Mandelbrot To MandelBar To Burning Ship Music 'The Gnome' with Pink Floyd

In the first part of this video, morphing is done between the Mandelbrot set and the Mandel-Bar set. In the last part of the video, morphing is done between the Mandel-Bar and The burning ship.
I use the formula: Z ← Zⁿ (Conjugate(Z))ᵖ (MakePos(Z))ᵐ + C
Z is a complex number and C is the screen coordinate. MakePos(Z) is a complex function that makes the real and imaginary components positive. Conjugate(Z) is a function that change sign of the imaginary component for Z. n, p and m is real numbers.
The following morph transitions are made:
(n, p, m) = (2, 0, 0) → (0, 2, 0) → (3, 0, 0) → (0, 3, 0) → (4, 0, 0) → (0, 4, 0) → (5, 0, 0) →
(0, 6, 0) → (0, 0, 7) → (0, 5, 0) → (0, 0, 5) → (0, 4, 0) → (0, 0, 3) → (0, 2, 0) → (0, 0, 2)

[@RGJubilee]

I like it !!. Thank you for explaining what parts of the Mandelbrot set is the video coming from. Is the Mandel-bar set the number line that goes ideally from E-W in the mandelbrot set? (from the cardioid to the tail) And the burning ship is in the spot where the end of the cardioid meats the circle?🤔🥰

[@FractalCreator]

Thanks for the comment - I don't think so. The video is composed of three different fractals: a) Power Mandelbrot: Z ← Zⁿ + C where n≥2 (If n=2 we have Mandelbrot set: Z ← Z² + C ). b) Power Mandel-Bar: Z ← ( Conjugate(Z) )ᵖ + C where p≥2. (If p=2 we have the Mandel-Bar : Z ← ( Conjugate(Z) )² + C ). c) Power Burning Ship: Z ← ( MakePos(Z) )ᵐ + C where m≥2. (If m=2 we have the Burning ship). Conjugate(Z) is a function to shifts the sign for the imaginary part of Z. MakePos(Z) is a feature that makes both the real part and the imaginary part positive. By making the formula below, it is possible to make gradual transitions between the three different fractals. Z ← Zⁿ∙( Conjugate(Z) )ᵖ∙ ( MakePos(Z) )ᵐ + C. For example, for: n=2, p=0, and m=0, we have: Z ← Z² + C. While for n=0, p=2 and m=0 we get: Z ← ( Conjugate(Z) )² + C. (Remember that Z°=1 applies to all Z≠0). That is, if we gradually change (n, p, m) from (2, 0, 0) to (0, 2, 0), the Mandelbrot set will gradually change to the Mandel-Bar set - this transition is seen at the beginning of the video. Sorry for the long reply and my bad English.

[@RGJubilee]

@@FractalCreator WOW!!! I did not know how complex it is, thanks.🤔❤

[@thisisachannel8472]

0:22 he chonker 0:48 MEGACHONKER

[@DavidandFamily2017]

1-1=0 ❤🎉

[@giovannacarvalhoaraujo5219]

Mandelbrot 0:05

[@Gounknown1984]

0:10 egg mandelbrot

[@dwightlumain8645]

I know

[@giovannacarvalhoaraujo5219]

Mandelbar 0:14

[@liambenford3170]

Simonbar 4

[@giovannacarvalhoaraujo5219]

Mandelbrot 4 0:44

[@giovannacarvalhoaraujo5219]

Mandelbrot 3 0:25

[@giovannacarvalhoaraujo5219]

Burning ship 3 1:45

[@giovannacarvalhoaraujo5219]

Burning ship 2:05

[@FractalCreator]

Your snapshots are spot on. Thank you!

[@liambenford3170]

Simonbar 4 0:59

[@giovannacarvalhoaraujo5219]

Mandelbar 6 0:55

[@liambenford3170]

Simonbar 1:40

[@calebecades9225]

**Not boop Boop**

[@giovannacarvalhoaraujo5219]

Mandelbar 3 0:33

[@calebecades9225]

(**Hetabrot not pops**)

[@giovannacarvalhoaraujo5219]

Burning ship 7 1:06

[@liambenford3170]

Simonbar

[@calebecades9225]

Burning ship

[@calebecades9225]

Gyf

[@calebecades9225]

Booioooghu

[@TARDISSYT]

S p e a k E n g l i s h

[@giovannacarvalhoaraujo5219]

Mandelbar 4 1:36

[@giovannacarvalhoaraujo5219]

Burning ship 5 1:25

[@giovannacarvalhoaraujo5219]

Mandelbar 5 1:14