What it is and the problem it solves
It is a formal, logic-based data management framework. It solves the problem of unstructured, implementation-dependent data access by grounding databases in set theory, relational algebra, and predicate logic.
How it works
It represents all data as tuples in relations, governed by first-order predicate logic. It enforces integrity through candidate keys, foreign keys defined by subset-of-projection correspondence, and arbitrary boolean constraints. It adheres strictly to the Information Principle: no data exists outside explicit tuple values.
What works
Its constraint model works: boolean expressions can fully define consistency. Its key definitions work: candidate keys uniquely identify tuples; foreign keys enforce referential integrity via projection subsets. Its Information Principle works as a design invariant.
What does not
Real-world SQL systems violate its core tenets: they permit duplicate rows, rely on positional ordering, and treat NULL as a marker rather than a logical value—despite Codd’s later three- and four-valued logics for missing information.
What it changes
It replaced ad hoc navigational access with declarative, logic-based querying. It shifted database design from physical storage layouts to semantic modelling of relationships—and made data consistency a matter of logical entailment, not programmer discipline.
Is it worth your time
Yes—if you design, validate, or critique data systems. Its logic remains the only formal benchmark against which real-world SQL databases are measured for correctness, consistency, and expressiveness.