Aesthetics of Interdisciplinarity: Art and Mathematics

This anthology fosters an interdisciplinary dialogue between the mathematical and artistic approaches in the field where mathematical and artistic thinking and practice merge. The articles included highlight the most significant current ideas and phenomena, providing a multifaceted and extensive snapshot of the field and indicating how interdisciplinary approaches are applied in the research of various cultural and artistic phenomena. The discussions are related, for example, to the fields of aesthetics, anthropology, art history, art theory, artistic practice, cultural studies, ethno-mathematics, geometry, mathematics, new physics, philosophy, physics, study of visual illusions, and symmetry studies. Further, the book introduces a new concept: the interdisciplinary aesthetics of mathematical art, which the editors use to explain the manifold nature of the aesthetic principles intertwined in these discussions.

Autorentext

Kristóf Fenyvesi, PhD (b. 1979) is a researcher of STEAM (Science, Technology, Engineering, Arts and Mathematics) Trans- and Multidisciplinary Learning and Contemporary Cultural Studies in Finland, at University of Jyväskylä's Department of Music, Art and Culture Studies. He is the Vice-President of the world largest mathematics, arts and education community, the Bridges Organization (www.bridgesmathart.org) and founding director of Experience Workshop International Math-Art Movement (www.experienceworkshop.org).

Tuuli Lähdesmäki (PhD, DSocSc) is Academy of Finland Research Fellow and Adjunct Professor in Art History at the Department of Music, Art and Culture Studies, University of Jyväskylä, Finland. Lähdesmäki has worked in several interdisciplinary research projects that combine e.g., art history, cultural studies, reception studies, sociology, and cultural policy research. Lähdesmäki's current research projects are funded by the Academy of Finland and the European Resea

rch Council.

Inhalt
Foreword.- Introduction: Towards an Interdisciplinary Aesthetics of Mathematical Art.- I Concepts, Theories, and Philosophies Bridging Arts and Mathematics.- II Understanding Mathematical Principles of Composition.- III Interpreting Geometry.- IV Experimenting and Implementing Practising Ars Mathematica.