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Java - Draw a ruler (line with tick marks at 90 degree angle)

I'm using Java AWT to draw lines on a panel (Line2D and Graphics2D.drawLine()) and I'm wondering how I can draw a line with tick marks, similar to:

|----|----|----|----|----|

I know the positions I'd like to draw the ticks at in advance.

The lines could be in any position, so the ticks must be drawn at an angle releative to the line itself.

My basic geometry & ability to apply it in Java is failing me. :)

like image 729
Matt Avatar asked Aug 15 '10 17:08

Matt


3 Answers

I suggest you

  1. implement a ruler-drawing-method that draws a simple horizontal ruler from left to right
  2. Figure out the desired angle using Math.atan2.
  3. Apply an AffineTransform with translation and rotation before invoking the ruler-drawing-method.

Here is a complete test-program. (The Graphics.create method is used to create a copy of the original graphics object, so we don't mess up the original transform.)

import java.awt.*;

public class RulerExample {

    public static void main(String args[]) {
        JFrame f = new JFrame();
        f.add(new JComponent() {

            private final double TICK_DIST = 20;

            void drawRuler(Graphics g1, int x1, int y1, int x2, int y2) {
                Graphics2D g = (Graphics2D) g1.create();

                double dx = x2 - x1, dy = y2 - y1;
                double len = Math.sqrt(dx*dx + dy*dy);
                AffineTransform at = AffineTransform.getTranslateInstance(x1, y1);
                at.concatenate(AffineTransform.getRotateInstance(Math.atan2(dy, dx)));
                g.transform(at);

                // Draw horizontal ruler starting in (0, 0)
                g.drawLine(0, 0, (int) len, 0);
                for (double i = 0; i < len; i += TICK_DIST)
                    g.drawLine((int) i, -3, (int) i, 3);
            }

            public void paintComponent(Graphics g) {
                drawRuler(g, 10, 30, 300, 150);
                drawRuler(g, 300, 150, 100, 100);
                drawRuler(g, 100, 100, 120, 350);
                drawRuler(g, 50, 350, 350, 50);
            }
        });

        f.setDefaultCloseOperation(JFrame.EXIT_ON_CLOSE);
        f.setSize(400, 400);
        f.setVisible(true);
    }
}

enter image description here

Note, that you could just as easily draw numbers above the ticks. The drawString-calls would go through the same transformation and get nicely "tilted" along the line.

like image 188
aioobe Avatar answered Nov 16 '22 12:11

aioobe


Things that need noting:

  • A perpendicular line has a slope of -1/oldslope.
  • In order to support lines in any direction, you need to do it parametrically
  • Thus, you have dy and dx across the original line, which means that newdx=dy; newdy=-1*dx.
  • If you have it such that <dx, dy> is a unit vector (sqrt(dx*dx+dy+dy)==1, or dx==cos(theta); dy=sin(theta) for some theta), you then just need to know how far apart you want the tick marks.
  • sx, sy are your start x and y
  • length is the length of the line
  • seglength is the length of the dashes
  • dx, dy is the slopes of the original line
  • newdx, newdy are the (calculated above) slopes of the cross lines

Thus,

  1. Draw a line from <sx,sy> (start x,y) to <sx+dx*length,sy+dy*length>
  2. Draw a set of lines (for(i=0;i<=length;i+=interval) from <sx+dx*i-newdx*seglength/2,sy+dy*i-newdy*seglength/2> to <sx+dx*i+newdx*seglength/2,sy+dy*i+newdy*seglength/2>
like image 30
zebediah49 Avatar answered Nov 16 '22 12:11

zebediah49


I hope you know matrix multiplication. In order to rotate a line you need to multiple it by rotation matrix. (I coudln't draw a proper matrix but assume both line are not separated)

|x'| = |cos(an) -sin(an)| |x|

|y`| = |sin(an)  cos(an)| |y|

The old points are x,y and the new is x',y'. Let us illustrate by an example, lets say you have a vertical line from (0,0) to (0,1), now you want to rotate it by 90 degrees. (0,0) will remain zero so lets just see what happens to (0,1)

|x'| = |cos(90) -sin(90)| |0|

|y`| = |sin(90)  cos(90)| |1|

==

|1 0| |0|

|0 1| |1|

==

| 1*0 + 0*1|

| 0*0 + 1*1|

== |0|

   |1|

you get to horizontal line (0,0),(0,1) like you would expect.

Hope it helps,
Roni

like image 1
roni bar yanai Avatar answered Nov 16 '22 13:11

roni bar yanai