best fractal software

The Part is in some form similar to the whole, called fractal, and the Koch curve is a geometric curve shaped like a snowflake, so it is called a snowflake curve, which is one of the fractal curves, which is described as follows Let's start with an example: we can see that a small cluster of broccoli is a branch of the whole flower clusters, and they have a similar shape at different scales. In other wo

The above is a pattern matching fractal example, the picture is still very beautiful, you can make wallpaper/desktop, as follows: In this small program, I used a series of pipeline to do multiple mode substitution, if it is C + + and other languages, you need to use a similar task queue way to handle (or also use multithreading). Go can be piped and can save a lot of memory. Another fractal is an iterati

DescriptionA fractal is an object or quantity that displays self-similarity, in a somewhat technical sense, on all scales. the object need not exhibit exactly the same structure at all scales, but the same "type" of structures must appear on all scales. A box fractal is defined as below: A box fractal of Degree 1 is simplyX A box

The fractal of fractal is realized by the iterative form.The graphs are all implemented in the previous drawing tools.First, the same as the original set up a JButton element component, and then add the listening method, and then the public void mouseclicked (MouseEvent e) {} method to implement the graph; Else if(S.equals ("Figure 2")) { DoubleX1 = 0, y1 = 0, x2 = 0, y2 = 0; DoubleA =-2,

In 1890, Peano g, an Italian mathematician, was invented to fill a square curve called the piano curve. Later, Hilbert made this curve, also known as the Hilbert curve. The Hilbert-Peano curve is a type of fragtal graph that can be infinitely complex. Its initial element is a square. In the iterative generation process, small squares are constantly refined. The line segments in the graph are actually used to connect the lines of each square. It features twists and turns, in one breath, and can p

As mentioned above, the levy curve is generated by dividing a line segment into two lines with the same length and vertical lines. in addition, the fragtal dragon is also to turn a line segment into two lines with an angle of 90 degrees. this section shows that a line segment is constantly divided into two equal-length and non-fixed-angle line segments to generate a graph. this is like turning a line segment into an isosceles triangle. The original line segment is the bottom side of an isosceles

Issue C: "Recursive" Fractal time limit: 1 Sec memory limit: MBSubmitted by: 17 Solution:Submitted State [Discussion Version] The topic describes fractal and has the morphological characteristics of filling space in non-integer dimensions. It is usually defined as "a rough or fragmented geometric shape, which can be divided into several parts, and each part (at least approximately) is the overall r

First, let's give an example:We can see broccoli a small cluster is a branch of the whole flower clusters, and at different scales they have self-similar shapes. In other words, smaller branches can get a flower cluster almost exactly the same as the whole by amplifying the appropriate proportions. So we can say that the broccoli cluster is an example of fractal.Fractals generally have the following characteristics:There are fine structures on any small scale, so irregular that it is difficult t

My understanding of Divide and conquer: https://www.cnblogs.com/AKMer/p/9728574.htmlTopic Portal: http://poj.org/problem?id=3889It is said that this kind of graph is called Fractal chart ... Generally find the law is good, like I this dish chicken will only make a small change in the fractal map.Time complexity:\ (O (can over) \)Space complexity:\ (O (1) \)The code is as follows:#include POJ3889

Fractal Box Dimension texture features In texture feature extraction, texture fragment dimension feature (FD) is an important description of texture. The more complex and delicate the image texture, the greater the fragment dimension. There are many methods to extract fractal dimension features, with different theoretical and computational complexity. In this paper, the calculation method of the

Description a fractal is an object or quantity this displays self-similarity, in a somewhat technical sense, on all scales . The object need not exhibit exactly the same structure at all scales, but the same ' type ' of structures must appear on all Scales.A box fractal is defined as below:A box fractal of degree 1 is simplyXA box

Importjava.awt.*;Importjava.awt.event.*;ImportJava.util.Random;Importjavax.swing.*;/** * * @author http://javaflex.iteye.com/ * */ Public classGraphicstestextendsJFrameImplementsActionListener { Public Static Final DoublePI = math.pi/180; JPanel Panel; JPanel Pnlctl; JButton button; JButton button2; Graphics2D G2; Publicgraphicstest (String string) {Super(string); } Public voidinit () {Panel=NewJPanel (); Pnlctl=NewJPanel (); Button=NewJButton ("

Advanced fractal program skills-Chapter 5 to Chapter 8Housisong@gmail.com Abstract:This series of articles is an introductory tutorial for fragment programmers. The chapters of this Article include (which may be added or deleted during planning ):I. A set of Mandelbrot iterations; II. A simple periodic algorithm with smooth color; iii. Color smoothing of the number of iterations and escape interpolation;4. Use the sin function for color smoothing; 5.

. At all corner of a cup a driveway (with mailbox) are placed for a house, with a simple successive numbering. The house in the top left corner have number 1, and the distance between the adjacent houses is 10m.The situation is shown graphically in Figure 2. As can see the Fractal Streets concept successfully eliminates the need for boring street grids and while still requiring Very little effort from our bureaucrats.As a token of their gratitude, sev

a different Julia set fragment graph. What's surprising is that every fragment graph is so beautiful. The following six images show different points of the C-worth fragment. You may not believe that such a simple constructor can generate such a beautiful image. You can change the value of the C variable in the code above to verify it in person. C = 0.45,-0.1428 C = 0.285, 0.01 C = 0.285, 0 C =-0.8, 0.156 C =-0.835,-0.2321 C =-0.70176,-0.3842 Similarly, we fix z0 = 0, so the Function Iteration r

Phoenix (Julia)The most interesting structure exists in the orange area, so now let's enlarge its structure and explore it there.Click"Fractal"--"Select ModeYou can also press the "F6" button directly. Note that a rectangle will be displayed in yourFragmentWindow PressEnter", The pattern in the fragment window will be filled by the area you selected.Another method of selecting to zoom in: Place your mouse in the fragment window, press and drag until

Recursive Algorithm -- box fractal (POJ2083)Problem Box fragment is defined as follows:The box fractal of 1 degree is:XThe box fractal of 2 degrees is:XXX If B (n-1) represents the box fragment of N-1 degrees, the box fragment of n degrees is recursively defined as follows: B (n-1) B (n-1)B (n-1)B (n-1) B (n-1) Draw a box fra