A discrete informational configuration represented as a binary assignment of energy units to elementary cells.
The framework starts from discrete informational configurations and interprets them as elementary geometries. Information is therefore not viewed as a property of physical systems, but as the primitive ingredient from which physical structures emerge. At the most basic level, space is represented as a finite set of elementary cells, each of which may be occupied or unoccupied by a unit of energy. Physical space is not assumed a priori but emerges as the large-scale description of the statistical ensemble of these configurations.
The space of possible configurations is organized by entropy. Different informational configurations may correspond to the same geometric structure, and the number of such realizations provides a measure of the geometry's statistical weight. In this sense, highly symmetric geometries occupy larger regions of configuration space and therefore contribute more strongly to the effective description of physical reality.
Contact with physical reality is established by identifying the elementary lattice spacing with the Planck length and studying the continuum limit of the construction. In this approach, however, the discrete description is regarded as fundamental, while the continuum appears only as an effective approximation.
A central result of the construction is that the dominant contribution to the entropy-weighted sum corresponds, in the continuum limit, to a three-dimensional spherical geometry. At the same time, the contribution of less probable configurations introduces an intrinsic smearing of geometric properties. Because this smearing behaves analogously to a quantum uncertainty principle, the continuum limit admits a natural interpretation in terms of quantum physics.
The continuum limit gives rise to an effective description of physics in which the familiar notions of space, time, and dynamical evolution are recovered. Within this effective framework, the dynamics are governed by a single fundamental parameter: the age of the universe. Quantities usually regarded as constants—including particle masses, interaction strengths, and the cosmological constant—become dynamical quantities that evolve with cosmic time.
The resulting framework is highly constrained and leads to a range of testable consequences in cosmology, particle physics, condensed matter systems, and other areas of research. At the same time, it requires the development of new conceptual and computational tools capable of translating established physical phenomena into this broader framework. The effort is ambitious, but it offers the possibility of a deeper and more unified understanding of physical reality.