Ontology of Differentiation: Being, Consciousness, and the Game by Denys Spirin - HTML preview
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Law as Structure of Memory

Memory stabilizes differentiation, enabling the differentiated to persist, repeat itself, and enter relationalities. However, mere stability alone does not produce regularity—this requires not only retention but also such internal coupling of differentiations wherein one differentiation ontologically implies another. A law emerges when memory becomes structured into a predictable form of differentiation.
Within the ontology of differentiation, a law is neither a prescription nor an external regularity; rather, it is an internal form of memory wherein differentiations are coupled such that one becomes the condition for another. It neither governs a system nor is imposed upon it externally. On the contrary, it emerges from the stability of differentiations capable of maintaining their interrelations through repetition. Where such coupling becomes stable and reproducible, memory transitions into law.
Law is a modality of differentiation possessing structural repeatability. Unlike basic memory, it does not merely retain differentiation but arranges it: establishing order, relationality, conditionality. This renders predictability possible in an ontological sense, that is, it establishes a mode of differentiation wherein differences are embedded into a regular ontological scene of differentiation.
A physical law exemplifies this coupling. In classical physics—for instance, Newton’s second law—a stable dependency between magnitudes such as force, mass, and acceleration is observed. Yet from the standpoint of differentiation ontology, the concern is not with numbers or functions, but with modes of differentiation preserved through repeated relationality. A physical law is the reproducibility of coupled differentiation, sustained not in empirical data but within the structure of relationality itself.
This logic equally applies in chemistry. Chemical reactions involve stable forms of differentiated structures, such as valence, charge, and electron configurations. A chemical law is not the invariance of formulas but a stable mode of transition from differentiations of one coupling to differentiations of another. The memory of coupling, repeated in reaction, structures itself as a rule—yet this rule expresses the stability of differentiation rather than an algorithmic prescription.
Thus, a law arises at a certain depth of stability, when differentiation is not merely preserved but preserved as relational. This implies that law is possible only after coupling of memory—after differentiation has become not merely repeated but reproducible within a stable structure of relationalities. Law represents a rhythmicity of differentiation intensified to the extent that even the rhythm of differentiations itself becomes differentiable. It not merely maintains form but organizes an ontological scene of differentiation: a system wherein modes of differentiation acquire regular properties.
Importantly, law does not annihilate Potentiality. Rather, it results from its structuring, yet in a specific form: as a modality wherein differentiation becomes not merely possible but defined in relationality with other differentiations. Law does not suppress differentiation but limits its modality, transforming it into a form capable of being retained through repetition.
Thus, in the ontological sense, the world is not simply a scene of differentiated entities but a configuration wherein couplings of differentiations are structured as laws. Wherever couplings are stable enough to allow differentiation to transform into consequence, an ontological scene of regularity emerges. The world appears lawful not due to imposed structure but because differentiation within it is held in modes allowing reproducible succession—laws.
However, if a law is not a universal prescription but an expression of a certain form of stability of the differentiated, then a question arises: can other laws exist? In other words, are different couplings of differentiations possible, structured according to principles distinct from those observed within the current ontological scene?
According to the proposed model, nothing in the nature of differentiation necessitates its structuring exclusively into forms we call natural laws. The laws known to us—in physics, chemistry, biology—are stably unfolded couplings of memory, characteristic of this particular configuration of differentiation. They express not the universe of the possible but a local ontological realization of Potentiality. Consequently, other forms of laws are conceivable if alternative couplings of differentiation arise, stable in another topology. Hence, a law is not transcendental truth but a topological form emerging as a result of a specific density of differentiation. Potentiality may structure differently—and in this "differently," alternative laws may appear.
This does not render existing laws illusory or conditional. They are real insofar as they result from stability in the current coupling of differentiations. Yet they are not absolute but manifest. Their potential transformation is not a violation but a transition to another scene of differentiation, in which the retention of Potentiality occurs differently.
The transition from law-structure to life requires clarification. Law is a stable coupling of differentiations, yet not every form of stability leads to life. For differentiation to become living, its coupling must permit reproduction of the differentiating act itself. This means that the form of law, to give rise to life, must allow differentiation to be retained not merely as repetition but as active—as oriented toward the preservation of differentiating itself. Here no external purpose or observer is required. It suffices to note: if a structure emerges wherein stable differentiation can differentiate the act of differentiation itself, this structure can support life. Life, therefore, is not an accident but a consequence of the coupling wherein differentiation is held within a modality capable of continuing differentiation.


