24 June 2012 10:50:19.816 AM MANDELBROT_OPEN_MP FORTRAN90/OpenMP version Create an ASCII PPM image of the Mandelbrot set. For each point C = X + i*Y with X range [ -2.25000 , 1.25000 ] and Y range [ -1.75000 , 1.75000 ] carry out 2000 iterations of the map Z(n+1) = Z(n)^2 + C. If the iterates stay bounded (norm less than 2) then C is taken to be a member of the set. An ASCII PPM image of the set is created using M = 500 pixels in the X direction and N = 500 pixels in the Y direction. Time = 0.626832 Graphics data written to "mandelbrot.ppm". MANDELBROT_OPEN_MP Normal end of execution. 24 June 2012 10:50:20.640 AM 24 June 2012 10:50:20.643 AM MANDELBROT_OPEN_MP FORTRAN90/OpenMP version Create an ASCII PPM image of the Mandelbrot set. For each point C = X + i*Y with X range [ -2.25000 , 1.25000 ] and Y range [ -1.75000 , 1.75000 ] carry out 2000 iterations of the map Z(n+1) = Z(n)^2 + C. If the iterates stay bounded (norm less than 2) then C is taken to be a member of the set. An ASCII PPM image of the set is created using M = 500 pixels in the X direction and N = 500 pixels in the Y direction. Time = 0.326107 Graphics data written to "mandelbrot.ppm". MANDELBROT_OPEN_MP Normal end of execution. 24 June 2012 10:50:21.166 AM 24 June 2012 10:50:21.169 AM MANDELBROT_OPEN_MP FORTRAN90/OpenMP version Create an ASCII PPM image of the Mandelbrot set. For each point C = X + i*Y with X range [ -2.25000 , 1.25000 ] and Y range [ -1.75000 , 1.75000 ] carry out 2000 iterations of the map Z(n+1) = Z(n)^2 + C. If the iterates stay bounded (norm less than 2) then C is taken to be a member of the set. An ASCII PPM image of the set is created using M = 500 pixels in the X direction and N = 500 pixels in the Y direction. Time = 0.323536 Graphics data written to "mandelbrot.ppm". MANDELBROT_OPEN_MP Normal end of execution. 24 June 2012 10:50:21.692 AM