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- {BAIL_OUT.FRM see bail_out.bat and bail_out.par
- These formulas explore various heterodox ways of satisfying the
- bail_out condition for the classical Mandelbrot set. You won't get the
- "mathematically correct" Mandelbrot, but the results are visually in-
- teresting!
- File Bail_out.par has some beautiful and strange examples of pictures
- based on these formulas.
- By J. Marques; E-Mail: jmarques@ccvax.unicamp.br
- }
-
- bail_out01 (xAxis) {
- z = c = pixel:
- z = z^2 + c
- |fn1(z)| <= p1
- }
- bail_out02 (xAxis) {
- z = c = pixel:
- z = z^2 + c
- |fn1(real(z))| <= p1
- }
- bail_out03 (xAxis) {;xAxis won't do for fn=exp. Use bail_out03exp instead
- z = c = pixel:
- z = z^2 + c
- |fn1(imag(z))| <= p1
- }
- bail_out03exp {
- z = c = pixel:
- z = z
- |fn1(imag(z)*i)| <= p1
- }
- bail_out04 (xAxis) {
- z = c = pixel:
- z = z^2 + c
- real(fn1(z)) <= p1
- }
- bail_out05 {
- z = c = pixel:
- z = z^2 + c
- {The next two formulas don't seem to work the way they should.
- ; May be there's some bug in the code for the logical "and" and "or"}
- bail_out07 {
- z = c = pixel:
- z = z^2 + c
- |fn1(imag(z))| <= p1 && |fn1(real(z))| <= p1
- }
- bail_out08 {
- z = c = pixel:
- z = z^2 + c;
- |fn1(real(z))| <= p1 || |fn1(imag(z))| <= p1
- }
- z = z^2 + c;
- imag(z) <= abs(z) + p1
- }
-