# ------------------------------------------------ # CITATION.cff file created with {cffr} R package # See also: https://docs.ropensci.org/cffr/ # ------------------------------------------------ cff-version: 1.2.0 message: 'To cite package "theaitetos" in publications use:' type: software license: GPL-3.0-only title: 'theaitetos: Ancient Intelligence Geometric Superposition Field Calculations' version: 0.1.0 abstract: Establishes a deterministic geometric extension framework within the 'theaitetos' package, honoring the ancient mathematical foundations of Theaetetus of Athens (400 BC). Incorporates the stereometric proofs on the regular octahedron later recorded in Plato (ca. 369 BC) "Theaetetus" and Euclid (ca. 300 BC) "Elements" . References the standard Greek text tradition by Heiberg (1885) "Euclidis Elementa" and the analytical translations by Heath (1926) "The Thirteen Books of Euclid's Elements". To achieve operational utility, the architecture delivers a high-level computational core engine that abstracts complex 3D-to-2D vector projections and scalar wave superpositions, eliminating low-level reprogramming. It integrates a standardized visualization layer built upon 'ggplot2' to render high-resolution continuous scalar fields and provides a runtime-configurable selection interface across multiple physical and biological dimensions. Operates under the modern paradigm of a hypothetical holographic universe by referencing the foundational concepts of 't Hooft (1993) and Susskind (1995) to project Euclidean invariants onto a lower-dimensional boundary plane. Serves as a creative epistemological sub-module utilizing the core analytical computations of the 'octawave' package. authors: - family-names: Brecht given-names: Katharina email: katharina.quantumdata@proton.me orcid: https://orcid.org/0009-0001-2176-7476 repository: https://cran.r-universe.dev commit: f652ec1380c2f8aecb86bb73472c9fa5bd5f7e4b date-released: '2026-11-03' contact: - family-names: Brecht given-names: Katharina email: katharina.quantumdata@proton.me orcid: https://orcid.org/0009-0001-2176-7476