semantic type class homomorphism

The property that the denotation function distributes over class operations, ensuring the semantics respects the algebraic structure.

Neighborhood — ranked by edge-count

claim

concept

Denotational Design
associated_with
Core framework: methodology for typed, purely functional programming that uses precise semantic specification to inform both use and implementation

cosine ≥ 0.65 · no typed edge

Entities in the same semantic neighborhood but without a typed relation to this one — candidates for new edges or unrecognized duplicates.

Applicative Homomorphismconcept0.794
If a semantic function is a homomorphism with respect to a type class, the implemented instance automatically satisfies the class laws.hypothesis0.788
Core hypothesis enabling 'laws for free': denotational semantics guarantee algebraic law satisfaction.
Semantic Type Class Morphism (TCM)concept0.781
Monoid Homomorphismconcept0.778
Homomorphism as Specificationclaim0.772
Denotation acts as algebraic homomorphism, making implementations correct-by-construction when they satisfy this property
Functor Homomorphismconcept0.760
Laws for free from semantic homomorphism.claim0.754
Type Class Morphism (TCM)framework0.733
Principle that the instance's meaning follows the meaning's instance; every TCM failure indicates an abstraction leak.