   /* The end caps of the line must be checked too; it's not enough just to
    * widen the line by FILTER_WIDTH; 'expand' exists for this purpose:
    */
   if (line_check(x, y, arg->x1, arg->y1, arg->x2, arg->y2, arg->width/2,
       FILTER_WIDTH))
   {
      /* Inside the line+filter; far enough inside that the filter isn't
       * required?
       */
      if (arg->width > 2*FILTER_WIDTH &&
          line_check(x, y, arg->x1, arg->y1, arg->x2, arg->y2, arg->width/2,
             -FILTER_WIDTH))
         return INSIDE;

      return 0;
   }

   return OUTSIDE;
}

static const struct
{
   const char    *name;
   shape_fn_ptr   function[2/*fill,line*/][2];
#  define         FN_INSIDE 0
#  define         FN_CHECK 1
} shape_defs[] =
{
   {  "square",
      {  { inside_square_filled, check_square_filled },
         { inside_square, check_square } }
   },
   {  "circle",
      {  { inside_circle_filled, check_circle_filled },
         { inside_circle, check_circle } }
   },
   {  "line",
      {  { NULL, NULL },
         { inside_line, check_line } }
   }
};

#define shape_count ((sizeof shape_defs)/(sizeof shape_defs[0]))

static shape_fn_ptr
shape_of(const char *arg, double width, int f)
{
   unsigned int i;

   for (i=0; i<shape_count; ++i) if (strcmp(shape_defs[i].name, arg) == 0)
   {
      shape_fn_ptr fn = shape_defs[i].function[width != 0][f];

      if (fn != NULL)
         return fn;

      fprintf(stderr, "genpng: %s %s not supported\n",
         width == 0 ? "filled" : "unfilled", arg);
      exit(1);
   }

   fprintf(stderr, "genpng: %s: not a valid shape name\n", arg);
   exit(1);
}

static void
parse_arg(struct arg *arg, const char **argv/*7 arguments*/)
{
   /* shape ::= color width shape x1 y1 x2 y2 */
   arg->color = color_of(argv[0]);
   arg->width = width_of(argv[1]);
   arg->inside_fn = shape_of(argv[2], arg->width, FN_INSIDE);
   arg->check_fn = shape_of(argv[2], arg->width, FN_CHECK);
   arg->x1 = coordinate_of(argv[3]);
   arg->y1 = coordinate_of(argv[4]);
   arg->x2 = coordinate_of(argv[5]);
   arg->y2 = coordinate_of(argv[6]);
}

static png_uint_32
read_wh(const char *name, const char *str)
   /* read a PNG width or height */
{
   char *ep = NULL;
   unsigned long ul = strtoul(str, &ep, 10);

   if (ep != NULL && *ep == 0 && ul > 0 && ul <= 0x7fffffff)
      return (png_uint_32)/*SAFE*/ul;

   fprintf(stderr, "genpng: %s: invalid number %s\n", name, str);
   exit(1);
}

static void
pixel(png_uint_16p p, struct arg *args, int nargs, double x, double y)
{
   /* Fill in the pixel by checking each shape (args[nargs]) for effects on
    * the corresponding sample:
    */
   double r=0, g=0, b=0, a=0;

   while (--nargs >= 0 && a != 1)
   {
      /* NOTE: alpha_calc can return a value outside the range 0..1 with the
       * bicubic filter.
       */
      const double alpha = alpha_calc(args+nargs, x, y) * (1-a);

      r += alpha * args[nargs].color->red;
      g += alpha * args[nargs].color->green;
      b += alpha * args[nargs].color->blue;
      a += alpha;
   }

   /* 'a' may be negative or greater than 1; if it is, negative clamp the
    * pixel to 0 if >1 clamp r/g/b:
    */
   if (a > 0)
   {
      if (a > 1)
      {
         if (r > 1) r = 1;
         if (g > 1) g = 1;
         if (b > 1) b = 1;
         a = 1;
      }

      /* And fill in the pixel: */
      p[0] = (png_uint_16)/*SAFE*/round(r * 65535);
      p[1] = (png_uint_16)/*SAFE*/round(g * 65535);
      p[2] = (png_uint_16)/*SAFE*/round(b * 65535);
      p[3] = (png_uint_16)/*SAFE*/round(a * 65535);
   }

   else
      p[3] = p[2] = p[1] = p[0] = 0;
}

int
main(int argc, const char **argv)
{
   int convert_to_8bit = 0;

   /* There is one option: --8bit: */
   if (argc > 1 && strcmp(argv[1], "--8bit") == 0)
      --argc, ++argv, convert_to_8bit = 1;

   if (argc >= 3)
   {
      png_uint_16p buffer;
      int nshapes;
      png_image image;
#     define max_shapes 256
      struct arg arg_list[max_shapes];

      /* The libpng Simplified API write code requires a fully initialized
       * structure.
       */
      memset(&image, 0, sizeof image);
      image.version = PNG_IMAGE_VERSION;
      image.opaque = NULL;
      image.width = read_wh("width", argv[1]);
      image.height = read_wh("height", argv[2]);
      image.format = PNG_FORMAT_LINEAR_RGB_ALPHA;
      image.flags = 0;
      image.colormap_entries = 0;

      /* Check the remainder of the arguments */
      for (nshapes=0; 3+7*(nshapes+1) <= argc && nshapes < max_shapes;
           ++nshapes)
         parse_arg(arg_list+nshapes, argv+3+7*nshapes);

      if (3+7*nshapes != argc)
      {
         fprintf(stderr, "genpng: %s: too many arguments\n", argv[3+7*nshapes]);
         return 1;
      }

#if 1
     /* TO do: determine whether this guard against overflow is necessary.
      * This comment in png.h indicates that it should be safe: "libpng will
      * refuse to process an image where such an overflow would occur", but
      * I don't see where the image gets rejected when the buffer is too
      * large before the malloc is attempted.
      */
      if (image.height > ((size_t)(-1))/(8*image.width)) {
         fprintf(stderr, "genpng: image buffer would be too big");
         return 1;
      }
#endif

      /* Create the buffer: */
      buffer = malloc(PNG_IMAGE_SIZE(image));

      if (buffer != NULL)
      {
         png_uint_32 y;

         /* Write each row... */
         for (y=0; y<image.height; ++y)
         {
            png_uint_32 x;

            /* Each pixel in each row: */
            for (x=0; x<image.width; ++x)
               pixel(buffer + 4*(x + y*image.width), arg_list, nshapes, x, y);
         }

         /* Write the result (to stdout) */
         if (png_image_write_to_stdio(&image, stdout, convert_to_8bit,
             buffer, 0/*row_stride*/, NULL/*colormap*/))
         {
            free(buffer);
            return 0; /* success */
         }

         else
            fprintf(stderr, "genpng: write stdout: %s\n", image.message);

         free(buffer);
      }

      else
         fprintf(stderr, "genpng: out of memory: %lu bytes\n",
               (unsigned long)PNG_IMAGE_SIZE(image));
   }

   else
   {
      /* Wrong number of arguments */
      fprintf(stderr, "genpng: usage: genpng [--8bit] width height {shape}\n"
         " Generate a transparent PNG in RGBA (truecolor+alpha) format\n"
         " containing the given shape or shapes.  Shapes are defined:\n"
         "\n"
         "  shape ::= color width shape x1 y1 x2 y2\n"
         "  color ::= black|white|red|green|yellow|blue\n"
         "  color ::= brown|purple|pink|orange|gray|cyan\n"
         "  width ::= filled|<number>\n"
         "  shape ::= circle|square|line\n"
         "  x1,x2 ::= <number>\n"
         "  y1,y2 ::= <number>\n"
         "\n"
         " Numbers are floating point numbers describing points relative to\n"
         " the top left of the output PNG as pixel coordinates.  The 'width'\n"
         " parameter is either the width of the line (in output pixels) used\n"
         " to draw the shape or 'filled' to indicate that the shape should\n"
         " be filled with the color.\n"
         "\n"
         " Colors are interpreted loosely to give access to the eight full\n"
         " intensity RGB values:\n"
         "\n"
         "  black, red, green, blue, yellow, cyan, purple, white,\n"
         "\n"
         " Cyan is full intensity blue+green; RGB(0,1,1), plus the following\n"
         " lower intensity values:\n"
         "\n"
         "  brown:  red+orange:  RGB(0.5, 0.125, 0) (dark red+orange)\n"
         "  pink:   red+white:   RGB(1.0, 0.5,   0.5)\n"
         "  orange: red+yellow:  RGB(1.0, 0.5,   0)\n"
         "  gray:   black+white: RGB(0.5, 0.5,   0.5)\n"
         "\n"
         " The RGB values are selected to make detection of aliasing errors\n"
         " easy. The names are selected to make the description of errors\n"
         " easy.\n"
         "\n"
         " The PNG is written to stdout, if --8bit is given a 32bpp RGBA sRGB\n"
         " file is produced, otherwise a 64bpp RGBA linear encoded file is\n"
         " written.\n");
   }

   return 1;
}
#endif /* SIMPLIFIED_WRITE && STDIO */