论文标题
量子Gestart：识别和应用数学，艺术和感知组织之间的相关性
Quantum GestART: Identifying and Applying Correlations between Mathematics, Art, and Perceptual Organization
论文作者
论文摘要
数学可以帮助分析艺术并激发新的艺术品。数学还可以帮助考虑例外和选择以及艺术家的个人和独特的贡献，从而有助于从一种艺术媒介变成另一种艺术媒介。我们提出了一种基于图表思维和量子形式主义的方法。我们将复杂形式的分解分解成一组简单的形状，复杂图像的离散化以及狄拉克符号，想象一个可以连接的“原型”世界以获得给定的视觉图像的精细或粗糙的近似。视觉原型与听觉的原型交换，并且表征视觉原型的信息（位置，大小）与表征听觉原型的信息（发作，持续时间，响度，响度，响度，音调范围）相连。该主题是在哲学辩论（显然无关的对象的离散性和比较）中进行了上下文，它是通过数学形式主义而发展的，并导致编程，以激发跨学科的思维并激发蒸汽内的创造力。
Mathematics can help analyze the arts and inspire new artwork. Mathematics can also help make transformations from one artistic medium to another, considering exceptions and choices, as well as artists' individual and unique contributions. We propose a method based on diagrammatic thinking and quantum formalism. We exploit decompositions of complex forms into a set of simple shapes, discretization of complex images, and Dirac notation, imagining a world of "prototypes" that can be connected to obtain a fine or coarse-graining approximation of a given visual image. Visual prototypes are exchanged with auditory ones, and the information (position, size) characterizing visual prototypes is connected with the information (onset, duration, loudness, pitch range) characterizing auditory prototypes. The topic is contextualized within a philosophical debate (discreteness and comparison of apparently unrelated objects), it develops through mathematical formalism, and it leads to programming, to spark interdisciplinary thinking and ignite creativity within STEAM.
