How to draw star in java swing using fillPolygon - java

I'm having trouble setting the coordinate of the star are there any better solution for this. I cannot get the the correct shape. Can someone help me on this?
public void star(Graphics shapes)
{
shapes.setColor(color);
int[] x = {42,52,72,52,60,40,15,28,9,32,42};
int [] y = {38,62,68,80,105,85,102,75,58,20,38};
shapes.fillPolygon(x, y, 5);
}

Sun's implementation provides some custom Java 2D shapes like Rectangle, Oval, Polygon etc. but it's not enough. There are GUIs which require more custom shapes like Regular Polygon, Star and Regular polygon with rounded corners. The project provides some more shapes often used. All the classes implements Shape interface which allows user to use all the usual methods of Graphics2D like fill(), draw(), and create own shapes by combining them.
Regular Polygon Star
Edit:
Link

Honestly, I'd use the 2D Graphics shapes API, they allow you to "draw" a shape, which is simpler (IMHO) then using polygon. The advantage is, they are easy to paint and transform
Having said that, the problem you're actually having is the fact that you're not passing the right information to the fillPolygon method.
If you take a look at the JavaDocs for Graphics#fillPolygon, you'll note that the last parameter is the number of points:
nPoints - a the total number of points.
But you're passing 5, where there are actually 11 points in your array
Something like...
shapes.setColor(color);
int[] x = {42,52,72,52,60,40,15,28,9,32,42};
int [] y = {38,62,68,80,105,85,102,75,58,20,38};
shapes.fillPolygon(x, y, 11);
should now draw all the points, but some of your coordinates are slightly off, so you might want to check that

The second to last number of your Y should be 60 not 20
g2.setColor(color);
int[] x = {42,52,72,52,60,40,15,28,9,32,42};
int[] y = {38,62,68,80,105,85,102,75,58,60,38};
g2.fillPolygon(x , y, 11);

I'm having trouble setting the coordinate of the star are there any better solution for this
Check out Playing With Shapes. You should be able to use the ShapeUtils class to generate your shape.
This class will generate the points for you so you don't need to manage every pixel.

a star has 10 points ppl mind that not 11
setBackground(Color.black);
int[]x={250,150,0,150,100,250,400,350,500,350};
int[]y={100,200,200,300,400,300,400,300,200,200};
g.fillPolygon( (x),(y),10);
setForeground(Color.cyan);
this will help to draw a star with black bg and cyan foreground

Related

How do you create a diffFunction in Java for use in QNMinimizer?

I am trying to use QNMinimizer from the Stanford NLP library and am having trouble with the parameters I need to make qn.minimize run properly.
QNMinimzer qn = new QNMinimizer(10, true)
qn.minimize(null, 1e-5, new double[] {0,0,0}, 400)
I need to put an object of type diffFunction where the "null" is but am not sure how to create/implement one. I have a method that uses gradient descent and want to incorporate that into the diffFunction object.
You should simply be able to implement the DiffFunction interface -- Really I'd recommend AbstractCachingDiffFunction once you understand what's going on, just because it's more efficient and comes with some nice utility functions (e.g., a gradient checker).
At a high level, for any input vector (represented as a double vector of length k), you need to provide two values: the value of your function , and a gradient , output as a double vector of length .
The dimension k is defined in Function#domainDimension (a supeinterface of DiffFunction).
The value y is defined in Function#valueAt.
The gradient is defined in DiffFunction#derivativeAt.
If you have gradient descent already implemented, the value y will be the value of the loss. The gradient will be the gradient in gradient descent. If you have stochastic gradient descent rather than batch gradient descent. the value y is the sum of the losses over your dataset, and same with the gradient.

worldToScreen() - How does it work?

I am reading an android tutorial for game development that explains how to convert in-game coordinates to actual pixels. Simple enough. This is done via function worldToScreen() as follows:
public Rect worldToScreen(float objectX, float objectY, float objectWidth, float objectHeight){
int left = (int) (screenCentreX - ((currentViewportWorldCentre.x - objectX) * pixelsPerMetreX));
int top = (int) (screenCentreY - ((currentViewportWorldCentre.y - objectY) * pixelsPerMetreY));
int right = (int) (left + (objectWidth * pixelsPerMetreX));
int bottom = (int) (top + (objectHeight * pixelsPerMetreY));
convertedRect.set(left, top, right, bottom);
return convertedRect;
}
It seems to return a rectangle object containing the four points that a square object would occupy.
Why does it use a square?
Why is it substracting top/left and adding bottom/right?
A thorough explanation will be much appreciated.
Answer to question 1
He's using a rectangle probably because it's a simple geometry object that is already implemented in Java and in most gaming libraries, like the one you are using (i can see he's using the Rect class).
Rectangle is also a common solution in 2D games when you want to implement simple collision detection for example.
Answer to question 2
You ask why he's adding bottom and right... But i can only see that he's adding top and left.
He's doing that because the y axis goes from up to down, and the x axis goes from left to right.
So to get the bottom point you have to add the y coordinate of the top point to the height of the rectangle.
Same for the right point, you have to add the x coordinate of the left point to the width of the rectangle.
In the hope that my Paint skills can come useful i made a drawing that probably will help you understand:
To make the drawing and my answer even more clear:
top + height = bottom
left + width = right
PS: "he" is the guy who made the tutorial that you're following.

Small bug in Koch's Snowflake Implementation

So I'm programming a recursive program that is supposed to draw Koch's snowflake using OpenGL, and I've got the program basically working except one tiny issue. The deeper the recursion, the weirder 2 particular vertices get. Pictures at the bottom.
EDIT: I don't really care about the OpenGL aspect, I've got that part down. If you don't know OpenGL, all that the glVertex does is draw a line between the two vertices specified in the 2 method calls. Pretend its drawLine(v1,v2). Same difference.
I suspect that my method for finding points is to blame, but I can't find anything that looks incorrect.
I'm following the basically standard drawing method, here are the relevant code snips
(V is for vertex V1 is the bottom left corner, v2 is the bottom right corner, v3 is the top corner):
double dir = Math.PI;
recurse(V2,V1,n);
dir=Math.PI/3;
recurse(V1,V3,n);
dir= (5./3.)* Math.PI ;
recurse(V3,V2,n);
Recursive method:
public void recurse(Point2D v1, Point2D v2, int n){
double newLength = v1.distance(v2)/3.;
if(n == 0){
gl.glVertex2d(v1.getX(),v1.getY());
gl.glVertex2d(v2.getX(),v2.getY());
}else{
Point2D p1 = getPointViaRotation(v1, dir, newLength);
recurse(v1,p1,n-1);
dir+=(Math.PI/3.);
Point2D p2 = getPointViaRotation(p1,dir,newLength);
recurse(p1,p2,n-1);
dir-=(Math.PI*(2./3.));
Point2D p3 = getPointViaRotation(p2, dir, newLength);
recurse(p2,p3,n-1);
dir+=(Math.PI/3.);
recurse(p3,v2,n-1);
}
}
I really suspect my math is the problem, but this looks correct to me:
public static Point2D getPointViaRotation(Point2D p1, double rotation, double length){
double xLength = length * Math.cos(rotation);
double yLength = length * Math.sin(rotation);
return new Point2D.Double(xLength + p1.getX(), yLength + p1.getY());
}
N = 0 (All is well):
N = 1 (Perhaps a little bendy, maybe)
N = 5 (WAT)
I can't see any obvious problem code-wise. I do however have a theory about what happens.
It seems like all points in the graph are based on the locations of the points that came before it. As such, any rounding errors that occurs during this process eventually start accumulating, eventually ending with it going haywire and being way off.
What I would do for starters is calculating the start and end points of each segment before recursing, as to limit the impact of the rounding errors of the inner calls.
One thing about Koch's snowflake is, that the algorithm will lead to a rounding issue one time (it is recursive and all rounding errors add up). The trick is, to keep it going as long as possible. There're three things you can do:
If you want to get more detailed, the only way is to expand the possibilities of Double. You will need to use your own range of coordinates and transform them, every time you actually paint on the screen, to screen coordinates. Your own coordinates should zoom and show the last recursion step (the last triangle) in a coordination system of e.g. 100x100. Then calculate the three new triangles on top of that, transform into screen coordinates and paint.
The line dir=Math.PI/3; divides by 3 instead of (double) 3. Add the . after the 3
Make sure you use Point2D.Double anywhere. Your code should do so, but I would explicitely write it everywhere.
You won the game, when you still have a nice snowflake but get a Stackoverflow.
So, it turns out I am the dumbest man alive.
Thanks everyone for trying, I appreciate the help.
This code is meant to handle an equilateral triangle, its very specific about that (You can tell by the angles).
I put in a triangle with the height equal to the base (not equilateral). When I fixed the input triangle, everything works great.

Determining if a point lies within an ellipse, including the edge

I am trying to test if a point lies within a circle and if the point is on the perimeter, it should be included in the results. However, Java's contains() implementation uses less than instead of less than or equal to. For example consider this snippet:
Ellipse2D.Double circle = new Ellipse2D.Double(0, 0, 100, 100);
System.out.println(circle.contains(50, 0));
System.out.println(circle.contains(50, 100));
System.out.println(circle.contains(0, 50));
System.out.println(circle.contains(100, 50));
System.out.println(circle.contains(50, 50));
This prints the following:
false
false
false
false
true
How can I achieve a value of true for all of those cases?
You have to decide what kind of tolerance your method will use. While your example uses points that are expressible in floating point, there are many points along the border of the ellipse which will not be, and so deciding whether a point is "on the border" isn't clear-cut. If you don't much care, then I would suggest making the ellipse slightly "bigger" than you actually want and using the built-in contains() method.
If you want to write your own method, it's as simple as taking the formula for an ellipse, plugging in the X and Y values of the point you wish to test, and observing the result:
bool isInsideOfOrOnBorderOfEllipse = ((x*x)/(a*a) + (y*y)/(b*b)) <= 1;
Note that this still runs into the problem of non-representable points, so some points that you think should be "on the border" won't be.
Update: Given that you're just using the built-in ellipse object (and thus specifying height/width rather than the general ellipse parameters) it would be worthwhile to have a look at the source for contains() here: http://hg.openjdk.java.net/jdk6/jdk6/jdk/file/ffa98eed5766/src/share/classes/java/awt/geom/Ellipse2D.java
Derive a new class, and then override contains(). In the overridden version, just copy the code, except use <= instead of < and you should be good.
You could use the method intersects. As javadoc says: Tests if the interior of this Ellipse2D intersects the interior of a specified rectangular area. Although it is not a circle (best representation of a tolerance around a point) works pretty well
This snippet should work for any x, y you want to check:
int size = 2;
...
ellipse.intersects(x - (size/2), y - (size/2), size, size);
It is just a rectangle around the point of interest. More size, nore tolerance
Maybe getDistance() can help you here? Points on the prerimeter should return 0.

Graphics2D - Math plot - Ploygon - how to get all plot points

I've just tried to write "line" code to visualize a simple math;
Here it is
Ploygon polygon=new Ploygon();
int x,y;
ploygon.addPoint(0,0);
polygon.addPoint(width,height);
g.drawPolygon(polygon);
The code gives y=x effect;
OK... it is quite simple code; But the thing I am interested to get is points each N pixels during the statement period as {x0,y0}{0,0} and {x1,y1} {width,height} and that is the problem :(
The polygon xpoints array is not handy because it may contain just the same points which were added when addPoint(x,y) method was invoked; so in my case there just two added points which are connected by Polygon but what about all the rest points which stay between these points {x0,y0}{0,0} and {x1,y1} {width,height} ? How to get them?
For example. Coming back to the previous snippet how to find out what point x,y value is when (height%N)=0 etc?
Is there the most optimal way?
Thanks
What you have to realise here is that you are no longer working with pixels/coordinates per se, but you are working with vectors. You'd get much the same image from a polygon contained the coordinates (-500,-500) and (500,500) which is drawn onto a Graphics object which represents the (clipped) area from (0,0) in the bottom left to (100,100) in the bottom right. (ignoring for now that the actual coordinate system of Graphics has an inverted y-axis).
Therefore you have to solve this in a more back-to-basic's Math way rather than a “read the pixels” way. Unless you just want to determine if a given point is in the shape (for which the Shape interface offers a built-in method), you would be looking at calculating the slope of a line and determining functions which represent your line. For instance continuing from the example you have two points (-500,-500) and (500,500) which gives a slope of 1000/1000 = 1. So you could rewrite that function in terms of your x-coordinates as f(x) = -500 + (x + 500). Then if you want to know if the point (100,200) is on that line all you need to do is calculate f(100) and see that it isn't.
Getting back to your example, finding points which match a predicate (height%N =0), we'd be looking for f(x) == 0 mod N and so 'all' you'd need to do is solve the equation for x.

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