A theory of quantum gravity where spacetime is a discrete set of point-events ordered only by causality.Causal set theory is a proposed approach to quantum gravity that replaces the continuous fabric of spacetime with a discrete, locally finite set of point-events, ordered only by the causal relations between them. In this view, spacetime is not a smooth manifold but a 'causal set'—a collection of points where the only structure is which events precede which others, forming a partial order. This discreteness is hypothesized to resolve the singularities of general relativity and provide a natural cutoff for quantum fluctuations.
Causal set theory was first proposed in 1987 by Rafael Sorkin, with earlier seeds in the work of John Wheeler and others on spacetime discreteness. It has since been developed by a small but active community, including contributions from Fay Dowker and David Rideout.
The theory posits that the fundamental reality is a set of events with a binary relation 'precedes' that is transitive, acyclic, and locally finite (each event has a finite number of past and future events). Macroscopic spacetime emerges from this discrete structure through a process called 'growing'—the causal set is built by randomly adding points, and the continuum geometry is recovered as a large-scale approximation. The dynamics are governed by a quantum sum over all possible causal sets, akin to a path integral, but the exact rules remain under development.
While primarily theoretical, causal set theory offers testable predictions for Lorentz invariance violations and the nature of black hole entropy, which could be probed by future high-precision experiments or cosmological observations.
In causal set theory, the number of points in a region of spacetime is proportional to its volume, meaning that a cubic centimeter of space contains an unimaginably large but finite number of events—roughly 10^99.















