do_tris.c   [plain text]


/* $Xorg: do_tris.c,v 1.3 2000/08/17 19:54:10 cpqbld Exp $ */
/*****************************************************************************
Copyright 1988, 1989 by Digital Equipment Corporation, Maynard, Massachusetts.

                        All Rights Reserved

Permission to use, copy, modify, and distribute this software and its 
documentation for any purpose and without fee is hereby granted, 
provided that the above copyright notice appear in all copies and that
both that copyright notice and this permission notice appear in 
supporting documentation, and that the name of Digital not be
used in advertising or publicity pertaining to distribution of the
software without specific, written prior permission.  

DIGITAL DISCLAIMS ALL WARRANTIES WITH REGARD TO THIS SOFTWARE, INCLUDING
ALL IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS, IN NO EVENT SHALL
DIGITAL BE LIABLE FOR ANY SPECIAL, INDIRECT OR CONSEQUENTIAL DAMAGES OR
ANY DAMAGES WHATSOEVER RESULTING FROM LOSS OF USE, DATA OR PROFITS,
WHETHER IN AN ACTION OF CONTRACT, NEGLIGENCE OR OTHER TORTIOUS ACTION,
ARISING OUT OF OR IN CONNECTION WITH THE USE OR PERFORMANCE OF THIS
SOFTWARE.

******************************************************************************/
/* $XFree86: xc/programs/x11perf/do_tris.c,v 1.5 2001/01/17 23:45:12 dawes Exp $ */


#undef POLYTRIANGLE_HACK    /* don't use this code */
#ifdef POLYTRIANGLE_HACK
#include <X11/Xlibint.h>
#endif

#include "x11perf.h"
#include "bitmaps.h"
#include <stdio.h>
#include <math.h>

#define NUM_POINTS 3   /* 3 points to a triangle */
static XPoint *points;
static GC     pgc;

#ifndef PI
#define PI  3.14159265357989
#endif

static double 
Area(XPoint p1, XPoint p2, XPoint p3)
{
    return
      (p1.x*p2.y - p1.x*p3.y + p2.x*p3.y - p2.x*p1.y + p3.x*p1.y - p3.x*p2.y)/2;
}

/*
static double 
Distance(XPoint p1, XPoint p2)
{
    return sqrt((float) ((p1.x-p2.x)*(p1.x-p2.x) + (p1.y-p2.y)*(p1.y-p2.y)));
}
*/
    
int 
InitTriangles(XParms xp, Parms p, int reps)
{
    int     i, j, numPoints;
    int     rows;
    int     x, y;
    int     size, iradius;
    double  phi, phiinc, radius, delta, phi2, area, aarea;
    XPoint  *curPoint;

    pgc = xp->fggc;

    size = p->special;
    phi = 0.0;
    delta = 2.0 * PI / ((double) NUM_POINTS);
    if (xp->version == VERSION1_2) {
	radius = ((double) size) * sqrt(3.0)/2.0;
	phiinc = delta/10.0;
    } else {
	/* Version 1.2's radius computation was completely bogus, and resulted
	   in triangles with sides about 50% longer than advertised.  However,
	   this inadvertently resulted in triangles with areas just a little bit
	   smaller than the triangle that covers size^2 pixels, which would
	   make the area directly comparable to 10x10 rectangles and 10x10
	   trapezoids.  So here's the new computation so -triangleN has the same
	   area as -rectN.
	 */
	radius = ((double) size) * sqrt(sqrt(16.0/27.0));
	phiinc = 1.75*PI / ((double) p->objects);
    }
    iradius = (int) (radius + 0.5);

    numPoints = (p->objects) * NUM_POINTS;  
    points = (XPoint *)malloc(numPoints * sizeof(XPoint));
    curPoint = points;
    x = iradius;
    y = iradius;
    rows = 0;
    aarea = 0.0;

    for (i = 0; i != p->objects; i++) {
	for (j = 0; j != NUM_POINTS; j++) {
	    phi2 = phi + ((double) j) * delta;
	    curPoint->x = (int) ((double)x + (radius * cos(phi2)) + 0.5);
	    curPoint->y = (int) ((double)y + (radius * sin(phi2)) + 0.5);
	    curPoint++;
	}
	area = Area(curPoint[-1], curPoint[-2], curPoint[-3]);
	aarea += area;
/*	printf("%6.1lf %6.1lf %6.1lf   %6.1lf\n",
	    Distance(curPoint[-1], curPoint[-2]),
	    Distance(curPoint[-1], curPoint[-3]),
	    Distance(curPoint[-2], curPoint[-3]),
	    area);
*/	
	phi += phiinc;
	y += 2 * iradius;
	rows++;
	if (y + iradius > HEIGHT || rows == MAXROWS) {
	    rows = 0;
	    y = iradius;
	    x += 2 * iradius;
	    if (x + iradius > WIDTH) {
		x = iradius;
	    }
	}
    }
/*    printf("Average area = %6.2lf\n", aarea/p->objects); */

    SetFillStyle(xp, p);

    return reps;
}

#ifndef POLYTRIANGLE_HACK

void 
DoTriangles(XParms xp, Parms p, int reps)
{
    int     i, j;
    XPoint  *curPoint;

    for (i = 0; i != reps; i++) {
        curPoint = points;
        for (j = 0; j != p->objects; j++) {
            XFillPolygon(xp->d, xp->w, pgc, curPoint, NUM_POINTS, Convex, 
			 CoordModeOrigin);
            curPoint += NUM_POINTS;
	}
        if (pgc == xp->bggc)
            pgc = xp->fggc;
        else
            pgc = xp->bggc;
	CheckAbort ();
    }
}

#else

static xReq _dummy_request = {
	0, 0, 0
};

static void
XPolyTriangle(register Display *dpy, 
	      Drawable d, GC gc, XPoint *points, 
	      int n_triangles, int shape, int mode)
{
    register xFillPolyReq *req;
    register long nbytes;
    int		max_triangles;
    int		n_this_time;
    int		*buf, *pts;
    int		gcid;
    int		last;

    max_triangles = (dpy->bufmax - dpy->buffer) / 28;
    LockDisplay(dpy);
    FlushGC(dpy, gc);
    dpy->request += n_triangles;
    pts = (int *) points;
    gcid = gc->gid;
    last = shape | (mode << 8);
    while (n_triangles)
    {
	if ((n_this_time = max_triangles) > n_triangles)
	    n_this_time = n_triangles;
	n_triangles -= n_this_time;
	GetReqExtra(FillPoly, 
	    (SIZEOF(xFillPolyReq) + 12) * n_this_time - SIZEOF(xFillPolyReq), req);
	--dpy->request;

	buf = req;
        while (n_this_time--)
	{
	    buf[0] = X_FillPoly | (7 << 16);
	    buf[1] = d;
	    buf[2] = gcid;
	    buf[3] = last;
	    buf[4] = pts[0];
	    buf[5] = pts[1];
	    buf[6] = pts[2];
	    buf += 7;
	    pts += 3;
	}
    }
    dpy->last_req = &_dummy_request;
    UnlockDisplay(dpy);
    SyncHandle();
}

void 
DoTriangles(XParms xp, Parms p, int reps)
{
    int     i, j;
    XPoint  *curPoint;

    for (i = 0; i != reps; i++) {
        XPolyTriangle (xp->d, xp->w, pgc, points, p->objects, Convex, 
			 CoordModeOrigin);
        if (pgc == xp->bggc)
            pgc = xp->fggc;
        else
            pgc = xp->bggc;
	CheckAbort ();
    }
}
#endif

void 
EndTriangles(XParms xp, Parms p)
{
    free(points);
}