#include <u.h>#include <libc.h>#include <bio.h>#include "../common/common.h"#include "tr2post.h" BOOLEAN drawflag = FALSE; voidcover(double x, double y) {} voiddrawspline(Biobufhdr *Bp, int flag) { /* flag!=1 connect end points */ int x[100], y[100]; int i, N;/* * * Spline drawing routine for Postscript printers. The complicated stuff is * handled by procedure Ds, which should be defined in the library file. I've * seen wrong implementations of troff's spline drawing, so fo the record I'll * write down the parametric equations and the necessary conversions to Bezier * cubic splines (as used in Postscript). * * * Parametric equation (x coordinate only): * * * (x2 - 2 * x1 + x0) 2 (x0 + x1) * x = ------------------ * t + (x1 - x0) * t + --------- * 2 2 * * * The coefficients in the Bezier cubic are, * * * A = 0 * B = (x2 - 2 * x1 + x0) / 2 * C = x1 - x0 * * * while the current point is, * * current-point = (x0 + x1) / 2 * * Using the relationships given in the Postscript manual (page 121) it's easy to * see that the control points are given by, * * * x0' = (x0 + 5 * x1) / 6 * x1' = (x2 + 5 * x1) / 6 * x2' = (x1 + x2) / 2 * * * where the primed variables are the ones used by curveto. The calculations * shown above are done in procedure Ds using the coordinates set up in both * the x[] and y[] arrays. * * A simple test of whether your spline drawing is correct would be to use cip * to draw a spline and some tangent lines at appropriate points and then print * the file. * */ for (N=2; N<sizeof(x)/sizeof(x[0]); N++) if (Bgetfield(Bp, 'd', &x[N], 0)<=0 || Bgetfield(Bp, 'd', &y[N], 0)<=0) break; x[0] = x[1] = hpos; y[0] = y[1] = vpos; for (i = 1; i < N; i++) { x[i+1] += x[i]; y[i+1] += y[i]; } x[N] = x[N-1]; y[N] = y[N-1]; for (i = ((flag!=1)?0:1); i < ((flag!=1)?N-1:N-2); i++) { endstring(); if (pageon()) Bprint(Bstdout, "%d %d %d %d %d %d Ds\n", x[i], y[i], x[i+1], y[i+1], x[i+2], y[i+2]);/* if (dobbox == TRUE) { /* could be better *//* cover((double)(x[i] + x[i+1])/2,(double)-(y[i] + y[i+1])/2);/* cover((double)x[i+1], (double)-y[i+1]);/* cover((double)(x[i+1] + x[i+2])/2, (double)-(y[i+1] + y[i+2])/2);/* } */ } hpos = x[N]; /* where troff expects to be */ vpos = y[N];} voiddraw(Biobufhdr *Bp) { int r, x1, y1, x2, y2, i; int d1, d2; drawflag = TRUE; r = Bgetrune(Bp); switch(r) { case 'l': if (Bgetfield(Bp, 'd', &x1, 0)<=0 || Bgetfield(Bp, 'd', &y1, 0)<=0 || Bgetfield(Bp, 'r', &i, 0)<=0) error(FATAL, "draw line function, destination coordinates not found.\n"); endstring(); if (pageon()) Bprint(Bstdout, "%d %d %d %d Dl\n", hpos, vpos, hpos+x1, vpos+y1); hpos += x1; vpos += y1; break; case 'c': if (Bgetfield(Bp, 'd', &d1, 0)<=0) error(FATAL, "draw circle function, diameter coordinates not found.\n"); endstring(); if (pageon()) Bprint(Bstdout, "%d %d %d %d De\n", hpos, vpos, d1, d1); hpos += d1; break; case 'e': if (Bgetfield(Bp, 'd', &d1, 0)<=0 || Bgetfield(Bp, 'd', &d2, 0)<=0) error(FATAL, "draw ellipse function, diameter coordinates not found.\n"); endstring(); if (pageon()) Bprint(Bstdout, "%d %d %d %d De\n", hpos, vpos, d1, d2); hpos += d1; break; case 'a': if (Bgetfield(Bp, 'd', &x1, 0)<=0 || Bgetfield(Bp, 'd', &y1, 0)<=0 || Bgetfield(Bp, 'd', &x2, 0)<=0 || Bgetfield(Bp, 'd', &y2, 0)<=0) error(FATAL, "draw arc function, coordinates not found.\n"); endstring(); if (pageon()) Bprint(Bstdout, "%d %d %d %d %d %d Da\n", hpos, vpos, x1, y1, x2, y2); hpos += x1 + x2; vpos += y1 + y2; break; case 'q': drawspline(Bp, 1); break; case '~': drawspline(Bp, 2); break; default: error(FATAL, "unknown draw function <%c>\n", r); break; }}
#include <u.h>
#include <libc.h>
#include <bio.h>
#include "../common/common.h"
#include "tr2post.h"
BOOLEAN drawflag = FALSE;
void
cover(double x, double y) {
}
void
drawspline(Biobufhdr *Bp, int flag) { /* flag!=1 connect end points */
int x[100], y[100];
int i, N;
/*
*
* Spline drawing routine for Postscript printers. The complicated stuff is
* handled by procedure Ds, which should be defined in the library file. I've
* seen wrong implementations of troff's spline drawing, so fo the record I'll
* write down the parametric equations and the necessary conversions to Bezier
* cubic splines (as used in Postscript).
*
*
* Parametric equation (x coordinate only):
*
*
* (x2 - 2 * x1 + x0) 2 (x0 + x1)
* x = ------------------ * t + (x1 - x0) * t + ---------
* 2 2
*
*
* The coefficients in the Bezier cubic are,
*
*
* A = 0
* B = (x2 - 2 * x1 + x0) / 2
* C = x1 - x0
*
*
* while the current point is,
*
* current-point = (x0 + x1) / 2
*
* Using the relationships given in the Postscript manual (page 121) it's easy to
* see that the control points are given by,
*
*
* x0' = (x0 + 5 * x1) / 6
* x1' = (x2 + 5 * x1) / 6
* x2' = (x1 + x2) / 2
*
*
* where the primed variables are the ones used by curveto. The calculations
* shown above are done in procedure Ds using the coordinates set up in both
* the x[] and y[] arrays.
*
* A simple test of whether your spline drawing is correct would be to use cip
* to draw a spline and some tangent lines at appropriate points and then print
* the file.
*
*/
for (N=2; N<sizeof(x)/sizeof(x[0]); N++)
if (Bgetfield(Bp, 'd', &x[N], 0)<=0 || Bgetfield(Bp, 'd', &y[N], 0)<=0)
break;
x[0] = x[1] = hpos;
y[0] = y[1] = vpos;
for (i = 1; i < N; i++) {
x[i+1] += x[i];
y[i+1] += y[i];
}
x[N] = x[N-1];
y[N] = y[N-1];
for (i = ((flag!=1)?0:1); i < ((flag!=1)?N-1:N-2); i++) {
endstring();
if (pageon())
Bprint(Bstdout, "%d %d %d %d %d %d Ds\n", x[i], y[i], x[i+1], y[i+1], x[i+2], y[i+2]);
/* if (dobbox == TRUE) { /* could be better */
/* cover((double)(x[i] + x[i+1])/2,(double)-(y[i] + y[i+1])/2);
/* cover((double)x[i+1], (double)-y[i+1]);
/* cover((double)(x[i+1] + x[i+2])/2, (double)-(y[i+1] + y[i+2])/2);
/* }
*/
}
hpos = x[N]; /* where troff expects to be */
vpos = y[N];
}
void
draw(Biobufhdr *Bp) {
int r, x1, y1, x2, y2, i;
int d1, d2;
drawflag = TRUE;
r = Bgetrune(Bp);
switch(r) {
case 'l':
if (Bgetfield(Bp, 'd', &x1, 0)<=0 || Bgetfield(Bp, 'd', &y1, 0)<=0 || Bgetfield(Bp, 'r', &i, 0)<=0)
error(FATAL, "draw line function, destination coordinates not found.\n");
endstring();
if (pageon())
Bprint(Bstdout, "%d %d %d %d Dl\n", hpos, vpos, hpos+x1, vpos+y1);
hpos += x1;
vpos += y1;
break;
case 'c':
if (Bgetfield(Bp, 'd', &d1, 0)<=0)
error(FATAL, "draw circle function, diameter coordinates not found.\n");
endstring();
if (pageon())
Bprint(Bstdout, "%d %d %d %d De\n", hpos, vpos, d1, d1);
hpos += d1;
break;
case 'e':
if (Bgetfield(Bp, 'd', &d1, 0)<=0 || Bgetfield(Bp, 'd', &d2, 0)<=0)
error(FATAL, "draw ellipse function, diameter coordinates not found.\n");
endstring();
if (pageon())
Bprint(Bstdout, "%d %d %d %d De\n", hpos, vpos, d1, d2);
hpos += d1;
break;
case 'a':
if (Bgetfield(Bp, 'd', &x1, 0)<=0 || Bgetfield(Bp, 'd', &y1, 0)<=0 || Bgetfield(Bp, 'd', &x2, 0)<=0 || Bgetfield(Bp, 'd', &y2, 0)<=0)
error(FATAL, "draw arc function, coordinates not found.\n");
endstring();
if (pageon())
Bprint(Bstdout, "%d %d %d %d %d %d Da\n", hpos, vpos, x1, y1, x2, y2);
hpos += x1 + x2;
vpos += y1 + y2;
break;
case 'q':
drawspline(Bp, 1);
break;
case '~':
drawspline(Bp, 2);
break;
default:
error(FATAL, "unknown draw function <%c>\n", r);
break;
}
}