Roberto Denti - Mahatma Gandhi

Quantum Spatiality (Artistic Interpretation of Hilbert Spaces). Hilbert spaces are the foundation of quantum physics, and their importance lies in the fact that they highlight the conservation of certain properties of Euclidean spaces in infinite-dimensional spaces of functions, that is, in the spaces where sub-nuclear particles "live." If in physics, these spaces are defined as a set with a linear structure, that is, a vector space in which it is possible to speak of distances, angles, and orthogonality, from an artistic perspective, Hilbert spaces are four-dimensional (the three spatial coordinates plus time) and complementary to the space-times the observer visualizes. These space-times address the viewer of the works with a message of openness, encouraging the observer to ask questions of themselves, to pose them to others, to question themselves, to see things and reality from all perspectives, even the most unusual, and to add imagination to our five senses so that new ones arise. Quantum spatiality makes those spaces and that reality not immediately perceptible visible.

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