The Four-Term Prosodic Algorithm is a writing-system specification for deriving a native prose form for Operative Semiotics rather than imitating the surface style of Marx’s Grundrisse.
The four terms are:
The control relation A↔B asks how Marx writes when his thought performs a particular operation. The transform B→C asks where Operative Semiotics performs equivalent operations. C→D then derives the prose behavior appropriate to those moments.
Term B identifies conceptual modes rather than subjects. Groundwork establishes premises and accelerates as foundations become insufficient. Derivation sustains walls of nested reasoning until a formula crystallizes. Polemic demolishes through short compound acceleration. Historical excavation interrupts abstraction with dates, names, quantities, and concrete cases. Self-correction reverses an argument through compressed verdicts. Discovery records genuine surprise. Acknowledged incompletion marks gaps without simulating closure.
Term C maps these modes onto the Grundrisse project and adds two modes without full Marx equivalents. Executing concerns protocol, publication, vow, and material act. Witnessing concerns remaining present to a wound or archive object that resists theoretical reabsorption. These additions prevent the transform from reducing Operative Semiotics to a Marxian costume.
The derivation to Term D is conditional. When Operative Semiotics is deriving, its prose should sustain long pressure and allow formulas to arrive as results rather than premises. When it is combating, it should accelerate and list. When it is self-correcting, it should expose the reversal rather than polish it away. When it is acknowledging incompletion, the gap should be visible.
The algorithm is not a universal claim that thought mechanically determines sentence form. It is a formal editing instrument built from the work’s reading of Marx. Its success is tested by whether conceptual modes produce differentiated, necessary prose behavior without sacrificing precision or becoming mimicry.
#602 provides the detailed Term A map and toolkit. #600 adds the Muse operators that govern notebook-scale register. Together they form the prosodic architecture of the proposed Grundrisse.
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