Definitions by Abzugal
Data Guillotine
A specific form of the Formal Guillotine that severs data from its conditions of production. It treats data as pure, objective recordings of reality, ignoring that data are always cleaned, filtered, transformed, and interpreted by human agents. The Data Guillotine is wielded to dismiss critiques about data provenance, missing values, measurement error, or researcher degrees of freedom. By declaring that “the data don’t lie,” it hides the countless small choices that turn raw observations into “data.” This guillotine is common in big data and AI circles, where data is fetishised as neutral fuel.
Example: “He insisted the dataset was ‘just facts,’ ignoring that it had been scraped from a forum with known demographic biases. The data guillotine had cut away all context.”
Data Guillotine by Abzugal May 22, 2026
Statistical Guillotine
A modern variant of Hume’s Guillotine, applied to statistics: it forcibly separates statistical findings from the social, political, and methodological choices that produced them. Under the Statistical Guillotine, numbers are treated as pure, self‑evident facts—independent of how they were collected, which questions were asked, what was excluded, and how uncertainty was framed. This allows advocates to say “the statistics speak for themselves” while ignoring that statistics are always constructed through human decisions. The guillotine is often used to shut down critiques of data quality or relevance, claiming that any discussion of context is “unscientific” or “political.”
Example: “When she questioned the survey’s sampling method, he invoked the statistical guillotine: ‘The numbers are the numbers, stop politicising them.’ He refused to see that the numbers were political from the start.”
Statistical Guillotine by Abzugal May 22, 2026
Theory of Constructed Physical Descriptions
A framework arguing that physical descriptions of the world—even those based on rigorous measurement and mathematics—are constructed, at least partially, by human choices of concepts, units, models, and interpretations. There are potentially many ways to describe the same physical system, each equally accurate but differing in what they highlight and what they ignore. The theory does not deny that the physical world exists independently; it denies that any single description is simply “the way things are.” It opens the door to pluralism in physics and other natural sciences, and it explains why different historical or cultural contexts produce different physical theories that are not necessarily reducible to each other.
Example: “The theory of constructed physical descriptions showed that whether a phenomenon is described as a wave or a particle depends on the experimental setup and the concepts the physicist chooses to use—both descriptions are constructed, both are accurate.”
Theory of Constructed Physical Descriptions by Abzugal May 22, 2026
Theory of Constructed Reason
A broader framework extending constructionism to reason itself: the norms, practices, and standards of rationality are built by communities, transmitted through education, and embedded in institutions. There is no trans‑historical, universal Reason; there are reasoned practices, each with its own history and context. The theory does not lead to relativism (some practices are better for certain purposes) but insists that what counts as “good reasoning” is contingent, revisable, and always the achievement of specific social and material conditions. It challenges the idea that reason is simply “given” to the individual mind.
Example: “The theory of constructed reason explained why medieval scholastic reasoning looked alien to modern scientists—not because medieval people were less rational, but because they had constructed different rational practices for different ends.”
Theory of Constructed Reason by Abzugal May 22, 2026
Theory of Constructed Logic
A framework positing that logical systems are human constructions—tools developed to handle specific reasoning tasks in specific contexts, not universal laws of thought. It argues that there is no single “correct” logic; rather, we have multiple logics (classical, intuitionistic, paraconsistent, etc.) each useful for different domains. The theory explains why logic changes over time and varies across cultures. It rejects the idea that classical logic is “logic simpliciter” and sees all logics as artifacts of human reasoning, subject to evaluation by pragmatic and normative criteria rather than by correspondence to an ideal.
Example: “The theory of constructed logic helped him see that asking ‘which logic is true’ was the wrong question. Better: which logic works for this problem? Logic is a tool, not a revelation.”
Theory of Constructed Logic by Abzugal May 22, 2026
Theory of Constructed Mathematics
A philosophical and sociological framework arguing that mathematics is not discovered but constructed—a human activity of inventing systems, axioms, and proofs, shaped by cultural, historical, and practical contexts. It challenges Platonism (the idea that mathematical objects exist independently) and emphasises that different mathematical traditions (e.g., intuitionist vs. classical) are viable constructions for different purposes. The theory does not deny that mathematics is powerful and consistent; it insists that its power comes from human ingenuity, not from access to a transcendent realm. It opens the door to mathematical pluralism.
Example: “The theory of constructed mathematics explained why non‑Euclidean geometry was considered scandalous—not because it was false, but because it violated the constructed intuitions of Euclidean training.”
Theory of Constructed Mathematics by Abzugal May 22, 2026
Theory of Formal Constructions
A related framework focusing on how specific formal entities—definitions, axioms, rules of inference, measurement units—are actively built, negotiated, and stabilised within communities. It studies the work involved in making something “formal”: the debates over wording, the choices between alternative axioms, the agreements on notation, the institutional enforcement of standards. This theory reveals that formalisation is a social process, not a moment of discovery. It helps explain why different fields have different formalisms and why even within a field, formal constructions are contested.
Example: “The theory of formal constructions traced how the metre was defined, redefined, and finally anchored to the speed of light—each step a human construction, not a discovery of nature’s own unit.”
Theory of Formal Constructions by Abzugal May 22, 2026