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/*
* Copyright 2005 Sun Microsystems, Inc. All rights reserved.
* Use is subject to license terms.
*/
/* Copyright (c) 1984, 1986, 1987, 1988, 1989 AT&T */
/* All Rights Reserved */
/*
* Copyright (c) 1980 Regents of the University of California.
* All rights reserved. The Berkeley software License Agreement
* specifies the terms and conditions for redistribution.
*/
#pragma ident "%Z%%M% %I% %E% SMI"
#include "gigi.h"
/*
* gigi requires knowing the anlge of arc. To do this, the triangle formula
* c^2 = a^2 + b^2 - 2*a*b*cos(angle)
* is used where "a" and "b" are the radius of the circle and "c" is the
* distance between the beginning point and the end point.
*
* This gives us "angle" or angle - 180. To find out which, draw a line from
* beg to center. This splits the plane in half. All points on one side of the
* plane will have the same sign when plugged into the equation for the line.
* Pick a point on the "right side" of the line (see program below). If "end"
* has the same sign as this point does, then they are both on the same side
* of the line and so angle is < 180. Otherwise, angle > 180.
*/
#define side(x,y) (a*(x)+b*(y)+c > 0.0 ? 1 : -1)
void
arc(int xcent, int ycent, int xbeg, int ybeg, int xend, int yend)
{
double radius2, c2;
double a,b,c;
int angle;
/* Probably should check that this is really a circular arc. */
radius2 = (xcent-xbeg)*(xcent-xbeg) + (ycent-ybeg)*(ycent-ybeg);
c2 = (xend-xbeg)*(xend-xbeg) + (yend-ybeg)*(yend-ybeg);
angle = (int) ( 180.0/PI * acos(1.0 - c2/(2.0*radius2)) + 0.5 );
a = (double) (ycent - ybeg);
b = (double) (xcent - xbeg);
c = (double) (ycent*xbeg - xcent*ybeg);
if (side(xbeg + (ycent-ybeg), ybeg - (xcent-xbeg)) != side(xend,yend))
angle += 180;
move(xcent, ycent);
printf("C(A%d c)[%d,%d]", angle, xbeg, ybeg);
}
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