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A philosophical framework holding that formal systems are always from a perspective—that what a formalism reveals depends on the perspective from which it is developed and applied. Different logical systems reveal different aspects of reasoning; different programming paradigms reveal different aspects of computation; different formal frameworks make different phenomena visible. Perspectivism demands that formal scientists be explicit about their frameworks, recognizing that the formalisms they choose shape what they can express.
Example: "Her perspectivism of the formal sciences meant she saw functional programming, object-oriented programming, and logic programming not as competing for the one true way to compute, but as different perspectives on computation—each suited to different problems."
by Dumu The Void March 20, 2026
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A philosophical framework holding that formal sciences operate within multiple, irreducible contexts—mathematical, computational, linguistic, practical, cultural—that shape what formalisms are developed and how they are used. A formal system emerges from the context of mathematical tradition, the context of computing technology, the context of practical problems, the context of institutional training. Multicontextualism insists that understanding formal sciences requires attending to this contextual multiplicity.
Example: "His multicontextualism of the formal sciences meant he studied the development of programming languages not just through computer science, but through the context of military funding, the context of corporate research labs, the context of academic fashions, the context of hardware constraints—all of which shaped what languages were built."
by Dumu The Void March 20, 2026
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A philosophical framework holding that formal reality is rich enough to sustain multiple, irreducible perspectives—different logical systems, different foundations for mathematics, different programming paradigms, different models of computation. Multiperspectivism rejects the idea that there is one true formal system. Classical logic, intuitionistic logic, and paraconsistent logic are different perspectives on reasoning; Turing machines, lambda calculus, and cellular automata are different perspectives on computation. This framework demands that formal scientists be pluralists, recognizing that their domain is defined by its multiplicity, not despite it.
Example: "Her multiperspectivism of the formal sciences meant she taught students not just one programming paradigm, but functional, object-oriented, logic, and concurrent—not because they'd use all, but because each perspective on computation deepens understanding."
by Dumu The Void March 20, 2026
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A framework analyzing how conformity pressures within formal sciences—logic, mathematics, computer science, and related fields—can discourage innovative approaches, unconventional proofs, or critiques of foundational assumptions. While often imagined as immune to social pressures, the formal sciences have their own orthodoxies: preferred frameworks, “acceptable” methods, and gatekeepers who decide what counts as rigorous. The chilling effect appears when researchers avoid foundational questions (e.g., challenges to set theory, critiques of mainstream computational paradigms) for fear of being dismissed as “cranks” or unprofessional.
Example: “A promising mathematician abandoned her work on alternative set theories after senior colleagues warned it would ruin her career. Chilling Effect Theory (Formal Sciences) shows that even the most abstract fields enforce boundaries.”
by Abzugal March 27, 2026
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Zoom Call Formal

Zoom Call Formal is a term used to describe an individual who is wearing formal attire from the waist up, however is naked below said point. i.e a collared shirt, suit, and tie, however no underwear or pants. It can also be used to describe someone wearing a top but no pants on a discord call.
I can't believe John was in Zoom Call Formal. I would have never guessed if he never stood up.
by Starry Skyla December 29, 2025
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The paradox that formal systems like mathematics and logic, which are human creations of pure thought and symbol manipulation, describe and predict the physical universe with uncanny, often inexplicable accuracy. These sciences deal with abstract, necessary truths (2+2=4 is true in any possible universe). The hard problem is why these mind-born rule-sets, which require no empirical input, are so deeply "baked into" the fabric of our contingent, empirical reality. It's the question of whether we invent mathematics or discover it, and if we discover it, why is the universe inherently mathematical? The success of the formal sciences suggests a pre-established harmony between human reason and cosmic structure that borders on the mystical.
Example: A mathematician, working purely from axioms and logic, derives a strange, non-intuitive structure called a "Lie group." Decades later, a physicist finds that this exact mathematical structure perfectly describes the behavior of fundamental particles and forces in the Standard Model. The hard problem: How did a game of intellectual symbols, played out on notebooks, anticipate the operational code of the cosmos? It's as if the universe runs on software written in a programming language that the human brain, by sheer coincidence, independently invented for fun. This "unreasonable effectiveness" is the foundational shock of the formal sciences. Hard Problem of Formal Sciences.
by Enkigal January 24, 2026
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<.7.9.7.6.>Time FOrmat Was Inpisre By <Booger>Mucus<boogeR>Artistry From The country Of Egypt<.7.9.7.6>
<.7.9.7.6.>Time FOrmat Was Inpisre By <Booger>Mucus<boogeR>Artistry From The country Of Egypt<.7.9.7.6>
by Adujasty343 June 13, 2025
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