Artistic device on network model

 

Humans can perceive the integer properties of shapes.

 In other words, they can count them. 

This perceptual ability is the foundation of all cognitive abilities.

 All shapes are networks.

 The smallest unit of a network model is a line segment. 

Since the number of line segments meeting at a single point can be counted,

 let's try creating a dot-string model.


Crystalline Landscape (1929) by Paul Klee


dot(number of strings )

2yellow D(7)

3red D(6)

18 green D(5)

12 blue D(4)

23 orange D(3)



Picasso children reading


1 yellow D(7)
1 red D(6)
5 green D(5)
4 purple D(4)
48 blue D(3)


Picasso "Notre dame"




1 yellow D(8)
4 red D(7)
5 green D(6)
7 purple D(5)
13 blue D(4)
22 black D(3

By creating an integer model of the shape, we can create infinitely different networks by changing the number of dots and strings.



Comments

Popular posts from this blog

Cezanne aimed to completely design shapes

Conditions for art theory to be science

new art theory based on huge amount of digital images