Algobox - Amazing Math Algorithm Draws Picture!

Browse

Popular

Upload

Rules

User list

Search:

Amazing Math Algorithm Draws Picture!

Image:

Author: Xray

Group: Default

Filesize: 0.95 MB

Date added: 2017-03-07

Rating: 6.4

Downloads: 2344

Comments: 21

Ratings: 4

Times favored: 0

Made with: Algodoo v2.1.0

Tags:

I originally was going to upload this scene on my birthday (01 April) but it was just too good to wait for! So, I am sharing it with everyone on Algobox immediately.

Here is the math behind this amazing algorithm. The first thing that I did was to use FRA32's code that creates his marvelous attractor. I then realized if I multiply the imaginary part of the Fourier Transform Function by the Lorenz contraction coefficient, I was able to create a picture of a man's head. Then by tweaking the Hanning filter by squaring it by two large non-prime integers, I could create not only a head, but one that looks exactly like s_noonan!

Run the scene and watch what it produces after a few seconds! AMAZING!

Last edited at 2017/03/07 02:55:07 by Xray

Please log in to rate this scene

Similar scenes

Math Pattern Generator

Xray

Rating:

Math algodoo

điệp vo

Rating:

3d marble run

ezpz(fib)5

Rating:

Chaikin's Algorithm

s_noonan

Rating:

MAZE ANALYZER ALGORITHM

rangycrow

Rating:

POLAROID CAMERA TAKES YOUR PICTURE!

Xray

Rating:

This scene is a response to:

Title	Author	Rating	Downloads	Comments	Date added
Lorenz-attractor/Differential equation Grapher	FRA32	6.1 (3 votes)	1555	5	2017/03/03 23:46:27

zaydenm

2017/03/07 03:31:44

first!

Xray

2017/03/07 05:23:10

um.... second?

s_noonan

2017/03/07 09:30:03

The likeness is uncanny. this scene reminds me of Then a miracle occurs.

Xray

2017/03/07 15:00:14

So very true! :lol:

FRA32

2017/03/07 21:11:40

Wow! I truly can't believe how powerfull this tool truly is. I think I have to delete most of my new scenes now. What if one finds out how to draw an entire FRA32
using a combination of the Mandelbrot equation transformed over the Lorenz attractor, scaled to the size of the Feigenbaum equation, recursively being Fourrier transformed, graphed in an Banarch iteration view, scaled to a logarithmic scale, transformed to the quaternion number area by aquiring the root to the base of -Pi*i, rotated by 32° using 16 Dimensional Transformation matrizes, copied at the scale of the squareroot of the sum of both feigenbaum constants squared and then placed perpendiculary on each other at a slight angle, with the final image once again being rotated by a 32 dimensional rotation matrix in all angles and the resulting image then being graphed in a density visualization, graphing areas with more numbers denser than areas with less. Would one transform the result using a modified Caesar code and the name of any user as the Keyword, the resulting image would strongly resemble what that user is doing at the moment: Nonsense.

Xray

2017/03/07 23:10:55

I agree.

Kilinich

2017/03/08 10:37:19

FRA32

2017/03/08 15:27:41

I actually took your modified function(the real one tho :lol:

), fixed the cosine by transforming the y coordinate to radiants, and then looked at the result. The picture actually looks like a possible logo for something.