In mathematical logic, a judgment is a statement or assertion in a metalanguage that can express the well-formedness of a formula, truth of a proposition, occurrence of a variable, or provability of a proposition. Judgments are used in formalizing deduction systems and can vary in form depending on the type of deduction system being used. The concept of judgment is also relevant in type theory and has connections to the foundation of type theory.
Carnegie Mellon University
Spring 2014
A comprehensive course at Carnegie Mellon University that introduces fundamental principles of programming language design and implementation from a mathematical perspective. It delves deep into the structural and dynamic aspects of programming languages, studying concepts like recursion, objects, polymorphism, and parallelism.
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