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June 18, 2026Entropy0 citationsOpen Access

Process and Space

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WSWilliam Sulis

Key Points

  • The aim is to explore the relationship between processes, time, and spacetime through a new geometric model.
  • Discussion of Whitehead's process theory and distinctions in time and space.
  • Introduction of a formal model depicting process actions as generators of spacetime.
  • Creation of a mixed multigraph to illustrate time and space relationships.
  • A new concept of 'thereness' is proposed within the framework of spacetime.
  • Identification of a discrete lattice formation under specific conditions of process actions.
  • Speculation on the connection between the properties of the spacelike subgraph and contextuality.

Abstract

From the perspective of process, time may be viewed as that which marks the occurrence of change, as previously proposed by this author. In contrast, spatial distinctions may be viewed as enabling the individuation and counting of events generated by processes. Following a conceptual discussion of Whitehead’s process theory, temporal distinctions, and spatial distinctions, a formal model of spacetime as history is presented based upon process actionsas generators of spacetime, and a new geometric concept of `thereness’ is introduced. Each process action propagates information to the next generation (time) and to a particular `there’ (space). This generates a mixed multigraph where the directed subgraph represents the timelike component (causal propagation of information) and the undirected subgraph represents the spacelike component (informational correlations arising from common causes). A spatial position is an equivalence class of generated events; thus, it is emergent. Each spacetime is local to its generating process, consistent with the concept of local becoming proposed by Arthur. If the set of process actions forms a commutative monoid, then the resulting spacetime takes the form of a discrete lattice. It is speculated that the intransitivity and incompleteness of the spacelike subgraph may be linked to the presence of contextuality.

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Cite This Study

William Sulis (2026) studied this question.

synapsesocial.com/papers/6a338b4c630953a74978cff0https://doi.org/10.3390/e28060683
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