Ai Dreams Forum

Artificial Intelligence => General AI Discussion => Topic started by: keghn on December 16, 2017, 05:56:46 pm

Title: Harmony, Complexity, and Chaos in a image
Post by: keghn on December 16, 2017, 05:56:46 pm
   A edge detector algorithm based on chaos, complexity, and harmony.
But fist detecting complexity and chaos.
A image is divided up into squares.
One square is selected, and the average value is found. That square is divided
into two. One of those half's is is selected. The average value is found.
I there is not difference in average values at each level then there is no complexity
in this square. And need to check the other half too.

Taking the original image that is broken into squares. A complexity value is given
to each square. A pair of squares that have different complexity numbers between
them means a edge is there.

Title: Re: Harmony, Complexity, and Chaos in a image
Post by: keghn on December 17, 2017, 05:00:18 pm

 The Complexity Number

 Complexity number could be in a range of only 1 to 256.
 A value of 1 means fraction of a fraction of a second to figure out what its. And the most minimal a mount of cpu power.
 A value of 128 would mean beyond the life time of the universe. And great strain on cpu and gpu power. 

 Life and AGI need a fast way to deal with the easy stuff first, before wasting too much time on the too complex.

Title: Re: Harmony, Complexity, and Chaos in a image
Post by: ivan.moony on December 17, 2017, 05:20:38 pm
Could values between 128 and 256 mean negative time, a time before the Universe existed?

I'm playing these days with complementary values. I find binary encoding of negative values fascinating.
Title: Re: Harmony, Complexity, and Chaos in a image
Post by: ranch vermin on December 18, 2017, 04:51:17 am
2^(2^1024.)

something even quantum computers cant solve.   you only get one log,  and that only removes one 2.   u need 2 quantum computer tricks at once to get that number.