........MANDEL brot controls..... The Mandelbrot set is a set of points that satisfy a certain condition where each point is iteratively generated from its previous position within a plot, roughly where (x,iy)= -2>x>+2 and -2>iy>+2 units. New Z = Z squared plus C. Z and C are complex numbers. Z= x+iy and begins as (0,i0). C = (x+iy) and is a constant. The absissa and ordinate of C is selected and the iterations begin. If the new Z remains within bounds for a reasonable number of iterations then that point is considered to be within the Mandelbrot set. If the new Z flys off into never/ never land, then it is not. The program selects a given absissa and ordinate and plots each value of new Z on the image area. The color of the point indicates the number of iterations achieved for that given starting point. The program is started with the START button. This draws the Mandelbrot set into a target image. Wait until the image is complete, it will be announced in the banner area of the form. A starting point can be selected in two ways: The (x,iy) can be typed into the edit boxes or by mousing over the target image and clicking. When the co-ordinates are selected, click the DRAW button. The resulting points generated will be plotted into the picture area. The plotting can be halted with the STOP button. The ERASE button clears this area. The picture can be saved to disk. Finally the EXIT button terminates the session. The default co-ordinates (-360,i -.6) is a reasonably good selection. Good results for now points of interest can be chosed by changing either of these values slightly and clicking DRAW. The best points are just within the dark area of the image in the target area. The BROT program does this exercise for each of the 400x400 pixel points in turn to generate a display of the set of valid points. This exercise only shows the iterations of the regenerative process for any of these points in the set. Thanks to Mr. Yu and the RapidQ group for me being able to enjoy using a fine set of programming tools. My contributions may provide some enjoyment for some of you. --.-