We investigate the Fourth Spatial Dimension, also known as ‘hyperspace’, by researching the capabilities of the human senses from the perspective of art and technology. The geometric approach of the fourth spatial dimension is studied through mathematical logic and the properties of simple geometric hyper-solids are examined. Focusing on the different ways that scientists and artists approached the Hyperspatial cognitive perception, we propose new aesthetic approaches by researching the capabilities of the human senses/bio-sensors and the brain. We present an interactive (...) art installation for approaching the hyper-sound, with reference to the Varèse and Helmholtz description, but also in conjunction with gravitational waves, an interactive art application about visualization of Hyperspace resulting from our evolution of the Hinton Coloured Cubes Method and an artistic approach to connect Johan Van Manen’s intuitive ‘hypersphere’ with the Quantum Geometry of String Theory, proposing a new cosmological model. Through these methods, a reasoning is developed between the objective scientific thought and the freedom that Art offers generating a practical result: a series of innovative audio and visual stimuli created via innovative audio-visual digital technology. Hence, we merge computer science with sensory technology and artistic knowhow, to define the required knowledge base that today can be found in an emerging professional, the ‘technartist’. (shrink)

Hinton’s methodology of perceiving four-dimensional space is based on the application in higher dimensions of the geometric properties of objects that exist in our familiar three-dimensional space and on colouring all the points of these objects according to their movement through these four dimensions. Hinton applied his methodology on coloured cubes, thus leading to a mental perception of the hypercube. In this article, we evolve Hinton’s methodology aiming at the mental perception of the hypersphere, based on tracing and colouring the (...) hypersphere’s points according to their four coordinates. Finally, we describe an interactive application that we developed for visualizing the hypersphere. (shrink)