Toroidisessa

Toroidisessa is a fictional term used in speculative topology and related fiction to denote a class of torus-shaped objects that can be subdivided into a finite number of congruent regions, each of which mirrors the overall shape. In this sense it functions as a stylized model for self-similar dissection and modular assembly on a curved surface.

The term blends torus-related roots with a suffix inspired by dissezione, signaling a formalized process of subdivision. The name evokes both geometric form and the idea of systematic disassembly and reassembly, treating the torus as a canvas for recursive tiling.

In mathematical-fiction contexts, toroidisessa objects are described as possessing a symmetry group derived from the torus, a recursive dissection rule, and a boundary that remains a torus after each subdivision. They are used as thought experiments to explore tiling, topology, and network design on curved manifolds.

In cultural works, toroidisessa has been used as a metaphor for distributed systems, urban planning on closed surfaces, and energy or information flow that preserves global structure while locally reorganizing components.

Though not a real mathematical object, toroidisessa appears in discussions of topology-inspired design and in speculative art where donut-like forms are tessellated into repeating units.

See also: torus, tessellation, topology, fractal, self-similarity, toroidal geometry.