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Dedekind 0.0.0
A structuralist C++23 Module Library
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The relations certified the law W: a datum on the universe of relations, so 𝔸<Re>{} & Total<Re>{} is the set of total relations, membership its χ in K₃ (inferred, or not), and a map or an isomorphism a meet of such sets, nothing stored. Its χ obeys the facts the set is declared: closed under >>, so S(f) ∧ S(g) ≤ S(f >> g); a down-set or an up-set in ⊆; carried by ° to its dagger law. Its complement is never inhabited by inference (¬True, else Unknown): Σ, not Π.
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Public Types | |
| using | Domain = Re |
| using | Codomain = dedekind::category::Ternary |
Public Member Functions | |
| constexpr Codomain | operator() (const Re &r) const |
The relations certified the law W: a datum on the universe of relations, so 𝔸<Re>{} & Total<Re>{} is the set of total relations, membership its χ in K₃ (inferred, or not), and a map or an isomorphism a meet of such sets, nothing stored. Its χ obeys the facts the set is declared: closed under >>, so S(f) ∧ S(g) ≤ S(f >> g); a down-set or an up-set in ⊆; carried by ° to its dagger law. Its complement is never inhabited by inference (¬True, else Unknown): Σ, not Π.
| Re | the relation type. |
| W | the law. |