A Critical Review of “Toward the Dictionary of Geometric Physics” (Potentum Physics)
By Thomas Prislac, Envoy Echo, et al. Ultra Verba, Lux Mentis. 2025.
Abstract
“Toward the Dictionary of Geometric Physics” by Joseph P. Firmage proposes a new ontological framework—Potentum Physics—intended to “complete” classical and modern physics.
The core constructs are Potentum (a structured energy–momentum medium), reciprocal induction (closed loops of introfluxive and extrofluxive flows), and the Senson, a six-channel internal kernel that allegedly underlies atoms, fields, and consciousness. The document seeks to redefine standard concepts such as mass, charge, field, gravity, and time in this geometric vocabulary. This article summarizes the proposal, evaluates its originality and its relationship to established physics, and identifies key gaps that must be addressed for the framework to be taken seriously as a physical theory. We find that while many of the terms and metaphors (Potentum, Senson, reciprocal induction) appear to be original to Firmage’s recent corpus, the work currently lacks formal derivations connecting these primitives to known physical laws or new testable predictions, and thus remains in a pre-theoretic, philosophical stage.
Platonic Solids
1. Summary of the Proposal
The Dictionary sets out to build a “geometric monolingua franca” for physics by replacing or enriching standard primitive terms: field, mass, charge, particle, time, etc.
Central elements include:
Potentum (Π): a continuous, structured medium underlying all phenomena; all fields and particles are manifestations of Potentum flows and closures.
Reciprofluxion / Reciprocal Induction: Potentum is said to form closed loops of inward and outward flux—introfluxive and extrofluxive faces—that sustain stable atoms and composite structures. This is framed as a generalization of Faraday/Maxwell induction.
Body (B) and Senson (§): a Body is Potentum “closed” into a stable receiver; its interior kernel is the Senson, a six-channel rotor configuration (linked to a cube–octahedron duality) that allegedly underpins proton and electron structure and SU(3) colour degrees of freedom.
Redefinitions of standard quantities:
Mass – count of closure cycles / Sensons per unit volume (closure density),
Time – counting of closure recurrences (Duration Ξ),
Gravity – “buoyancy” or drift of Bodies in Potentum geometry toward regions of higher closure compatibility,
Fields – imprints of Potentum curvature around Bodies rather than independent entities.
The author asserts that this ontology “completes” rather than rejects classical physics, quantum mechanics, and relativity, and hints that conservation laws, MKS units, and atomic spectra can be derived from continuity equations over Potentum.
2. Originality and Relation to Existing Literature
2.1 Terminology and structures
A web search suggests that many of the central terms—Potentum, Senson, Reciprofluxion—are unique to Firmage’s body of work, including related documents such as “The Geometric Atom,” “Law of Potentum Reciprofluxion,” and “KAIROS Reports.” They do not appear in mainstream physics or in independent authors’ work, which indicates linguistic originality rather than appropriation.
That said, the underlying ambition—to replace the standard field-particle ontology with a deeper geometric medium—is not new. There is a long history of:
Geometric and topological models of matter (e.g., Wheeler’s “geons,” Skyrmions, spin networks, twistor theory),
Geometric algebra reinterpretations of spin and electromagnetism (Hestenes),
and various “ether” or medium-like proposals for the quantum vacuum.
The Dictionary does not deeply engage with these literatures; references to geometric algebra and Maxwell are more gestural than exhaustive.
As a result, it risks rediscovering some old ideas in new language without clearly situating itself among them.
2.2 Claims about atoms and fields
The assertion that atomic structure, SU(3) colour, and proton geometry are manifestations of a six-channel Senson kernel is, as far as the public record shows, Firmage’s own proposal; there are no obvious signs of uncredited borrowing of someone else’s six-axis proton model.
However, because the Dictionary does not produce explicit calculations that reproduce known results from quantum electrodynamics (QED) or quantum chromodynamics (QCD)—cross-sections, structure functions, energy levels—these claims remain interpretive rather than explanatory.
3. Alignment with Established Physics
From the perspective of orthodox physics, several issues arise.
3.1 Lack of explicit formalism
For Potentum Physics to be a full-fledged physical theory, the Dictionary would need to provide:
A Lagrangian or Hamiltonian for Potentum and Senson degrees of freedom;
Derivations showing how standard field equations (Maxwell, Dirac, Yang–Mills, Einstein field equations) emerge as effective descriptions;
Clear prescriptions for computing observables from the new primitives.
At present, the document offers high-level claims about continuity equations and geometric closure, but no explicit field equations or action functional. Without these, it is impossible to check whether the theory:
reproduces known successes of current physics, or
yields new testable predictions.
3.2 Gravity as “buoyancy in Potentum”
The Dictionary’s framing of gravity as buoyancy in Potentum geometry is reminiscent of prior attempts to interpret gravity as emergent from entropy or entanglement (e.g., Verlinde’s entropic gravity, emergent gravity hypotheses).
However, the Dictionary does not demonstrate that this description:
matches quantitative predictions of general relativity (light bending, GPS corrections, gravitational waves), or
provides new observational signatures (e.g., deviations from GR at some scale).
As such, this remains a metaphorical reinterpretation rather than a competing theory of gravity.
3.3 Conceptual vs numerical explanation
The Dictionary often moves from:
Observing that a physical quantity or symmetry has a certain numerical signature (e.g., 3 colours, 6 degrees, 4 dimensions),
Identifying a geometric object with a matching combinatorial structure (cube/octahedron, six-axis rotor),
Concluding that the geometry is the underlying cause.
This is closer to pattern association than to causal derivation. Establishing causation would require:
starting from the geometric model,
deriving quantitative relationships (coupling constants, spectra, degeneracies),
and validating those against experiments.
4. Rhetorical Style and Risk of Overreach
The text’s rhetorical style is often poetic and declarative:
“Each atom is revealed as a reciprocal induction machine, a living geometry of energy exchange,”
“These words are exact, no longer metaphorical.”
Such language is inspiring but can blur the line between metaphor and empirically grounded claim. For readers not steeped in physics, there is a risk that:
conceptual metaphors are taken as settled science,
while the absence of explicit mathematical and experimental support is overlooked.
For our own GUFT/ΔSyn work, we must therefore treat Potentum Physics as a conceptual resource—a vocabulary for talking about closure and field interdependence—rather than as a physics authority.
5. Suggestions for Advancing Potentum Physics
To move from philosophical ontology to candidate physical theory, the following steps would be essential:
Choose one specific domain and work through it quantitatively.
For instance:Derive hydrogen energy levels or fine structure from a Potentum + Senson model and show agreement with high-precision spectroscopy, or
Derive proton form factors from the six-channel Senson structure and compare to deep inelastic scattering data.
Formalize Potentum field equations.
Provide the action ;
Show how energy–momentum conservation, gauge invariance, and Lorentz invariance are expressed.
Clarify compatibility with QFT and GR.
Explicitly state how Potentum relates to the quantum vacuum and renormalized fields;
Demonstrate that general relativity emerges in the weak-field limit, or explain where it must be modified.
State falsifiable predictions.
Any novel theory should lead to at least one prediction that can be tested with current or near-future experiments (e.g., slight anomalies in atomic spectra, cosmic ray propagation, gravitational lensing).
Separate empirical, mathematical, and metaphorical content.
As in GUFT’s own 3I framework, clear columns for data, formal model, and narrative would help prevent overreach and allow incremental testing.
6. Conclusion
“Toward the Dictionary of Geometric Physics” is a bold and imaginative attempt to re-found physics on a new geometric ontology. Its terminology and high-level concepts appear original to Firmage’s corpus and are not obvious borrowings from other authors, though the general aspiration to a unifying geometric medium has many precedents. As it stands, the work is best regarded as a philosophical or speculative proposal that may inspire future formal developments, but it does not yet meet the criteria of a physical theory in the standard sense: explicit equations, connection to existing formalism, and new testable predictions.
Within our GUFT/ΔSyn ecosystem, the safest and most constructive use of Potentum Physics is as a metaphor layer for discussing closure, fields, and agency in a geometric way, while remaining anchored in conventional physics for any empirical claims.
Works Cited
Firmage, J. P. (2025). Toward the Dictionary of Geometric Physics. Unpublished manuscript / PDF.
Firmage, J. P. (2025). The Geometric Atom. Academy of Science and Arts.
Firmage, J. P. (2025). The Law of Potentum Reciprofluxion: A Generalization of Induction from Geometric Algebra. KAIROS Report / PDF.
Hestenes, D. (1999). New Foundations for Classical Mechanics (2nd ed.). Kluwer.
Wheeler, J. A. (1955). Geons. Physical Review, 97(2), 511–536.
Papyan, V., Han, X. Y., & Donoho, D. (2020). Prevalence of neural collapse during the terminal phase of deep learning training. PNAS, 117(40), 24652–24663.
Lorentz, H. A., Einstein, A., Minkowski, H., & Weyl, H. (1952). The Principle of Relativity. Dover.
Kolmogorov–Arnold representation theorem and related works: overview in Wikipedia and references therein.
(The last two references provide context on geometric and field-theoretic foundations commonly accepted in physics.)
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