natural computation
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Artnodes ◽  
2021 ◽  
Author(s):  
Umberto Roncoroni Osio

This article attempts a critical examination of the actual digital art production, posing key questions about its artistic value inside the contemporary esthetic discourse, including the relationships with the art system. Considering the properties of the numeric language, two important topics will be discussed: the dialectic artwork-process and the meaning of digital multimedia. With the support of up-to-date computational creativity theories and the evidences of experimental digital art, the treacherous influence of the romantic aesthetic paradigm and the traditional art system will be tested. As a possible solution, the author suggests rethinking the components of software as meta-medium, such as its information assets, its algorithms, the code textual properties, interactivity and interfaces. In the conclusions it will be stressed that the immateriality of software is paramount to avoid misunderstandings and to open new fields of research. For instance, natural computation, ethnomathematics and ethnocomputing are valuable social and educational contents and meanings that could substantially improve digital art.


2021 ◽  
pp. C1-C1
Author(s):  
Hongying Meng ◽  
Tao Lei ◽  
Maozhen Li ◽  
Kenli Li ◽  
Ning Xiong ◽  
...  

Author(s):  
Shaolong Shi ◽  
Yizhen Yan ◽  
Junfeng Xiong ◽  
U Kei Cheang ◽  
Xin Yao ◽  
...  

2020 ◽  
Vol 16 (01) ◽  
pp. 143-161
Author(s):  
R. A. Borzooei ◽  
B. Sheikh Hoseini ◽  
M. Mohseni Takallo

It is much more practical to use the [Formula: see text]-norm than the minimum in defining the fuzzy graph. Hence, the concept of [Formula: see text]-fuzzy graph was introduced by Mordeson et al. in [J. N. Mordeson and S. Mathew, [Formula: see text]-norm Fuzzy Graphs, New Mathematics and Natural Computation 14(1) (2018) 129–143]. In this paper, we concentrate on the relatively new concept of fuzzy adjacency matrix of that [Formula: see text]-fuzzy graphs. The purpose of this paper is to further develop a product of this fuzzy adjacency matrix based on [Formula: see text]-fuzzy graphs. Moreover, two kinds of Boolean matrix are defined and relation between Normal Boolean matrix, product of adjacency matrix and 1-level cut Boolean matrix is obtained.


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